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NOu0υ0m i   ' d z e m   p a 0υ0Xr`[zXT
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NQs-NQs0"o0Qe*gs0υ0m a   b y u n g   b a   l a s   b y u n g   b a 0υ0XVtDVcfVtDV
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NmL0υ0m i   t s h a n g s   p a   s p y o d   p a 0υ0XrZDfTf|QT
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NlZ2k0"o0^hL0"o0
N2kL0υ0m i   t s h a n g s   p a r   s p y o d   p a   s p o n g   b a 0υ0XrZDfTbf|QTf|DV
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NR	Nid0W0"o0
Npu	N'f0υ0g y o   b a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0B|VXzQT^zfVV`rOrDDz`[rS
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Na0υ0b a g   t s h a   b a   m e d   p a 0υ0VBZVXzQT
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WJ2b
NS`p0"o0N_J2b
NS`p-N
W0υ0b s a m   g y i s   m i   k h y a b   p a ' i   d k y i l   ' k h o r   l a   b l o   g r o s   r n a m   p a r   r o l   p a 0υ0VfXBrfXrAVT`rQ@rc`A|bcV|B|fbXTbb|cT
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NS`p0υ0b s a m   g y i s   m i   k h y a b   p a ' i   d b y i n g s 0υ0VfXBrfXrAVT`rQVrDf
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NS`p0υ0b s a m   g y i s   m i   k h y a b   p a 0υ0VfXBrfXrAVT
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NS`I0υ0b s a m   g y i s   m i   k h y a b   p a   l a   b s g r e s   p a 0υ0VfXBrfXrAVTcVfzfT
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NS`I0υ0b s a m   g y i s   m i   k h y a b   p a   l a s   b s g r e s   p a 0υ0VfXBrfXrAVTcfVfzfT
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NS`p0υ0r n a m   p a r   g z h a g   p a   b s a m   g y i s   m i   k h y a b   p a 0υ0bXTbB^BTVfXBrfXrAVT
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N0"o0
N0"o0
NhQ0υ0m a   c h a g s   p a ' a m   m a   ' b y o r   b a 0υ0XFBfT`XX`V|bV
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 0h0a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   a v a d t n i   a v a d t a v a r Gn i   a v a d t a n i r b h s n i   t a d y a t h   u [a n a s t r a k v a r Ga   ( k y v a r Ga ) a v a d t a   a v a d t a v a r Ga   a v a d t a n i d a r [a n a   a v a d t a n i r b h s a %  e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   a v a d t a n i   a v a d t a v a r Gn i   a v a d t a n i d a r [a n n i   a v a d t a n i r b h s n i   i d a C  ca cma m   a b h i b h v y a t a n a m 0h0	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  	5	&	>	$	>	(	?	  	5	&	>	$	5	0	M	#	>	(	?	  	5	&	>	$	(	?	0	M	-	>	8	>	(	?	  $	&	M	/	%	>	  		6	(	8	M	$	>	0		>	5	0	M	#	  ( 	>	/	>	5	0	M	#	) 	5	&	>	$	  	5	&	>	$	5	0	M	#	  	5	&	>	$	(	?	&	0	M	6	(	  	5	&	>	$	(	?	0	M	-	>	8		  	5	.	G	5	>	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  	5	&	>	$	(	?	  	5	&	>	$	5	0	M	#	>	(	?	  	5	&	>	$	(	?	&	0	M	6	(	>	(	?	  	5	&	>	$	(	?	0	M	-	>	8	>	(	?	  	&		  7	7	M		.	-	?	-	M	5	>	/	$	(	.	M	0"o0gQ!qr`YrÞÞoÞsÞIQ6sY<\揱bYFZuemgÞcÞÞoÞsÞIQgQ!qr`YrÞÞoÞsÞIQN_Y/fe|_rRwR	gY/f`/f,{mQRU0υ0n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   d k a r   p o   k h a   d o g   d k a r   p o   d k a r   p o   l t a   b u r   s t o n   p a   ' o d   d k a r   p o   ' b y u n g   b a   r n a m s   l a   l t a   s t e   d p e r   n a   s k a r   m a   p a   b s a n g s   k y i   d k a r   p o   k h a   d o g   d k a r   p o   l t a   b u r   s t o n   p a   ' o d   d k a r   p o   ' b y u n g   b a   d e   b z h i n   d u   n a n g   g z u g s   m e d   p a ' i   ' d u   s h e s   g y i s   p h y i   r o l   g y i   g z u g s   d k a r   p o   k h a   d o g   d k a r   p o   d k a r   p o   l t a   b u r   s t o n   p a   ' o d   d k a r   p o r   ' b y u n g   b a   r n a m s   l a   l t a   b a   ' d i   n i   z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   d r u g   p a ' o 0υ0SDB_tBfXzQTb`QtdzfTfUrb|cBrB_tBfQ@bT|AQ|BQ@bT|Q@bT|cVtbf|ST`|QQ@bT|`VtDVbXfccfzQTzbSfbXTVfDf@rQ@bT|AQ|BQ@bT|cVtbf|ST`|QQ@bT|`VtDVQzV^rSQtSDB_tBfXzQT`r`QtdzfBrfUrb|cBrB_tBfQ@bT|AQ|BQ@bT|Q@bT|cVtbf|ST`|QQ@bT|b`VtDVbXfccV`QrSr_rcBrfBS|ST`rfzXFzQQtBT`|
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 a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   m a h a d g a t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  +  c a   b h a v a t i   i d a C  d v i t +y a m   a b h i b h v y a t a n a m 
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 a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   m a h a d g a t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  +  c a   b h a v a t i   i d a C  d v i t +y a m   a b h i b h v y a t a n a m 
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 0h0a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   m a h a d g a t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  +  c a   b h a v a t i   i d a C  d v i t +y a m   a b h i b h v y a t a n a m 0h0	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  .	9	&	M		$	>	(	?	  8	A	5	0	M	#	&	A	0	M	5	0	M	#	>	(	?	  $	>	(	?	  	2	A	  0	B	*	>	#	M	/	-	?	-	B	/	  	>	(	>	$	M	/	-	?	-	B	/	  *	6	M	/	$	?	  	5		8			M		@	  	  -	5	$	?	  	&		  &	M	5	?	$	@	/	.	-	?	-	M	5	>	/	$	(	.	M	0"o0gQ	gr`YrY}Y`e|_rRwR	gY/f`/f,{NRU0υ0n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   c h e n   p o r   g y u r   b a ' i   k h a   d o g   b z a n g   p o   d a n g   k h a   d o g   n g a n   p a   r n a m s   l a   l t a   z h i n g   g z u g s   d e   d a g   z i l   g y i s   m n a n   n a s   s h e s   z i l   g y i s   m n a n   n a s   m t h o n g   s t e   d e   l t a   b u r   ' d u   s h e s   p a r   g y u r   p a   ' d i   n i   z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   g n y i s   p a ' o 0υ0SDB_tBfXzQTb`QtdzfTfUrb|cBrB_tBfFzST|bBtbV`rAQ|BV_DT|QDAQ|BDSTbXfcc^rDB_tBfQzQB_rcBrfXSSSfdzf_rcBrfXSSSfXP|DfzQzcVtb`QtdzfTbBtbT`QrSr_rcBrfBS|ST`rfzXFzQBIrfT`|
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 a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n +l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   t a d y a t h   u m a k a p u cp a C  s a m p a n n a C  v   v r Ga s e y a C  v a s t r a C  n +l a C  n +l a v a r Ga C  n +l a n i d a r [a n a C  n +l a n i r b h s a m   e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n i l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   i d a C  t [t +y a m   a b h i b h v y a t a n a m 
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 a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n +l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   t a d y a t h   u m a k a p u cp a C  s a m p a n n a C  v   v r Ga s e y a C  v a s t r a C  n +l a C  n +l a v a r Ga C  n +l a n i d a r [a n a C  n +l a n i r b h s a m   e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n i l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   i d a C  t [t +y a m   a b h i b h v y a t a n a m 
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 0h0a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n +l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   t a d y a t h   u m a k a p u cp a C  s a m p a n n a C  v   v r Ga s e y a C  v a s t r a C  n +l a C  n +l a v a r Ga C  n +l a n i d a r [a n a C  n +l a n i r b h s a m   e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n i l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   i d a C  t [t +y a m   a b h i b h v y a t a n a m 0h0	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  (	@	2	>	(	?	  (	@	2	5	0	M	#	>	(	?	  (	@	2	(	?	&	0	M	6	(	>	(	?	  (	@	2	(	?	0	M	-	>	8	>	(	?	  $	&	M	/	%	>	  		.		*	A	7	M	*		  8	.	M	*	(	M	(		  5	>	  5	>	0	>	#	8	G	/		  5	8	M	$	M	0		  (	@	2		  (	@	2	5	0	M	#		  (	@	2	(	?	&	0	M	6	(		  (	@	2	(	?	0	M	-	>	8	.	G	5	.	G	5	>	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  (	@	2	>	(	?	  (	?	2	5	0	M	#	>	(	?	  (	@	2	(	?	&	0	M	6	(	>	(	?	  (	@	2	(	?	0	M	-	>	8	>	(	?	  	&		  $	C	$	@	/	.	-	?	-	M	5	>	/	$	(	.	M	0"o0gQ!qr`Yr\}Y`e|_rRwR	gY/f`/f,{	NRU0υ0n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   s n g o n   p o   k h a   d o g   s n g o n   p o   s n g o n   p o   l t a   b u r   s t o n   p a   ' o d   s n g o n   p o   ' b y u n g   b a   r n a m s   l a   l t a   s t e   d p e r   n a   z a r   m a ' i   m e   t o g   g a m   y u l   b   r   Ga   s e ' i   r a s   p h u n   s u m   t s h o g s   p a   k h a   d o g   s n g o n   p o   s n g o n   p o   l t a   b u r   s t o n   p a   ' o d   s n g o n   p o   ' b y u n g   b a   d e   b z h i n   d u   n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   s n g o n   p o   k h a   d o g   s n g o n   p o   s n g o n   p o   l t a   b u r   s t o n   p a   ' o d   s n g o n   p o   ' b y u n g   b a   r n a m s   l a   l t a   b a   ' d i   n i   z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   g s u m   p a ' o 0υ0SDB_tBfXzQTb`QtdzfTfUrb|cBrB_tBff|ST|AQ|Bf|ST|f|ST|cVtbf|ST`|Qf|ST|`VtDVbXfccfzQTzbS_bX`rXzO|BBXatcVqbqNfz`rbfUtSftXZ|BfTAQ|Bf|ST|f|ST|cVtbf|ST`|Qf|ST|`VtDVQzV^rSQtSDB_tBfXzQTb`QtdzfTfUrb|cBrB_tBff|ST|AQ|Bf|ST|f|ST|cVtbf|ST`|Qf|ST|`VtDVbXfccV`QrSr_rcBrfBS|DT`rfzXFzQBftXT`|
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 a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t y   a y a C  d v i t +y o   v i m o k ca %
 
 a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t y   a y a C  d v i t +y o   v i m o k ca %
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 0h0a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t y   a y a C  d v i t +y o   v i m o k ca %0h0	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	M	/	/		  &	M	5	?	$	@	/	K	  5	?	.	K		M	7		0"o0gQ!qr`Yr/f,{N+0υ0n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   r n a m s   l a   l t a   b a   ' d i   n i   r n a m   p a r   t h a r   p a   g n y i s   p a ' o 0υ0SDB_tBfXzQTb`QtdzfTfUrb|cBrB_tBfbXfccV`QrSrbXTbPbTBIrfT`|
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 a d h y t m a n   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a   n i r b h s n i   t a d y a t h   b a n d h u j +v a k a p u cp a C  s a Cp a n n a C  v   v r Ga s e y a C  v a s t r a C  l o h i t a C  l o h i t a v a r Ga C  l o h i t a n i d a r [a n a C  l o h i t a n i r b h s a C  e v a m e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a n i r b h s n i   i d a C  p a  c a m a m   a b h i b h v y a t a n a m 
 
 a d h y t m a n   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a   n i r b h s n i   t a d y a t h   b a n d h u j +v a k a p u cp a C  s a Cp a n n a C  v   v r Ga s e y a C  v a s t r a C  l o h i t a C  l o h i t a v a r Ga C  l o h i t a n i d a r [a n a C  l o h i t a n i r b h s a C  e v a m e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a n i r b h s n i   i d a C  p a  c a m a m   a b h i b h v y a t a n a m 
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 0h0a d h y t m a n   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a   n i r b h s n i   t a d y a t h   b a n d h u j +v a k a p u cp a C  s a Cp a n n a C  v   v r Ga s e y a C  v a s t r a C  l o h i t a C  l o h i t a v a r Ga C  l o h i t a n i d a r [a n a C  l o h i t a n i r b h s a C  e v a m e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a n i r b h s n i   i d a C  p a  c a m a m   a b h i b h v y a t a n a m 0h0	'	M	/	>	$	M	.	(	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  2	K	9	?	$	>	(	?	  2	K	9	?	$	5	0	M	#	>	(	?	  2	K	9	?	$	(	?	&	0	M	6	(	>	(	?	  2	K	9	?	$	  (	?	0	M	-	>	8	>	(	?	  $	&	M	/	%	>	  ,	(	M	'	A		@	5		*	A	7	M	*		  8		*	(	M	(		  5	>	  5	>	0	>	#	8	G	/		  5	8	M	$	M	0		  2	K	9	?	$		  2	K	9	?	$	5	0	M	#		  2	K	9	?	$	(	?	&	0	M	6	(		  2	K	9	?	$	(	?	0	M	-	>	8		  	5	.	G	5	>	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  2	K	9	?	$	>	(	?	  2	K	9	?	$	5	0	M	#	>	(	?	  2	K	9	?	$	(	?	&	0	M	6	(	>	(	?	  2	K	9	?	$	5	0	M	#	>	(	?	  2	K	9	?	$	(	?	&	0	M	6	(	>	(	?	  2	K	9	?	$	(	?	0	M	-	>	8	>	(	?	  	&		  *		M		.	.	-	?	-	M	5	>	/	$	(	.	M	0"o0gQ!qr`YrRRoRsRIQ6sYp揱bYFZuemgRcRRoRsRIQgQ!qr`YrRRoRsRIQN_Y/fe|_rRwR	gY/f`/f,{NRU0υ0n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   d m a r   p o   k h a   d o g   d m a r   p o   d m a r   p o   l t a   b u r   s t o n   p a   ' o d   d m a r   p o   ' b y u n g   b a   r n a m s   l a   l t a   s t e   d p e r   n a   b a n   d u   d z I   b a   k a ' i   m e   t o g   g a m   y u l   b   r   Ga   s e ' i   r a s   p h u n   s u m   t s h o g s   p a   d m a r   p o   k h a   d o g   d m a r   p o   d m a r   p o   l t a   b u r   s t o n   p a   ' o d   d m a r   p o   ' b y u n g   b a   d e   b z h i n   d u   n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   d m a r   p o   k h a   d o g   d m a r   p o   d m a r   p o   l t a   b u r   s t o n   p a ' i   ' o d   d m a r   p o   ' b y u n g   b a   r n a m s   l a   l t a   b a   ' d i   n i   z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   l n g a   p a ' o 0υ0SDB_tBfXzQTb`QtdzfTfUrb|cBrB_tBfQXbT|AQ|BQXbT|QXbT|cVtbf|ST`|QQXbT|`VtDVbXfccfzQTzbSVSQtGrV@`rXzO|BBXatcVqbqNfz`rbfUtSftXZ|BfTQXbT|AQ|BQXbT|QXbT|cVtbf|ST`|QQXbT|`VtDVQzV^rSQtSDB_tBfXzQTb`QtdzfTfUrb|cBrB_tBfQXbT|AQ|BQXbT|QXbT|cVtbf|ST`|QQXbT|`VtDVbXfccV`QrSr_rcBrfBS|ST`rfzXFzQcT`|
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 a d h y t m a n   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p +t n i   p +t a v a r Gn i   p +t a n i d a r [a n n i   p +t a n i r b h s n i   t a d y a t h   k a r Gi k r a p u cp a C  s a Cp a n n a m   v   v r Ga s e y a C  v a s t r a C  p +t a C  p +t a v a r Ga C  p +t a n i d a r [a n a C  p +t a n i r b h s a m   e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p +t a   v a r Gn i   p +t a n i d a r [a n n i   p +t a n i r b h s n i   i d a C  c a t u r t h a m   a b h i b h v y a n a m 
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 a d h y t m a n   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p +t n i   p +t a v a r Gn i   p +t a n i d a r [a n n i   p +t a n i r b h s n i   t a d y a t h   k a r Gi k r a p u cp a C  s a Cp a n n a m   v   v r Ga s e y a C  v a s t r a C  p +t a C  p +t a v a r Ga C  p +t a n i d a r [a n a C  p +t a n i r b h s a m   e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p +t a   v a r Gn i   p +t a n i d a r [a n n i   p +t a n i r b h s n i   i d a C  c a t u r t h a m   a b h i b h v y a n a m 
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 0h0a d h y t m a n   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p +t n i   p +t a v a r Gn i   p +t a n i d a r [a n n i   p +t a n i r b h s n i   t a d y a t h   k a r Gi k r a p u cp a C  s a Cp a n n a m   v   v r Ga s e y a C  v a s t r a C  p +t a C  p +t a v a r Ga C  p +t a n i d a r [a n a C  p +t a n i r b h s a m   e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p +t a   v a r Gn i   p +t a n i d a r [a n n i   p +t a n i r b h s n i   i d a C  c a t u r t h a m   a b h i b h v y a n a m 0h0	'	M	/	>	$	M	.	(	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  *	@	$	>	(	?	  *	@	$	5	0	M	#	>	(	?	  *	@	$	(	?	&	0	M	6	(	>	(	?	  *	@	$	(	?	0	M	-	>	8	>	(	?	  $	&	M	/	%	>	  	0	M	#	?		>	0	*	A	7	M	*		  8		*	(	M	(	.	M	5	>	  5	>	0	>	#	8	G	/		  5	8	M	$	M	0		  *	@	$		  *	@	$	5	0	M	#		  *	@	$	(	?	&	0	M	6	(		  *	@	$	(	?	0	M	-	>	8	.	G	5	.	G	5	>	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  *	@	$	  5	0	M	#	>	(	?	  *	@	$	(	?	&	0	M	6	(	>	(	?	  *	@	$	(	?	0	M	-	>	8	>	(	?	  	&		  	$	A	0	M	%	.	-	?	-	M	5	>	/	(	.	M	0"o0gQ!qr`YrY}Y`e|_rRwR	gY/f`/f,{VRU0υ0n a n g   g z u g s   m e d   p a ' i   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   s e r   p o   k h a   d o g   s e r   p o   s e r   p o   l t a   b u r   s t o n   p a   ' o d   s e r   p o   ' b y u n g   b a   r n a m s   l a   l t a   s t e   d p e r   n a   d o n g   k a ' i   m e   t o g   g a m   y u l   b   r   Ga   s e ' i   r a s   p h u n   s u m   t s h o g s   p a   s e r   p o   k h a   d o g   s e r   p o   s e r   p o   l t a   b u r   s t o n   p a   ' o d   s e r   p o   ' b y u n g   b a   d e   b z h i n   d u   n a n g   g z u g s   m e d   p a ' i   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   s e r   p o   k h a   d o g   s e r   p o   s e r   p o   l t a   b u r   s t o n   p a   ' o d   s e r   p o   ' b y u n g   b a   r n a m s   l a   l t a   b a   ' d i   n i   z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   b z h i   p a ' o 0υ0SDB_tBfXzQT`r`QtdzfTfUrb|cBrB_tBffzbT|AQ|BfzbT|fzbT|cVtbf|ST`|QfzbT|`VtDVbXfccfzQTzbSQ|D@`rXzO|BBXatcVqbqNfz`rbfUtSftXZ|BfTfzbT|AQ|BfzbT|fzbT|cVtbf|ST`|QfzbT|`VtDVQzV^rSQtSDB_tBfXzQT`r`QtdzfTfUrb|cBrB_tBffzbT|AQ|BfzbT|fzbT|cVtbf|ST`|QfzbT|`VtDVbXfccV`QrSr_rcBrfBS|ST`rfzXFzQV^rT`|
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 a d h y t m a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p a r +t t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  i   c a   b h a v a t i   i d a C  p r a t h a m a m   a b h i b h v y a t a n a C
 
 a d h y t m a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p a r +t t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  i   c a   b h a v a t i   i d a C  p r a t h a m a m   a b h i b h v y a t a n a C
 
 0h0a d h y t m a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p a r +t t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  i   c a   b h a v a t i   i d a C  p r a t h a m a m   a b h i b h v y a t a n a C0h0	'	M	/	>	$	M	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  *	0	@	$	M	$	>	(	?	  8	A	5	0	M	#	&	A	0	M	5	0	M	#	>	(	?	  $	>	(	?	  	2	A	  0	B	*	>	#	M	/	-	?	-	B	/	  	>	(	>	$	M	/	-	?	-	B	/	  *	6	M	/	$	?	  	5		8			M		?	  	  -	5	$	?	  	&		  *	M	0	%	.	.	-	?	-	M	5	>	/	$	(		0"o0gQ	gr`Yr\}Y`e|_rRwR	gY/f`/f,{ NRU0υ0n a n g   g z u g s   s u   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   c h u n g   n g u   k h a   d o g   b z a n g   p o   d a n g   k h a   d o g   n g a n   p a   r n a m s   l a   l t a   z h i n g   g z u g s   d e   d a g   z i l   g y i s   m n a n   n a s   m t h o n g   s t e   d e   l t a   b u   ' d u   s h e s   p a r   ' g y u r   b a   ' d i   n i   g z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   d a n g   p o 0υ0SDB_tBfft`QtdzfTfUrb|cBrB_tBfFtDDtAQ|BV_DT|QDAQ|BDSTbXfcc^rDB_tBfQzQB_rcBrfXSSSfXP|DfzQzcbVt`QtdzfTb`BtbV`QrSrB_rcBrfBS|ST`rfzXFzQQDT|`|
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 0h0a d h y t m a v i d y 0h0	'	M	/	>	$	M	.	5	?	&	M	/	>	0"o0gQf0υ0n a n g   g i   r i g   p a 0υ0SDBrbrBT
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 a d h y t m a [kn y a t 
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 a d h y t m a [kn y a t 
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 0h0a d h y t m a [kn y a t 0h0	'	M	/	>	$	M	.	6	B	(	M	/	$	>	0"o0gQzz0υ0n a n g   s t o n g   p a   n y i d 0υ0SDf|DTIrQ
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 a d h y v a s a t i 
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 a d h y v a s a t i 
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 0h0a d h y v a s a t i 0h0	'	M	/	>	5	8	$	?	0"o0_[0υ0r n a l   d u   b k o d   p a 0υ0bcQtV@|QT
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 a d h y y a %
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 a d h y y a %
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 0h0a d h y y a %0h0	'	M	/	>	/		0"o0T0υ0b r j o d   l e ' u 0υ0Vb|Qcz`t
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 a d h y [a y a b a l a C
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 0h0a d h y [a y a b a l a C0h0	'	M	/	>	6	/	,	2		0"o0X
Nm_R0"o0m_R0υ0l h a g   p a ' i   b s a m   p a ' i   s t o b s 0υ0cBT`rVfXT`rf|Vf
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 a d h y [a y a %
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 a d h y [a y a %
 
 0h0a d h y [a y a %0h0	'	M	/	>	6	/		0"o0m_0υ0l h a g   p a ' i   b s a m   p a 0υ0cBT`rVfXT
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 a d r k c+t 
 
 a d r k c+t 
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 0h0a d r k c+t 0h0	&	M	0	>		M	7	@	$	M	0"o00υ0m t h o n g   n g o 0υ0XP|DD|
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 a d u %k h s u k h %
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 a d u %k h s u k h %
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 0h0a d u %k h s u k h %0h0	&	A			>	8	A		>		0"o0
N
NjS0"o0
N
Nj0υ0b d e   b a   y a n g   m a   y i n   s d u g   b s n g a l   y a n g   m a   y i n 0υ0VQzVaDXarSftBVfcaDXarS                        
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 a d v a i d h +k r a m 
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 a d v a i d h +k r a m 
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 0h0a d v a i d h +k r a m 0h0	&	M	5	H	'	@		>	0	.	M	0"o0N!qSN0υ0g n y i s   s u   b y a r   m e d   p a 0υ0BIrfftVbXzQ
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 a d v a y a b u d d h a v i h r a p a r a m a p r a m i p r p t a %
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 0h0a k a m p y a %0h0		.	M	*	M	/		0"o0
NR0"o0
Nd0υ0m i   b s g u l   p a 0υ0XrftcT
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 a k a n i cmh %
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 a k a n i cmh %
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 0h0a k a n i cmh %0h0		(	?	7	M	 	>		0"o0rvzz)Y0υ0' o g   m i n 0υ0`|BXrSB_tBfXP`
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 a k a r a G+y a m 
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 0h0a k a r a G+y a m 0h0		0	#	@	/	.	M	0"o0^N0υ0b y a   b a   m a   y i n   p a 0υ0VVXarST
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 0h0a k a r k a [0h0		0	M		6	>	0"o0
N|O0"o0!qo0υ0m i   r t s u b   p a 0υ0XrbtVT
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 a k a r m r a k [t 
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 a k a r m r a k [t 
 
 0h0a k a r m r a k [t 0h0		0	M	.	>	0		C	$	M	0"o0!q\O0υ0m k h a n   b z o s   m a   b y a s   p a 0υ0XASV_|fXVfT
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 a k a r Ga %
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 0h0a k a r Ga %0h0		0	M	#		0"o0!q30υ0r n a   m e d   p a 0υ0bXzQT
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 a k a s m t 
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 a k a s m t 
 
 0h0a k a s m t 0h0		8	M	.	>	$	M	0"o0_6q0υ0b l o   b u r 0υ0V|Vtb
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 a k e [a k a %
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 a k e [a k a %
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 0h0a k e [a k a %0h0		G	6			0"o0!q0υ0s k r a   m e d   p a 0υ0fXzQT
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 [ a ]   k h a m b h +r a p a t i %
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 [ a ]   k h a m b h +r a p a t i %
 
 0h0[ a ]   k h a m b h +r a p a t i %0h0[ 	]   	.	M	-	@	0	*	$	?		0"o0Sތ0υ0m n g a n   b d a g 0υ0XDSVQB
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 a k h a G
a m 
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 a k h a G
a m 
 
 0h0a k h a G
a m 0h0		#	M	!	.	M	0"o0
Np0υ0m a   n y a m s   p a 0υ0XIXfT
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 a k i s a r a l b h +  ( a k [c c h r a l b h i n ) 
 
 a k i s a r a l b h +  ( a k [c c h r a l b h i n ) 
 
 0h0a k i s a r a l b h +  ( a k [c c h r a l b h i n ) 0h0		?	8	0	2	>	-	@	  ( 		C		M		M	0	2	>	-	?	(	M	) 0"o0
NZ_^0"o0^s^8^KN_0"o0
N^R_0υ0t s h e g s   m e d   p a r   t h o b   p a ' a m   n g a n   n g o n   m a   y i n   p a r   t h o b   p a 0υ0ZzBfXzQTbP|VT`XDSD|SXarSTbP|VT
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 
 0h0a k i Cc i t s a m a r t h a %0h0		?			?	$	M	8	.	0	M	%		0"o0`
N0υ0c u n g   z a d   k y a n g   m i   n u s   s a m   c i   y a n g   m i   n u s 0υ0EtD_Q@DXrStffXEraDXrStf
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 
 0h0a k l i cma m a n a %0h0		M	2	?	7	M		.	(		0"o0!qgYlX0υ0n y o n   m o n g s   c a n   m a   y i n   p a ' i   y i d 0υ0I|SX|DfESXarST`rarQ
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 a k u t h i t a m 
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 
 0h0a k u t h i t a m 0h0		A	%	?	$	.	M	0"o0
NX0"o0
NP0"o0
Nk0υ0m a   r u l   l a m   z h i g   p a 0υ0XbtccX^rBT
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 a k l a b h o j a n a m 
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 a k l a b h o j a n a m 
 
 0h0a k l a b h o j a n a m 0h0		>	2	-	K		(	.	M	0"o0ߘ^Bf0υ0d u s   m a   y i n   p a r   z a   b a 0υ0QtfXarSTb_V
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 a k l a c a r y 
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 a k l a c a r y 
 
 0h0a k l a c a r y 0h0		>	2		0	M	/	>	0"o0^BfL0υ0d u s   m a   y i n   p a r   ' g r o   b a 0υ0QtfXarSTb`B|V                        
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 a k [c c h r a l b h +
 
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 
 0h0a k [c c h r a l b h +0h0		C		M		M	0	2	>	-	@	0"o0_
N0υ0d k a '   p a   m e d   p a r   t h o b   p a 0υ0Q@`TXzQTbP|VT
 
 
 
 a k [t a n i r i k t i k h d a n a m 
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 a k [t a n i r i k t i k h d a n a m 
 
 0h0a k [t a n i r i k t i k h d a n a m 0h0		C	$	(	?	0	?		M	$	?		>	&	(	.	M	0"o0
N\Olߘ0υ0l h a g   m a r   m a   b y a s   p a ' i   b z a '   b a 0υ0cBXbXVfT`rV_`V
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 a k [t a n i r i k t i p r a v r a Ga m 
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 a k [t a n i r i k t i p r a v r a Ga m 
 
 0h0a k [t a n i r i k t i p r a v r a Ga m 0h0		C	$	(	?	0	?		M	$	?	*	M	0	5	>	0	#	.	M	0"o0
N\Olߘ0υ0l h a g   m a r   m a   b y a s   p a   s t o b   p a 0υ0cBXbXVfTf|VT
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 a k [t b h y g a m a %
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 a k [t b h y g a m a %
 
 0h0a k [t b h y g a m a %0h0		C	$	>	-	M	/	>		.		0"o0
Nя0υ0m a   b y a s   p a   d a n g   p h r a d   p a 0υ0XVfTQDUQT
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 a k [cmo p t   t a G
u l a p h a l a [l +%  ( a k [cmo p t   t a G
u l a p h a l a [l a m ) 
 
 a k [cmo p t   t a G
u l a p h a l a [l +%  ( a k [cmo p t   t a G
u l a p h a l a [l a m ) 
 
 0h0a k [cmo p t   t a G
u l a p h a l a [l +%  ( a k [cmo p t   t a G
u l a p h a l a [l a m ) 0h0		C	7	M		K	*	M	$	>	  $	#	M	!	A	2	+	2	6	>	2	@		  ( 		C	7	M		K	*	M	$	>	  $	#	M	!	A	2	+	2	6	>	2	.	M	) 0"o0^.z;zu0υ0m a   s m o s   m a   b t a b   p a ' i   ' b r a s   s a   l u ' i   ' b r u 0υ0Xf|fXVOVT`r`Vffct`r`Vt
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 a k ca d h kr t a %
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 
 0h0a k ca d h kr t a %0h0		M	7	'	B	0	M	$		0"o0ZS0υ0b r g y a n   p o   l a   d o r   b a 0υ0VbST|cQ|bV
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 a k ca k r +
a %
 
 a k ca k r +
a %
 
 0h0a k ca k r +
a %0h0		M	7		M	0	@	!		0"o0P[2b0υ0c h o   l o s   r t s e   b a 0υ0F|c|fbzV
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 a k ca m t r b h i r   d h r b h i %
 
 a k ca m t r b h i r   d h r b h i %
 
 0h0a k ca m t r b h i r   d h r b h i %0h0		M	7	.	>	$	M	0	>	-	?	0	M	'	>	0	>	-	?		0"o0nYʎϑ0υ0s h i n g   r t a ' i   s r o g   s h i n g   t s a m   g y i   r g y u n 0υ0drDb`rf|BdrDYXBrbtS=
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 a k ca p d a %
 
 a k ca p d a %
 
 0h0a k ca p d a %0h0		M	7	*	>	&		0"o0wQ<w0"o0<w0υ0r k a n g   m i g   c a n 0υ0bDXrBES
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 a k ca r a m 
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 a k ca r a m 
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 0h0a k ca r a m 0h0		M	7	0	.	M	0"o0W[0υ0y i   g e 0υ0arBz
 
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 a k ca r p a g a t o   n m a   s a m d h i %
 
 a k ca r p a g a t o   n m a   s a m d h i %
 
 0h0a k ca r p a g a t o   n m a   s a m d h i %0h0		M	7	0	>	*		$	K	  (	>	.	  8	.	>	'	?		0"o0▇eW[v	Nid0W0"o0W[	N'f0υ0y i   g e   d a n g   b r a l   b a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0arBzQDVcV^zfVV`rOrDDz`[rS
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 0h0a k ca t a m 0h0		M	7	$	.	M	0"o0
NP0υ0m a   s m a s   p a 0υ0XffT
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 a k ca y a j  n a A  k ca y a j  n a m 
 
 a k ca y a j  n a A  k ca y a j  n a m 
 
 0h0a k ca y a j  n a A  k ca y a j  n a m 0h0		M	7	/		M		>	(		  	M	7	/		M		>	(	.	M	0"o0vzf0υ0z a d   p a   s h e s   p a 0υ0_QTdzfT
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 a k ca y a k a r a G
o ( a k ca y a k a r a G
a k o )   n m a   s a m d h i %
 
 a k ca y a k a r a G
o ( a k ca y a k a r a G
a k o )   n m a   s a m d h i %
 
 0h0a k ca y a k a r a G
o ( a k ca y a k a r a G
a k o )   n m a   s a m d h i %0h0		M	7	/		0	#	M	!	K	( 		M	7	/		0	#	M	!		K	)   (	>	.	  8	.	>	'	?		0"o0!qv{v	Nid0W0υ0m i   z a d   p a ' i   z a   m a   t o g   c e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0Xr_QT`r_XO|BEzfVV`rOrDDz`[rS
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 a k ca y a k a r a G

 
 a k ca y a k a r a G

 
 0h0a k ca y a k a r a G
0h0		M	7	/		0	#	M	!	>	0"o0V!qv0"o0!qv{0υ0m i   z a d   p a ' i   z a   m a   t o g 0υ0Xr_QT`r_XO|B
 
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 
 a k ca y a m 
 
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 a m kl a k b h y k h y n a m 
 
 a m kl a k b h y k h y n a m 
 
 0h0a m kl a k b h y k h y n a m 0h0	.	B	2		>	-	M	/	>		M	/	>	(	.	M	0"o0!q9h0υ0g z h i   m e d   p a r   s k u r   b a   ' d e b s   p a 0υ0B^rXzQTbftbV`QzVfT
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h a v i n a y a %
 
 a m k
h a v i n a y a %
 
 0h0a m k
h a v i n a y a %0h0	.	B	"	5	?	(	/		0"o0
NavkHY60υ0m a   m y o s   p a r   ' d u l   b a r   ' o s   p a 0υ0XX|fTb`QtcVb`|fT
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 a m [t a k u G
a l +
 
 a m [t a k u G
a l +
 
 0h0a m [t a k u G
a l +0h0	.	C	$		A	#	M	!	2	@	0"o0u2͎|)R0υ0b d u d   r t s i   t h a b s   s b y o r 0υ0VQtQbrPVff|b
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 a m [t a m 
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 0h0a m [t a m 0h0	.	C	$	.	M	0"o0u20υ0b d u d   r t s i 0υ0VQtQbr
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 a m [t a %
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 a m [t a %
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 0h0a m [t a %0h0	.	C	$		0"o0wQu20"o0u20υ0b d u d   r t s i   c a n 0υ0VQtQbrES
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 a m [t o d a n a %
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 a m [t o d a n a %
 
 0h0a m [t o d a n a %0h0	.	C	$	K	&	(		0"o0u2s0υ0b d u d   r t s i   z a s 0υ0VQtQbr_f
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 a n a b h i b h kt a %  p r a j  a y 
 
 a n a b h i b h kt a %  p r a j  a y 
 
 0h0a n a b h i b h kt a %  p r a j  a y 0h0	(	-	?	-	B	$		  *	M	0		M		/	>	0"o0ga
NO0υ0s h e s   r a b   z i l   g y i s   m i   n o n   p a 0υ0dzfbV_rcBrfXrS|ST
 
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 a n a b h i l a k ci t o   n m a   s a m d h i %
 
 a n a b h i l a k ci t o   n m a   s a m d h i %
 
 0h0a n a b h i l a k ci t o   n m a   s a m d h i %0h0	(	-	?	2		M	7	?	$	K	  (	>	.	  8	.	>	'	?		0"o0!qj_^	Nid0W0υ0m n g o n   p a r   m a   d m i g s   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0XD|STbXQXrBfT^zfVV`rOrDDz`[rS
 
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 a n a b h i l p y a m 
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 a n a b h i l p y a m 
 
 0h0a n a b h i l p y a m 0h0	(	-	?	2	>	*	M	/	.	M	0"o0
NS0υ0b r j o d   d u   m e d   p a 0υ0Vb|QQtXzQT
 
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 a n a b h i l p y a m 
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 a n a b h i l p y a m 
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 0h0a n a b h i l p y a m 0h0	(	-	?	2	>	*	M	/	.	M	0"o0
NS0υ0b r j o d   d u   m e d   p a 0υ0Vb|QQtXzQT                        
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 a n a b h i l p y a m 
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 a n a b h i l p y a m 
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 0h0a n a b h i l p y a m 0h0	(	-	?	2	>	*	M	/	.	M	0"o0
NS0υ0b r j o d   d u   m e d   p a 0υ0Vb|QQtXzQT
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 a n a b h i l p y a p a r i v a r t a %
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 a n a b h i l p y a p a r i v a r t a %
 
 0h0a n a b h i l p y a p a r i v a r t a %0h0	(	-	?	2	>	*	M	/	*	0	?	5	0	M	$		0"o0
NSI0υ0b r j o d   d u   m e d   p a   l a   (   l a s   )   b s g r e s   p a 0υ0Vb|QQtXzQTcVfzfT
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 a n a b h i l p y a p a r i v a r t a %
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 a n a b h i l p y a p a r i v a r t a %
 
 0h0a n a b h i l p y a p a r i v a r t a %0h0	(	-	?	2	>	*	M	/	*	0	?	5	0	M	$		0"o0
NSI0υ0b r j o d   d u   m e d   p a   l a s   b s g r e s   p a 0υ0Vb|QQtXzQTcfVfzfT
 
 
 
 a n a b h i l p y n a b h i l p y a m   ( a n a b h i l a p y a n a b h i l p y a m ) 
 
 a n a b h i l p y n a b h i l p y a m   ( a n a b h i l a p y a n a b h i l p y a m ) 
 
 0h0a n a b h i l p y n a b h i l p y a m   ( a n a b h i l a p y a n a b h i l p y a m ) 0h0	(	-	?	2	>	*	M	/	>	(	-	?	2	>	*	M	/	.	M	  ( 	(	-	?	2	*	M	/	(	-	?	2	>	*	M	/	.	M	) 0"o0
NS-N
NS0υ0b r j o d   d u   m e d   p a ' i   y a n g   b r j o d   d u   m e d   p a 0υ0Vb|QQtXzQT`raDVb|QQtXzQT
 
 
 
 a n a b h i l p y n a b h i l p y a p a r i v a r t a n i r d e [a %
 
 a n a b h i l p y n a b h i l p y a p a r i v a r t a n i r d e [a %
 
 0h0a n a b h i l p y n a b h i l p y a p a r i v a r t a n i r d e [a %0h0	(	-	?	2	>	*	M	/	>	(	-	?	2	>	*	M	/	*	0	?	5	0	M	$	(	?	0	M	&	G	6		0"o0
NS
NSI0υ0b r j o d   d u   m e d   p a ' i   y a n g   b r j o d   d u   m e d   p a   l a   b s g r e s   p a   b s t a n   p a 0υ0Vb|QQtXzQT`raDVb|QQtXzQTcVfzfTVfST                        
 
 
 
 a n a b h i l p y n a b h i l p y a p a r i v a r t a %
 
 a n a b h i l p y n a b h i l p y a p a r i v a r t a %
 
 0h0a n a b h i l p y n a b h i l p y a p a r i v a r t a %0h0	(	-	?	2	>	*	M	/	>	(	-	?	2	>	*	M	/	*	0	?	5	0	M	$		0"o0
NS-N
NSI0υ0b r j o d   d u   m e d   p a ' i   y a n g   b r j o d   d u   m e d   p a   l a s   b s g r e d   p a 0υ0Vb|QQtXzQT`raDVb|QQtXzQTcfVfzQT                        
 
 
 
 a n a b h i p r a s a n n n m   a b h i p r a s d y a 
 
 a n a b h i p r a s a n n n m   a b h i p r a s d y a 
 
 0h0a n a b h i p r a s a n n n m   a b h i p r a s d y a 0h0	(	-	?	*	M	0	8	(	M	(	>	(	>	.	-	?	*	M	0	8	>	&	>	/	0"o0
NON_OEe0υ0m n g o n   p a r   m a   d a d   p a   r n a m s   m n g o n   p a r   d a d   p a r   b y a   b a ' i   p h y i r 0υ0XD|STbXQQTbXfXD|STbQQTbVV`rUrb
 
 
 
 a n a b h i s a m s k r %  s a r v a d h a r m %
 
 a n a b h i s a m s k r %  s a r v a d h a r m %
 
 0h0a n a b h i s a m s k r %  s a r v a d h a r m %0h0	(	-	?	8	.	M	8	M		>	0	>		  8	0	M	5	'	0	M	.	>		0"o0 NRl!qL0υ0c h o s   t h a m s   c a d   n i   m n g o n   p a r   ' d u   b y e d   p a   m e d   p a 0υ0F|fPXfEQSrXD|STb`QtVzQTXzQT
 
 
 
 a n a b h i s a Cs k r a p a r i n i r v y +
 
 a n a b h i s a Cs k r a p a r i n i r v y +
 
 0h0a n a b h i s a Cs k r a p a r i n i r v y +0h0	(	-	?	8		8	M		>	0	*	0	?	(	?	0	M	5	>	/	@	0"o0!qL,0"o0!qL,mi0υ0m n g o n   p a r   ' d u   b y e d   p a   m e d   p a r   y o n g s   s u   m y a   n g a n   l a s   ' d a '   b a 0υ0XD|STb`QtVzQTXzQTba|DfftXDScf`Q`V
 
 
 
 a n a b h r a k %
 
 a n a b h r a k %
 
 0h0a n a b h r a k %0h0	(	-	M	0		>		0"o0!q)Y0υ0s p r i n   m e d 0υ0frSXzQ
 
 
 
 a n a i k n t i k a %
 
 a n a i k n t i k a %
 
 0h0a n a i k n t i k a %0h0	(	H		>	(	M	$	?			0"o0
N NT0υ0m a   n g e s   p a 0υ0XDzfT
 
 
 
 a n a k ca k a %
 
 a n a k ca k a %
 
 0h0a n a k ca k a %0h0	(		M	7			0"o0!qv0υ0m i g   m e d   p a 0υ0XrBXzQT
 
 
 
 a n a l a %
 
 a n a l a %
 
 0h0a n a l a %0h0	(	2		0"o0kp0υ0m e 0υ0Xz
 
 
 
 a n a n t a b u d d h a k ce t r k r a m a Ga k u [a l a %
 
 a n a n t a b u d d h a k ce t r k r a m a Ga k u [a l a %
 
 0h0a n a n t a b u d d h a k ce t r k r a m a Ga k u [a l a %0h0	(	(	M	$	,	A	&	M	'		M	7	G	$	M	0	>		M	0	.	#		A	6	2		0"o0UJ!qϑ[OW0υ0m t h a '   y a s   p a ' i   s a n g s   r g y a s   k y i   z h i n g   t u   ' g r o   b a   l a   m k h a s   p a 0υ0XP`afT`rfDfbf@r^rDOt`B|VcXAfT
 
 
 
 a n a n t a j  n a %
 
 a n a n t a j  n a %
 
 0h0a n a n t a j  n a %0h0	(	(	M	$		M		>	(		0"o0!qϑzf0"o0zf!qϑ0υ0y e   s h e s   m t h a '   y a s   p a 0υ0azdzfXP`afT
 
 
 
 a n a n t a k a l p a k o m+n i %s a r a Ga k u [a l a %
 
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Ng0"o0r
NW0υ0g z u g s   d a g   g i s   n y e   b a r   m a   g o s   b a 0υ0B_tBfQBBrfIzVbXB|fV
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N1Y0υ0m i   ' d o r   b a 0υ0Xr`Q|bV
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N\N0"o0
N\|_N0υ0k l a n   k a   m i   t s h o l   b a 0υ0@S@XrZ|cV
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 0h0a n u p t t a m a h b h kt a h e t u k a %  s a t t v k h y o   ' s a t t v k h y o   m a n o j  m a n o j  [c a 0h0	(	A	*	>	$	M	$	.	9	>	-	B	$	9	G	$	A			  8	$	M	$	M	5	>		M	/	K	=	8	$	M	$	M	5	>		M	/	K	  .	(	K		M		>	.	(	K		M		>	6	M		0"o0!qWS'Y.zV	g`
T^	g`
TSaS^Sa0υ0m a   z i n   p a ' i   ' b y u n g   b a   c h e n   p o ' i   r g y u   l a s   b y u n g   b a   s e m s   c a n   d u   s t o n   p a   d a n g   s e m s   c a n   d u   m i   s t o n   p a   y i d   d u   ' o n g   b a   d a n g   y i d   d u   m i   ' o n g   b a 0υ0X_rST`r`VtDVFzST|`rbtcfVtDVfzXfESQtf|STQDfzXfESQtXrf|STarQQt`|DVQDarQQtXr`|DV
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Ns0υ0s o r   m o   b y i n   g y i s   p h r a   b a 0υ0f|bX|VrSBrfUV
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 a n v h i G
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 a n v h i G
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 0h0a n v h i G
a y i t v 0h0	(	M	5	>	9	?	#	M	!	/	?	$	M	5	>	0"o0nfM]0υ0b s k o r   n a s 0υ0Vf|bSf
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 a n v h i G
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u .   a n d h a h i G
y a ) 
 
 a n v h i G
y a   ( a n v h i G
u .   a n d h a h i G
y a ) 
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 0h0a n v h i G
y a   ( a n v h i G
u .   a n d h a h i G
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W^~0"o0
W^~Q0υ0b s k o r   n a s   s a m   b y u n g   n a s 0υ0Vf|bSffXVtcSf
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 a n v k h y n a m 
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 a n y a c   c a 
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 a n y a c   c a 
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 a n y a j t +y a d [cmn t o p a s a Ch r a l a k ca Ga m 
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 0h0a n y a j t +y a d [cmn t o p a s a Ch r a l a k ca Ga m 0h0	(	M	/		>	$	@	/	&	C	7	M		>	(	M	$	K	*	8		9	>	0	2		M	7	#	.	M	0"o0pu^_Uv0υ0g z h a n   g y i   r i g s   k y i   d p e   n y e   b a r   s b y a r   b a ' i   m t s h a n   n y i d 0υ0B^SBrbrBf@rQTzIzVbfbV`rXZSIrQ
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 a n y a t a m n y a t a m a %
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 0h0a n y a t a m n y a t a m a %0h0	(	M	/	$	.	>	(	M	/	$	.		0"o0
N֊P0υ0g a n g   y a n g   r u n g   b a 0υ0BDaDbtDV
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Nb0υ0g c i g   l a   m a   g r u b   p a 0υ0BErBcXBtVT
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 a n y a t h   b h g +y a %
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 a n y e   c a   m a h a u j a s k   b o d h i s a t t v %
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 a n y k r a m 
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 a n y k r a m 
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 a n y p o h a %  [a b d r t h a %
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 a n y p o h a %  [a b d r t h a %
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 a n b h o g a b u d d h a k r y p r a t i p r a s r a b d h a %
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 a n b h o g a b u d d h a k r y p r a t i p r a s r a b d h a %
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 0h0a n b h o g a b u d d h a k r y p r a t i p r a s r a b d h a %0h0	(	>	-	K		,	A	&	M	'		>	0	M	/	>	*	M	0	$	?	*	M	0	8	M	0	,	M	'		0"o0[OL؞bv~0υ0s a n g s   r g y a s   k y i   m d z a d   p a   l h u n   g y i s   g r u b   p a   r g y u n   m i   ' c h a d   p a 0υ0fDfbf@rX[QTctSBrfBtVTbtSXr`FQT
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 a n b h s a %
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 a n b h s a %
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 0h0a n b h s a %0h0	(	>	-	>	8		0"o0
Ns0υ0m i   s n a n g   b a 0υ0XrfDV
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 a n c c h e d y a p r a t i b h n a %
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 a n c c h e d y a p r a t i b h n a %
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 0h0a n c c h e d y a p r a t i b h n a %0h0	(	>		M		G	&	M	/	*	M	0	$	?	-	>	(		0"o0MbEN`0υ0s p o b s   p a   r g y u n   m i   ' c h a d   p a 0υ0f|VfTbtSXr`FQT
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 a n d a r a v [t t a m 
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 a n d a r a v [t t a m 
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 0h0a n d a r a v [t t a m 0h0	(	>	&	0	5	C	$	M	$	.	M	0"o0
Nley0"o0
Nleb_0υ0m a   g u s   p a ' i   t s h u l 0υ0XBtfT`rZtc
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 a n d h e y t i [a y a %
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 0h0a n d h e y t i [a y a %0h0	(	>	'	G	/	>	$	?	6	/		0"o0
N-NI0"o0
NSI0υ0b s g y u r   d u   m i   r u n g   b a 0υ0VftbQtXrbtDV
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 a n g a m y a m 
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 a n g a t a k l a %
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NWbv0υ0y o n g s   s u   m a   g r u b   p a ' i   m t s h a n   n y i d 0υ0a|DfftXBtVT`rXZSIrQ
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N^Nߘ0"o0
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N 0"o0
N 0υ0m i   l d o g   p a 0υ0Xrc|BT
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NSk0υ0s k u   m t s h u n g s   p a   m e d   p a 0υ0ftXZtDfTXzQT
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NvT0"o0
Nb΀0υ0m t s h a m s   s b y o r   b a   m e d   p a 0υ0XZXff|bVXzQT
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Nh0υ0p h y i s   k y a n g   m i   s p o n g   b a 0υ0Urf@DXrf|DV
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Ngc0υ0k h a   m a   b s g y u r   b a ' i   g o s   g y o n   p a 0υ0AXVftbV`rB|fB|ST
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0υ0m i   m n y a m   p a   d a n g   m n y a m   p a ' i   p h u n g   p o   l n g a 0υ0XrXIXTQDXIXT`rUtDT|c
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NBf+0"o0
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Nu
N	g0"o0
N	g0"o0
Nu0υ0m i   s r i d   p a ' a m   m i   ' b y u n g   b a 0υ0XrfrQT`XXr`VtDV
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N0"o0
NR0υ0m a   ' d r e s   p a ' a m   d b y e r   m e d   p a 0υ0X`QzfT`XQVzbXzQT
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Nw;N0"o0
Nckw0υ0s h e s   b z h i n   m a   y i n   p a 0υ0dzfV^rSXarST
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Nckw0"o0
NYu^y0υ0s h e s   b z h i n   m a   y i n   p a 0υ0dzfV^rSXarST
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N_0υ0m i   b r j e d   p a 0υ0XrVbzQT
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 
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 
 0h0[ a ] s a n t n u v a r t +  [ b ] s a n t n a v a r t t +0h0[ 	] 8	(	M	$	>	(	A	5	0	M	$	@	  [ ,	M	] 8	(	M	$	>	(	5	0	M	$	M	$	@	0"o0ev~I0υ0r g y u d   l a   y o d   p a 0υ0btQca|QT
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 
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 
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 
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Nܖ0"o0
NR0υ0m a   ' d r e s   p a ' a m   d b y e r   m e d   p a 0υ0X`QzfT`XQVzbXzQT
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 
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 
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 
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NjY0υ0m i   ' p h r o g   p a   ( m i   p h r o g s   p a ) 0υ0Xr`U|BT  ( XrU|BfT) 
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T^͕?=Oid<\0υ0d e ' i   y a n g   g o n g   d u   n a   r g y a l   m t s h a n   g y i   r t s e   m o ' i   n o r   b u   z h e s   b y a   b a ' i   g r a n g s   y o d   d o 0υ0Qz`raDB|DSbcXZSBrbzX|`rS|bVt^zfVV`rBDfa|QQ|
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TeQui_uXlidvT͕0υ0d e ' i   y a n g   g o n g   n a   r d u l   p h r a   r a b   l a   ' j u g   p a   z h e s   b y a   b a ' i   g r a n g s   y o d   d o 0υ0Qz`raDB|DSbtcUbVc`GtBT^zfVV`rBDfa|QQ|                        
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NN0υ0m i   ' d a '   b a 0υ0Xr`Q`V
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N0"o00я0υ0z a d   p a r   m i   ' g y u r   b a 0υ0_QTbXr`BtbV
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 0h0[ a ] v y u t k r n t a k a s a m p a t t i %  [ b ] v y a t i k r n t a k a s a m p a t t i %0h0[ 	] 5	M	/	A	$	M		M	0	>	(	M	$		8	.	>	*	$	M	$	?		  [ ,	M	] 5	M	/	$	?		M	0	>	(	M	$		8	.	>	*	$	M	$	?		0"o0I{0υ0t h o d   r g a l   g y i   s n y o m s   p a r   ' j u g   p a 0υ0P|QbcBrf|XfTb`GtBT
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NeQ薉[E\0υ0d b y a r   g n a s   s u   m a   z h u g s   p a ' a m   l o r   m a   l o n   p a 0υ0QVbBSfftX^tBfT`Xc|bXc|ST
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a n m a n +) 0h0	/	8	M	$	A	#	M	!	(	>	.	>	(	K	  ( 	/	8	M	$	A	#	M	!	(	>	.	(	@	) 0"o054V0υ0k h w a   l c a g s   k y i   m c h u   z h e s   b y a   b a 0υ0AcBf@rXFt^zfVV
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 a mml a %  ( a cmh a l a %.   a cml a %) 
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k  r y a = v a i 
kr y a m 
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k  r y a ' i   ' o d = v a i d kr y r a p r a b h a %
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 b a r   d u   g c o d   p a ' i   c h o s   r n a m s   g z h a n   d u   m i   ' g y u r   b a r   n g e s   p a ' i   l u n g   b s t a n g   p a   l a   m i   ' j i g s   p a = a n t a r y i k a d h a r m n a n y a t h t v a n i [c i t a v y k a r a Ga v a i [r a d y a m 
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 b a   r g y a = m a r k a ma j l a m 
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 b a r   g y i   t s h i g   m i   s m o s   p a r   b y a s   t e = m a d h y a m a p a d a l o p a m   k [t v 
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 b a r   m a = m a d h y a %
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 b a r   m a = m a d h y a %
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 b a r   m a   d o ' i   s r i d   p a = a n t a r b h a v a %
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 b a r   m a   d o r   y o n g   s u   m y a   n g a n   l a s   ' d a s   p a = a n a n t a r p a r i n i r v y +
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 b a r   m a   p a = m a d h y a m a %
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 b a r   s k a b s = p r a s t a v a %  ( p r a s t v a %) 
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 b a r   s k a b s = a v a s a r a %
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a %  ( m a h e d a %) 
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 b a   r u   r a = v i b h +t a k a m 
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 b a s   m t h a ' = p r n t a %
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 b a s   m t h a ' i   g n a s   m a l = p r n t a [a y y s a n a C  ( p r n t a C[a y y s a n a C) 
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 b a   s p u ' i   k h u n g   b u = r o m a k kp a %
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 b a   s p u ' i   k h u n g   b u = r o m a k kp a %
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 b a 
i [a m   ( b a 
i [a %) 
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i [a m   ( b a 
i [a %) 
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 0h0b a 
i [a m   ( b a 
i [a %) 0h0,	!	?	6	.	M	  ( ,	!	?	6		) 0"o0d0υ0m c h i l   b a 0υ0XFrcV
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 b c a d   ' p h r o ' a m   k h y i ' u   k a = k h Gu %  ( s t h Gu ) 
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 b c a g   p a = a p a k o ma n a m .   k o ma n a m 
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 b c a '   s g a = [u Gmh +
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 0h0[ b ] c e t a %  p a r y y a j  n a C  ( c e t a %  c i t t a p a r y y a j  n a C) 0h0[ ,	M	] 	G	$		*	0	M	/	>	/		M		>	(		  ( 	G	$			?	$	M	$	*	0	M	/	>	/		M		>	(		) 0"o0Xxe_0υ0s e m s   k y i   r n a m   g r a n g s   s h e s   p a 0υ0fzXf@rbXBDfdzfT
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 b c i n g   b a = b a n d h a %
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 b c i n g   b a = b a n d h a n a m 
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 b c i n g s   p a ' a m   ' d o m s   d k r i s   b s d a m s   p a = b a d d h a k a k cy a %
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 b c o m   b r l a g   p a = m a t h u r 
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 b c o m   l d a n   ' d a s = b h a g a v n 
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 b c o m   l d a n   ' d a s   d o n   ' d i   n y i d   r g y a s   p a r   g s u n g s   z h i n g   t s h i g s   s u   b c a d   p a ' i   d b y a n g s   k y i s   r a b   t u   b s t a n   p a = b h a g a v n   i m a m   e v r t h a C  b h ky a s y   m t r a y   a b h i d y o t a y a m   g t h b h i g +t e n a   s a Cp r a k [a y a t i   s m a   ( b h a g a v n   i m a m   e v r t h a C  b h ky a s y   m t r a y   a b h i d y o t a y a m n o   g t h b h i g +t e n a   s a Cp r a k [a y a t i   s m a ) 
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 b c o m   l d a n   ' d a s   g a   l a   b a   d e r   l o g s   s u   t h a l   m o   s b y a r   b a   b t u d = y e n a   b h a g a v Cs   t e n  j a l i C  p r a Ga m y a 
 
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 b c o m   l d a n   ' d a s   k y i   c h o s   n i   l e g s   p a r   g s u n g s   p a = s v k h y t o   b h a g a v a t o   d h a r m a %
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 b c o m   l d a n   ' d a s   k y i   l t a r   m n y a n   n a s = b h a g a v a t a %  p r a t i [r u t y a 
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 b c o m   l d a n   ' d a s   k y i   n y a n   t h o s   k y i   d g e   ' d u n   l e g s   p a r   z h u g s   p a = s u p r a t i p a n n o   b h a g a v a t a %  [r v a k a s a Cg h a %
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 b c o m   l d a n   ' d a s   k y i s   g n a n g   b a   (   b c o m   l d a n   ' d a s   k y i s   s n a n g   b a   ) = b h a g a v a t n u j  t a %
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 b c o m   l d a n   ' d a s   k y i s   l e g s   p a r   g s u n g s   p a ' i   c h o s   ' d u l   b a   n i   l e g s   p a r   b s t a n   p a = s v k h y t o   b h a g a v a t o   d h a r m a v i n a y a %  s u p r a v e d i t a %
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 b c o m   l d a n   ' d a s   k y i   z h a l   g y i   s g o   p h y e   b a ' a m   b t s u m s   p a r   y a n g   m i   m n g o n   n o = n a   c a   b h a g a v a t o   m u k h a d v r a s y o m i  j i t a C  v   n i m i  j i t C  v   p r a j  y a t e   s m a 
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 b c o m   p a = m a t h i t a m 
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 b c u = d a [a   ( d a [a n ) 
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 b c u = d a [a   ( d a [a n ) 
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 b c u = d a [a   ( d a [a n ) 
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 b c u = d a [a 
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 b c u   b d u n = s a p t a d a [a 
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 b c u   b r g y a d = a cmd a [a   ( a cmd a [a n ) 
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 b c u   b z h i = c a t u r d a [a   ( c a t u r d a [a n ) 
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 b c u   b z h i   s t o n = c t u r d a [i k a m 
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 
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 b c u   d r u g = co 
a [a   ( co 
a [a n .   co 
d a [a %) 
 
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 b c u   g c i g = e k d a [a   ( e k d a [a n ) 
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 b c u   g n y i s = d v d a [a   ( d v d a [a n ) 
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 b c u g   p a ' a m   y i d   b r t a n   p a = p t a %
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 b c u g   r e g   n y a m   s u   m y o n g   b a r   b y a s   p a = p r a v i cma %  s p a r [a s v +k [t a u 
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 b c u   g s u m = t r a y o d a [a 
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 b c u   p a = d a [a m a m 
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 b c u   p a   d a n g   p o   l a = p r a t h a m a A  d a [a k a m 
 
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 b d a g = t m 
 
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 b d a g   d a n g   d b a n g   p o   d a n g   d o n   l a s   g a n g   b y u n g   b a ' i   s h e s   p a   m n g o n   s u m   p a = t m e n d r i y r t h d   y a d   u t p a n n a m   j  n a C  p r a t y a k ca m 
 
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 b d a g   d b a n g   b a = s v p a t e y a m 
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 b d a g   d r a n g   d u   g s o l = u l l u m p a t u   m m   ( u l l u m b a t u   m m ) 
 
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 b d a g   ' d u   b y e d   d a n g   l d a n = s a Cs k r a v n   t m 
 
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 b d a g   ' d u   b y e d   y i n   ( ' d u   b y e d   b d a g   y i n ) = s a Cs k r   t m 
 
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 b d a g   ' d u   s h e s   d a n g   l d a n = s a Cj  v n   t m 
 
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 b d a g   ' d u   s h e s   p a   y i n = s a Cj  t m 
 
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 b d a g   g i   b a   m e d   p a = n i r m a m a %
 
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 b d a g   g i   l a g   m t h u s   b s g r u b s   p a = s v a b h u b a l o p r j i t a m 
 
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 0h0b h G
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 
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 0h0b h km i k a m p i k r a %  ( b h km i k a m p i t k r a %) 0h0-	B	.	?		.	M	*	?		>	0		  ( -	B	.	?		.	M	*	?	$	>		>	0		) 0"o00WRI{
Tv0υ0s a   g y o   b a ' i   r n a m   p a ' i   m i n g   l a 0υ0fB|V`rbXT`rXrDc
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N0υ0s a ' i   s t e n g   n g a m   s a ' i   g z h i 0υ0f`rfzDDXf`rB^r
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 b l o   l d a n = d h +m n 
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 b l o   m c h o g   s n a   t s h o g s   g t s u g = a g r a m a t i c i t r a c k
a %
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 b l o n   p o = m t y a %
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 b l o n   p o   r i n   p o   c h e = r j m t y a %
 
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 b l o n   p o   r i n   p o   c h e = p a r i Gy a k a r a t n a m 
 
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 b l o   s h i n   t u   r n a m   p a r   d a g   p a = s u v i [u d d h a b u d d h i %
 
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 b l o   s p y o d   p a   t h a m s   c a d   d a n g   l d a n   p a = s a r v a c a r y s a m a n v g a t a b u d d h i %
 
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 b l t a   b a ' a m   r t o g   p a = p r e k ca t e 
 
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 b l t a   b a   d a n g   l d a n   p a = a v e k cv n   ( v e k cv n ) 
 
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 b l t a   n a   m d z e s   p a = c r u d a r [a n   ( d a r [a n a %) 
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 b l t a s   s o = p r e k ca n t e   s m a 
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 b l u g s   g z a r = s r u v a k a m   ( [r u v a k a m ) 
 
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 [ b ] m i [r +b h kt a h   ( m i [r cma .   m i [r +cma %) 
 
 [ b ] m i [r +b h kt a h   ( m i [r cma .   m i [r +cma %) 
 
 0h0[ b ] m i [r +b h kt a h   ( m i [r cma .   m i [r +cma %) 0h0[ ,	M	] .	?	6	M	0	@	-	B	$	9	M	  ( .	?	6	M	0	>	7	M		.   .	?	6	M	0	@	7	M			) 0"o0Tb0υ0' d r e s   p a r   g y u r   p a 0υ0`QzfTbBtbT
 
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 b o b = p d a v e cma n i k 
 
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 b o d d h 
 
 b o d d h 
 
 0h0b o d d h 0h0,	K	&	M	'	>	0"o0NT0υ0k h o n g   d u   c h u d   p a 0υ0A|DQtFtQT
 
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 b o d h i b a l a m 
 
 b o d h i b a l a m 
 
 0h0b o d h i b a l a m 0h0,	K	'	?	,	2	.	M	0"o0cR0υ0b y a n g   c h u b   k y i   s t o b s 0υ0VDFtV@rf|Vf
 
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 b o d h i c i t t s a Cp r a m o ca %
 
 b o d h i c i t t s a Cp r a m o ca %
 
 0h0b o d h i c i t t s a Cp r a m o ca %0h0,	K	'	?		?	$	M	$	>	8		*	M	0	.	K	7		0"o0
N_郩_0υ0b y a n g   c h u b   k y i   s e m s   m i   b r j e d   p a 0υ0VDFtV@rfzXfXrVbzQT
 
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 b o d h i m   a b h i s a Cb u d d h a %
 
 b o d h i m   a b h i s a Cb u d d h a %
 
 0h0b o d h i m   a b h i s a Cb u d d h a %0h0,	K	'	?	.	-	?	8		,	A	&	M	'		0"o0sI{c0υ0b y a n g   c h u b   m n g o n   p a r   r d z o g s   p a r   s a n g s   r g y a s 0υ0VDFtVXD|STbb|BfTbfDfbf
 
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 b o d h i m a G
a m 
 
 b o d h i m a G
a m 
 
 0h0b o d h i m a G
a m 0h0,	K	'	?	.	#	M	!	.	M	0"o0cυ0"o0c9j@b0υ0b y a n g   c h u b   s n y i n g   p o 0υ0VDFtVfrDT|
 
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 b o d h i p a k ca n i r d e [a %
 
 b o d h i p a k ca n i r d e [a %
 
 0h0b o d h i p a k ca n i r d e [a %0h0,	K	'	?	*		M	7	(	?	0	M	&	G	6		0"o0'YXNUSek+^)ROUl}0υ0b y a n g   c h u b   k y i   p h y o g s   n g e s   p a r   b s t a n   p a 0υ0VDFtV@rU|BfDzfTbVfST
 
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 b o d h i s a t t v a b a l n i 
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 b o d h i s a t t v a b a l n i 
 
 0h0b o d h i s a t t v a b a l n i 0h0,	K	'	?	8	$	M	$	M	5	,	2	>	(	?	0"o0郩ASR0υ0b y a n g   c h u b   s e m s   d p a ' i   s t o b s   b c u ' i   m i n g   l a 0υ0VDFtVfzXfQT`rf|VfVEt`rXrDc
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 b o d h i s a t t v a d h r a Gy a %
 
 b o d h i s a t t v a d h r a Gy a %
 
 0h0b o d h i s a t t v a d h r a Gy a %0h0,	K	'	?	8	$	M	$	M	5	'	>	0	#	M	/		0"o0郩ASN=~c0υ0b y a n g   c h u b   s e m s   d p a ' i   g z u n g s   b c u   g n y i s   k y i   m i n g   l a 0υ0VDFtVfzXfQT`rB_tDfVEtBIrf@rXrDc
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 b o d h i s a t t v a p i ma k a m 
 
 b o d h i s a t t v a p i ma k a m 
 
 0h0b o d h i s a t t v a p i ma k a m 0h0,	K	'	?	8	$	M	$	M	5	*	?			.	M	0"o0郩υ0υ0b y a n g   c h u b   s e m s   d p a ' i   s d e   s n o d 0υ0VDFtVfzXfQT`rfzf|Q
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 b o d h i s a t t v a v a [i t 
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 b o d h i s a t t v a v a [i t 
 
 0h0b o d h i s a t t v a v a [i t 0h0,	K	'	?	8	$	M	$	M	5	5	6	?	$	>	0"o0郩AS(W0υ0b y a n g   c h u b   s e m s   d p a ' i   d b a n g   b c u ' i   m i n g   l a 0υ0VDFtVfzXfQT`rQVDVEt`rXrDc
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 b o d h i s a t t v a %
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 b o d h i s a t t v a %
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 0h0b o d h i s a t t v a %0h0,	K	'	?	8	$	M	$	M	5		0"o0cW0"o0X0υ0b y a n g   c h u b   s e m s   d p a ' 0υ0VDFtVfzXfQT`
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 b o d h i s a t t v n C  c a t v r i   v a i [r a d y n i 
 
 b o d h i s a t t v n C  c a t v r i   v a i [r a d y n i 
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 0h0b o d h i s a t t v n C  c a t v r i   v a i [r a d y n i 0h0,	K	'	?	8	$	M	$	M	5	>	(	>		  	$	M	5	>	0	?	  5	H	6	>	0	&	M	/	>	(	?	0"o0郩V!qOu0υ0b y a n g   c h u b   s e m s   d p a ' i   m i   ' j i g s   p a   b z h i ' i   m i n g   l a 0υ0VDFtVfzXfQT`rXr`GrBfTV^r`rXrDc
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 b o d h i s a t t v n C  s kt r n t a - n i r g a t n i   k n i   c i d   (   k a  c i d   )   g u Ga - n m n i 
 
 b o d h i s a t t v n C  s kt r n t a - n i r g a t n i   k n i   c i d   (   k a  c i d   )   g u Ga - n m n i 
 
 0h0b o d h i s a t t v n C  s kt r n t a - n i r g a t n i   k n i   c i d   (   k a  c i d   )   g u Ga - n m n i 0h0,	K	'	?	8	$	M	$	M	5	>	(	>		  8	B	$	M	0	>	(	M	$	- (	?	0	M		$	>	(	?	  	>	(	?	  	?	&	M	  (   		M		?	&	M	  )   	A	#	- (	>	.	>	(	?	0"o0郩R_
T0υ0m d o   s d e   l a s   ' b y u n g   b a ' i   b y a n g   c h u b   s e m s   d p a ' i   y o n   t a n   t h o g   t h o g   s m o s   p a ' i   m i n g   l a 0υ0XQ|fzcf`VtDV`rVDFtVfzXfQT`ra|SOSP|BP|Bf|fT`rXrDc
 
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 b o d h y a Eg a v a t +  n m a   s a m d h i %
 
 b o d h y a Eg a v a t +  n m a   s a m d h i %
 
 0h0b o d h y a Eg a v a t +  n m a   s a m d h i %0h0,	K	'	M	/		M		5	$	@	  (	>	.	  8	.	>	'	?		0"o0wQ/e	Nid0W0"o0a	N'f0υ0b y a n g   c h u b   k y i   y a n   l a g   y o d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0VDFtV@raScBa|QT^zfVV`rOrDDz`[rS
 
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 b o n g   b a = l o cma %
 
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 b o n g   b r e s = k h a r a [l 
 
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 b o n g   b u = g a r d a b h a %
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 b o n g   b u = a [v a t a r +
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 b o n g   n g a   d k a r   p o = a t i v i ca m 
 
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 b o n g   n g a   d m a r   p o   ( h a b   s h a n g   t s e ' u ) = p r a t i v i ca m 
 
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 b o n g   n g a   n a g   p o = n i r v i c+  ( n i r v i [+) 
 
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 b o n g   r g y a = [a [a v g u r a %
 
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 b o n g   t s h o d = p a r i m Ga m 
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 b o r   b a = a p a v i d d h a m .   a p a r i v i d d h a m 
 
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 b o r   b a ' a m   b t a n g   b a = c h o r i t 
 
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 b o r   t e ' a m   m a   g t o g s   p a = h i t v 
 
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 [ b ] p r a g r a h a %
 
 [ b ] p r a g r a h a %
 
 0h0[ b ] p r a g r a h a %0h0[ ,	M	] *	M	0		M	0	9		0"o00"o0obKb0υ0s r a b   s k y o g s 0υ0fVf|Bf
 
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 
 b r a g   c a = p r a t i [r u t k 
 
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 b r a g   g a m   r i = [a i l a %
 
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 b r a   g o ' i   s h i n g = p i G
a k h a r j kr a v [k ca %
 
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 b r a g   p h u g = [a i l a g u h 
 
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 b r a g   p h u g = [a i l a g u h 
 
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 
 b r a g   z h u n = [i l j a t u %
 
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 b r a h m a c a r y a C  c a   m e   c i r a s t h i t i k a C  b h a v i cy a t i 
 
 b r a h m a c a r y a C  c a   m e   c i r a s t h i t i k a C  b h a v i cy a t i 
 
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 b r d e g   y a n g   s l a r   m i   b r d e g   p a r   b y a = t 
i t e n a   n a   p r a t i t 
i t a v y a m 
 
 
 
 b r d u n g   b a = s a Ck u mma k 
 
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 b r d z u n = m [c
 
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 b r d z u n   d u   s m r a   b a   s p o n g   b a = m [cv d a v i r a t i %
 
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 
 b r d z u n   p a = m [c
 
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 b r e   b o = d r o Ga %
 
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 b r e   b o   z a s = d r o Go d a n a %
 
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 b r e l   b a = v i n i b a n d h a %
 
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 b r e l   b a = l a l i t 
 
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 b r e l   b a = s a h i t 
 
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 b r e l   b a ' i   g t a m   g t a n   l a   ' b e b s   p a = s a Ck a t h y a v i n i [c a y a %
 
 
 
 b r e l   b a   n i   g n y i s   l a   g n a s   p a = d v i cmh o   h i   s a m b a n d h a %  ( d [cmo   d v i cmh o   b h i   s a m b a n d h a %) 
 
 
 
 b r e l   p a = s a h i t a i %
 
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 
 b r e n g   b a = v a r a t r a m   ( v a r a n t r a m .   v a r a t t r a m ) 
 
 
 
 b r e   p h u l = [+r ca k a m 
 
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 b r e s = c a l a t t h %  ( s a Cc a l a t t h %) 
 
 
 
 b r e s   k y i   r g y u = [l p i G
a %  ( l l p i G
a %) 
 
 
 
 b r g a l   b a = c o d y a m 
 
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 
 b r g a l   z h i n g   b r t a g   p a = p a r y a n u y o g a %
 
 
 
 b r g o d   y a s   /   b g o d   y a s = v i c r a %
 
 
 
 b r g y a = [a t a m 
 
 
 
 b r g y a = [a t a m 
 
 
 
 b r g y a = [a t a m 
 
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 
 b r g y a = [a t a m 
 
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 
 b r g y a = [a t a m 
 
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 b r g y a   b y i n = [a k r a %
 
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 
 b r g y a   b y i n   ' d o m   n a   m i g   s t o n g   p a = d a [a [a t a n a y a n a %
 
 
 
 b r g y a   b y i n   n a m   k h y e r   ' j i g = p u r a Cd a r a %
 
 
 
 b r g y a d = a cma u   ( a cma n ) 
 
 
 
 b r g y a d   b c u = a [+t i %
 
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 b r g y a d   b c u   r t s a   b d u n = s a p t [+t i %
 
 
 
 b r g y a d   b c u   r t s a   b r g y a d = a cm[+t i %
 
 
 
 b r g y a d   b c u   r t s a   b z h i = c a t u r a [+t i %
 
 
 
 b r g y a d   b c u   r t s a   d g u = e k o n a n a v a t i %
 
 
 
 b r g y a d   b c u   r t s a   d r u g = ca 
a [+t i %
 
 
 
 b r g y a d   b c u   r t s a   g c i g = e k [+t i %
 
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 
 b r g y a d   b c u   r t s a   g n y i s = d v y a [+t i %
 
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 
 b r g y a d   b c u   r t s a   g s u m = t r y a [+t i %
 
 
 
 b r g y a d   b c u   r t s a   l n g a = p a  c [+t i %
 
 
 
 b r g y a d   p a = a cma m a m 
 
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 b r g y a d   p a ' i   s a = a cma m a k a b h km i %
 
 
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 b r g y a d   s t o n = a cma m i k a m 
 
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 
 b r g y a l   b a = m kr c c h i t a %
 
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 b r g y a l   b a ' a m   m i   d r a n   p a ' a m   m y o g   c e s   b y e d   p a = m kr c c h 
 
 
 
 b r g y a n   p o = d y kt a m 
 
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 b r g y a n   p o ' a m   c h a b   b a = m a G
a n a m 
 
 
 
 b r g y a n   p o   l a   d o r   b a = a k ca d h kr t a %
 
 
 
 b r g y u d   y a s = v i s o d a m 
 
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 
 b r i   b a ' a m   ' g r i b   p a = a p a k a r ca %
 
 
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 b r i n g   n g a m   b a r   m a = m a d h y a m 
 
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 b r i s   n y e s = d u r l i k h i t a m 
 
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 b r j e d   b y e d = a p a s m r a %
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 b r j e d   b y e d = a p a s m r a %
 
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 b r j e d   n g a s   p a = m u ci t a s m [t i t 
 
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 
 b r j e d   p a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a s a Cp r a m o co   n m a   s a m d h i %
 
 
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 b r j o d   d u   m e d   p a = a n a b h i l p y a m 
 
 
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 b r j o d   d u   m e d   p a = a n a b h i l p y a m 
 
 
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 b r j o d   d u   m e d   p a = a n a b h i l p y a m 
 
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 
 b r j o d   d u   m e d   p a ' i   y a n g   b r j o d   d u   m e d   p a = a n a b h i l p y n a b h i l p y a m   ( a n a b h i l a p y a n a b h i l p y a m ) 
 
 
 
 b r j o d   d u   m e d   p a ' i   y a n g   b r j o d   d u   m e d   p a   l a   b s g r e s   p a   b s t a n   p a = a n a b h i l p y n a b h i l p y a p a r i v a r t a n i r d e [a %
 
 
 
 b r j o d   d u   m e d   p a ' i   y a n g   b r j o d   d u   m e d   p a   l a s   b s g r e d   p a = a n a b h i l p y n a b h i l p y a p a r i v a r t a %
 
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 b r j o d   d u   m e d   p a   l a   (   l a s   )   b s g r e s   p a = a n a b h i l p y a p a r i v a r t a %
 
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 b r j o d   d u   m e d   p a   l a s   b s g r e s   p a = a n a b h i l p y a p a r i v a r t a %
 
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 b r j o d   l e ' u = a d h y y a %
 
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 b r j o d   p a = j a l p a %
 
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 b r j o d   p a = v a r Ga %
 
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 b r j o d   p a ' a m   b t o n   p a ' a m   s m r a s   p a = u d d i cma m 
 
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 
 b r j o d   p a ' a m   s k a d   ' d o g s   p a ' a m   l c e   r t e n = v y a p a d e [a %
 
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 b r j o d   p a ' i   s g r a   d a n g   s m r a   b a   l h u r   b y e d   p a   m a   y i n = n a   v y h r a r u t a v k p a r a m a %
 
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 b r j o d   p a ' i   s p y i = a b h i l p y a s m n y a m 
 
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 b r j o d   p a r   b y a   b a = v c y a m 
 
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 b r j o d   p a r   ' d o d   p a = v i v a k c
 
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 b r j o d   p h a   n y u n g   b a r   ' g y u r = m a n d a m a n t r a   e v b h kt 
 
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 
 b r j o d   y a s = s a r a l a m 
 
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 
 b r j o d   y a s = s a r a ma %  ( s a r a v a %.   s a r a t a %) 
 
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 b r k a m   c h a g s = l u b d h a %
 
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 b r k a m   p a = l o l u p a %
 
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 b r k y a n g   b a = p r a s r i t a %
 
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 b r k y a n g   b a = p r a s r a Ga m 
 
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 b r k y a n g   b a = p r a s r a %
 
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 b r l a = kr u %
 
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 
 b r l a b s   p o   c h e ' a m   r g y a   c h e   b a = u d r a %
 
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 b r l a b s   y a s = u t p a l a m 
 
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 b r l a b s   y a s = u t p a l a %
 
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 b r l a   l e g s   p a r   z l u m   p a   ( m d z e s   s h i n g   z l u m   p a ) = s u v a r t i t o r u %
 
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 b r l a   m i   b s n o l = n a   s a k t h a n i   s a k t h y d h y a 
 
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 b r l a n g   b a ' a m   r t s u b   p a = k a r k a [a %
 
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 
 b r l a n g   p o = k h a r a %
 
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 b r l a n   p a ' a m   g s h e r   b a = p a r i cy a n d a %
 
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 b r l a n   p a ' a m   s b a n g s   p a = a b h i cy a n d i t a %
 
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 
 b r n a b   s e m s   s p o n g   b a = a b h i d h y y %  p r a t i v i r a t i %
 
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 
 b r n a g   p a   y o n g s   s u   r d z o g s   p a = p a r i p kr Ga s a Ck a l p a %
 
 
 
 b r n g a s = l kn a %
 
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 b r n y a s   p a = a v a m n a n a m 
 
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 b r n y a s   p a = p a r b h a v a %
 
 
 
 b r o g = a ma v +
 
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 
 b r o g   d g o n   p a = k n t r a m 
 
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 
 b r t a g   c i n g   z h i g   n u s   p a = kh p o h a s a m a r t h a %
 
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 
 b r t a g   p a = kh a n 
 
 
 
 b r t a g s   p a ' a m   g u s   p a r   b s g r i m   p a = s a Cb h r a m a %
 
 
 
 b r t a g s   p a ' a m   p h a l   p a   ( b t a g s   p a ' a m   p h a l   p a ) = g a u Ga %
 
 
 
 b r t a g s   p a ' a m   r t o g s   p a ' a m   m k h a s   p a = n i p u Ga %
 
 
 
 b r t a g s   y a s = m a g a v a m 
 
 
 
 b r t a g   y a s = m a g a v a %
 
 
 
 b r t a n   p a = d h r u v a %
 
 
 
 b r t a n   p a = d h +r a %
 
 
 
 b r t a n   p a r   b y e d   p a = p r a s t h p a y a t i 
 
 
 
 b r t a n   y a s = v i [i cma %
 
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 
 b r t e n   n a s   s a m   p h r a d   n a s   s a m   t h o b   n a s = s d y a 
 
 
 
 b r t e n   p a ' a m   b s n y e n   p a = s e v i t a m 
 
 
 
 b r t e n   p a   y o d   p a = s a p r a t i [a r a Ga %
 
 
 
 b r t s a d   c i n g   s m r a   b a r   m i   b y a = n o   t u   v i g [h y a   v d a %
 
 
 
 b r t s a g s   p a ' a m   s d i g   p a = a g h a %
 
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 
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 b r t s o m   p a r   b y a   b a = u t s h a %
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 b r t s o n   ' g r u s   k y i   p h a   r o l   t u   p h y i n   p a = v +r y a p r a m i t 
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 b r t s o n   ' g r u s   k y i   t i n g   n g e   ' d z i n   s p o n g   b a ' i   ' d u   b y e d   d a n g   l d a n   p a ' i   r d z u   ' p h r u l   g y i   r k a n g   p a = v +r y a s a m d h i p r a h Ga s a Cs k r a s a m a n v g a t a ( o )   [d d h i p d a %
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 b r t s o n   ' g r u s   n y a m s   p a   m e d   p a = n s t i   v +r y a s y a   h Gi %
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 b r t s o n   ' g r u s   r t s o m   m o = v +r y a m   r a b h a t e 
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 b r t s o n   ' g r u s   y a n g   d a g   b y a n g   c h u b   k y i   y a n   l a g = v +r y a s a Cb o d h y a Eg a m 
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 b r t s o n   p a = u d y o g a %
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 b r t s o n   p a ' a m   z h u g s   p a = u d y a t a %
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 b r t s o n   p a   m i   g t o n g   b a = a n i k ci p t a d h u r a %
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 b r t s o n   r d z i = b a n d h a n a p l a k a %
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 b r t u l   b a ' a m   n y e   b a r   s b y o r   b a ' a m   n y e   b a r   b s g r u b   p a = u p a s a Ch r a %
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a k a m   ( n a   k u 
m ca p i G
a k a m ) 
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T0υ0b r a m   z e ' i   g t s u g   l a g   d a n g   l a s   k y i   m i n g   l a 0υ0VX_z`rBYtBcBQDcf@rXrDc
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 b s a m   g y i s   m i   k h y a b   p a ' i   d k y i l   ' k h o r   l a   b l o   g r o s   r n a m   p a r   r o l   p a = a c i n t i k a m a d h y a b h u d d h i v i k r +
i t a %
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 b s a m   g y i s   m i   k h y a b   p a   l a   b s g r e s   p a = a c i n t y a p a r i v a r t a %
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 b s a m   p a = a [a y a %
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 b s a m   p a ' a m   ' d o d   p a = a b h i p r e t a m 
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 b s a m   p a ' i   s t o b s = [a y a b a l a C
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 b s a m   p a   l a s   b y u n g   b a ' i   s h e s   r a b = c i n t m a y +  p r a j  
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 b s a m s   g t a n   b z h i   l a   s o g s   p a ' i   m i n g   l a = c a t v r i   d h y n n i 
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 b s a m s   p a   b z h i n = s a Cc i n t y a 
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 b s a n g   g t o r = p r o k ca Ga m 
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 b s d a m   p a r   b y a   b a = s a Cv a r a k a r a G+y 
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 b s d a m s   p a ' a m   s b a s   p a = s a Cv [t a m 
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 b s d i g s   p a = t a r j a n +y a m 
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 b s d o s   p a   l a s   b s g y u r   b a = p a r i Gm a n a m 
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 b s d o   y a s = v i c a s t a %
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 
 
 
 b s d u   b a ' i   d n g o s   p o s   s e m s   c a n   t h a m s   c a d   s d u d   p a   r n a m s = s a Cg r a h a v a s t u s a r v a s a t t v a s a Cg r h a k %
 
 
 
 b s d u s   ' j o m s = s a Cg h t a %
 
 
 
 b s d u s   p a = y o j a k a %  ( e c a k a %.   o c a k a %) 
 
 
 
 b s d u s   p a ' a m   m t h a '   d a g = s a m a s t a m 
 
 
 
 b s d u s   p a   l a s   g y u r   p a = b h i s a Ck ce p i k a m 
 
 
 
 b s e = g a G
a %
 
 
 
 b s e   r u   l t a   b u = k h a 
g a v i cGa k a l p a %
 
 
 
 b s g o   b a   b c a g   p a = j  v i h e mh a n a m   ( a n y a v d a v i h e mh a n a m ) 
 
 
 
 b s g o   b a   b z h i n   n y a n   p a   r j e s   s u   ' j u g   p a = a n u v i d h +y a m n a %
 
 
 
 b s g o m   p a   l a s   b y u n g   b a ' i   s h e s   r a b = b h v a n m a y +  p r a j  
 
 
 
 b s g o m   p a s   s p a n g   b a r   b y a   b a = b h v a n h e y a m 
 
 
 
 b s g o m s   n y e s   s a m   s m y u n g   n y e s = d u r l a Eg h i t a m 
 
 
 
 b s g o m s   p a ' i   b d a g   n y i d   c a n   n a m   b d a g   n y i d   b s g o m s   p a = b h v i t t m 
 
 
 
 b s g o m s   p a   l a s   b y u n g   b a ' i   b s o d   n a m s   b y a   b a ' i   d n g o s   p o = b h v a n m a y a C  p u Gy a k r i y v a s t u 
 
 
 
 b s g o s   p a = p a r i b h v i t a m 
 
 
 
 b s g r a l   y a s = a t a r u %
 
 
 
 b s g r a l   y a s = a t a r a %
 
 
 
 b s g r e n g   b a ' a m   b t s u g s   p a = s a m u c c h r i t a m 
 
 
 
 b s g r e n g   n g a m   b t s u g s   p a = s a m u c c h r i t a %
 
 
 
 b s g r e s   p a ' a m   s b a g s   p a = p a r i b h v i t a %
 
 
 
 b s g r i b s   p a ' a m   l u n g   d u   m i   s t o n   p a = n i v [t v y k [t %
 
 
 
 b s g r u b   b y a = s d h y a m 
 
 
 
 b s g r u b   b y a = s d h y a %
 
 
 
 b s g r u b   d k a '   b a = d u %s d h y a m 
 
 
 
 b s g r u b   s l a   b a = s u s d h y a m 
 
 
 
 b s g y u r   b a ' i   l a s = k a r m a 
 
 
 
 b s g y u r   b a   l a   l d e m   p o r   d g o n g s   p a = p a r i Gm a n b h i s a Cd h i %
 
 
 
 b s g y u r   b a   l a s   b y u n g   b a = p r i Gm i k a %
 
 
 
 b s g y u r   d u   m i   r u n g   b a = a n d h e y t i [a y a %
 
 
 
 b s g y u r   d u   r u n g   b a = d h e y t i [a y a %
 
 
 
 b s g y u r   y a s = v i g a v a m 
 
 
 
 b s g y u r   y a s = v i g a v a m 
 
 
 
 b s h a d   p a = b h cy a m 
 
 
 
 b s h a d   s b y a r = u p a n i b a n d h a n a m 
 
 
 
 b s h a g s   p a r   b y a   b a = d e [a n k a r a G+y 
 
 
 
 b s h a n g   p a = v i m  ( v i c) 
 
 
 
 b s h a n   p a = k h a mmi k a %
 
 
 
 b s h e s   g n y e n   n g a n   p a = k u m i t r a %
 
 
 
 b s h e s   n g o r   b y e d   p a = s a Cs t u t i %
 
 
 
 b s h e s   p a ' i   r i m   p a   d a n g   p h a s   k y i   r g o l   b a   l a   s o g s   p a ' i   m i n g   l a = m i t r a k r y a m 
 
 
 
 b s h e s   p a ' i   t s h i g = s k h i l y a m 
 
 
 
 b s h u n g   b a = p r a k cv e 
a n a m ( p r a k cb h a n a m .   p r a k u v e 
a n a m .   p r a k cv b h a n a m .   p r a k cv a i b h a n a m ) 
 
 
 
 b s h u n g   b a ' a m   s m a d   p a = p a Cs a n a C
 
 
 
 b s i l   b a r   g y u r   b a = [+t a b h kt a %
 
 
 
 b s i l   b a r   g y u r   b a = [+t a b h kt a %
 
 
 
 b s i l   g y a b   ( b s i l   y a b ) = v i d h a m a n a m   ( v i d h m a n a m ) 
 
 
 
 b s k a   b a = k a cy a %
 
 
 
 b s k a l   b a = v i p r a k a r ca %
 
 
 
 b s k a l   b a   b y e   b a   m t h a '   y a s   p a   l a s   ' b y u n g   b a   l a   m k h a s   p a = a n a n t a k a l p a k o m+n i %s a r a Ga k u [a l a %
 
 
 
 b s k a l   p a = k a l p a %
 
 
 
 b s k a l   p a   b z a n g   p o = b h a d r a k a l p a %
 
 
 
 b s k a l   p a   b z a n g   p o ' i   b y a n g   c h u b   s e m s   d p a ' = b h a d r a k a l p i k a b o d h i s a t t v a %
 
 
 
 b s k a l   p a   b z a n g   p o ' i   b y a n g   c h u b   s e m s   d p a ' = b h a d r a k a l p i k a b o d h i s a t t v %
 
 
 
 b s k a l   p a   c h e n   p o = m a h k a l p a %
 
 
 
 b s k a l   p a   g r a n g s   m e d   p a r   s m o n   l a m   s h i n   t u   b r t s a m s   p a = a s a Ck h y e y a k a l p a p r a Gi d h n a s u s a m r a b d h a %
 
 
 
 b s k o l   b a ' a m   g d u s   p a = k v a t h i t a m 
 
 
 
 b s k o l   t e = k v t h a y i t v 
 
 
 
 b s k o r   b a ' a m   b k r i s   p a = u p a g k
h a %
 
 
 
 b s k o r   b a ' a m   g a n g   b a = p r a t i k u b j i t a %
 
 
 
 b s k o r   n a s = a n v h i G
a y i t v 
 
 
 
 b s k o r   n a s   s a m   b y u n g   n a s = a n v h i G
y a   ( a n v h i G
u .   a n d h a h i G
y a ) 
 
 
 
 b s k o r   t e   ' d u g   p a ' a m   g z u n g   s t e   ' d u g   p a = u p a r o d h a v s a %
 
 
 
 b s k o s   p a   ' d u   b a ' i   s a = y u k t a k u l a m 
 
 
 
 b s k o   y a s = v y a t y a s t a m 
 
 
 
 b s k r a d   p a = p r a v s a n +y a m 
 
 
 
 b s k u   b a ' i   t h u r   m a = a  j a n a [a l k 
 
 
 
 b s k u l   b a = c o d a n a m 
 
 
 
 b s k u m   p a = s a Ck u  c a n a m 
 
 
 
 b s k u m   p a = k u  c a n a m   ( a k u  c a n a m ) 
 
 
 
 b s k u m   p a ' a m   z h u m   p a = s a Ck o c a %
 
 
 
 b s k u r   b a = p r e ca Ga m 
 
 
 
 b s k y e d   p a = j n a n a m 
 
 
 
 b s k y o d   d u   m e d   p a = a p a r i m i t a m 
 
 
 
 b s k y o d   n a s   s a m   s p o s = s a Cc r y a   ( s a Cc a r y a ) 
 
 
 
 b s k y o d   p a ' a m   ' p h a g s   p a = u c c a l i t a %
 
 
 
 b s k y o d   p a   y a n g   n g a m = l a g h kt t h n a t 
 
 
 
 b s l a b   p a   b l a   n a   m e d   p a = [i k cn u t t a r y a m 
 
 
 
 b s l a b   p a   g s u m   g y i   m i n g   l a = t r +Gi   [i k cGi 
 
 
 
 b s l a b   p a ' i   c h o s   m a n g   p o = s a Cb a h u l   [a i k ca d h a r m %
 
 
 
 b s l a b   p a ' i   g z h i = [i k cp a d a m 
 
 
 
 b s l a b   p a ' i   g z h i   b c a '   b a = [i k cp a d a p r a j  p t i %
 
 
 
 b s l a b   p a   l a   n y e   b a r   ' j o g   p a   s p o n g   b a = [i k co p a s a Ah r a p r a t i k ce p a %
 
 
 
 b s l a b   p a s   b y i n   p a = [i k cd a t t a k a %
 
 
 
 b s l a b   p a   z h i g   p a = [i k cb h r a cma %
 
 
 
 b s l a b   t s h i g   g i   d n g o s   p o   l a   k h y a d   d u   g s o d   p a = [i k cp a d a d r a v y a t v y a v a c r a %  ( [i k cp a d a d r a v y a t v y v a c a r a %) 
 
 
 
 b s l a n g   b a ' a m   d r a n g   b a ' a m   s k y e d   p a = u t t h p a n a m 
 
 
 
 b s n g a g s   l d a n = k a n t h a k a %
 
 
 
 b s n g a g s   p a = v a r Gi t a %
 
 
 
 b s n g a g s   p a ' a m   s n y a n   p a r   b r j o d   p a = v a r Ga %
 
 
 
 b s n g a g s   p a   s m r a   b a = v a r Ga v d +
 
 
 
 b s n y a d   y a s = v i v a r a m 
 
 
 
 b s n y a d   y a s = v i v a r a %.   v e v a r a %
 
 
 
 b s n y a l   y a s   ( b s k a l   y a s ) = m a l a r a %
 
 
 
 b s n y e l   b a   m e d   p a = n s t i   m u ci t a s m [t i t   ( s m [t i %) 
 
 
 
 b s n y e m s   p a ' i   t s h u l = g a r v a %
 
 
 
 b s n y e n   b k u r = p a r y u p s a n a m 
 
 
 
 b s n y e n   b k u r   b s n g a g s   p a = p a r i c a r y s a Cv a r Ga n a m   ( p a r i c a r y s a Cv a r Gn a m ) 
 
 
 
 b s n y e n   b k u r   b y e d   p a = p a r y u p s a n a m 
 
 
 
 b s n y e n   b k u r   b y e d   p a = u p s a n a m 
 
 
 
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 b s n y e n   g n a s   l a   n y e   b a r   g n a s   p a = u p a v s a m   u p a v a s a n t i 
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 b s n y i l   b a = n [a n +y a m   ( n a [a n +y a m ) 
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a p t a %
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a p t a s a Ct u cma %
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a p t i k a %
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 b u s   p a = l 
i k a %
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 b u   s t o n g   d u   t s h a n g   b a r   ' g y u r   b a ' i   m i n g   l a = s t i r e k a p u t r a s a h a s r GC  g u Ga p a d d h a t i %
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 0h0[ b ] u t p t a %0h0[ ,	M	] 		$	M	*	>	$		0"o0{0"o00υ0l j i   b a 0υ0crV
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 [ b ] v i d h r a Ga m 
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 0h0[ b ] v i d h r a Ga m 0h0[ ,	M	] 5	?	'	>	0	#	.	M	0"o0yrR%R0υ0d m i g s   k y i s   d b y e   b a 0υ0QXrBf@rfQVzV
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 b y a   b a   b y a s   p a = k [t a k [t y a %
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 b y a   b a   b y e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = k r y a k a r o   n m a   s a m d h i %
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 b y a   b a   m a   y i n   p a = a k a r a G+y a m 
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 b y a   b a n g = k r a k a r a %
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 b y a   b a n g = k a mk r a %.   k a d g a r a %
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a v a %
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 b y a m s   p a ' a m   s d u g   p a r   s e m s   p a ' a m   m n y e s   b s h i n   p a = v a t s a l a %
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 b y a m s   p a   c h e n   p o   d a n g   s n y i n g   r j e   c h e n   p o s   p h y o g s   b c u ' i   ' j i g   r t e n   g y i   k h a m s   s u   k h y a b   p a = m a h m a i t r +m a h k a r u Gd a [a d i g l o k a d h t u s p h a r a Ga %
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 b z h a g   g o s   ( g z h a g   g o s ) = t u G
i c e l a m 
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 b z h a g   p a ' a m   g t a m s   p a = n i k ce p a %
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 b z h a g   p a ' a m   g t e r   d u   b c u g   p a = s a Cn i h i t a m 
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 b z h e n g s   b z h i n   d u   m a   b t u d   p a r   p h y a g   p u s   m o   s l e b s   p a = s t h i t n a v a n a t a p r a l a m b a b h u t 
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 b z h i = c a t v r i   ( c a t u r ) 
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 b z h i   b c u = c a t v r i C[a t 
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 b z h i   c h a = c a t u r t h a b h g a %
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 b z h i   c h a = c a t u r t h C[a %
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 b z h i   m d o = c a t v a r a %
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 b z h i   n a s   m g u   b a r   b y a   b a = m kl a m n p y a m   ( m kl a m n t v a m ) 
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 b z h i n   d u   ' d z u m   z h i n g   g s o n g   p o r   s m r a   b a = s m i t a m u k h a p kr v b h i l p +
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 b z h i n   g y i   d k y i l   ' k h o r = m u k h a m a G
a l a m 
 
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 b z h i n   ' j i g s   s u   r u n g   b a r   b s g y u r   b a = v i k [t a v a d a n a %
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 b z h i n   k u n   t u   k h y a b   p a r   s t o n   p a = s a m a n t a s p h a r a Ga m u k h a d a r [a n a %
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 b z h i   p a = c a t u r t h a m 
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 b z h o   b z h o   b a = d o h a n a m 
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 b z h o n   c h e s   p a   /   g z h o n   c h e s   p a = a t i b l a k a %
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 b z h o n   p a ' i   s t e n g   n a   ' d u g   p a   l a   c h o s   m i   b s h a d = n a   y n r k
h y a   d h a r m a C  d e [a y i cy m a %
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 b z h u g s = t i cmh a t i 
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 b z h u g s   s a m   ' d u g = n y a c+d a t .   n y a s +d a t 
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 b z l a s   b r j o d = j p a %
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 b z l a s   d k a '   b a = d u r b h a Ga t v a m   ( d u r b h ca t v a m ) 
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 b z l o g   p a ' a m   b s h i g   p a = n i r k a r a Ga m 
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 b z l o g   p a   p h u n   s u m   t s h o g s   p a = v r i t r a s a Cp a n n a %
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 b z o = [i l p a %
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 b z o d   b a = k cn t i %
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 b z o d   p a   c h e n   p o   d a n g   l d a n   p a = a t i m t r a k cn t i s a m a n v g a t a %
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 b z o d   p a   d a n g   d e s   p a   c h e n   p o   d a n g   l d a n   p a = m a h k cn t i s a u r a t y a s a m a n v g a t a %
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 b z o d   p a ' i   p h a   r o l   t u   p h y i n   b a = k cn t i p r a m i t 
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 b z o d   p a r   d k a '   b a = d u cp r a s a h a %  ( d u cma s a h a ) 
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 b z o d   p a s   b r g y a n   p a = a l a Ck [t a %  k cn t y 
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 b z o d   p a s   m n y a m   p a   n y i d   t h o b   p a = k cn t i s a m a t p r a t i l a b d h a %
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 b z o d   y a s = k ca m u d a %
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 b z o d   y a s = k ce p u %
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 b z o ' i   g n a s   k y i   r i g   p a = [i l p a ( k a r m a ) s t h n a v i d y 
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 b h u j a n y a m   ( b a h u j a n y a m ) 
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 b h u j a n y a m   ( b a h u j a n y a m ) 
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 0h0b h u j a n y a m   ( b a h u j a n y a m ) 0h0,	>	9	A		(	M	/	.	M	  ( ,	9	A		(	M	/	.	M	) 0"o0>wNwQ0υ0s k y e   b o   m a n g   p o   p a 0υ0fzV|XDT|T
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 b h u v y y m a %
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 b h u v y y m a %
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 0h0b h u v y y m a %0h0,	>	9	A	5	M	/	>	/	>	.		0"o0R0"o0d0υ0' g y e d   s t o b s 0υ0`BzQf|Vf                        
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 b h u [i k h a r a C
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 b h u %
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 b h +k a %
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 0h0b l a j t +y a %0h0,	>	2		>	$	@	/		0"o0[Yz0"o0zP[KN)0υ0b y i s   p a ' i   r a n g   b z h i n   c a n 0υ0VrfT`rbDV^rSES
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 b l a m kl a m 
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 b l a m kl a m 
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 0h0b l a m kl a m 0h0,	>	2	.	B	2	.	M	0"o0Z?0υ0l a   p h u g   g s a r   p a ' a m   g z h o n   n u 0υ0cUtBBfbT`XB^|SSt
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 b l a %
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 b l a %
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 b l o l l o p a n a m   ( b l o l l p a n a m ) 
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 b l o l l o p a n a m   ( b l o l l p a n a m ) 
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 0h0b l o l l o p a n a m   ( b l o l l p a n a m ) 0h0,	>	2	K	2	M	2	K	*	(	.	M	  ( ,	>	2	K	2	M	2	>	*	(	.	M	) 0"o0zP[0υ0b y i s   p a   b r i d   p a 0υ0VrfTVrQT
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 b r Ga s +
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 b r Ga s +
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 0h0b r Ga s +0h0,	>	0	>	#	8	@	0"o0lHYe0υ0w   r   Ga   s i 0υ0]qbqNfr
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 b 
h a m 
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 b 
h a m 
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 0h0b 
h a m 0h0,	>	"	.	M	0"o0X0"o0V0"o0[R0υ0d a m   p a ' a m   s r a   b a ' a m   t e   b o r   r a m   t s h a b s   c h e   b a 0υ0QXT`XfV`XOzV|bbXZBfFzV
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 b +b h a t s a %
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 b +b h a t s a %
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 0h0b +b h a t s a %0h0,	@	-	$	M	8		0"o00υ0m i   s d u g   p a 0υ0XrftBT
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 b +j a g r m a b h kt a g r m a v i n [a n a m 
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 b +j a g r m a b h kt a g r m a v i n [a n a m 
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 0h0b +j a g r m a b h kt a g r m a v i n [a n a m 0h0,	@			M	0	>	.	-	B	$		M	0	>	.	5	?	(	>	6	(	.	M	0"o0kX.z<^yQg0υ0s a   b o n   g y i   t s h o g s   d a n g   ' b y u n g   b a ' i   t s h o g s   ' j i g   (   ' j i g s   )   p a 0υ0fV|SBrZ|BfQD`VtDV`rZ|Bf`GrBT
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 b +j a C  v p a y a t i 
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 b +j a C  v p a y a t i 
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 0h0b +j a C  v p a y a t i 0h0,	@			  5	>	*	/	$	?	0"o0N.zP[0υ0s a   b o n   ' d e b s   s u   ' j u g 0υ0fV|S`QzVfft`GtB
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 b [h a d r a %
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 b [h a d r a %
 
 0h0b [h a d r a %0h0,	C	9	&	>	0		0"o0'Y;0υ0r t s i b s   c h e n 0υ0brVfFzS
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 b [h a s p a t i %
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 b [h a s p a t i %
 
 0h0b [h a s p a t i %0h0,	C	9	8	M	*	$	?		0"o0(gf0υ0p h u r   b u 0υ0UtbVt
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 b [h a t p a r +t t d a y a %
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 b [h a t p a r +t t d a y a %
 
 0h0b [h a t p a r +t t d a y a %0h0,	C	9	$	M	*	0	@	$	M	$	>	&	/		0"o0'Y\ؚNOI{0υ0c h e   c h u n g   d a n g   m t h o   d m a n   l a   s o g s   p a ' i   m i n g   l a 0υ0FzFtDQDXP|QXScf|BfT`rXrDc
 
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 c a 
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 c a 
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 0h0c a 0h0	0"o0I{0"o0S0"o00υ0d a n g   n g a m   y a n g 0υ0QDDXaD
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 c a   c o = k a l a k a l a %
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 c a   c o = k i l a k i l y i t a m 
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 c a   c o   m e d   p a = n s t i   r a v i t a m 
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 c a g   c a g   m i   b y a = n a   [u [c u k r a k a m 
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 c a i t a n y a m 
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 c a i t a n y a m 
 
 0h0c a i t a n y a m 0h0	H	$	(	M	/	.	M	0"o0	gw0υ0s h e s   p a   y o d   p a 0υ0dzfTa|QT
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 c a i t a s i k a d h a r m %
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 c a i t a s i k a d h a r m %
 
 0h0c a i t a s i k a d h a r m %0h0	H	$	8	?		'	0	M	.	>		0"o0_vaL_
NvaL0υ0s e m s   d a n g   m t s h u n g s   p a r   l d a n   p a ' i   ' d u   b y e d   d a n g   s e m s   d a n g   l d a n   p a   m a   y i n   p a ' i   ' d u   b y e d   k y i   m i n g   l a 0υ0fzXfQDXZtDfTbcST`r`QtVzQQDfzXfQDcSTXarST`r`QtVzQ@rXrDc
 
 
 
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a v a c o d s i t 0h0	#	M	!	5		K	&	>	8	?	$	>	0"o0R 0"o0k u0υ0t s h i g   b r l a n g   p o s   z h e r   ' d e b s   p a 0υ0ZrBVbDT|f^zb`QzVfT
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a %0h0	#	M	!		0"o0f`0"o0m`0υ0g t u m   p a 0υ0BOtXT
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l a %
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l a %0h0	#	M	!	>	2		0"o0N.z0"o0fS0υ0g d o l   p a   ( g t u m ) 0υ0QB|cT  ( BOtX) 
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 c e cmi t a m 
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 c h a = a C[a %
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 c h a   b a ' a m   b z h a g   p a = m a G
a n a m   ( m a G
a t a m ) 
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 c h a b   p a = m r a k ca %
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 c h a   b y a d = v e ca %
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 c h a d   b a   p a = s a d a G
a %
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 c h a g a l a %
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 c h a   g n y i s   d u s = d v p a r a y u g a m 
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 c h a g s   p a ' a m   z h e n   p a = s p [h 
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 c h a g s   p a ' a m   z h e n   p a = s t h 
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 c h a g s   p a   d a n g   ' d o d   p a ' i   r n a m   p a ' i   m i n g   l a = r g %
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 c h a g s   p a   m e d   p a ' a m   g o s   p a   m e d   p a = n i r u p a l e p a %
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 c h a g s   z h e n = v a s a n a %
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 c h a l a %
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 c h a n d a d y a k a %
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 0h0c h a n d a p o ca d h a m   r o c a y a t i   r o c i t a C  ( c c h a n d a y o ca d h a r m a    c c a y a t i )   c a   p r a v e d a y a t e   ( p r a v a d a y a t i ) 0h0	(	M	&	*	K	7	'	.	>	0	K		/	$	?	  	0	K		?	$		  ( 	M		(	M	&	/	K	7	'	0	M	.		M		>		/	$	?	)   	  *	M	0	5	G	&	/	$	G	  ( *	M	0	5	&	/	$	?	) 0"o0JT2kQp@S1X@bJT0υ0d a d   p a ' i   g s o   s b y o n g   b g y i   b a r   g s o l   b a   ' d e b s   s o   g s o l   b a   y a n g   m k h y e n   p a r   g s o l   l o 0υ0QQT`rBf|f|DVBrVbBf|cV`QzVff|Bf|cVaDXAzSTbBf|cc|
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 c h a n g s   s t o n g   p a = r i k t a m u cmi %
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 c h a n g   ' t h u n g   b a = m a d y a p n a m 
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 c h a n g   ' t s h o n g = k a l l a v l a %
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 c h a n g   ' t s h o n g = [a u G
i k a %
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 c h a r   b a = u d a y a n a %
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 c h a r   b c u g   g a m   b y e d   d u   b c u g = u d y o j i t a %
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 c h a r d i %
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 c h a r d i %
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 0h0c h a r d i %0h0	0	M	&	?		0"o0T0"o02kT0υ0s k y u g   b r o   b a 0υ0ftBV|V
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 c h a r   k a = u d y +
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 c h a r   k a = u d a y +
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 c h a r   y a n g = k a l m   a p i 
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 c h a   s h a s = a v a y a v a %
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 c h a   s h a s   d a n g   c h a   s h a s   c a n   g i   m t s h a n   n y i d   k y i   (   k y i s   )   ' b r e l   b a = a v a y a v v a y a v i l a k ca Ga s a m b a n d h a %
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 c h a   t s h o g s = k a l p a %
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 c h a   t s h o g s = k a ca c a m   ( k a ca v a m ) 
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 c h a t t r a d h a r a %
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 c h a t t r a d h a r a %
 
 0h0c h a t t r a d h a r a %0h0	$	M	$	M	0	'	0		0"o0cP0υ0g d u g s   t h o g s   p a 0υ0BQtBfP|BfT
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 c h a t t r a m 
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 0h0c h a t t r a m 0h0	$	M	$	M	0	.	M	0"o0P0"o0P˄0υ0g d u g s 0υ0BQtBf
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 0h0c h a t t r a m 0h0	$	M	$	M	0	.	M	0"o0P0υ0g d u g s 0υ0BQtBf
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 c h a y i k a m   a p i   n a   p r a j  y a t e 
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 c h a y i k a m   a p i   n a   p r a j  y a t e 
 
 0h0c h a y i k a m   a p i   n a   p r a j  y a t e 0h0	/	?		.	*	?	  (	  *	M	0		M		>	/	$	G	0"o0!qpp0"o0ppN!q0υ0t h a l   b a   y a n g   m e d 0υ0PcVaDXzQ
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 c h a G
i k v r i k a %
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 c h a G
i k v r i k a %
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 0h0c h a G
i k v r i k a %0h0	#	M	!	?		>	5	>	0	?			0"o0b\0υ0s g o ' u   c h u n g   b s r u n g   b a 0υ0f|`tFtDVftDV                        
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 c h e   b a ' a m   r a b = a d h i m t r a m 
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 c h e   c h u n g   d a n g   m t h o   d m a n   l a   s o g s   p a ' i   m i n g   l a = b [h a t p a r +t t d a y a %
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 c h e d   d u   b r j o d   p a ' i   s d e = u d n a m   ( u d d n a m ) 
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 c h e d   d u   b y a   p a ' a m   g z h i   ' a m   d b a n g   d u   b y a   b a = a d h i k r a %
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 0h0c h e d y a m 0h0	G	&	M	/	.	M	0"o0e*b0υ0g c a d   p a 0υ0BEQT
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 c h e   g e   m o   z h i g = a m u k a %
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 c h e m   c h e m = g a r j i t a %
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 c h e n   c h u n = s a p a t n +
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 c h e n   p o = m a h n 
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 c h e n   p o ' a m   t h u   b o = j y e cmh a %
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 c h e n   p o   b a = m a h a t t a m a m 
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 c h e r   b s a g s   p a ' a m   s h i n   t u   b s a g s   p a = u p a c i t a t a r a m 
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 c h e s   m y u r   b a ' a m   c h e s   m g y o g s   p a = k ci p r a t a r a m 
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 c h e   z h e ' a m   s r i n g   m o   ' a m   p h u   n u   m o ' i   s r u = b h a g i n +
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 c h i   b a   d a n g   ' p h o   b a = c y v a n a m 
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 c h i   b a   d a n g   ' p h o   b a = c y u t i s a Ck r a m a %
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 c h i   b a ' i   c h a r   g t o g s   p a = m a r a GC[i k a m   ( m a r a Ga Cs i k a m .   m a r a G+[i k a m ) 
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 c h i   b a ' i   s d u g   b s n g a l = m a r a Ga d u %k h a m 
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 c h i b s   k y i   b l a = a [v a p a t i %
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 0h0c h i d y a t e   ( c h i d y a t i ) 0h0	?	&	M	/	$	G	  ( 	?	&	M	/	$	?	) 0"o0eU}0υ0g c o d   d o 0υ0BE|QQ|
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 c h i n g   b a = b a n d h i %
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 c h o l   b a = u c c h u cm a %
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a %
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 c h o s   b z u n g   b a   y u n   d u   m i   b r j e d   p a s   t h a b s   d a n g   s h e s   r a b   m t h a r   p h y i n   p a s   s e m s   c a n   s g r o l   z h i n g   d a n g   p a   s t o n   p a   d a n g   d g e   b a ' i   b a r   c h a d   d u   m i   ' g y u r   b a ' i   m i   ' j i g s   p a = s a d o d g [h +t a d h a r m v i s m a r a Ga p r a j  o p y a n i cmh g a t a s a t t v a n i s t r a Ga p r a s d a s a C  d a r [a n a [u b h n a n t a r y i k a v a i [r a d y a m 
 
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 c h o s   d a m   p a ' i   p h y a g   r g y a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = v a r a d h a r m a m u d r   n m a   s a m d h i %
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 c h o s   d a n g   l d a n   p a = d h r m i k a %
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 c h o s   d a n g   l d a n   z h i n g   c h o s   t h o b   p a = d h a r m +  d h a r m a l a b d h a h 
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 c h o s   d a n g   r j e s   s u   m t h u n   p a ' i   c h o s   l a   z h u g s   p a = d h a r m n u d h a r m a p r a t i p a n n a %
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 c h o s   d a n g   r j e s   s u   m t h u n   p a r   s p y o d   p a = a n u d h a r m a p r a t i c r +
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 c h o s   d k a r   p o   y o n g s   s u   r d z o g s   p a = p a r i p kr Ga [u k l a d h a r m a %
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 c h o s   d o n   d u   g n y e r   b a ' a m   c h o s   ' d o d   p a = d h a r m r t h i k a %
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 c h o s   d r a n   p a   n y e   b a r   b z h a g   p a = d h a r m a s m [t y u p a s t h n a m 
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 c h o s   d r u g = ca 
d h a r m %
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 c h o s   g n a s   p a   n y i d = d h a r m a s t h i t i t 
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 c h o s   g o s   g s u m = t r a i c +v a r i k a %
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 c h o s   g o s   h a   c a n g   ' j o l   b a   m a   y i n = n t y a v a k [cma C  c +v a r a m   ( n t y u p a k [cma C  c +v a r a m ) 
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 c h o s   g o s   h a   c a n g   r t s e n g s   p a   m a   y i n   p a = n t y u t k [cma C  c +v a r a m 
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 c h o s   g o s   k y i   s g r o g = c +v a r a k a r a G
a k a m   ( c +v a r a k a r a G
i k a m ) 
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 c h o s   g o s   k y i   s n o d = c +v a r a b h a G
i k   ( c +v a r a b h a G
i k a %.   c +v a r a b h G
i k ) 
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 c h o s   g o s   k y i   t s h a l   b u = c +v a r a [r e G+  ( c +v a r a [r o G+) 
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 c h o s   g o s   z l u m   p o r   b g o   b a = p a r i m a G
a l a A  c +v a r a m 
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 c h o s   g r a g s = d h a r m a k +r t t i %
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 c h o s   k y a n g   s t o n   t o = d h a r m a C  c a   d e [a y a t i 
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 c h o s   k y i   b a r   d u   g c o d   p a = d h a r m n t a r y a %
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 c h o s   k y i   c o d   p a n   b c i n g s   p a = d h a r m a p a mmv a b a d d h a %
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 c h o s   k y i   d b y i n g s   ' d r e s   p a   m e d   p a   (   c h o s   k y i   d b y i n g s   d b y e r   m e d   p a ) = d h a r m a d h t v a s a Cb h e d a %
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 c h o s   k y i   d b y i n g s   k y i s   g t u g s   p a = d h a r m a d h t u p a r y a n t a %
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 c h o s   k y i   d b y i n g s   k y i s   k l a s   p a = d h a r m a d h t u p a r a m a %
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 c h o s   k y i   d b y i n g s   k y i   t s h u l   n i   g n a s   p a   n y i d   d o = s t h i t a i v a   d h a r m a d h t u s t h i t i t 
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 c h o s   k y i   d b y i n g s   l a   m k h a s   p a = d h a r m a d h t u k u [a l a %
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 c h o s   k y i   d b y i n g s   r n a m   p a r   d a g   p a = d h a r m a d h t u v i [u d d h i %
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 c h o s   k y i   d b y i n g s   s u   n g e s   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = d h a r m a d h t u n i y a t o   n m a   s a m d h i %
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h b h e d y a s u n i l a m b h a %
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 c h o s   s m r a   b a = d h a r m a b h Ga k a %
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 c h o s   s m r a   b a   d a n g   n y a n   p a   d a n g   s g r a   s k a d   k y i   m i n g   l a = d h a r m a d e [a n [r a v a Gd i n m n i 
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 
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 0h0c i t t a p r a t i s a Cv e d y a   p r a [v a s a    c i t t a p r a t i s a Cv e d y a p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 0h0	?	$	M	$	*	M	0	$	?	8		5	G	&	M	/	  *	M	0	6	M	5	8		M		?	$	M	$	*	M	0	$	?	8		5	G	&	M	/	*	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	0"o0b]_Qo`Nwb]_Qo`0υ0s e m s   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   p h y u n g   n a   s e m s   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   p h y u n g   n g o   z h e s   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o 0υ0fzXfaDQBTbX|D^rDQVtBfUtDSfzXfaDQBTbX|D^rDQVtBfUtDD|^zfaDQBTGrcVV^rSQtbVOtdzff|                        
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 c i t t a s a m d h i p r a h Ga s a Cs k r a s a m a n v g a t a ( o )   [d d h i p d a %
 
 0h0c i t t a s a m d h i p r a h Ga s a Cs k r a s a m a n v g a t a ( o )   [d d h i p d a %0h0	?	$	M	$	8	.	>	'	?	*	M	0	9	>	#	8		8	M		>	0	8	.	(	M	5	>		$	( 	)   	&	M	'	?	*	>	&		0"o0_Ya0"o0_^y0υ0s e m s   k y i   t i n g   n g e   ' d z i n   s p o n g   b a ' i   ' d u   b y e d   d a n g   l d a n   p a ' i   r d z u   ' p h r u l   g y i   r k a n g   p a 0υ0fzXf@rOrDDz`[rSf|DV`r`QtVzQQDcST`rbt`UtcBrbDT
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 c i t t a s a Cs k r a p r a t i s a Cv e d y a ( v e d +)   p r a [v a s a    c i t t a s a Cs k r a p r a t i s a Cv e d y   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
 c i t t a s a Cs k r a p r a t i s a Cv e d y a ( v e d +)   p r a [v a s a    c i t t a s a Cs k r a p r a t i s a Cv e d y   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
 0h0c i t t a s a Cs k r a p r a t i s a Cv e d y a ( v e d +)   p r a [v a s a    c i t t a s a Cs k r a p r a t i s a Cv e d y   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 0h0	?	$	M	$	8		8	M		>	0	*	M	0	$	?	8		5	G	&	M	/	( 5	G	&	@	)   *	M	0	6	M	5	8		M		?	$	M	$	8		8	M		>	0	*	M	0	$	?	8		5	G	&	M	/	>	  *	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	0"o0b]_LQo`Nwb]_LQo`0υ0s e m s   k y i   ' d u   b y e d   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   p h y u n g   n a   s e m s   k y i   ' d u   b y e d   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   p h y u n g   n g o   z h e s   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o 0υ0fzXf@r`QtVzQaDQBTbX|D^rDQVtBfUtDSfzXf@r`QtVzQaDQBTbX|D^rDQVtBfUtDD|^zfaDQBTGrcVV^rSQtbVOtdzff|
 
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 c i t t a s a Cs k r a p r a t i s a Cv e d y a   [v a s a    c i t t a s a Cs k r a p r a t i s a Cv e d y [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
 c i t t a s a Cs k r a p r a t i s a Cv e d y a   [v a s a    c i t t a s a Cs k r a p r a t i s a Cv e d y [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
 0h0c i t t a s a Cs k r a p r a t i s a Cv e d y a   [v a s a    c i t t a s a Cs k r a p r a t i s a Cv e d y [v a s m +t i   y a t h b h kt a C  p r a j n t i 0h0	?	$	M	$	8		8	M		>	0	*	M	0	$	?	8		5	G	&	M	/	  	6	M	5	8		M		?	$	M	$	8		8	M		>	0	*	M	0	$	?	8		5	G	&	M	/	>	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	0"o0b]_LeQo`Nwb]_LeQo`0υ0s e m s   k y i   ' d u   b y e d   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   b r n g u b s   n a   s e m s   k y i   ' d u   b y e d   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   b r n g u b s   s o   s n y a m   d u   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o 0υ0fzXf@r`QtVzQaDQBTbX|D^rDQVtBfVbtVfSfzXf@r`QtVzQaDQBTbX|D^rDQVtBfVbtVff|fXQtaDQBTGrcVV^rSQtbVOtdzff|
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 c i t t a s m [t y u p a s t h n a m 
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 c i t t a s m [t y u p a s t h n a m 
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 0h0c i t t a s m [t y u p a s t h n a m 0h0	?	$	M	$	8	M	.	C	$	M	/	A	*	8	M	%	>	(	.	M	0"o0__U0"o0__OO0υ0s e m s   d r a n   p a   n y e   b a r   b z h a g   p a 0υ0fzXfQSTIzVbV^BT
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 c i t t a v a [i t 
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 c i t t a v a [i t 
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 0h0c i t t a v a [i t 0h0	?	$	M	$	5	6	?	$	>	0"o0_(W0υ0s e m s   l a   d b a n g   b a 0υ0fzXfcQVDV
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 c i t t a C  n v a l +y a t e   n a   s a Cl +y a t e 
 
 c i t t a C  n v a l +y a t e   n a   s a Cl +y a t e 
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 0h0c i t t a C  n v a l +y a t e   n a   s a Cl +y a t e 0h0	?	$	M	$		  (	>	5	2	@	/	$	G	  (	  8		2	@	/	$	G	0"o0_
N .~0"o0
N 0υ0s e m s   m i   z h u m   k u n   t u   m i   s h u m 0υ0fzXfXr^tX@tSOtXrdtX
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 c i t t a C  p r a g [h Gt i 
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 c i t t a C  p r a g [h Gt i 
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 0h0c i t t a C  p r a g [h Gt i 0h0	?	$	M	$		  *	M	0		C	9	M	#	>	$	?	0"o0_uic0υ0s e m s   r a b   t u   ' d z i n   n o 0υ0fzXfbVOt`[rSS|
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 c i t t a cmh i t o   n m a   s a m d h i %
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 c i t t a cmh i t o   n m a   s a m d h i %
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 0h0c i t t a cmh i t o   n m a   s a m d h i %0h0	?	$	M	$	7	M	 	?	$	K	  (	>	.	  8	.	>	'	?		0"o0OO_	Nid0W0"o0_OO	N'f0υ0s e m s   g n a s   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0fzXfBSfT^zfVV`rOrDDz`[rS
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 c i t t o d v i l y a k a r +
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 0h0c i t t o d v i l y a k a r +0h0	?	$	M	$	K	&	M	5	?	2	M	/		0	@	0"o0ne_0"o0_uR0υ0s e m s   s i m   p a r   b y e d   p a 0υ0fzXffrXTbVzQT
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 c i t t n t a r a m 
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 c i t t n t a r a m 
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 0h0c i t t n t a r a m 0h0	?	$	M	$	>	(	M	$	0	.	M	0"o0%R_0υ0s e m s   g z h a n 0υ0fzXfB^S
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 c i t t n u p a r i v a r t +
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 c i t t n u p a r i v a r t +
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 0h0c i t t n u p a r i v a r t +0h0	?	$	M	$	>	(	A	*	0	?	5	0	M	$	@	0"o0_I0υ0s e m s   k y i   r j e s   s u   ' j u g   p a 0υ0fzXf@rbzfft`GtBT
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 c i t n t a r Cs a %  ( c i r n t a r Cs a %) 
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 c i t n t a r Cs a %  ( c i r n t a r Cs a %) 
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 0h0c i t n t a r Cs a %  ( c i r n t a r Cs a %) 0h0	?	$	>	(	M	$	0	>		8		  ( 	?	0	>	(	M	$	0	>		8		) 0"o0iQKNnv0υ0t h a l   g o n g   r g y a s   p a 0υ0PcB|DbfT
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 c i t Eg u l i %
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 c i t Eg u l i %
 
 0h0c i t Eg u l i %0h0	?	$	>		M		A	2	?		0"o0[OKbWnYa0υ0s o r   m o   r n a m s   r g y a s 0υ0f|bX|bXfbf
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 c i   y a n g   m e d   p a ' i   s k y e   m c h e d = k i Cc a n y y a t a n a m 
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 c i   y a n g   m e d   p a ' i   s k y e   m c h e d = k i Cc a n y y a t a n a m 
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 c i   z h e s   b s t a n   p a = k p a d e [a %
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 c o d   p a n   d a n g   d b u   r g y a n   r t s e   p h r a n = k i r +mi %
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 c o d   p a n   d a n g   d b u   r g y a n   z l a   b a = m u k u ma m 
 
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 c o d   p a n   r i n   p a   c h e .   r i n   p o   c h e   ' i   c o d   p a n = r a t n a m u k u ma %
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 c o d   p a n   s n a   t s h o g s   p a   d p a l   g y i   g t s u g = v i c i t r a m a u l i [r +c k
a %
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a m b a n 
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 c o l a %
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 
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i k   ( c +v a r a b h a G
i k a %.   c +v a r a b h G
i k ) 
 
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i k a %.   c +v a r a b h G
i k ) 
 
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i k a %.   c +v a r a b h G
i k ) 0h0	@	5	0	-	#	M	!	?		>	  ( 	@	5	0	-	#	M	!	?			.   	@	5	0	-	>	#	M	!	?		>	) 0"o0vchV0υ0c h o s   g o s   k y i   s n o d 0υ0F|fB|f@rf|Q
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 c +v a r a d n a m 
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 c +v a r a d n a m 
 
 0h0c +v a r a d n a m 0h0	@	5	0	&	>	(	.	M	0"o0ec0υ0g o s   s b y i n   p a 0υ0B|ffrST
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 c +v a r a g o p a k a %
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 c +v a r a g o p a k a %
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 0h0c +v a r a g o p a k a %0h0	@	5	0		K	*			0"o0υcN0υ0g o s   s b e d   p a 0υ0B|ffzQT
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 c +v a r a k a r a Ga m 
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 c +v a r a k a r a Ga m 
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 0h0c +v a r a k a r a Ga m 0h0	@	5	0		0	#	.	M	0"o0^<\\Oc0υ0g o s   ' t s h e m   p a 0υ0B|f`ZzXT
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 c +v a r a k a r a G
a k a m   ( c +v a r a k a r a G
i k a m ) 
 
 c +v a r a k a r a G
a k a m   ( c +v a r a k a r a G
i k a m ) 
 
 0h0c +v a r a k a r a G
a k a m   ( c +v a r a k a r a G
i k a m ) 0h0	@	5	0		0	#	M	!		.	M	  ( 	@	5	0		0	#	M	!	?		.	M	) 0"o0c{0υ0c h o s   g o s   k y i   s g r o g 0υ0F|fB|f@rf|B
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 c +v a r a s a Ct u ct a %
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 c +v a r a s a Ct u ct a %
 
 0h0c +v a r a s a Ct u ct a %0h0	@	5	0	8		$	A	7	M	$		0"o0wc0υ0g o s   k y i s   c h o g   p a r   ' d z i n 0υ0B|f@rfF|BTb`[rS
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 c +v a r a v a s t u 
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 c +v a r a v a s t u 
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 0h0c +v a r a v a s t u 0h0	@	5	0	5	8	M	$	A	0"o0cN0υ0g o s   k y i   g z h i 0υ0B|f@rB^r
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 c +v a r a v a C[a %
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 c +v a r a v a C[a %
 
 0h0c +v a r a v a C[a %0h0	@	5	0	5		6		0"o0c0υ0g o s   k y i   g d a n g 0υ0B|f@rBQD
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 c +v a r a v [ci k 
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 c +v a r a v [ci k 
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 0h0c +v a r a v [ci k 0h0	@	5	0	5	C	7	?		>	0"o0߈0"o0c0υ0c h o s   g o s   k y i   g t u r   b u 0υ0F|fB|f@rBOtbVt
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 c +v a r a [r e G+  ( c +v a r a [r o G+) 
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 c +v a r a [r e G+  ( c +v a r a [r o G+) 
 
 0h0c +v a r a [r e G+  ( c +v a r a [r o G+) 0h0	@	5	0	6	M	0	G	#	@	  ( 	@	5	0	6	M	0	K	#	@	) 0"o0ch0υ0c h o s   g o s   k y i   t s h a l   b u 0υ0F|fB|f@rZcVt
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 c kl l k ca %
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 c kl l k ca %
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 0h0c kl l k ca %0h0	B	2	M	2	>		M	7		0"o0v*Y\0υ0m i g   c h u n g   b a 0υ0XrBFtDV
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 c kr Ga m 
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 c kr Ga m 
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 0h0c kr Ga m 0h0	B	0	M	#	.	M	0"o00}0υ0' d a g   p a ' i   p h y e   m a 0υ0`QBT`rUzX
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 c kr Ga %
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 c kr Ga %
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 0h0c kr Ga %0h0	B	0	M	#		0"o00υ0p h y e   m a 0υ0UzX
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 c k
i k v a b a d d h a %
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 c k
i k v a b a d d h a %
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 0h0c k
i k v a b a d d h a %0h0	B	!	?		>	5	,	&	M	'		0"o0s0υ0b y u r   b u r   g y u r   b a 0υ0VtbVtbBtbV
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 d a b   ' b u m = [a t a s a h a s r a p a t t r a m 
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 d a b h r a %
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 d a b h r a %
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 0h0d a b h r a %0h0&	-	M	0		0"o0\0"o0\0υ0n y u n g   b a ' a m   c h u n g   b a 0υ0ItDV`XFtDV
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 d a b   m a = p a t t r a m 
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 d a b   m a   l h a g   p a = [+r Ga p a l [a %
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 d a b   s k y o n g s   ( b y a ) = p a k ca g u p t a %
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 d a b   s t o n g = s a h a s r a p a t t r a m 
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 d a d h i 
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 0h0d a d h i 0h0&	'	?	0"o0j0υ0z h o 0υ0^|
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 d a d h i m a G
a %
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 d a d h i m a G
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 0h0d a d h i m a G
a %0h0&	'	?	.	#	M	!		0"o0j4l0υ0z h o   k h a   c h u 0υ0^|AFt
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 d a d   p a = [r a d d h 
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 d a d   p a   ' b u l   b a = c h a n d a d y a k a %
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 d a d   p a   c h e   b a ' a m   l t o   c h e   b a = l a m p a ma %
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 d a d   p a   d a n g   y o n g s   s u   d a g   p a = c h a n d a p a r i [u d d h i %
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 d a d   p a ' i   d b a n g   p o = [r a d d h e n d r i y a m 
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 d a d   p a ' i   g s o   s b y o n g   b g y i   b a r   g s o l   b a   ' d e b s   s o   g s o l   b a   y a n g   m k h y e n   p a r   g s o l   l o = c h a n d a p o ca d h a m   r o c a y a t i   r o c i t a C  ( c c h a n d a y o ca d h a r m a    c c a y a t i )   c a   p r a v e d a y a t e   ( p r a v a d a y a t i ) 
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 d a d   p a ' i   n o r = [r a d d h d h a n a m 
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 d a d   p a ' i   s t o b s = [r a d d h b a l a m 
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 d a d   p a ' i   s t o b s   b s k y e d   p a = [r a d d h b a l d h n a m 
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 d a d   p a   m i   p h y e d   p a = a b h e d y a p r a s d a %
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 d a d   p a s   m o s   p a   r n a m s   m n g o n   p a r   d g a '   b a = a b h i r a t i %  [r a d d h d h i m u k t n m 
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 d a d   p a s   r j e s   s u   s b y i n   p a r   b y e d   p a ' a m   m t s h u n   ' t h o r   b a = [r d d h a m   a n u p r a d s y a n t i 
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 d a g   p a ' i   p h y e   m a = c kr Ga m 
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 d a g   r d z a s = o [a mu k a m .   o [a 
u k a m 
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 d a h a r a %.   d a h r a %
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 0h0d a h a r a %.   d a h r a %0h0&	9	0		.   &	9	M	0		0"o0ckX0"o0\t^0υ0d a r   l a   b a b   p a ' a m   s k y e s   p h r a n 0υ0QbcVVT`XfzfUS
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 0h0d a h r a %.   ( d a h a r a %) 0h0&	9	M	0		.   ( &	9	0		) 0"o0\+^0υ0g z h o n   r a b s 0υ0B^|SbVf
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 0h0d a i v a k u l i k a %0h0&	H	5		A	2	?			0"o0[[^0"o0[[0υ0l h a   k h a n g   b s r u n g   b a 0υ0cADVftDV
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 0h0d a i v a m 0h0&	H	5	.	M	0"o0)Y}T0υ0g n a m   g y i s   b s k o s   p a 0υ0BSXBrfVf|fT
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 0h0d a k o d a r a %  ( d u k o d a r a %) 0h0&		K	&	0		  ( &	A		K	&	0		) 0"o09n0υ0d m u   r d z i n g   c a n   n a m   d m u   c h u   c a n 0υ0QXtbrDESSXQXtFtES
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 d a k ca G+y a %
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 d a k ca G+y a %
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 0h0d a k ca G+y a %0h0&		M	7	#	@	/		0"o0a
\le0υ0s b y i n   g n a s 0υ0frSBSf
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 
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 
 0h0d a k ci Ga p a [c i m 0h0&		M	7	?	#	*	6	M		?	.	>	0"o0WS0υ0l h o   n u b 0υ0c|StV
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 d a k ci Ga C  j n u m a G
a l a C  p [t h i v y C  p r a t i cmh p y a 
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 d a k ci Ga C  j n u m a G
a l a C  p [t h i v y C  p r a t i cmh p y a 
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a l a C  p [t h i v y C  p r a t i cmh p y a 0h0&		M	7	?	#		  	>	(	A	.	#	M	!	2		  *	C	%	?	5	M	/	>		  *	M	0	$	?	7	M	 	>	*	M	/	0"o0SW0W0υ0p u s   m o   g y a s   p a ' i   l h a   n g a   s a   l a   b t s u g s   t e 0υ0TtfX|BafT`rcDfcVYtBfOz
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 d a k ci Gv a r t a [a Ek h a %  ( d a k ci Gv a r t a [a n k h ) 
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 d a k co   m y k r o   m y k r n t e v s +  v 
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 0h0d a k co   m y k r o   m y k r n t e v s +  v 0h0&		M	7	K	  .	>	/	>		>	0	K	  .	>	/	>		>	0	>	(	M	$	G	5	>	8	@	  5	>	0"o0\O{^S0"o0{^S_0υ0s g y u   m a   b y e d   p a ' a m   s g y u   m a   b y e d   p a ' i   s l o b   m a   m k h a s   p a 0υ0ftXVzQT`XftXVzQT`rf|VXXAfT
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 d a   l t a r = v a r t a m n a %
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 d a   l t a r   b y u n g   b a   l a ' a n g   b d e   b a   l a   p h y i   m a   l a   r n a m   p a r   s m i n   p a   b d e   b a = p r a t y u t p a n n a s u %k h a m   y a t y C  s u k h a v i p k a m 
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 d a   l t a r   b y u n g   b a   l a   b d e   b a   l a   p h y i   m a   l a   r n a m   p a r   s m i n   p a   l a   s d u g   b s n g a l   b a = p r a t y u t p a n n a s u k h a m   y a t y C  d u %k h a v i p k a C
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 d a   l t a r   b y u n g   b a   l a   s d u g   b s n g a l   b a   l a   p h y i   m a   l a   r n a m   p a r   s m i n   p a   s d u g   b s n g a l   b a = p r a t y u t p a n n a d u %k h a m   y a t y C  d u %k h a v i p k a m 
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 d a   l t a r   b y u n g   b a   l a   s d u g   b s n g a l   l a   p h y i   m a   l a   r n a m   p a r   s m i n   p a   b d e   b a = p r a t y u t p a n n a d u %k h a m   y a t y C  s u k h a v i p k a m 
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 d a   l t a r   g y i   s a n g s   r g y a s   m n g o n   s u m   d u   b z h u g s   p a = p r a t y u t p a n n a b u d d h a s a Cm u k h v a s t h i t a %
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 d a m a t h a %
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a %
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h a m 
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a r +k a m 
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 d a m   p a t +
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 d a m   p a t +
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 0h0d a m   p a t +0h0&	.	M	  *	$	@	0"o0+YY0υ0k h y o   s h u g 0υ0A|dtB
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 d a m   p o r   b y e d   p a ' a m   s r a   b a r   b y e d   p a = g 
h +k a r i cy m i 
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 d a n g   n g a m   y a n g = c a 
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 d a n t a k cmh a m 
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 d a n t a k cmh a m 
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f|bB
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 d a n t a m Cs a m 
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 d a n t u r a %
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 d a r = p a mma k a m 
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 d a   r a = g h o l a m 
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 d a r   b u = k a m p a %
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 d a r d g u %
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 d a r d g u %
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 d a r   g y i   l d a   l d i   m a n g   p o   b t a g s   p a = a v a s a k t a p a ma d m a k a l p a %
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 d a r   g y i   l n g a   l d i = p a mma d m a   ( p a mma d m a n ) 
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 d a r   g y i   s r i n   b u = k o [a k r a k +ma %
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 d a r   l a = a C[u k a m 
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 d a r   l a   b a b   p a ' a m   s k y e s   p h r a n = d a h a r a %.   d a h r a %
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 d a r p i t a %
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 d a r p i t a %
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 d a r   r i   m o   c a n = p [Eg a %  ( b r i Eg a %) 
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 d a r   t h o d = p a ma %
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NUmi0υ0m i   d g e   b c u ' i   l a s   k y i   m i n g   l a 0υ0XrQBzVEt`rcf@rXrDc
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 d b u g   p a = v e d h y a m   ( v e t y a m ) 
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 d b u g s   g d u g   p a = [v s a v i ca %
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 d b u g s   m i   b d e   b a = [v s a %
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 d b u g s   p h y i   n a n g   d u   r g y u   b a   b g r a n g   b a ' i   r i m   p a ' i   m i n g   l a = n p n a b h v a n v i d h i %  ( n p r Ga b h v a n v i d h i %) 
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 d b u g s   p h y i n   p a   ( d b u g s   ' b y i n   p a   ) = [v a s t a %
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 d b u g s   r i n g   d u   b r n g u b s   n a   d b u g s   r i n g   d u   b r n g u b s   s o   s n y a m   d u   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o = d +r g h a m   [v a s a n   d +r g h a m   [v a s m +t i   y a t h b h kt a C  p r a j n t i 
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 d b u g s   r n g u b   p a   d a n g   ' b y u n g   b a   d r a n   p a = n p n a s m [t i %
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 d b u g s   t h u n g   n g u   b r n g u b s   n a   d b u g s   t h u n g   n g u   b r n g u b s   s o   s n y a m   d u   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o = h r a s v a m   [v a s a n   h r a s v a m   [v a s m +t i   y a t h b h kt a C  p r a j n t i 
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 d b u g s   t h u n g   n g u   p h y u n g   n a   d b u g s   t h u n g   n g u   p h y u n g   n g o   s n y a m   d u   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o = h r a s v a C  p r a [v a s a n   h r a s v a C  p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
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 d b u   g t s u g   t o r   d a n g   l d a n   p a = u cG+ca [i r a s k a t 
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 d b u ' i   g t s u g   t o r   g y i   g s e b = u cG+ca v i v a r a m kr d h n a %  s a Cd h i   p r a v e [a %
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 d b u ' i   g t s u g   t o r   g y i   g s e b   n a s   ' o d   z e r   b y u n g = u cG+ca v i v a r n t a r d   r a [m i r n i [c a r a t i 
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 d b u   m a   b a = m d h y a m i k a %
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i t a k e [a %) 
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 d b y a r   g y i   r a s   c h e n   d u s   m a   y i n   p a r   ' t s h o l   b a   d a n g   ' c h a n g   b a = v r c[my a k l a p a r +cmi d h r a Ga m 
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h a %
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 d b y e   b a = v i b h g a %
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+
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+
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+
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i k a %
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a %  ( a j a p a d a k a k a G
a %) 
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a t   ( a c +r Ga d a G
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 d e = t a t 
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 d e   b a s   k y a n g = t a t o   ' p i 
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 d e   b a s   m a n g   d u   s p y o d   p a = y a d b h ky a s k r +  ( y a d b h ky a s k r i n ) 
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 d e   b d e   b a   y a n g   s p a n g s   t e   s n g a   n a s   s d u g   b s n g a l   y a n g   s p a n g s   s h i n g   y i d   b d e   b a   d a n g   y i d   m i   b d e   b a   y a n g   n u b   p a s   b d e   b a   y a n g   m a   y i n   s d u g   b s n g a l   y a n g   m a   y i n   b t a n g   s n y o m s   d a n g   d r a n   p a   y o n g s   s u   d a g   p a   b s a m   g t a n   b z h i   p a   r d z o g s   p a r   b y a s   t e   g n a s   s o = s a   s u k h a s y a   c a   p r a h Gd   d u %k h a s y a   c a   p r a h Gt   p kr v a m   e v a   c a   s a u m a n a s y a d a u r m a n a s y a y o r   a s t a Cg a m d   a d u %k h s u k h a m   u p e k cs m [t i p a r i [u d d h a C  c a t u r t h a C  d h y n a m   u p a s a Cp a d y a   v i h a r a t i 
 
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 d e   b s h i n   g s h e g s   p a ' i   s n y i n g   p o = t a t h g a t a g a r b h a %
 
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 d e   b s h i n   n y i d   l a   g n a s   s h i n g   s e m s   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = t a t h a t s t h i t a n i [c i t t o ( t a t h a t s t h i t a n i [- c i t o )   n m a   s a m d h i %
 
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 
 d e   b y a m s   p a   d a n g   l d a n   p a ' i   s e m s   ' k h o n   m e d   p a   ' g r a n   z l a   m e d   p a   g n o d   p a   m e d   p a   y a n g s   p a   c h e n   p o r   g y u r   b a   t s h a d   m e d   p a   m i   g n y i s   p a   s h i n   t u   b s g o m s   p a s   p h y o g s   g c i g   t u   m o s   t e   k h y a b   p a r   b y a s   n a s   r d z o g s   p a r   b y a s   t e   g n a s   s o = s a   m a i t r +s a h a g a t e n a   c i t t e n v a i r e Gs a p a t n e n v y b d h e n a   v i p u l e n a   m a h a d g a t e n p r a m Ge n d v a y e n a   s u b h v i t e n a i k C  d i [a m   a d h i m u c y a   s p h r i t v o p a s a Cp a d y a   v i h a r a t i 
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 d e   b z h i n = t a t h 
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 d e   b z h i n   d u = e v a m   e v a 
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 d e   b z h i n   d u   g n y i s   p a   d a n g   d e   b z h i n   d u   g s u m   p a   d a n g   d e   b z h i n   d u   b z h i   p a   d a n g   b l a   d a n g   ' o g   d a n g   t h a d   k a r   r n a m   p a   t h a m s   c a d   d u   t h a m s   c a d   d a n g   l d a n   p a ' i   ' j i g   r t e n   ' d i = t a t h   d v i t +y a C  t a t h   t r i t +y a C  t a t h a   c a t u r t h a m   i t y   kr d h v a m   a d h a s   t i r y a k   s a r v a [a %  s a r v v a n t a m   i m a C  l o k a m 
 
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 d e   b z h i n   d u   s b y a r   b a ' a m   g o n g   m a   b z h i n   d u   s b y a r   b a = p e y l a m 
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 d e   b z h i n   g s h e g s   p a = t a t h g a t a %
 
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 d e   b z h i n   g s h e g s   p a   d e   b s o d   n a m s   d a g   g i   r g y u   m t h u n   p a = n i cy a n d a %  s a   t a t h g a t a %  p u Gy n m 
 
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 d e   b z h i n   g s h e g s   p a ' i   b k a '   l a   s h i n   t u   z h u g s   p a = t a t h g a t j  s u p r a t i p a n n a %
 
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 d e   b z h i n   g s h e g s   p a ' i   c h e   b a   m d o   s d e   l a s   b y u n g   b a ' i   m i n g   l a = s kt r n t a u d d h [t n i   t a t h g a t a m h t m y a n m n i 
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 d e   b z h i n   g s h e g s   p a ' i   g s a n g   b a   b s a m   g y i s   m i   k h y a b   p a   b s t a n   p a = t a t h g a t c i n t y a g u h y a n i r d e [a %
 
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 d e   b z h i n   g s h e g s   p a ' i   g s u n g   g i   ' p h r i n   l a s   k y i   s p y o d   p a   y o n g s   s u   d a g   p a   s t e   d e   b z h i n   g s h e g s   p a   l a   g s u n g   g i   ' p h r i n   l a s   k y i   s p y o d   p a   y o n g s   s u   m a   d a g   p a   m e d   p a ' o = p a r i [u d d h a v k s a m u d c r a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a v k s a m u d c r a t 
 
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 d e   b z h i n   g s h e g s   p a ' i   m i   ' j i g s   p a   b z h i ' i   m i n g   l a = c a t v r i   t a t h g a t a s y a   v a i [r a d y n i   ( v i [r a d a + y a ) 
 
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 d e   b z h i n   g s h e g s   p a ' i   s k u ' i   p h r i n   l a s   k y i   s p y o d   p a   y o n g s   s u   d a g   p a   s t e   d e   b z h i n   g s h e g s   p a   l a   s k u ' i   p h r i n   l a s   k y i   s p y o d   p a   y o n g s   s u   m a   d a g   p a   m e d   p a ' o = p a r i [u d d h a k y a s a m u d c r a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a k y a s a m u d c r a t 
 
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 d e   b z h i n   g s h e g s   p a ' i   s k y e   b a   ' b y u n g   b a   b s t a n   p a = t a t h g a t o t p a t t i s a m b h a v a n i r d e [a %
 
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 d e   b z h i n   g s h e g s   p a ' i   s n y i n g   r j e   c h e n   p o   b s t a n   p a = t a t h g a t a m a h k a r u Gn i r d e [a %
 
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 d e   b z h i n   g s h e g s   p a ' i   s t o b s   b c u ' i   m i n g   l a = d a [a t a t h g a t a b a l n i 
 
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 d e   b z h i n   g s h e g s   p a ' i   t h e g   p a   m n g o n   p a r   r t o g s   p a ' i   r i g s = t a t h g a t a y n b h i s a m a y a g o t r a %
 
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 d e   b z h i n   g s h e g s   p a ' i   t h u g s   r j e   c h e n   p o   s u m   c u   r t s a   g n y i s   k y i   m i n g   l a = d v t r i C[a t t a t h g a t a s y a   m a h k a r u G%
 
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 d e   b z h i n   g s h e g s   p a ' i   y e   s h e s   k y i   p h y a g   r g y a ' i   t i n g   n g e   ' d z i n = t a t h g a t a j  n a m u d r s a m d h i %
 
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 d e   b z h i n   g s h e g s   p a   l a   ' k h r u l   b a   m e d   p a = n s t i   t a t h g a t a s y a   s k h a l i t a m 
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 d e   b z h i n   g s h e g s   p a   l a   n g a n   s e m s   k y i s   k h r a g   ' b y i n   p a = t a t h g a t a s y n t i k e   d u cma c i t t a r u d h i r o t p d a k a %
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 d e   b z h i n   g s h e g s   p a   l a   n g a n   s e m s   k y i s   k h r a g   p h y u n g   b a = t a t h g a t a s y n t i k e   d u cma c i t t a r u d h i r o t p d a n a m 
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 d e   b z h i n   g s h e g s   p a   l a   t h u g s   k y i   ' p h r i n   l a s   k y i   s p y o d   p a   y o n g s   s u   d a g   p a   s t e   d e   b z h i n   g z h e g s   p a   l a   t h u g s   k y i   ' p h r i n   l a s   k y i   s p y o d   p a   y o n g s   s u   m a   d a g   p a   m e d   p a ' o = p a r i [u d d h a m a n a %s a m u d c r a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a m a n a %s a m u d c a r a t 
 
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 d e   b z h i n   g s h e g s   p a   l a   ' t s h o   b a   y o n g s   s u   d a g   p a   s t e   d e   b z h i n   g s h e g s   p a   l a   ' t s h o   b a   y o n g s   s u   m a   d a g   p a   m e d   p a ' o = p a r i [u d d h a j +v a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a j +v a t 
 
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 d e   b z h i n   g s h e g s   p a   m a   ' d r e s   p a ' i   r n a m   p a r   t h a r   p a r   m d z a d   p a ' i   y e   s h e s   k y i   m t h a r   p h y i n   p a = a s a Cb h i n n a t a t h g a t a v i m o k ca j  n a n i cmh g a t a %
 
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 d e   b z h i n   g s h e g s   p a   r n a m s   m a   b y u n g   b a = t a t h g a t n m   a n u t p d a %
 
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 d e   b z h i n   g s h e g s   p a   s h i   n a s   m e d = n a   b h a v a t i   t a t h g a t a %  p a r a C  m a r a Gt 
 
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 d e   b z h i n   g s h e g s   p a   s h i   n a s   y o d = b h a v a t i   t a t h g a t a %  p a r a C  m a r a Gt 
 
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 d e   b z h i n   g s h e g s   p a   s h i   n a s   y o d   k y a n g   y o d   l a   m e d   k y a n g   m e d = b h a v a t i   c a   n a   b h a v a t i   c a   t a t h g a t a %  p a r a C  m a r a Gt ( m a r a Ga t a %) 
 
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 d e   b z h i n   g s h e g s   p a   s h i   n a s   y o d   p a   y a n g   m a   y i n   m e d   p a   y a n g   m a   y i n = n a i v a   b h a v a t i   n a   n a   b h a v a t i t a t h g a t a %  p a r a C  m a r a Gt ( m a r a Ga t a %) 
 
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 d e   b z h i n   g s h e g s   p a   s o   s o ' i   m t s h a n   l a = n n t a t h g a t a n m n i 
 
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   b s d a m s   p a ' i   y e   s h e s   k y i   p h y a g   r g y a = s a r v a t a t h g a t a b a n d h a n a j  n a m u d r 
 
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   d g y e s   b y e d   m a = s a r v a t a t h g a t a s a Ct o ca G+
 
 
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   ' d u s   p a ' i   b y i n   g y i s   b r l a b s   k y i   b a ' i   y e   s h e s   k y i   p h y a g   r g y a = s a r v a t a t h g a t a s a m j d h i cmn a   ( s a r v a t a t h g a t a s a m a y d h i cmn a ) j  n a m u d r 
 
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 
 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   k y i   c h o s   k y i   t s h i g   s p r o s   p a   m e d   p a ' i   y e   s h e s   k y i   p h y a g   r g y a = s a r v a t a t h g a t a d h a r m a v g n i cp r a p a  c a j  n a m u d r 
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   k y i   d g o n g s   p a   y o n g s   s u   r d z o g s   p a r   b y e d   p a ' i   y e   s h e s   k y i   p h y a g   r g y a = s a r v a t a t h g a t [p a r i p kr a Ga j  n a m u d r 
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   k y i   d g y e s   p a   m c h o g   g i   b d e   b a = s a r v a t a t h g a t a s u r a t a s u k h 
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   k y i   l a s   s n a   t s h o g s   k y i   y e   s h e s   k y i   p h y a g   r g y a = s a r v a t a t h g a t a v i [v a k a r m a j  n a m u d r 
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   k y i   r d o   r j e ' i   d b a n g   b s k u r   b a ' i   y e   s h e s   k y i   p h y a g   r g y a = s a r v a t a t h g a t a v a j r b h i ce k a j  n a m u d r 
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   k y i   s h e s   r a b   d a n g   y e   s h e s   k y i   p h y a g   r g y a = s a r v a t a t h g a t a p r a j  j  n a m u d r 
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   k y i   y u l   l a   ' j u g   p a   s h e s   p a   l a   m k h a s   p a = s a r v a t a t h g a t a v i ca y v a t r a j  n a k u [a l a %
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   m n y e s   b y e d   m a = s a r v a t a t h g a t n u r g a G+
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   m n y e s   p a r   b y e d   p a ' i   y e   s h e s   k y i   p h y a g   r g y a = s a r v a t a t h g a t n u r   g a Gj  n a m u d r 
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 d e   b z h i n   g s h e g s   p a   t h a m s   c a d   s p y a n   ' d r e n   p a = s a r v a t a t h g a t k a r ca G+
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 d e   b z h i n   n o   z h e s   b y a   b a = u t k r i k a %  ( u d g r i k a %) 
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 d e   b z h i n   n o   z h e s   s m r a   z h e ' a m   s m r a s   p a   d e   b z h i n   n o = o m   i t y h a 
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 d e   b z h i n   n y i d   ' d i   n i   g c i g   p a   n y i d   d o = e k a i v a i c  t a t h t 
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 d e   d g a '   b a ' i   ' d o d   c h a g s   d a n g   b r a l   b a s   b t a n g   s n y o m s   l a   g n a s   s h i n g   d r a n   p a   d a n g   s h e s   b z h i n   c a n   y i n   t e   b d e   b a   l u s   k y i s   m y o n g   l a   ' p h a g s   p a   r n a m s   k y i s   g a n g   d e   d r a n   p a   d a n g   l d a n   p a   b d e   b a   l a   g n a s   p a   b t a n g   s n y o m s   p a ' o   z h e s   b r j o d   p a   s t e   d g a '   b a   m e d   p a ' i   b s a m     g t a n   g s u m   p a   r d z o g s   p a r   b y a s   t e   g n a s   s o = s a   p r +t e r   v i r g d   u p e k ca k o   v i h a r a t i   s m [t a %  s a Cp r a j n a n   s u k h a C  c a   k y e n a   p r a t i s a Cv e d a y a t i   y a t t a d   r y   c a k ca t e   u p e k ca k a %  s m [t i m n   s u k h a C  v i h a r a t +t i   n i cp r +t i k a C  t [t +y a C  d h y n a m   u p a s a m p a d y a   v i h a r a t i 
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 d e ' i   d g e   s b y o n g   g i   t s h u l   p h y i r   b s l a n g   d u   m e d   p a r   ' g y u r = a p r a t y u d d h r y a m   a s y a   b h a v a t i   [r m a Gy a m 
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 d e ' i   d u s   l a   b a b   p a r   s h e s   n a = y a s y e d n +C  k l a C  m a n y a s e 
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 d e   k h o   n a ' i   d o n   g y i   p h y o g s   g c i g   l a   r j e s   s u   z h u g s   p a = t a t t v r t h a i k a d e [n u p r a v e [a %
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 d e   k h o   n a ' i   d o n   l a   r m o n g s   p a = t a t t v r t h a s a Cm o h a %
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 d e   l a   g n a s   p a   m n g o n   s u m   d u   d m i g s   p a ' i   m t s h a n   n y i d = t a d [r i t y a   p r a t y a k co p a l a b d h i l a k ca Ga m   ( [r i t a p r a t y a k co p a l a b d h i l a k ca Ga m ) 
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 d e   l a   r a g   l u s   p a   z h e ' a m   b s k o s   p a   b z h i n   b y e d   p a = t a d v i d h e y a t v t 
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 d e   l a s   b y u n g   b a ' i   m t s h a n   n y i d   k y i   (   k y i s   )   ' b r e l   b a = t a d u t p a t t i l a k ca Ga s a m b a n d h a %
 
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 d e   l a s   c i   ' g y u r   z h e s   p a   ' o   n a   c i r   ' g y u r = k i Cc t a %  ( k i Cc i t ) 
 
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 d e   l a s   g z h a n   d a n g   m i   m t h u n   p a r   (   m n g o n   s u m   d u   )   d m i g s   p a ' i   m t s h a n   n y i d = t a d a n y a v a i r kp y o p a l a b d h i l a k ca Ga m 
 
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 d e   l a s   g z h a n   d a n g   m t h u n   p a r   (   m n g o n   s u m   d u   )   d m i g s   p a ' i   m t s h a n   n y i d = t a d a n y a s r kp y o p a l a b d h i l a k ca Ga m 
 
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e n [a s t r e Ga   d h a r m e Ga   s a m e n b h i n i r j i t y d h y v a s a t i 
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 d e   r n a m   p a   t h a m s   c a d   d u   g z u g s   k y i   ' d u   s h e s   r n a m s   l a s   y a n g   d a g   p a r   ' d a s   t e   t h o g s   p a ' i   ' d u   s h e s   r n a m s   n u b   p a r   g y u r   c i n g   s n a   t s h o g s   k y i   ' d u   s h e s   r n a m s   y i d   l a   m i   b y e d   p a s   n a m   m k h a '   m t h a '   y a s   s o   s n y a m   n a s   m k h a '   m t h a '   y a s   s k y e   m c h e d   r d z o g s   p a r   b y a s   s t e   g n a s   p a   ' d i   n i   z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   b d u n   p a ' o = s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i   i d a C  s a p t a m a m   a b h i b h v y a t a n a m 
 
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 d e   r n a m   p a   t h a m s   c a d   d u   g z u g s   k y i   ' d u   s h e s   r n a m s   l a s   y a n g   d a g   p a r   ' d a s   t e   t h o g s   p a ' i   ' d u   s h e s   r n a m s   n u b   p a r   g y u r   c i n g   s n a   t s h o g s   p a ' i   ' d u   s h e s   r n a m s   y i d   l a   m i   b y e d   p a s   n a m   m k h a '   m t h a '   y a s   s o   s n y a m   n a s   n a m   m k h a '   m t h a '   y a s   s k y e   m c h e d   r d z o g s   p a r   b y a s   t e   g n a s   s o = s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m   i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
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h i %  ( s a b h i k cu G+k   j a l a y n o 
h i %) 
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o p b h o g a %  ( b h i k cu G+p a r i y c i t a p i G
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Nw[-Nw[`0υ0k y e   m a   s e m s   c a n   ' d i   r n a m s   n i   n o r   d a n g   ' b r u   d a n g   k h y i m   d a n g   b u   d a n g   c h u n g   m a   l a   s r e d   p a s   ' k h o l   b a   s t e   s n y i n g   p o   m e d   p a   l a   s n y i n g   p o r   ' d u   s h e s   p a 0υ0@zXfzXfES`QrbXfSrS|bQD`VtQDArXQDVtQDFtDXcfzQTf`A|cVfzfrDT|XzQTcfrDT|b`QtdzfT
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 d k a r   p o   r n a m   p a r   m t h o n g   b a ' i   s a = [u k l a v i d a r [a n b h km i %
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 d k a '   t h u b   c a n = t a p a s v +  ( t a p a s v i n ) 
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 d k a '   t h u b   c a n   n a m   n y o n g   m o n g s   p a = t a p a s v +  ( t a p a s v i n ) 
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 d k a '   t h u b   l a   g n a s   p a   d a n g   s d o m   p a   ' d z i n   c i n g   s p y o d   p a   l a   s o g s   p a ' i   m i n g   l a = t p a s a Cv r a p a r y y %
 
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 d k a '   z l o g = u m 
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 d k o n   m c h o g   b r t s e g s   p a = r a t n a k kma %
 
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 d k o n   m c h o g   ' b y u n g   g n a s = r a t n k a r a %
 
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 d k o n   m c h o g   g a m   r i n   p o   c h e = r a t n a m 
 
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 d k o n   m c h o g   s p r i n = r a t n a m e g h a %
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 d k o n   m c h o g   t a   l a   l a = r a t n o l k 
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 d k o n   m c h o g   z a   m a   t o g = r a t n a k a r a G
a k a m 
 
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 d k o r   ' d r u b   (   b s r u b s   )   p a = s a Cn n i d h t 
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 d k o r   g y i   b l a = g a  j a p a t i %
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 d k r i g s = v i Cv a r a m 
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 d k r i g s = b i m b a r a %
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 d k r i g s = v i Cv a r a %
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 d k r i g s   c h e n   p o = m a h b i m b a r a %
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 d k r i g s   p a   p h r a g   b r g y a   n a   m i   ' k h r u g s   p a   z h e s   b y a ' o = [a t a C  v i Cv a r Gm   a k co b h y a C  n m o c y a t e 
 
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 d k r u g s   p a ' a m   b s r u b s   p a = v i r o l i t a %
 
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 d k r u g s   p a ' a m   g l o n g s   p a = l u 
i t a %  ( l a 
i t a %) 
 
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 d k u = k u k ci %
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 d k u   m a   r n y o n g s   p a = a b h u g n a k u k ci %
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 d k u r   m i   b s t e n = n a   s k a m b h k [t %
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 d k u   s k a b s   p h y i n   p a = m [cma k u k ci %
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 d k u   z l u m   p a = v [t t a k u k ci %
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 d k y i l   ' k h o r = m a G
a l a m 
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 d k y i l   ' k h o r   c h e n   p o   c a n = m a h m a G
a l i k a %
 
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 d m a '   b a = a v a n a t a m 
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 d m a g   c h e n   p o ' i   g y u l   g n o n   p a = m a h s e n v y kh a p a r k r a m a %
 
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 d m a g   d p o n   ( s d e   d p o n ) = s e n p a t i %
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 d m a g   g i   g t a m = s a i n i k a k a t h   ( s e n i k a k a t h .   s e n k a t h ) 
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 d m a g   g i   n a n g   n a   g n a s   p a = s e n v s a %
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 d m a g   l a   l t a   b a = s e n d a r [a n a m 
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 d m a n   b a ' a m   n g a n   p a = h +n a %
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 d m a n g s   m o = v [ca l +
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 d m a n g s   r i g s = [kd r a %
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 d m a n   p a ' i   t h e g   p a = h +n a y n a m 
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 d m a n   p a   l a   m o s   p a = h +n d h i m u k t i k a %
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 d m a r   p o = l o h i t a m 
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 d m i g s   k y i s   d b y e   b a = [ a ] n i r d h r a Ga m 
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 d m i g s   k y i s   d b y e   b a = [ b ] v i d h r a Ga m 
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 d m i g s   k y i s   g s a l   b a = a p a v d a %
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 d m i g s   p a = u p a l a m b h a %
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 d m i g s   p a   g c o d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = r a m b a Ga c c h e d a n o   n m a   s a m d h i %
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 d m i g s   p a ' i   r k y e n = l a m b a n a p r a t y a y a %
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 d m u   r d z i n g   c a n   n a m   d m u   c h u   c a n = d a k o d a r a %  ( d u k o d a r a %) 
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 d m u   r d z i n g   c a n   n a m   d m u   c h u   c a n = j a l o d a r a %
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 d m u   r g o d = k h a mu Ek a %  ( k a t u Ek a %) 
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 d m u s   l o n g = j t y a n d h a %  ( j a t y a n d h a %) 
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 d m y a l   b a   ( s e m s   c a n   d m y a l   b a ) = n a r a k a %
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 d n g a n g s   p a r   m i   ' g y u r = n a   s a Ct r s a m   p a d y a t e 
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 d n g o s = b h v a %
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 d n g o s   g r u b = s i d d h i %
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 d n g o s   g z h i = m a u l a m 
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 d n g o s   g z h i = m a u l a m 
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 d n g o s   p o   ' d i   l a ' a m   g z h i   ' d i   l a = a s m i n   v a s t u n i   ( a s m i n   v a s t u t i %) 
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 d n g o s   p o   m e d   p a = a b h v a %
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 d n g o s   p o   m e d   p a ' i   n g o   b o   n y i d   s t o n g   p a   n y i d = a b h v a s v a b h v a [kn y a t 
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 d n g o s   p o   m e d   p a ' i   s t o n g   p a   n y i d = a b h v a [kn y a t 
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 d n g o s   p o r   b y a s   p a ' a m   r t e n   t u   b y a s   p a = v a s t u k [t a %  ( v s t u k [t a ) 
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 d o   b a ' i   r d o g   m a = p i G
l u %( p i G
a l u %) 
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 d o d   c h a g s = r g a %
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 d o d   c h a g s   d a n g   b r a l   b a ' i   m c h o g   c h o s   l a   s k y a b s   s u   m c h i ' o = d h a r m a C  [a r a Ga C  g a c c h m i   v i r g Gm   a g r y a m 
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 d o d   c h a g s   d a n g   b r a l   n a s   r n a m   p a r   g r o l   b a r   ' g y u r   r o = v i r a k t o   v i m u c y a t e 
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 d o d   c h a g s   d a n g   b r a l   p a ' i   s a = v +t a r g a b h km i %  ( v i g a t a r g a b h km i %) 
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 d o d   c h a g s   s e l   b a = r g a n i s kd a n a m 
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 d o d   c h e n = i c c h a n t i k a %
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 d o d   c h e n   p o = i c c h a n t i k a %
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 d o d   d g u r   l d a n   p a = p r k m y a m 
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 d o d   d r a n   d g r a = s m a r a [a t r u %
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 d o d   g z h o = k m a d h e n u %
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 d o d   n a = k Ek ca m Ga %
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 d o d   p a   d a g   g i s   m a   g o s   p a = a l i p t a %  k m a i %
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 d o d   p a   d a n g   l d a n   p a = k m a p r a t i s a Cy u k t a m 
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 d o d   p a ' i   l h a = k m a d e v a %
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 d o d   p a ' i   y o n   t a n   l n g a = p a  c a k m a g u G%
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 d o d   p a ' i   y o n   t a n   l n g a   ' b y o r   c i n g   l d a n   p a r   g y u r   b a = p a  c a b h i %  k m a g u Ga i %  s a m a r p i t a %
 
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 d o d   p a   l a   ' c h u m s   p a = k m a n i y a n t r +  ( k m a n i y a n t i %) 
 
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 d o d   p a   l a   ' d o d   c h a g s   p a = k m a r g a %
 
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 d o d   p a   l a   ' d u n   p a = k m a c c h a n d a %
 
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 d o d   p a   l a s   ' b y i n   p a   n i   b s t a n g   s n y o m s = k m a n i %s a r a Ga m   u p e k c
 
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o   n g a r j 0h0&	M	0	.	?	!	K	  (	>		0	>		>	0"o0zzLs0υ0k l u ' i   r g y a l   p o   ' g r o   l d i n g 0υ0@t`rbcT|`B|crD
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a m 
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 d r i   m a   m e d   p a = v i m a l 
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 0h0e k y a n a %  ( e k y n a .   e k y n a m ) 0h0		>	/	(		  ( 		>	/	>	(	.   		>	/	>	(	.	M	) 0"o0hsL0"o0 NL0υ0b g r o d   p a   g c i g   p a 0υ0VB|QTBErBT
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 0h0e k Cs a m   u t t a r a s a Cg a C  k [t v 0h0		>		8	.	A	$	M	$	0	8				  	C	$	M	5	>	0"o0OPS0υ0b l a   g o s   p h r a g   p a   g c i g   t u   g z a r   t e 0υ0VB|fUBTBErBOtB_bOz
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a %0h0		>	#	M	!		0"o0 N0"o0 NuS0υ0r l i g   g c i g 0υ0brBBErB
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 e l a   m e l o   n g a r j .   e l a m e l a u   n g a r j n a u 
 
 e l a   m e l o   n g a r j .   e l a m e l a u   n g a r j n a u 
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 0h0e l a   m e l o   n g a r j .   e l a m e l a u   n g a r j n a u 0h0	2	  .	G	2	K	  (	>		0	>		>	.   	2	.	G	2	L	  (	>		0	>		>	(	L	0"o0NvZs0"o0ZNs0υ0k l u ' i   r g y a l   p o   l u g   d a n g   ' d u   b a   g n y i s 0υ0@t`rbcT|ctBQD`QtVBIrf
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 e l p a t t r o   n g a r j 
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 e l p a t t r o   n g a r j 
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 0h0e l p a t t r o   n g a r j 0h0	2	>	*	$	M	$	M	0	K	  (	>		0	>		>	0"o06LRT{s0υ0k l u ' i   r g y a l   p o   e   l a   ' d a b 0υ0@t`rbcT|hzc`QV
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a %0h0	0	#	M	!		0"o0
O-9j0υ0e   r a n   d a 0υ0hzbSQ
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 e v a Cb h g +y %
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 e v a Cp r a m u k h %
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 e v a Cp r a m u k h %
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 0h0e v a Cp r a m u k h %0h0	5		*	M	0	.	A		>		0"o0Y/fp
N0υ0d e   l a   s o g s   p a 0υ0Qzcf|BfT
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a k a %
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 0h0e 
a k a %0h0	!			0"o00υ0l u g 0υ0ctB
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a m kk a %0h0	!	.	B			0"o0^UY0υ0l u g   l t a r   l k u g   p a 0υ0ctBcbctBT
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k ci p u cp a m 
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k ci p u cp a m 0h0	!	>		M	7	?	*	A	7	M	*	.	M	0"o0ʃ0υ0m e   t o g   l u g   m i g 0υ0XzO|BctBXrB
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 g a b   t s e = c a  c a %
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 g a   b u r = k a r p kr a m 
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 g a   b u r = k a r p kr a m   ( k a t p kr a %) 
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 g a d   k h a = p r a s t h a %
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 g a d   k h a   m a   y i n   p a   d a n g   g y a n g   s a   m a   y i n   p a   d a n g   d k a n   g z a r   p o   m a   y i n   p a   l a   l h u n g   b z e d   g z h a g   p a r   b y a = n a   t a me   n a   p r a p t e   n a   p r g b h r e   p t r a C  s t h p a y i cy m a %
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 g a d y a m 
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 0h0g a d y a m 0h0	&	M	/	.	M	0"o0US0υ0r k y a n g   p a 0υ0bDT
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 g a g a n a g a  j a %
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 g a g a n a g a  j a %
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 0h0g a g a n a g a  j a %0h0		(			M			0"o0zzυ0"o0)Yυ0υ0n a m   m k h a ' i   m d z o d 0υ0SXXA`rX[|Q
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 0h0g a g a n a m 0h0		(	.	M	0"o0[zz0υ0n a m   m k h a ' 0υ0SXXA`
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 g a g a Ga g a  j a %
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 g a g a Ga g a  j a %
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 0h0g a g a Ga g a  j a %0h0		#			M			0"o0[zzυ郩@bOU}0υ0n a m   m k h a ' i   m d z o d 0υ0SXXA`rX[|Q
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 g a   g o n = t r a p u ca m 
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 g a g s = n i r u d d h a m 
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k[i k a %.   g a G
km i k a %.   k a G
ks i k a %0h0	#	M	!	B	6	?			.   	#	M	!	B	.	?			.   	#	M	!	B	8	?			0"o0܈N0υ0l h a n   p a   g l o n   p a   /   l h a n   p a   g o n   p a 0υ0cSTB|ST
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 g c a d   p a = c h e d y a m 
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 g c a n   g z a n = [v p a d a %
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 g c a n   g z a n   k h r o   b o = c a G
a m [g a %
 
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 g c e r   b u   p a = n i r g r a n t h a %
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 g c e r   b u   p a   g n y e n   g y i   b u = n i r g r a n t h o   j  t i p u t r a %
 
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 g c e r   b u   p a   l a   s b y i n   p a = a c e l a d n a m   ( a c a i l a d n a m ) 
 
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 g c e s   p a r   b y e d   p a = c i t r +k r a %
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 g c e s   s p r a s   b y e d   p a = b a h u k a r a %
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 g c i g = e k a m 
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 g c i g = e k a %
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 g c i g = e k a m 
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 g c i g = e k a m 
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 g c i g   g i   n a n g   d u   g c i g   b s d u s   b a = i t a r e t a r n t a r b h v a %
 
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 g c i g   l a   g c i g   m e d   p a = i t a r e t a r b h v a %
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 g c i g   l a   m a   g r u b   p a = a n y a t a r s i d d h a %
 
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 g c i g   l a s   ' p h r o s   p a ' i   l u n g = e k o t t a r i k g a m a %
 
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 g c i g   n a s   g c i g   t u = p a r a Cp a r a y 
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 g c i g   n a s   g c i g   t u   z h e ' a m   b r g y u d   p a = p r a Cp a r y e Ga 
 
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 g c i g   n a s   r t o g   p a = e k v a c r a k a %
 
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 g c i g   p u r   d b e n   p a ' a m   l k o g   t u   s o n g   s t e = e k k i n o   r a h o g a t %
 
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 g c i g   t u   b s d u s   n a s = e k a t a %  p i G
+k [t y a 
 
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 g c i g   t u   b s d u s   t e = e k a d h y a m   a b h i s a Ck ci p y a 
 
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 g c i g   t u   ' d u s   n a s = e k +b h kt v 
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 g c i g   t u   ' d u s   s a m   p h r a d   n a s = e k a t r a   s a m e t y a   s a Cb h ky a 
 
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 g c i g   t u   ' d z i n   p a = e k a t v a g r h a %
 
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 g c i g   t u   g y u r   n a s   m a n g   p o r   ' g y u r = e k o   b h kt v   b a h u d h   b h a v a t i 
 
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 g c i g   t u   m d z e s   p a = e k a k n t a r j   ( e k n t r j ) 
 
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 g c i g   t u   n g e s   p a = a i k n t i k a %
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 g c i n = m kt r a m 
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 g c i n   n a d = p r a m e h a %
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 g c i n   s r i   b a = m kt r a k [c c h r a m   ( m kt r a k [c c h a m ) 
 
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 g c o d = s a Cc c h i d y a t e 
 
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 g c o d   d o = c h i d y a t e   ( c h i d y a t i ) 
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 g c o d   g t o g s   /   g c o d   r t o g s = k u mm
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 g c o d   p a = n i k [n t a n t i 
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 g c o d   r t o g s   l d a n = k u mmv i t 
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 g c o g   g o = b h i d y a t e 
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 g c o n g   c h e n   p o = r j a y a k cm a   ( r j a y a k cm a n .   r j a y a k cy a ) 
 
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 g c o n g   z h i ' i   c h u = [a i l o d a k a m 
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 g d a b   y a s = c a r a Ga m 
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 g d a b   y a s = v e l u v a %
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 g d a g   p a ' a m   b c a '   b a = p r a j  p t i %
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 g d a g s   p a ' a m   b c a '   b a = p r a j  p a n a m 
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 g d a g s   p a ' i   g t s u g   l a g   b s t a n   b c o s = p r a j  p t i [s t r a m 
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 g d a m s   p a = a v a v d a %
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 g d a m s   p a = a v a v d a %
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 g d a m s   p a ' a m   b t u s   p a ' a m   b r t a g s   p a ' a m   r n a m   p a r   p h y e   b a = v i c i t a %
 
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 g d a m s   p a r   s m r a   b a = a v a v d a %
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 g d a n g   b u = c a r p a ma k a m 
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 g d a n g   b u = r a m b a Ga k a m 
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 g d a n g   y a s = n e l a %
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 g d a n   l a   g s h e g s   p a = s t h n a m a G
a p a %
 
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 g d e g s   p a   m e d   p a   d a n g   g z h a g   p a   m e d   p a = a n u t k ce p p r a k ce p a %
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 g d e n g s   k a   c h e n   p o = m a h p h a Ga k a %
 
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 g d i n g   b a = s a Cs t a r a %
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 g d i n g   b a = p r a t y s t a r a Ga m .   n i ca d a n a m 
 
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 
 g d i n g   b a   l a s   g y u r   p a = n i ca d a n a g a t a m   ( n i p a d a n a g a t a m ) 
 
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 g d o l   p a   d a n g   g l a n g   p o = m t a Eg a %
 
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 g d o l   p a   ( g t u m ) = m t a Eg a %
 
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 g d o l   p a   ( g t u m ) = c a G
l a %
 
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 g d o l   p a ' i   b u   m o   b y a d   b z a n g   m o = p r a k [t i r   m t a Eg a d r i k 
 
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 g d o n g   k h y i ' i   l t a   b u = [v a m u k h a %
 
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 g d o n g   p h y i s = m u k h a p r o  c h a n a m   ( m u k h a p o c c h a n a m ) 
 
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 g d o s   p a   ' d z i n   p a ' a m   r l u n g   g y o r   t h o g s   p a = k a r Ga d h r a k a %  ( k a r Ga d h a r a g a %) 
 
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 g d u   b a = g u r u k a %
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 g d u b   b u   r g y a n   c a n = k a ma k a m 
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 g d u b   b u   t h a m   p a = p a r i h r a k a m   ( p a r i h a r a k a m ) 
 
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 g d u   b u = v a l a y a m 
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 g d u   b u = p a r i h ma k a m   ( p a r i h a ma k a m ) 
 
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 g d u g s = c h a t t r a m 
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 g d u g s = c h a t t r a m 
 
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 g d u g s   d a n g   r g y a l   m t s h a n   d a n g   b a   d a n   b s g r e n g   b a = s a m u c c h r i t a c c h a t t r a d h v a j a p a t k 
 
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 g d u g s   t h o g s   p a = c h a t t r a d h a r a %
 
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 g d u n g = g o s r a k a %
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 g e h a m 
 
 g e h a m 
 
 0h0g e h a m 0h0	G	9	.	M	0"o0[0υ0k h y i m 0υ0ArX
 
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 g e l a %
 
 g e l a %
 
 0h0g e l a %0h0	G	2		0"o0HP0υ0p h y a g   p h y i g 0υ0UBUrB
 
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 g e l u %
 
 g e l u %
 
 0h0g e l u %0h0	G	2	A		0"o0HP0υ0p h y a g   p h y i g 0υ0UBUrB
 
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 g e y a m   ( g e y y a m ) 
 
 g e y a m   ( g e y y a m ) 
 
 0h0g e y a m   ( g e y y a m ) 0h0	G	/	.	M	  ( 	G	/	M	/	.	M	) 0"o0a0"o0GyY0υ0d b y a n g s   k y i s   b s n y a d   p a ' i   s d e 0υ0QVDf@rfVfQT`rfz
 
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 g e y a r j 
 
 g e y a r j 
 
 0h0g e y a r j 0h0	G	/	0	>		>	0"o0idc@s0υ0g l u   d b y a n g s   k y i   r g y a l   p o 0υ0BtQVDf@rbcT|
 
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 g h a n a m 
 
 g h a n a m 
 
 0h0g h a n a m 0h0	(	.	M	0"o0[0"o0S0υ0s t u g   p o 0υ0ftBT|
 
 
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 g h a n a v y kh a %
 
 g h a n a v y kh a %
 
 0h0g h a n a v y kh a %0h0	(	5	M	/	B	9		0"o0'YXN[V}0"o0[V}0υ0s t u g   p o   b s k o d   p a 0υ0ftBT|Vf|QT
 
 
 
 g h a n a %
 
 g h a n a %
 
 0h0g h a n a %0h0	(		0"o0ePWS0"o0uWS0υ0g o r   g o r   p o 0υ0B|bB|bT|
 
 
 
 g h a r a m 
 
 g h a r a m 
 
 0h0g h a r a m 0h0	0	.	M	0"o0[[0υ0k h a n g   k h y i m 0υ0ADArX
 
 
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 g h a r a mma %
 
 g h a r a mma %
 
 0h0g h a r a mma %0h0	0		M			0"o04lx0υ0r a n g   t h a g 0υ0bDPB
 
 
 
 g h a s m a r a %
 
 g h a s m a r a %
 
 0h0g h a s m a r a %0h0	8	M	.	0		0"o0'Yy0"o0^0υ0l t o   b a   c h e   b a 0υ0c|FzV
 
 
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 g h a s m a r a %
 
 g h a s m a r a %
 
 0h0g h a s m a r a %0h0	8	M	.	0		0"o0^0"o0U4V0υ0l t o   c h e   b a ' a m   z a   p h o d   p a 0υ0c|FzV`X_U|QT
 
 
 
 g h a Gmv a g h o ca Ga m 
 
 g h a Gmv a g h o ca Ga m 
 
 0h0g h a Gmv a g h o ca Ga m 0h0	#	M		>	5		K	7	#	.	M	0"o0ePT0υ0d r i l   s g r a   l a s   b s g r a g s   p a 0υ0QrcfcfVfBfT
 
 
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 g h a ma b h e d a n a k a m 
 
 g h a ma b h e d a n a k a m 
 
 0h0g h a ma b h e d a n a k a m 0h0		-	G	&	(		.	M	0"o0v[hV0υ0r d z a   g z o n g 0υ0bB_|D
 
 
 
 g h a ma %
 
 g h a ma %
 
 0h0g h a ma %0h0			0"o0t0υ0r d z a   m a 0υ0bX
 
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Tv0υ0r i ' i   m i n g   l a 0υ0br`rXrDc
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 g l e n   p a = m k
h a %
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 g l i n g   b z h i ' i   m i n g   l a = c a t v r o   d v +p %
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 g l i n g   m a = p u l i n a m 
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 g l o   b a = p h u p p h u s a %
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 g l o   b a = k l o m a k a %
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 g l o   b u r   d u   ' o n g s   p a ' a m   g l o   s k y e s   (   b l o   s k y e s   )   s a m   t h o r   b u = g a n t u k a %
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 g l o g   ' b a r = v i d y u j j v l a %
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 g l o g   d a n g   b c a s = s v a r t a m 
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 g l o g   g i   ' o d   c e s   b y a   b a ' i   t i n g   n g e   ' d z i n = v i d y u t p r a b h o   n m a   s a m d h i %
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 g l o g   g i   ' o d   c h e n = m a h v i d y u t p r a b h a %
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 g l o g   g i   s g r o n   m a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = v i d y u t p r a d +p o   n m a   s a m d h i %
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 g l u   d b y a n g s = s a Cg +t i %
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 g l u   d b y a n g s   k y i   r g y a l   p o = g e y a r j 
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 g l n a p r a t y a y a b h a i ca j y a m 
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 g l n a p r a t y a y a b h a i ca j y a m 
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 0h0g l n a p r a t y a y a b h a i ca j y a m 0h0	M	2	>	(	*	M	0	$	M	/	/	-	H	7		M	/	.	M	0"o00υ0n a   b a ' i   g o s   s m a n 0υ0SV`rB|ffS
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 g l n a p r a t y a y a b h a i ca j y a m 
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 g l n a p r a t y a y a b h a i ca j y a m 
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 0h0g l n a p r a t y a y a b h a i ca j y a m 0h0	M	2	>	(	*	M	0	$	M	/	/	-	H	7		M	/	.	M	0"o0u0"o0luir0υ0n a   b a ' i   g s o   s m a n 0υ0SV`rBf|fS
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 g n a d   d u   p h o g   p a = m a r m a v e d h a %
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 g n a m   g r u m   p a ' a m   s g r a   d r a g   p o = n i r g h t a %
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 g n a m   g y i s   b s k o s   p a = d a i v a m 
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 g n a m   p o = r j a v a %
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 g n a m   s d o d = d e v a m t [k a %  ( d e v a m t [k ) 
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 g n a m   s t o d   m a   y i n   p a = a d e v a m t [k a %
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 g n a n g   b a ' a m   ' b r a n g   b a ' a m   ' t h u n   p a r   g n a n g   b a = s a m a n u j  
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 g n a n g   b a ' a m   r u n g   b a r   b y a   b a = a d h i v s a n a m 
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 g n a '   r a b s = p u r Ga m 
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 g n a s   b c a '   b a = [r a y a G+y a m 
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 g n a s   b c a s = s k e t a C
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 g n a s   b r t a n = s t h a v i r a %
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 g n a s   b y i n   p a = n i [r a y a d y a k a %  ( n i [r a y a d p a k a %) 
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 g n a s   b z h i = c a t v r o   n i [r a y %
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 g n a s   b z h i ' i   m i n g   l a = s t h n a n m n i 
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 g n a s   ' c h a '   b a = v s a C  k a l p a y a t i 
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 g n a s   d a n g   g n a s   m a   y i n   p a   m k h y e n   p a ' i   s t o b s = s t h n s t h n a j  n a b a l a m 
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 g n a s   g c i g   g n a s   p a = e k v a s a t h v s a %
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 g n a s   g y u r   p a = [r a y a p a r v [t t a m 
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 g n a s   ' j o g = v a s i cmh a %
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 g n a s   k h a n g   b s g o   b a = v i h r o d d e [a k a %  ( v i h e r o d h e [a k a %) 
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 g n a s   k h a n g   s p a g s   p a = l a y a n a p a r i h r a %
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 g n a s   l a   b r t e n   p a   m e d   p a   l a   b r t s o n   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a n i l a m b h a n i k e t a n i r a t o   n m a   s a m d h i %
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 g n a s   l a   r t e n   p a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a n i k e t a s t h i t o   n m a   s a m d h i %
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 g n a s   l n g a   l a   b y a n g   b a r   g y u r   r o = p a  c a s u   s t h n e cu   k [t v +  s a Cv [t t a %
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 g n a s   n g a n   l e n   b r j o d   p a = d u cmh u l r o c a n a m 
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 g n a s   p a   l a s   g z h a n   d u   g y u r   b a = s t h i t e r   a n y a t h t v a m 
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 g n a s   p a   m e d   p a r   s p y o d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a n i k e t a c r +  n m a   s a m d h i %
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 g n a s   s a m   r t e n = s p a d a m 
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 g n a s   s a m   t s h a n g = n i l a y a %
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 g n a s   s k a b s   k h a   c i g   t u   b z h a g   p a = s t h i t i %
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 g n a s   s k a b s   l a s   g y u r   p a = v a s t h i k a %
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 g n a s   s u   b y a   b a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = n i r a d h i cmh n o   n m a   s a m d h i %
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 g n o d   b y a   g n o d   b y e d   k y i   ' b r e l   b a = g h t y a g h t a k a s a m b a n d h a %
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 g n o d   p a   b y u n g   b a   m a   g t o g s   p a r   s h i n g   l a   m i   g a n g   t s a m   l a s   m t h o r   m i   ' d z e g   p a   l a   b s l a b   p a r   b y a = n a s d h i k a p a u r u cy a C  v [k ca m   a d h i r o k cy m a   a n y a t r p a d a   i t i   [i k c  k a r a G+y 
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 g n o d   p a ' i   s e m s   d a n g   l d a n   p a = r a u d r a c i t t a %
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 g n o d   p a r   b y e d   p a ' a m   b r j e d   p a ' a m   ' t s h e   b a = u p a d r o t r a %
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 g n o d   s b y i n   g y i   d b a n g   p o ' i   m i n g   l a = y a k c%
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 g n o d   s b y i n   g y i   s d e   d p o n   c h e n   p o = m a h y a k ca s e n p a t i %
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 g n o d   s e l = v m a k a %
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 g n o d   s e m s   l a s   ' b y i n   p a   n i   g n o d   s e m s   m e d   p a   s t e   b y a m s   p a = v y p d a s y v y p d o   n i %s a r a Ga C  m a i t r +
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 g n o n g   m i   b k u r   b a ' i   g a n g   z a g   r n a m s   t s h a r   g c a d   p a ' i   p h y i r = d u r m a Ek kn C  p u d g a l n C  n i g r a h y a   ( d u r m a Eg u b h kt n m   p u d g a l n C  n i g r a h y a .   d u r m a d g u b h kt n m   p u d g a l n C  n i g r a h y a ) 
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 g n y a '   g o n g   d u   m i   b s n o l = n o d v y a s t i k a y 
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 g n y a '   s h i n g = y u g a %
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 g n y a '   s h i n g   g a n g   t s a m   d u   b l t a   b a = y u g a m t r a d a r [i n a %
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 g n y e   m a = a n t r a g u Ga %
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 g n y e n   ' d a b = s v a j a n a %  ( s u j a n a %) 
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 g n y e n   p a s   b s r u n g s   p a = j  t i r a k ci t 
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 g n y e n   p o   l a   l d e m   p o r   d g o n g s   p a = p r a t i p a k cb h i s a Cd h i %
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 g n y e r   b a = [e ca p a t i %
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 g n y e r   m a   m a n g   b a = v a l +p r a c u r a t 
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 g n y e r   m a   r e n g s   p a   ( g n y e r   m a   r a n g s   p a ) = v i t a t a v a l i k 
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 g n y i d = m i d d h a m 
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 g n y i d   k y i s   l o g   p a = a p a s v p a n a m 
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 g n y i s = d v a u   ( d v i .   d v a ) 
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 g n y i s   k a ' i   c h a   l a s   r n a m   p a r   g r o l   b a = u b h a y a t o   b h a g a v i m u k t a %
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 g n y i s   k a   l a   m a   g r u b   p a = u b h a y s i d d h a %
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 g n y i s   k y i s   g n y i s   s p r a d   p a = d v a y a d v a y a s a m p a t t i %
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 g n y i s   p a = d v i t +y a m 
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 g n y i s   s u   m e d   p a = a d v a y a m 
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 g n y i s   s u   m e d   p a ' i   s p y o d   p a = a d v a y a s a m u d c r a %
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 g n y i s   s u   m e d   p a r   g s u n g   b a = a d v a y a v d +
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 g n y i s   s u   r g y a b   r t e n   d m a r   p o   b z h a g   p a = u b h a y a t o   l o h i t a k [t o p a d h n a m   ( u b h a y a t o   h i   g [t o p a d h v a n a m ) 
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 g n y o d = k u l a [u l k a m 
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 g o   b a ' i   n a d = u p a s a r g a %
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 g o   b a r   b y e d   p a   m a   y i n   p a ' a m   m i   g o   b a = a g a m a k a %
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 0h0g o c a r a p a r i [u d d h a m 0h0	K		0	*	0	?	6	A	&	M	'	.	M	0"o0XLunm}0υ0s p y o d   y u l   y o n g s   s u   d a g   p a 0υ0f|Qatca|DfftQBT
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 g o   c h a = v a r m a s a Cn h a %
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 g o   c h a   b a   g o s   p a = s a Cn h a s a Cn a d d h a %
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 g o   c h a   b g o s   p a = v a r m i t a %
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 g o   c h a   g y o n   p a   l a   c h o s   m i   b s h a d = n a   s a Cn a d d h y a   d h a r m a C  d e [a y i cy m a %
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 g o d a n t a %  ( g o Ga d a n t a %) 
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 g o d h km a %
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 g o d   p a ' a m   ' j o g   p a ' a m   ' d o m s = n i k ci p a t i 
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 g o g h t a k a %
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 g o g h t a k a %
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 0h0g o g h t a k a %0h0	K		>	$			0"o0k[rN0υ0b a   l a n g   g s o d   p a 0υ0VcDBf|QT
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 g o g   p a = n i r o d h a %
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 g o g   p a ' i   s n y o m s   p a r   ' j u g   p a = n i r o d h a s a m p a t t i %
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 g o g   p a ' i   s n y o m s   p a r   ' j u g   p a = n i r o d h a s a m p a t t i %
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 g o g   p a   l a   r j e s   s u   r t o g s   p a r   s h e s   p a ' i   b z o d   p a = n i r o d h e   ' n v a y a j  n a k cn t i %
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 g o g   p a   s h e s   p a = n i r o d h a j  n a m 
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 g o j o 
a %  ( g o Ga j o d a %) 
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 g o j o 
a %  ( g o Ga j o d a %) 
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 0h0g o j o 
a %  ( g o Ga j o d a %) 0h0	K		K	!		  ( 	K	#		K	&		) 0"o0&Y[r0υ0k o   s k o   b a   l a n g   g i   l t a   b u 0υ0@|f|VcDBrcVt
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 g o l a %  ( r o l a %) 
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 g o m   s t a n g s   ( g o m   s t a b s ) = p d a b a n d h a %
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 g o n g   m a   s r e g = k a p i  j a l a %.   k a p i  c a l a %
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 g o n s a %  ( g o Ga n s a %) 
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 g o n s a %  ( g o Ga n s a %) 
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 0h0g o n s a %  ( g o Ga n s a %) 0h0	K	(	>	8		  ( 	K	#	(	>	8		) 0"o0;Y[r0υ0s n a   b a   l a n g   g i   l t a   b u 0υ0fVcDBrcVt
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 
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 g o p t 
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 g o p t 
 
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 
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 g o p l a %
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 g o p l a %
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 
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 g o p n a s +
 
 g o p n a s +
 
 0h0g o p n a s +0h0	K	*	>	(	8	@	0"o0͑7|0υ0p h y a m   r g u r   p o   ( p h y a m   s g u   b o ) 0υ0UXbtbT|  ( UXftV|) 
 
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 g o p +  ( g o p ) 
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 g o p +  ( g o p ) 
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 0h0g o p +  ( g o p ) 0h0	K	*	@	  ( 	K	*	>	) 0"o0w7Y0"o0fsY0υ0s a   ' t s h o   m a 0υ0f`Z|X
 
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 g o r a j a %
 
 g o r a j a %
 
 0h0g o r a j a %0h0	K	0			0"o0[rkuX0υ0g l a n g   r d u l 0υ0BDbtc
 
 
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 g o r   b u = c a t u r a s r a k a m 
 
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 g o r   g o r   p o = g h a n a %
 
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 g o   r i m = a n u k r a m a %
 
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 
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 
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 g s e r   g y i   r g y a n = h e m a n i ck a %
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 g s e r   m d o g   s k r a = s u v a r Ga k e [a %
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 g s e r   m g a r   b a = s u v a r Ga k r a %
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 g s e r   ' o d   d a m   p a = s u v a r Ga p r a b h s o t t a m a m 
 
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 g s e r   s p y o d = s a u v a r Gi k a %
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 g s e r   t h u b = k a n a k a m u n i %
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 g s e s   g y i   c h u n   p o ' a m   p h r e n g   b a = h e m a d m a   ( h e m a d m a n ) 
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 g s h e d   b y e d = k [t y 
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 g s h e r   s a = a n kp a %  ( n kp a %.   a n u p a %) 
 
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 g s h e   y a n g   s l a r   m i   g s h e   b a r   b y a = k r u cme n a   n a   p r a t y k r o cma v y a m   ( k r o ct o n a   n a   p r a t y k r o cma v y a m ) 
 
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 g s h i n   r j e = y a m a %
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 g s h i n   r j e = y a m a %
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 g s h i n   r j e ' i   p h y o g s = y m y 
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 g s h o l = l Eg a l a C
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 
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 g s h o l   m d a ' = h a l a d a G
a %
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 g s h o l   m d a '   ' d z i n = +s d h a r a %
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 g s o   b a = p o ca %
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 g s o b   ( s o b ) = r i k t a %
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 g s o d   p a = b a d h a %
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 g t a n   p a = a r g a 
a %
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a y a j  %
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 
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 g t o n g   b a ' i   b y i n   g y i s   b r l a b s   p a = t y g d h i cmh n a m 
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 g t o n g   b a ' i   n o r = t y g a d h a n a m 
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 g t o n g   b a   r j e s   s u   d r a n   p a = t y g n u s m [t i %
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 g t o r   k h u n g   ( s t o r   k h u n g ) = u d a k a b h r a m a %
 
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 g t o r   m a = b a l i %
 
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 
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 g t s a n g   b a = m e d h y a %
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 g t s a n g   b a ' a m   g t s a n g   s p r a   c h e   b a = [u c i %
 
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 g t s a n g   s b r a   s p y o d   p a = c a u k ca s a m u d c r a %
 
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 g t s o   b o = p r a d h n a m 
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 g t s o   b o ' a m   d n g o s = m u k h y a %
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 g t s o   b o ' a m   g c e s   p a = p r a d h n a m 
 
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 g t s u b   s h i n g   ( b t s u b   s h i n g ) = a r a Gi %
 
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 g t s u b s   p a ' a m   b s r u b s   p a = m a t h a n a m 
 
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 g t s u g   l a g = r ca %
 
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 g t s u g   l a g   k h a n g   c h e n g   g n a s   p a ' i   s d e = m a h v i h r a v s i n a %
 
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 g t s u g   l a g   k h a n g   g i   d u s   s t o n = k u mi m a h a %  ( k u m+m a h a %) 
 
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 g t s u g   n a   n o r   b u = m a Gi c k
a %
 
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 
 g t s u g   n a   n o r   b u   c h e n   p o = m a h m a Gi c k
a %
 
 
 
 g t s u g   n a   n o r   b u   t h o g s   p a = c u 
m a Gi d h a r a %
 
 
 
 g t s u g   n a   r i n   p o   c h e = r a t n a c k
a %
 
 
 
 g t s u g   n a   r i n   p o   c h e s   z h u s   p a = r a t n a c k
a p a r i p [c c h 
 
 
 
 g t s u g   p h u d   k y i   d u s   s t o n = c u 
m a h a %
 
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 g t s u g   s p y o d = m kr d h a ma k a %
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 g t s u g   t o r   c a n = [i k h +
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 g t s u g   t o r   g y i   g s e b   t u   z h u g s = u cG+ca   v i v a r e cu   p r a v i [a t i   ( u cG+ca   v i v a r e cu   p r a v i cma %) 
 
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 g t u g s   p a = m a h a l l a k a %
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 g t u m   p a = c a G
a %
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 g t u n = m u s a l a %
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 g u g g u l a %
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 
 0h0g u g g u l a %0h0	A		M		A	2		0"o00υ0y u n g   m a 0υ0atDX
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 g u g g u l u %
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 g u g g u l u %
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 0h0g u g g u l u %0h0	A		M		A	2	A		0"o0[o`0υ0g u   g u   l u 0υ0BtBtct
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 g u   g u   l u = g u g g u l u %
 
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 g u   g u m = k u Ek u m a C
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 
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 
 0h0g u h a g u p t a %0h0	A	9		A	*	M	$		0"o0mυ0υ0p h u g   s b a s 0υ0UtBff
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 g u h y a k d h i p a t i %
 
 g u h y a k d h i p a t i %
 
 0h0g u h y a k d h i p a t i %0h0	A	9	M	/		>	'	?	*	$	?		0"o0[;N0υ0g s a n g   b a ' i   b d a g   p o 0υ0BfDV`rVQBT|
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 0h0g u h y a m 0h0	A	9	M	/	.	M	0"o0[0υ0g s a n g   b a 0υ0BfDV
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 g u l m a k e [a %
 
 0h0g u l m a k e [a %0h0	A	2	M	.		G	6		0"o0*Y0υ0s k r a   s g r a   s g r e   c a n 0υ0fffzES
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 g u l m a %
 
 g u l m a %
 
 0h0g u l m a %0h0	A	2	M	.		0"o0g9j0υ0s h i n g   g e l   p a 0υ0drDBzcT
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 g u l m a %
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 g u l m a %
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 0h0g u l m a %0h0	A	2	M	.		0"o0u0υ0s k r a n 0υ0fS
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 
 0h0g u l p h a %0h0	A	2	M	+		0"o0s0υ0l o n g   b u 0υ0c|DVt
 
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 g u n g = d v +p +
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 g u n g   m o = m a d h y Eg u l i %
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 g u n g   t h u n = m a d h y a m e   y m e 
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 g u p t a %
 
 g u p t a %
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 0h0g u p t a %0h0	A	*	M	$		0"o0υ0"o0[0υ0s b a s   p a ' a m   b s r u n g s   p a 0υ0ffT`XVftDfT
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 
 0h0g u r u b h a k t i %0h0	A	0	A	-		M	$	?		0"o0_le0"o0le0"o00υ0b l a   m a   l a   s n y i n g   n y e   b a ' a m   g u s   p a 0υ0VXcfrDIzV`XBtfT
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 g u r u k r a %
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 0h0g u r u k r a %0h0	A	0	A		>	0		0"o0IYN\+^0"o0vu
\0"o0vu+^0"o0
\͑0υ0b l a   m a r   b y e d   p a   ( b t s u n   p a r   b y a   b a ) 0υ0VXbVzQT  ( VYtSTbVV) 
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 g u s   p a   d a n g   b c a s   p a = s a g a u r a v a %
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 g u s   p a r   b y a   b a = d a r a %
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 g u 
a %
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a %
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 0h0g u 
a %0h0	A	!		0"o0ў|0υ0b u   r a m 0υ0VtbX
 
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 g u 
g u  j i k a b h kt %
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g u  j i k a b h kt %
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g u  j i k a b h kt %0h0	A	!	>		A		M		?		-	B	$	>		0"o0YNJXR0"o0YNr}0υ0d r u   g u   ' d z i n g s   p a   l t a   b u 0υ0QtBt`[rDfTcVt
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 
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 
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 
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 g u Ga s g a r a %
 
 g u Ga s g a r a %
 
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 
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 
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 
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 
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 
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 
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 g - y a '   b a = k a G
k%
 
 
 
 g y a d   k y i   ' d z i n   s t a n g s = s l a m b h a %
 
 
 
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 
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 g y a g = c a m a r a %
 
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 
 
 
 g y a n g   g z h i ' a m   l p a g s   p a = a j i n a m 
 
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 g - y a n g s = p r a p t a %
 
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 g y a n g s = p r a p t a %
 
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 g y a n   n a m   r t s e   r g o d = k a p y r i %
 
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 g y a   n o m   p a = p r a G+t a %
 
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 g y a   n o m   p a = p r a G+t a %
 
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 
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 g - y a n   p a = p m 
 
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 g y a n   p a   d g a b   p a = k a G
kp r a t i c c h a d a n a m 
 
 
 
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u p r a t i c c h d a n a g a t a m 
 
 
 
 g y a s   b r k y a n g   b a = l +
h a m 
 
 
 
 g y a s   p h y o g s   s u   l d o g   c i n g   g s h e g s   p a = p r a d a k ci Gv a r t a g m +
 
 
 
 g y e d = v i b h a j a t e 
 
 
 
 g y e d   s t o b s = b h u v y y m a %
 
 
 
 g y e l   b a ' a m   s n y o m   p a = t a n d r +
 
 
 
 g y e n   d u   b l t a   b a ' a m   y a r   b l t a   b a = u l l o k i t a %
 
 
 
 g y e n g   b a = v i k ce p a %
 
 
 
 g y e n g s   b y e d = k i r a Ga %
 
 
 
 g y e r   p o = p a mu %
 
 
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 g y e s   p a ' a m   ' j i g   p a ' i   c h o s   c a n = v i d h v a Cs a n a d h a r m   ( v i d h v a Cs a n a d h a r m a n ) 
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 g - y o   b a = i  j i t a m 
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 g - y o   b a   m e d   p a = n i r +h a %
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 g y o   b a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a c a l o   n m a   s a m d h i %
 
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 g y o   c a n = v i ma %
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 g y o   c a n = d h kr t a %
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 g y o d   p a = k a u k [t y a m 
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 g y o d   p a   b s k y e d   p a = k a u k [t y o p a s a Ch r a %
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 g y o d   p a   d a n g   y i d   l a   g c a g s   p a ' i   r n a m   g r a n g s = k a u k [t y a m 
 
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 g y o d   p a   d a n g   y i d   l a   g c a g s   p a ' i   r n a m   g r a n g s = v i l e k h y a %
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 g y o d   p a   d a n g   y i d   l a   g c a g s   p a ' i   r n a m   g r a n g s = l e k h y a %  ( l e k h y o .   a l e k h o ) 
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 g y o d   p a   d a n g   y i d   l a   g c a g s   p a ' i   r n a m   g r a n g s = v i p r a t i s r a %
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 g y o d   p o = k h a l a %
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 g y o   l d a n = [mh 
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 g y o l   p o = k h e l a %
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 g y o   m o = k a t h a l l a %
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 g y o n   b r k y a n g   b a = p r a t y l +
h a m 
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 g y o n g s   p a ' a m   s b e d   p a ' a m   ' c h a b   p a = p r a t i c c h d a y a t i 
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 g y o s = c a l i t a %
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 g - y o s   p a = s y a n d i t a m 
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 g - y o s   p a ' a m   s p y o d   p a ' i   t s h u l = c e cmi t a m 
 
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 g y o s   p o = [v a [u r a %  ( [v a c kr a %) 
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 g y o s   p o s   b s r u n g s   p a = [v a [u r a k ci t   ( [v a [r u r a r a k ci t ) 
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 g y u l = s a m g r m a %
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 
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 g y u l   n g o r   b r t a n   p a = y u d h i cmh i r a %
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 g y u l   n g o r   ' d o n g   b a ' a m   b r t u l   b a = r a Ga [a u n G
a %
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 g y u n g   m o = p u l i n d a %
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o m b a %
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 g - y u   p h a l   p a = m a y kr Ek +
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 g y u r   b a = p a r i Gm a %
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 g y u r   b a ' i   s d u g   b s n g a l = v i p a r i Gm a d u %k h a t 
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 g y u r   b a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a v i k r o   n m a   s a m d h i %
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 g y u r   b a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a v a i v a r t o   n m a   s a m d h i %
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 g y u r   d u   z i n   k y a n g   n g a m   c h u g   k y a n g = n m a 
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 g y u r   r o ' a m   ' d u g   g o   s p y o d   d o = v a r t a t e 
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 g z a '   /   b z a ' = k u mu m b a %
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 g z a '   l h a g = b u d h a %
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 g z e   m a = g o k cu r a k a %
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 g z h a l   b g r a n g = t u l a n a m 
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 g z h a l   g y i s   m i   l a n g   b a = a m p y a m ( a m a p y a m ) 
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 g z h a l   g y i s   m i   l a n g   b a   l a s   b s g r e s   p a = a m p y a p a r i v a r t a %
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 g z h a l   ' k h o r = g a m t r a %
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 
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 
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 
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 g z h a n   d u ' a m   m a   g t o g s   p a = a n y a t r a 
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 
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 g z h a n   g y i   c h a = a n y a t h   b h g +y a %
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 
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 
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 
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 g z h a n   g y i   p h y o g s = p a r a p a k ca %
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 g z h a n   g y i   r i g s   k y i   d p e   n y e   b a r   s b y a r   b a ' i   m t s h a n   n y i d = a n y a j t +y a d [cmn t o p a s a Ch r a l a k ca Ga m 
 
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 g z h a n   g y i   r n a m   p a = a n y k r a m 
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 g z h a n   g y i s   b s g o   b a   s e m s   p a   l a s   g y u r   p a = p a r a j  p t i s a Cc e t a n +y a t 
 
 
 
 g z h a n   g y i   s g r a ' i   r g y u   l a s   b y u n g   b a = p a r a t o   g h o cn v a y a %
 
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 g z h a n   g y i s   m a   c h o d   p a   t s h e   l a = a n a n t a r a j a n m a   ( a n a n t a r a j a n m a n ) 
 
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 g z h a n   l a   s m o d   p a = p a r a p a Cs a k a %
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N0"o0S
N0"o0j?b0υ0p u   s h u ' i   s t e n g 0υ0Ttdt`rfzD
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i t a [a b d a %0h09	>	9	>		>	0		?	2	?		?	2	>	*	M	0		M	7	M	5	G	!	?	$	6	,	M	&		0"o0'Y<TS0υ0a   l a   l a   z h e s   c a   c o   d a n g   g z h a ' i   s g r a 0υ0hcc^zfEE|QDB^`rf
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 0h0h +n d h i m u k t i k a %0h09	@	(	>	'	?	.	A		M	$	?			0"o0\O0υ0d m a n   p a   l a   m o s   p a 0υ0QXSTcX|fT
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km a m .   h a m a m ) 
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km a m .   h a m a m ) 0h09	B	.	.	M	  ( !	B	.	.	M	.   9	.	.	M	) 0"o0nfid0υ0z a m   z i m 0υ0_X_rX
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g0υ0s e m s   r a n g s   p a r   g y u r   b a 0υ0fzXfbDfTbBtbV
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N!qWYzfkRmijBlr^}NXNmipN|_I{aj^'YBl[Ozf/fEeYO|vw'Y`0υ0s e m s   c a n   r n a m s   n i   c h a g s   p a   m e d   p a ' i   y e   s h e s   d a m   p a   k h y a d   p a r   d u   ' p h a g s   p a   y o n g s   s u   m y a   n g a n   l a s   ' d a s   p a ' i   ' d i   b t a b   z h i n g   g a n g   ' d i   n y a n   t h o s   k y i   t h e g   p a   d a n g   r a n g   s a n g s   r g y a s   k y i   t h e g   p a   d m a n   p a   t s h o l   b a   y i n   g y i s   d e   d a g   l a   g a n g   ' d i   s a n g s   r g y a s   k y i   y e   s h e s   p a   l a   d m i g s   p a r   b y a   b a ' i   p h i r   r g y a   c h e n   p o   l a   b l o s   m o s   p a r   b y a ' o   s h e s   s e m s   c a n   r n a m s   l a   d e   b z h i n   g s h e g s   p a ' i   t h u g s   r j e   c h e n   p o   s k y e ' o 0υ0fzXfESbXfSrFBfTXzQT`razdzfQXTAQTbQt`UBfTa|DfftXDScf`QfT`r`QrVOV^rDBD`QrISP|f@rPzBTQDbDfDfbf@rPzBTQXSTZ|cVarSBrfQzQBcBD`QrfDfbf@razdzfTcQXrBfTbVV`rUrbbFzST|cV|fX|fTbV`|dzffzXfESbXfcQzV^rSBdzBfT`rPtBfbzFzST|fz`|                        
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 j a m b u k h a G
a %
 
 j a m b u k h a G
a %
 
 0h0j a m b u k h a G
a %0h0	.	M	,	A		#	M	!		0"o0WS
萗g0"o0
萗g0υ0' d z a m   b u ' i   t s h a l 0υ0`[XVt`rZc
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 j a m b +r a m .   j a m b h +r a m   ( j a m b +r a %.   j a m b h +r a %) 
 
 j a m b +r a m .   j a m b h +r a m   ( j a m b +r a %.   j a m b h +r a %) 
 
 0h0j a m b +r a m .   j a m b h +r a m   ( j a m b +r a %.   j a m b h +r a %) 0h0	.	M	,	@	0	.	M	.   	.	M	-	@	0	.	M	  ( 	.	M	,	@	0		.   	.	M	-	@	0		) 0"o0)YhP[0"o0gP[0υ0s k y u r   r t s i   c h e n   p o 0υ0ftbbrFzST|
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 j a m b ks h v a y a %  ( j a m b u s a h v a y a %) 
 
 j a m b ks h v a y a %  ( j a m b u s a h v a y a %) 
 
 0h0j a m b ks h v a y a %  ( j a m b u s a h v a y a %) 0h0	.	M	,	B	8	>	9	M	5	/		  ( 	.	M	,	A	8	9	M	5	/		) 0"o0WS
0"o0
0υ0' d z a m   b u   z h e s   b y a   b a 0υ0`[XVt^fVV
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 j a m   d p a l   g n a s   p a = m a  j u [r +v i h r a %
 
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 j a m   d p a l   g y i   s a n g s   r g y a s   k y i   z h i n g   g i   y o n   t a n   b k o d   p a = m a  j u [r +b u d d h a k ce t r a g u Ga v y kh a %
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 j a m   d p a l   g z h o n   n u r   g y u r   p a = m a  j u [r +k u m r a b h kt a %
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 j a m   p a = m [d u k 
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 j a m   p a = [l a k cGa t v a m 
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 j a m   p a t +
 
 j a m   p a t +
 
 0h0j a m   p a t +0h0	.	M	  *	$	@	0"o0+YY0υ0k h y o   s h u g 0υ0A|dtB
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 j a n a p a d a c r i k 
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 j a n a p a d a c r i k 
 
 0h0j a n a p a d a c r i k 0h0	(	*	&		>	0	?		>	0"o0JX
N0υ0y u l   r g y u   b a 0υ0atcbtV
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 
 j a n a p a d a g h t a k a %
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 j a n a p a d a g h t a k a %
 
 0h0j a n a p a d a g h t a k a %0h0	(	*	&		>	$			0"o0XQg0υ0l j o n g s   ' j o m s   p a 0υ0c|Df`G|XfT
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 j a n a p a d a %  ( j a n a p a d a m ) 
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 j a n a p a d a %  ( j a n a p a d a m ) 
 
 0h0j a n a p a d a %  ( j a n a p a d a m ) 0h0	(	*	&		  ( 	(	*	&	.	M	) 0"o0[0"o0	0"o00υ0l j o n g s   s a m   y u l   g y i   s k y e   b o ' i   g n a s 0υ0c|DffXatcBrfzV|`rBSf
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 j a n a y i t r +
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 0h0j a n a y i t r +0h0	(	/	?	$	M	0	@	0"o0k0υ0m a 0υ0X
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 j a n t u %
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 0h0j a n t u %0h0	(	M	$	A		0"o0u0υ0s k y e   b a   p o 0υ0fzVT|
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 j a r 
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 j a r 
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 0h0j a r 0h0	0	>	0"o00υ0r g a   b a 0υ0bV
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 j a r d u %k h a C
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 j a r d u %k h a C
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 0h0j a r d u %k h a C0h0	0	>	&	A				0"o00υ0r g a   b a ' i   s d u g   b s n g a l 0υ0bV`rftBVfc
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 j a r m a r a Ga m 
 
 j a r m a r a Ga m 
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 0h0j a r m a r a Ga m 0h0	0	>	.	0	#	.	M	0"o0{k0υ0r g a   s h i 0υ0bdr
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 j a t r u   ( j a t r u %) 
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 j a t r u   ( j a t r u %) 
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 0h0j a t r u   ( j a t r u %) 0h0	$	M	0	A	  ( 	$	M	0	A		) 0"o0f_0"o0f_N0υ0n a m   t s h o n g 0υ0SXZ|D
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 j a v a n a p r a j  a %
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 0h0j a v a n a p r a j  a %0h0	5	(	*	M	0		M			0"o0wcga0υ0s h e s   r a b   m g y o g s   p a 0υ0dzfbVXB|BfT
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 j a v a %
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 0h0j a v a %0h0	5		0"o00υ0m g y o g s   p a 0υ0XB|BfT
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 j a y a d a t t a %
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 j a y a d a t t a %
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 0h0j a y a d a t t a %0h0	/	&	$	M	$		0"o0Re0υ0r g y a l   b a   s b y i n 0υ0bcVfrS
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 j a y a k a r a %
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 0h0j a y a k a r a %0h0	/		0		0"o0\OR0υ0r g y a l   b a r   b y e d 0υ0bcVbVzQ
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 j a y a m a t i %
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 0h0j a y a m a t i %0h0	/	.	$	?		0"o0Rga0υ0r g y a l   b a ' i   b l o   g r o s 0υ0bcV`rV|B|f
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 j a 
a %
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 j a 
a %
 
 0h0j a 
a %0h0	!		0"o0av0υ0g l a n   p a 0υ0BST
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 j a 
u v r a   ( j a d u p r a .   j a t u v r a ) 
 
 j a 
u v r a   ( j a d u p r a .   j a t u v r a ) 
 
 0h0j a 
u v r a   ( j a d u p r a .   j a t u v r a ) 0h0	!	A	5	>	0	  ( 	&	A	*	>	0	.   	$	A	5	>	0	) 0"o0͕WT0υ0z u r   b a 0υ0_tbV
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 j a Eg a m a %
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 j a Eg a m a %
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 0h0j a Eg a m a %0h0		M		.		0"o0L0υ0' g r o   b a 0υ0`B|V
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 j a Eg h 
 
 j a Eg h 
 
 0h0j a Eg h 0h0		M		>	0"o0\0υ0r j e   n g a r 0υ0bzDb
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 j a mm a h a %
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 j a mm a h a %
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 0h0j a mm a h a %0h0		>	.	9		0"o0CR-u{0υ0r a l   b u   ' b r e g   p a ' i   d u s   s t o n 0υ0bcVt`VzBT`rQtff|S
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 j a mv a l a m b i t a m 
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 j a mv a l a m b i t a m 
 
 0h0j a mv a l a m b i t a m 0h0		>	5	2	.	M	,	?	$	.	M	0"o0W0υ0r a l   p a   ' p h y a n g 0υ0bcT`UD
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 j e n t a m .   j e n t k a %  ( j o n t a k a %) 
 
 j e n t a m .   j e n t k a %  ( j o n t a k a %) 
 
 0h0j e n t a m .   j e n t k a %  ( j o n t a k a %) 0h0	G	(	M	$	.	M	.   	G	(	M	$	>			  ( 	K	(	M	$			) 0"o0f?b0υ0b s r o   k h a n g 0υ0Vf|AD
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 0h0j e t a v a n a m 0h0	G	$	5	(	.	M	0"o0Gy9jg0υ0r g y a l   b u   r g y a l   b y e d   k y i   t s h a l 0υ0bcVtbcVzQ@rZc
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 j e t a v a n +y %
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 j e t a v a n +y %
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 0h0j e t a v a n +y %0h0	G	$	5	(	@	/	>		0"o0RO0υ0r g y a l   b y e d   t s h a s   g n a s   p a ' i   s d e 0υ0bcVzQZfBSfT`rfz
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 j e cmh a %
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 
 0h0j h a l l a r +  ( [l l a r +) 0h0	2	M	2	0	@	  ( 	2	M	2	0	@	) 0"o0d40"o0540υ0l c a g s   k y i   s i l   k h r o l 0υ0cBf@rfrcA|c
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 j h a r j h a r +  ( j h a l l a r i .   [a l l a r +) 
 
 j h a r j h a r +  ( j h a l l a r i .   [a l l a r +) 
 
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 j i g h a t s i t a %  ( j i g h a d d h i t a %.   j i g h Cs i t a %) 
 
 j i g h a t s i t a %  ( j i g h a d d h i t a %.   j i g h Cs i t a %) 
 
 0h0j i g h a t s i t a %  ( j i g h a d d h i t a %.   j i g h Cs i t a %) 0h0	?		$	M	8	?	$		  ( 	?		&	M	'	?	$		.   	?		>		8	?	$		) 0"o00υ0b k r e s   p a 0υ0V@zfT
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 
 j i g h a t s i t %  p kr Ga g t r   b h a v a n t i   s m a 
 
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 
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 j i g h a t s 
 
 j i g h a t s 
 
 0h0j i g h a t s 0h0	?		$	M	8	>	0"o0Q0υ0b k r e s   p a 0υ0V@zfT
 
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 j i g   p a = b h e d a n a m 
 
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 j i g   p a ' i   b s k a l   p a = s a Cv a r t a k a l p a %
 
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 j i g   p a ' i   n g a n g   c a n = v i n a [v a r a m 
 
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 j Eg a l a %  ( g a l ) 
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 0h0j Eg a l a %  ( g a l ) 0h0	>		M		2		  ( 	2	>	) 0"o0lwq\Α@b(W0υ0d g o n   d u n g 0υ0QB|SQtD
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vQ}T0υ0' t s h o   b a ' i   s r o g   g i   p h y i r   y a n g 0υ0`Z|V`rf|BBrUrbaD
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ir0υ0' t s h o   b a ' i   y o   b y a d 0υ0`Z|V`ra|VQ
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a k a %0h0	0	#	M	!			0"o0W?b0υ0k h a n g   p a   z l u m   p o 0υ0ADT_tXT|
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i Ct a l a %0h0	!	?		$	2		0"o0]NRR0"o0cpR0υ0r a l   g r i   d g u   p o 0υ0bcBrQBtT|
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u p r a t i c c h d a n a g a t a m 0h0	#	M	!	A	*	M	0	$	?		M		>	&	(		$	.	M	0"o0e!vc0υ0g - y a n   p a   d g a b   p a   l a s   g y u r   p a 0υ0BaSTQBVTcfBtbT
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 k a G
kp r a t i c c h a d a n a m 
 
 k a G
kp r a t i c c h a d a n a m 
 
 0h0k a G
kp r a t i c c h a d a n a m 0h0	#	M	!	B	*	M	0	$	?		M		&	(	.	M	0"o0nPvuc0υ0g y a n   p a   d g a b   p a 0υ0BaSTQBVT
 
 
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 k a G
k%
 
 k a G
k%
 
 0h0k a G
k%0h0	#	M	!	B		0"o0u0"o0u0υ0g - y a '   b a 0υ0Ba`V
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 k a Gma k a %
 
 k a Gma k a %
 
 0h0k a Gma k a %0h0	#	M				0"o0:R0υ0t s h e r   m a 0υ0ZzbX
 
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 k a Gmh a m a Gi %
 
 k a Gmh a m a Gi %
 
 0h0k a Gmh a m a Gi %0h0	#	M	 	.	#	?		0"o0P}U0υ0o l   m d u d 0υ0h|cXQtQ
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 k a Gmh a n l i k 
 
 k a Gmh a n l i k 
 
 0h0k a Gmh a n l i k 0h0	#	M	 	(	>	2	?		>	0"o0T0υ0m i d   p a 0υ0XrQT
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 k a Gmh a %
 
 k a Gmh a %
 
 0h0k a Gmh a %0h0	#	M	 		0"o00υ0m g u l   p a 0υ0XBtcT
 
 
 
 k a Gmh o k t a k r i k d +n C  n m n i 
 
 k a Gmh o k t a k r i k d +n C  n m n i 
 
 0h0k a Gmh o k t a k r i k d +n C  n m n i 0h0	#	M	 	K		M	$		>	0	?		>	&	@	(	>		  (	>	.	>	(	?	0"o0vˑ^0υ0z h a l   n a s   g s u n g s   p a   d a n g   t s h i g   l e   ' u r   b y a s   p a   l a   s o g s   p a ' i   m i n g   l a 0υ0^cSfBftDfTQDZrBcz`tbVfTcf|BfT`rXrDc
 
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 k a Gmh b h a r a Ga m 
 
 k a Gmh b h a r a Ga m 
 
 0h0k a Gmh b h a r a Ga m 0h0	#	M	 	>	-	0	#	.	M	0"o0V0υ0m g u l   r g y a n 0υ0XBtcbS
 
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 k a ca c a m   ( k a ca v a m ) 
 
 k a ca c a m   ( k a ca v a m ) 
 
 0h0k a ca c a m   ( k a ca v a m ) 0h0	7		.	M	  ( 	7	5	.	M	) 0"o0揀oV0υ0c h a   t s h o g s 0υ0FZ|Bf
 
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 
 k a ca Cb a k a j t a %
 
 k a ca Cb a k a j t a %
 
 0h0k a ca Cb a k a j t a %0h0	7		,			>	$		0"o0Ybzx0υ0s h i n g   r u l   b a   l t a   b u r   g y u r   p a 0υ0drDbtcVcVtbBtbT
 
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 k a cm +l i t k ca %
 
 k a cm +l i t k ca %
 
 0h0k a cm +l i t k ca %0h0	7	M	.	@	2	?	$	>		M	7		0"o0v>S0υ0m i g   s l e ' o 0υ0XrBfz`|
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 k a cy a %
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 k a cy a %
 
 0h0k a cy a %0h0	7	>	/		0"o0o0υ0b s k a   b a 0υ0VfV
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 k a ma c c h u %
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 k a ma c c h u %
 
 0h0k a ma c c h u %0h0			M		A		0"o0g-0"o0=v0υ0n a l   z e 0υ0Sc_z
 
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 k a ma k a m 
 
 k a ma k a m 
 
 0h0k a ma k a m 0h0			.	M	0"o0Ut0υ0g d u b   b u   r g y a n   c a n 0υ0BQtVtbSES
 
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 
 k a ma p kt a n a %
 
 k a ma p kt a n a %
 
 0h0k a ma p kt a n a %0h0		*	B	$	(		0"o0ui<0υ0l u s   s r u l   p o 0υ0ctfftcT|
 
 
 
 k a ma s +
 
 k a ma s +
 
 0h0k a ma s +0h0		8	@	0"o08\g0"o0a0υ0d u r   k h r o d 0υ0QtbA|Q
 
 
 
 k a ma s +v a r d h i t 
 
 k a ma s +v a r d h i t 
 
 0h0k a ma s +v a r d h i t 0h0		8	@	5	0	M	'	?	$	>	0"o0Xa0υ0d u r   k h r o d   b s k y e d   p a 0υ0QtbA|QVfzQT
 
 
 
 k a mh i n a m 
 
 k a mh i n a m 
 
 0h0k a mh i n a m 0h0	 	?	(	.	M	0"o0e`c0"o0z}c0υ0s r a   b r k y a n g 0υ0fVbD                        
 
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 k a mh i n a m 
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 k a mh i n a m 
 
 0h0k a mh i n a m 0h0	 	?	(	.	M	0"o0e`c0"o0X[c0"o0z}c0υ0s r a   b r k y a n g 0υ0fVbD
 
 
 
 k a mh i n a v a s t u 
 
 k a mh i n a v a s t u 
 
 0h0k a mh i n a v a s t u 0h0	 	?	(	5	8	M	$	A	0"o0;cN0υ0s r a   b r k y a n g   k y i   g z h i 0υ0fVbD@rB^r
 
 
 
 k a mh i n s t a r a k a %
 
 k a mh i n s t a r a k a %
 
 0h0k a mh i n s t a r a k a %0h0	 	?	(	>	8	M	$	0			0"o05_e`c0"o0Sz}c0υ0s r a   b r k y a n g   b t i n g   b a 0υ0fVbDVOrDV
 
 
 
 k a mh i n s t a r a Ga m 
 
 k a mh i n s t a r a Ga m 
 
 0h0k a mh i n s t a r a Ga m 0h0	 	?	(	>	8	M	$	0	#	.	M	0"o05_e`c0"o0Sz}c0υ0s r a   b r k y a n g   b t i n g   b a 0υ0fVbDVOrDV
 
 
 
 k a mh i n s t r a Ga m .   k a mh i n a s t r a %
 
 k a mh i n s t r a Ga m .   k a mh i n a s t r a %
 
 0h0k a mh i n s t r a Ga m .   k a mh i n a s t r a %0h0	 	?	(	>	8	M	$	>	0	#	.	M	.   	 	?	(	8	M	$	>	0		0"o0߈PWwQ0"o05_;0υ0s r a   b r k y a n g   g d i n g   b a 0υ0fVbDBQrDV
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 k a mi %
 
 k a mi %
 
 0h0k a mi %0h0		?		0"o0\O0υ0r k e d   p a 0υ0bzQT
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 k a mk r a %.   k a d g a r a %
 
 k a mk r a %.   k a d g a r a %
 
 0h0k a mk r a %.   k a d g a r a %0h0		M		>	0		.   	&	M		0		0"o0ޖ0υ0b y a   b a n g 0υ0VVD
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 k a mu k a t a i l a m 
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 k a mu k a t a i l a m 
 
 0h0k a mu k a t a i l a m 0h0		A		$	H	2	.	M	0"o0P[l0υ0y u n g s   m a r 0υ0atDfXb
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 k a mu k a t a i l a m   ( k a mu k a t e l a m ) 
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 k a mu k a t a i l a m   ( k a mu k a t e l a m ) 
 
 0h0k a mu k a t a i l a m   ( k a mu k a t e l a m ) 0h0		A		$	H	2	.	M	  ( 		A		$	G	2	.	M	) 0"o0P[l0υ0y u n g s   m a r 0υ0atDfXb
 
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 
 k a mu k a %
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 k a mu k a %
 
 0h0k a mu k a %0h0		A			0"o00υ0t s h a   b a 0υ0ZV
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 k a mu k a %
 
 k a mu k a %
 
 0h0k a mu k a %0h0		A			0"o0wQ`0"o0%`'`0υ0k h r a   k h r o   c a n   n a m   s p r o   t h u n g   b a 0υ0AA|ESSXf|PtDV
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 k a mh a k a m 
 
 k a mh a k a m 
 
 0h0k a mh a k a m 0h0		>	9		.	M	0"o0K0"o080υ0z a n g s   s a m   r d z a   b o 0υ0_DffXbV|
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 k a mk ca %
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 k a mk ca %
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 0h0k a mk ca %0h0		>		M	7		0"o0<w҉0υ0m i g   z u r 0υ0XrB_tb
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 k e   c a n a 
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 k e   c a n a 
 
 0h0k e   c a n a 0h0	G	  	(	0"o00"o0UOU0υ0g a n g   d a g 0υ0BDQB
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 k e   c i t 
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 k e   c i t 
 
 0h0k e   c i t 0h0	G	  	?	$	M	0"o0	gv0"o0bf0υ0k h a   c i g 0υ0AErB
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 k e k a r a %
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 k e k a r a %
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 0h0k e k a r a %0h0	G		0		0"o0v0υ0m i g   y o   b a 0υ0XrBa|V
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 k e   k e   r u = k a r k e t a n a m   ( k a r k a t n a m ) 
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 k e l a %
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 k e l a %
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 0h0k e l a %0h0	G	2		0"o00υ0s a l   s a l 0υ0fcfc
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 k e l u %
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 k e l u %
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 0h0k e l u %0h0	G	2	A		0"o00υ0s a l   s a l 0υ0fcfc
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 k e l y i t a v y a m 
 
 k e l y i t a v y a m 
 
 0h0k e l y i t a v y a m 0h0	G	2	>	/	?	$	5	M	/	.	M	0"o0R0"o09e0"o0f}0"o0k0υ0b s t s a l   b a ' a m   b c o m   p a 0υ0VfcV`XVE|XT
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 k e n a   c i t 
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 k e n a   c i t 
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 0h0k e n a   c i t 0h0	G	(	  	?	$	M	0"o0/f0"o0Np[0υ0g a n g   g i s   k y a n g 0υ0BDBrf@D
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 k e n a . . .   y e n a 
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 
 0h0k e n a . . .   y e n a 0h0	G	(	. . .   /	G	(	0"o0p`P0"o0pP0"o0NP0υ0g a n g   g i s   s a m   g a n g   g i   p h y i r 0υ0BDBrffXBDBrUrb
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 k e s a r a m 
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 k e s a r a m 
 
 0h0k e s a r a m 0h0	G	8	0	.	M	0"o00υ0k e   s h a   r a m 0υ0@zdb
 
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 
 k e s a r a m .   k e [a r a m 
 
 k e s a r a m .   k e [a r a m 
 
 0h0k e s a r a m .   k e [a r a m 0h0	G	8	0	.	M	.   	G	6	0	.	M	0"o00"o0J0υ0z e   b a 0υ0_zV
 
 
 
 k e   s h a   r a m = k e s a r a m 
 
 
 
 k e t u %
 
 k e t u %
 
 0h0k e t u %0h0	G	$	A		0"o00υ0m j u g   r i n g s 0υ0XGtBbrDf                        
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a p h u l l a %  ( k h a G
a p u l l a %) 
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 k h a n g   p a   z l u m   p o = k a r a G
a k a %
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 k h a n y a v d +
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 0h0k h a n y a v d +0h0	(	M	/	5	>	&	@	0"o0wυ0"o0υ0υ0g t e r   l t a   s h e s   p a 0υ0BOzbcdzfT
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 0h0k h a p u cp a m 0h0	*	A	7	M	*	.	M	0"o0)Y0"o0zz0υ0n a m   m k h a ' i   m e   t o g 0υ0SXXA`rXzO|B
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 0h0k h a r a d a n t a %0h0	0	&	(	M	$		0"o0YrYb0υ0s o   b o n g   b u ' i   l t a   b u 0υ0f|V|DVt`rcVt
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 k h a r a j o 
a %
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a %
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 0h0k h a r a j o 
a %0h0	0		K	!		0"o0&Yb0υ0k o   s k o   b o n g   b u ' i   l t a   b u 0υ0@|f|V|DVt`rcVt
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 k h a r a k a r Ga %
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 k h a r a k a r Ga %
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 0h0k h a r a k a r Ga %0h0	0		0	M	#		0"o03Yb0υ0r n a   b a   b o n g   b u ' i   l t a   b u 0υ0bVV|DVt`rcVt
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 k h a   r a n = p l +
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 k h a r a n s a %
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 k h a r a n s a %
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 0h0k h a r a n s a %0h0	0	(	>	8		0"o0;Yb0υ0s n a   b o n g   b u ' i   l t a   b u 0υ0fV|DVt`rcVt
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 0h0k h a r a [l 0h0	0	6	>	2	>	0"o0bW0υ0b o n g   b r e s 0υ0V|DVzf
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 k h a r a [+r ca %
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 k h a r a [+r ca %
 
 0h0k h a r a [+r ca %0h0	0	6	@	0	M	7		0"o0Yb-0"o0-Yb0υ0m g o   b o n g   b u ' i   l t a   b u 0υ0XB|V|DVt`rcVt
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 k h a r a %
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 k h a r a %
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 0h0k h a r a %0h0	0		0"o0w0"o0lx0υ0m k h r a n g   b a 0υ0XADV
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 k h a r a %
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 k h a r a %
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 0h0k h a r a %0h0	0		0"o0GQ0υ0b r l a n g   p o 0υ0VbDT|
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 k h a r   b a = k a Cs a m   ( k Cs a ) 
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 k h a r   b a   l a   b r t e n   p a   ( m k h a r   b a   l a   b s t e n   p a ) = d a G
v a cma m b h a n a t 
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 k h a r   b a   m g a r = k Cs a k r a %
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 k h a r   b s i l   ( ' k h a r   g s i l ) = k h a k k h a r a m 
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 k h a r   d k r o l = [a m y   ( [a m p ) 
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 k h a r   r n g a = p a Ga v a %
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 k h a r u k h a r v a s a k t a k a Gmh a %
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 k h a r u k h a r v a s a k t a k a Gmh a %
 
 0h0k h a r u k h a r v a s a k t a k a Gmh a %0h0	0	A		0	>	5	8		M	$		#	M	 		0"o0#lUNV0υ0m g u l   p a   s g r a   n g a r   n g a r   p o s   ' g a g s   p a 0υ0XBtcTfDbDbT|f`BBfT
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 0h0k h a r v a m 0h0	0	M	5	.	M	0"o0n0υ0s h u r   r d o g   ( s h u   r d o g ) 0υ0dtbb|B  ( dtb|B) 
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 k h a s   b l a n g   b a r   ' o s   p a = p r a t i j  k r a k a %
 
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 k h a s   ' c h e   b a ' i   d g e   s l o n g = p r a t i j  b h i k cu %
 
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 k h a   s p u = [m a [r u 
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 
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 k h a   t o n   b y a n g   b a = v a c a s   p a r i c e t   ( v a c a s   p a r i j i t ) 
 
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 k h a   t o n   b y e d   p a = s v d h y y a n a m 
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 k h a   z a s   l a   b r k a m   p a r   ' g y u r = h r e   g [d d h i r   b h a v a t i 
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 k h a   z e r   b a = v i v c a y a n t i 
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 k h a  j a %
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 k h a  j a %
 
 0h0k h a  j a %0h0		M			0"o0ۍ0"o08vP[0υ0t h e n g   p o 0υ0PzDT|
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 k h a  j h v a %
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 k h a  j h v a %
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 0h0k h a  j h v a %0h0		M		>	9	M	5		0"o0Þ0υ0b a   m o   b y i ' u 0υ0VX|Vr`t
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 k h a 
g a v i cGa k a l p a %
 
 k h a 
g a v i cGa k a l p a %
 
 0h0k h a 
g a v i cGa k a l p a %0h0	!	M		5	?	7	>	#		2	M	*		0"o0҉U0υ0b s e   r u   l t a   b u 0υ0VfzbtcVt
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 k h a 
g a %
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 k h a 
g a %
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 0h0k h a 
g a %0h0	!	M			0"o0R0υ0r a l   g r i 0υ0bcBr
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g i k a %
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g i k a %0h0	!	M		?			0"o0R[0υ0r a l   g r i   p a 0υ0bcBrT
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a m 
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a m 0h0	#	M	!	.	M	0"o0|0υ0h w a g s 0υ0gBf
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 k h a G
a p h u l l a %  ( k h a G
a p u l l a %) 
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a p h u l l a %  ( k h a G
a p u l l a %) 
 
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a p h u l l a %  ( k h a G
a p u l l a %) 0h0	#	M	!	+	A	2	M	2		  ( 	#	M	!	*	A	2	M	2		) 0"o0?bK\MWLX0υ0k h a n g   p a   r a l   z h i n g   g r u m   p a 0υ0ADTbc^rDBtXT
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 0h0k h a ma k a %0h0				0"o0*gOcb0υ0k h u   t s h u r   ( l t a g   d b y u g ) 0υ0AtZtb  ( cBQVtB) 
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 k h a mi k 
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 k h a mi k 
 
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 k h a mu Ek a %  ( k a t u Ek a %) 
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 0h0k h a mu Ek a %  ( k a t u Ek a %) 0h0		A		M			  ( 	$	A		M			) 0"o0ub0υ0d m u   r g o d 0υ0QXtb|Q
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 k h a mv 
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 k h a mv 
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 k h a mv 
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 k h a mv Eg a %
 
 k h a mv Eg a %
 
 0h0k h a mv Eg a %0h0		M	5	>		M			0"o0N^0"o0IOT}0υ0k h r i   s h i n g 0υ0ArdrD
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 
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 k h e b s   p a ' a m   g y o g s   p a ' a m   s k u   g s o l   b a = c h d a y m   s a 
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 0h0k h e l a %0h0	G	2		0"o0f0"o08v0υ0g y o l   p o 0υ0B|cT
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 0h0k h e l u d a %0h0	G	2	A	&		0"o0QYo@0υ0r d z i   p h y o d   p h y o d 0υ0brU|QU|Q
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 
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 k h e n g s   p a ' a m   r e n g s   p a = s t a m b h a %
 
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 k h e ma k a %
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 k h e ma k a %
 
 0h0k h e ma k a %0h0	G				0"o0Wug0υ0p h u b   z l u m 0υ0UtV_tX
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 k h e ma k a mh a k a m   ( k h e ma k a ma h a k a m ) 
 
 k h e ma k a mh a k a m   ( k h e ma k a ma h a k a m ) 
 
 0h0k h e ma k a mh a k a m   ( k h e ma k a ma h a k a m ) 0h0	G				>	9		.	M	  ( 	G				9		.	M	) 0"o0>UhV0υ0m c h i l   m a ' i   s n o d 0υ0XFrcX`rf|Q
 
 
 
 k h e ma p i G
a %
 
 k h e ma p i G
a %
 
 0h0k h e ma p i G
a %0h0	G		*	?	#	M	!		0"o0b~N0"o0>Upp0υ0m c h i l   m a ' i   t h a l   b a 0υ0XFrcX`rPcV
 
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 
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 
 k h e ma %
 
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 
 
 
 k h o d   d o = p r a t i t i cmh a n   ( p r a t i cmh a n ) 
 
 
 
 k h o g   p a = g t r a m 
 
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 k h o g s   p a = j +r Ga t 
 
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 k h o l a m   ( k h o l ) 
 
 k h o l a m   ( k h o l ) 
 
 0h0k h o l a m   ( k h o l ) 0h0	K	2	.	M	  ( 	K	2	>	) 0"o0Q0υ0z h w a 0υ0^
 
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 k h o l a C
 
 k h o l a C
 
 0h0k h o l a C0h0	K	2		0"o0=^0υ0z h w a   b a 0υ0^V
 
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 k h o l   m a ' a m   s k a r   k h u n g   d r a   b a   c a n = g a v k ca m 
 
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 k h o n   d u   ' d z i n   p a = u p a n h a %
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 k h o n g   d u   c h u d   p a = b o d d h 
 
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 k h o n g   d u   c h u d   p a r   d k a '   b a = d u r a n u b o d h a %
 
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 k h o n g   d u   c h u d   p a r   d k a '   b a = d u r a v a b o d h a %
 
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 k h o n g   k h r o   b a = p r a t i g h a %
 
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 k h o n g   m y a g s   s h i n g   p h y i r   ' d z a g   p a = a n t a r p kt y a v a s r u t a %  ( a n t a p kt i   a v a [r u t a %) 
 
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 k h o n g   n a s   ' k h r u g   p a = v y r o ca %
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 k h o n g   s t o n g = k o ma r 
 
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 k h o r   b a = s a Cs r a %
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 k h o r   b a   d a n g   m y a   n g a n   l a s   ' d a s   p a ' i   s g o   s t o n   p a   r n a m s = s a Cs r a n i r v Ga m u k h a s a Cd a r [a k %
 
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 
 k h o r   b a   ' j i g = k a k u t s u n d a %
 
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 k h o r   b a   m t h a '   y a s   p a   g z i l   g y i s   g n o n   p a = a n a n t a p a r i ca d a b h i b h v a n a %
 
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 k h o r   d a n g   b c a s   p a = s n u c a r a %
 
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 
 k h o r   ' d u s   p a   d e r   b z h u g s   p a ' a m   ' d u g = t a s m i n   p a r ca t   s a Cn i p t e   s a Cn i s a GGa %
 
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 k h o r   g s u m   y o n g s   s u   d a g   p a = t r i m a G
a l a p a r i [u d d h a m 
 
 
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 k h o r   g t a n   n a m   s g o ' i   t h e m   p a = i n d r a k +l a %
 
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 k h o r   g y i   k h y a m s = m a G
a l a m 
a %  ( m a G
a l a m a t ) 
 
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 k h o r   g y i   n a n g   n a   ' d u g   k y a n g   r u n g = p a r ca n m a d h y a g a t o   v 
 
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 k h o r   k h o r   y u g   t u   d p a g   t s h a d   p h y e d   p a = a r d h a y o j a n a p a r i s m a n t a k a %
 
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 k h o r   k u n   t u   g r a g s   p a = s a r v a p a r i ca d a n u r a v i t 
 
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 k h o r   l o   c h e n   p o   ' j u g   p a ' i   y e   s h e s   k y i   p h y a g   r g y a = m a h c a k r a p r a v e [a j  n a m u d r 
 
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 k h o r   l o   ' d a b   b r g y a   p a = c a k r a [a t a p a t t r a m 
 
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 k h o r   l o   d r i   m e d = c a k r a v i m a l a m 
 
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 k h o r   l o   m i   m t h u n   p a ' i   g z h i = c a k r a b h e d a v a s t u 
 
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 k h o r   l o   r i n   p o   c h e = c a k r a r a t n a m 
 
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 k h o r   l o s   b s g y u r   b a ' i   r g y a l   p o ' i   r g y u d   k y i   m i n g   l a = c a k r a v a r t i r j n a %
 
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 k h o r   l o s   s g y u r   b a ' i   r g y a l   p o ' i   y o n   t a n   d a n g   r i n   p o   c h e   s n a   b d u n   l a   s o g s   p a ' i   m i n g   l a = c a k r a v a r t i n C  s a p t a r a t n n i g u Ga k r a m a %( s a p t a r a t n d i g u Ga k r a m a %) 
 
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 k h o r   l o   t h a m s   c a d   m a = s a r v a c a k r 
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 k h o r   l o   t h o g s   p a = c k r i k a %
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 k h o r   n a s = s a Cs a r i t v 
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 k h o r   n y a n = n i cd a %  ( n i cd h a %) 
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 k h o r   s a = p r a d a k ci Ga p a mmi k 
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 k h o r   y u g = c a k r a v 
a %
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 k h o r   y u g   c h e n   p o = m a h c a k r a v 
a %
 
 
 
 k h o r   y u g   g a m   n y e   ' k h o r = p r i s a m a n t a %  ( p a r i s a m a n t a %) 
 
 
 
 k h o ma n a m   ( k h o mn a m .   u t k o ma n a m ) 
 
 k h o ma n a m   ( k h o mn a m .   u t k o ma n a m ) 
 
 0h0k h o ma n a m   ( k h o mn a m .   u t k o ma n a m ) 0h0	K		(	.	M	  ( 	K		>	(	.	M	.   		$	M		K		(	.	M	) 0"o0|v	0υ0s k y o   s n g o g s   b y e d   p a   ( s k y o   b r n g o g s   b y e d   p a ) 0υ0f|f|BfVzQT( f|Vb|BfVzQT) 
 
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 k h r a = p a d e k a %  ( p a t e k a %.   p a d e k a %) 
 
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 k h r a b = p a mmi k s a Cn h a %
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 k h r a b   k h r i b = v i n k a m   ( v i r g a m ) 
 
 
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 k h r a g = r u d h i r a m 
 
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 k h r a g   k h r i g = n i y u t a m 
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 k h r a g   k h r i g = n i y u t a m 
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 k h r a g   k h r i g = n a y u t a %
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 k h r a g   k h r i g   c h e n   p o = m a h n a y u t a %
 
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 
 k h r a g   k h r i g   p h r a g   b r g y a   n a   g t a m s   p a   z h e s   b y a ' o = [a t a C  n a y u t n C  k a Ck a r a C  n m o c y a t e 
 
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 k h r a g   n a d = r u d h i r a m 
 
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 k h r a   k h r o   c a n   n a m   s p r o   t h u n g   b a = k a mu k a %
 
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 k h r e = k h a mv 
 
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 k h r e = p r i y a Eg u %
 
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 k h r e l   m e d   p a = a n a p a t r p y a m 
 
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 k h r e l   y o d   p a = a p a t r p y a m 
 
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 k h r e l   y o d   p a ' i   n o r = a p a t r p y a d h a n a m 
 
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 k h r e n   p a = g [d d h a %  ( - / g [d h + t a ) 
 
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 k h r i = a y u t a m 
 
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 k h r i = m a  c a %
 
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 k h r i = p r a b h e d a %
 
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 k h r i = m a  c a %
 
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 
 k h r i = k h a mv 
 
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 k h r i b   k h r i b = v i r a g a m 
 
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 k h r i   b y e   b a   /   b y e   b a = k o mi %
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 k h r i g   m a = m a Gi b a n d h a %
 
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 k h r i g   p a   d a n g   l d a n   p a r   s m r a   b a = m a i t h u n b h ca Ga m 
 
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 k h r i g   t h a b s = v a i [i k a m 
 
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 k h r i ' i   r k a n g   b a   ' c h o s   p a = p d a k a s a m p d a n a C
 
 
 
 k h r i m s   d r a l   t e   g r o n   d u   ' g r o   b a = k u l a [i k cb h a Eg a p r a v [t t i %
 
 
 
 k h r i m s   s u   b y a s   p a = k r i y k r a %
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 k h r i   s h i n g = k h a mv Eg a %
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 k h r i   s h i n g   n g a m   l c u g   m a = l a t v a l l +
 
 
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 k h r i   s t a n   m t h o n   p o   d a n g   k h r i   s t a n   c h e n   p o   s p o n g   b a = u c c a [a y a n a m a h [a y a n a v i r a t i %  ( u c c h a [a y a n a m a h [a y a n a v i r a t i %) 
 
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 k h r i ' u = m a  c a %
 
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 k h r i ' u = s a n d +
 
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 k h r i ' u = p +mh i k 
 
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 k h r i ' u = p +mh i k 
 
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 k h r i ' u = p +mh a %
 
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 k h r o   b a = k r o d h a %
 
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 k h r o   b a ' a m   g t s e   b a = m a n y u %
 
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 k h r o   g n y e r = b h [k u mi %
 
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 k h r o   g n y e r   m e d   p a = a p a g a t a b h [k u mi k a %  ( a p a g a t a b h r kk u mi k a %.   a p r a g a t a b h [k u mi k a %) 
 
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 k h r o m   g y i   r u = b h a ma b a l g r a %
 
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 
 k h r o n g   k h y e r   g y i   b l a = n a g a r a p a t i %
 
 
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 k h r o n   p a = u d a p n a m 
 
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 k h r o n   p a = k kp a %
 
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 k h r o n   p a s   r u n g   b a = u d a p n a k a l p a %  ( u d a p n k a l p a %) 
 
 
 
 k h r o s   k y a n g   s l a r   m i   k h r o   b a r   b y a = r o ci t e n a   n a   p r a t i r o ci t a v y a m 
 
 
 
 k h r o   z h i n g   g t u m   p a ' i   r n a m   p a   d a n g   g n o d   p a ' i   m i n g   l a = k r o d h k r %
 
 
 
 k h r u = h a s t a %
 
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 k h r u   g a n g = h a s t a %
 
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 k h r u   g a n g   k h o r   y u g = [a m a s m a n t a k a m 
 
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 k h r u g   p a = u p y s a %
 
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 k h r u g   p a r   m i   ' g y u r = n a   k cu b h y a t e 
 
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 k h r u g s = k cu b h i t a %
 
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 k h r u g s   p a = k cu b d h a %
 
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 k h r u g s   p a = k u p i t a %
 
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 k h r u g s   p a ' a m   k h o n g   n a s   s d a n g   b a = p r a k o p a %
 
 
 
 k h r u l   b y e d = o h a n a m 
 
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 k h u   b a   ' b y i n   p a = [u k r a v i s [cmi %
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 0h0k h u r a m 0h0	A	0	.	M	0"o0D0υ0r m i g   p a 0υ0brBT
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 k h u r   b a = m a G
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a %
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a n m n o   ( a y a s t u G
a n m a n +) 
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a k a %
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 
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 k h l i t y a m 
 
 k h l i t y a m 
 
 0h0k h l i t y a m 0h0	>	2	?	$	M	/	.	M	0"o0+0"o0y0υ0s p y i   t h e r 0υ0frPzb
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 k h r a n d i %
 
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 0h0k h r a n d i %0h0	>	0	(	>	&	?		0"o0
T1zP[0υ0s g r a   g r a g s   g i   b u 0υ0fBBfBrVt
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 k h t a r kp a k r a %
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 k h t a r kp a k r a %
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 k h Gu %  ( s t h Gu ) 
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 0h0k h Gu %  ( s t h Gu ) 0h0	>	#	A		  ( 8	M	%	>	#	A	) 0"o0vdߘKN0"o0JSJX0υ0b c a d   ' p h r o ' a m   k h y i ' u   k a 0υ0VEQ`U|`XAz`tA
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 0h0k i l a k i l y i t a m 0h0  	?	2		?	2	>	/	?	$	.	M	0"o0r0"o0UV0υ0c a   c o 0υ0EE|
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 0h0k i l b i ca m 0h0	?	2	M	,	?	7	.	M	0"o0jN0υ0s d i g   p a ' a m   g d u g   p a 0υ0frBT`XBQtBT
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 0h0k i l s a m 0h0	?	2	>	8	.	M	0"o0}viv0"o0e0"o0u0"o0΀k0υ0n g a n   r k y e n   p a ' a m   s h a   k r a   ( m n g a l   s k y o n   p a ' a m   s h a   b k r a   /   n g a l   s k y e n ) 0υ0DSbzST`Xd@( XDcf|ST`XdV@
DcfzS) 
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 k i l s a %
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 k i l ma %  ( k +l l a m .   k i l 
a %) 
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 k i l ma %  ( k +l l a m .   k i l 
a %) 
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 0h0k i l ma %  ( k +l l a m .   k i l 
a %) 0h0	?	2	>			  ( 	@	2	>	2	.	M	.   	?	2	>	!		) 0"o0Al0υ0c h u r   b a 0υ0FtbV
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 0h0k i m   t u 0h0	?	.	M	$	A	0"o0/f0"o0֖6q0"o0
N/f0υ0' o n   k y a n g   n g a m   m o n   k y i 0υ0`|S@DDXX|S@r
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T0υ0m i ' a m   c i ' i   d b a n g   p o ' i   m i n g   l a 0υ0Xr`XEr`rQVDT|`rXrDc
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 0h0k i r a Ga %0h0	?	0	#		0"o0\O
}0υ0g y e n g s   b y e d 0υ0BazDfVzQ
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 0h0k i r +mi %0h0	?	0	@		?		0"o00"o0V0υ0c o d   p a n   d a n g   d b u   r g y a n   r t s e   p h r a n 0υ0E|QTSQDQVtbSbzUS
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 0h0k i t a v a %0h0	?	$	5		0"o0zR0υ0r g y a n   ' g y e d   p a 0υ0bS`BzQT
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 0h0k i y a c c i r a c a r i t a m 0h0	?	/		M		?	0		0	?	$	.	M	0"o0g_~^Bf0υ0y u n   j i   s r i d   n a s 0υ0atSGrfrQSf
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 k i y a n t a %  ( k i y a t ) 
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 k i y a n t a %  ( k i y a t ) 
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 0h0k i y a n t a %  ( k i y a t ) 0h0	?	/	(	M	$		  ( 	?	/	$	M	) 0"o0@b	g0υ0j i   s n y e d   d a m   j i   t s a m 0υ0GrfzQQXGrYX
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 k i y a t k [c c h r a b l a [r v a k a m a d h y a [u b h a v y kh a r a t n a k a l p a v [k ca d [
h a s a r v a j  t   c i t t s a Cp r a m u ci t %
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 k i y a t k [c c h r a b l a [r v a k a m a d h y a [u b h a v y kh a r a t n a k a l p a v [k ca d [
h a s a r v a j  t   c i t t s a Cp r a m u ci t %
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 0h0k i y a t k [c c h r a b l a [r v a k a m a d h y a [u b h a v y kh a r a t n a k a l p a v [k ca d [
h a s a r v a j  t   c i t t s a Cp r a m u ci t %0h0	?	/	$	M		C		M		M	0	,	>	2	6	M	0	>	5		.	'	M	/	6	A	-	5	M	/	B	9	0	$	M	(		2	M	*	5	C		M	7	&	C	"	8	0	M	5		M		>	$	>	  	?	$	M	$	>	8		*	M	0	.	A	7	?	$	>		0"o0֖e>wY`a+YSr^-NOO
N_1Y NRzf_Y[XVnmV0υ0b y i s   p a   d a n g   n y a n   t h o s   m i   b z a d   p a   j i   s n y e d   c i g   g i   n a n g   n a   y a n g   d g e   b a   m a n g   p o ' i   r i n   p o   c h e ' i   s h i n g   d p a g   b s a m   l t a r   b r t a n   p a ' i   t h a m s   c a d   m k h y e n   p a   n y i d   k y i   s e m s   y o n g s   s u   m a   n y a m s   p a   r n a m s 0υ0VrfTQDISP|fXrV_QTGrfzQErBBrSDSaDQBzVXDT|`rbrST|Fz`rdrDQTBVfXcbVbST`rPXfEQXAzSTIrQ@rfzXfa|DfftXIXfTbXf
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 0h0k i C  c a 0h0	?		  	0"o0YUO0"o0Ydk0υ0d e   l t a r 0υ0Qzcb
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 0h0k i Cc a n a k o   n g a r j 0h0	?			(		K	  (	>		0	>		>	0"o0_\s0υ0k l u ' i   r g y a l   p o   c h u n g   z a d   p a 0υ0@t`rbcT|FtD_QT
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 k i Cc t a %  ( k i Cc i t ) 
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 0h0k i Cc t a %  ( k i Cc i t ) 0h0	?			>	$		  ( 	?			?	$	M	) 0"o0k#j_b/f0υ0d e   l a s   c i   ' g y u r   z h e s   p a   ' o   n a   c i r   ' g y u r 0υ0QzcfEr`Btb^zfT`|SErb`Btb=
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 0h0k i C  n n k a r a Ga m 0h0	?		  (	>	(	>		0	#	.	M	0"o0	gUOSR0υ0t h a   d a d   d u   b y a   b a   c i   y o d 0υ0PQQQtVVEra|Q
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 0h0k i Cp i l k ca %0h0	?		*	?	2	>		M	7		0"o0<wYrYu0υ0' u g   m i g   p o 0υ0`tBXrBT|
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 0h0k i C  t a r h i 0h0	?		  $	0	M	9	?	0"o0֖GR0"o0|_0υ0d e   l t a   m o d   k y i 0υ0QzcX|Q@r
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 0h0k i C[r u %0h0	?		6	>	0	A		0"o00υ0g r a   m a 0υ0BX
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 k i Ek i G+j l a m u k h a r a %  ( k i k a G+j l a C.   m u k h a l .   m u k h a r ) 
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 k i Ek i G+j l a m u k h a r a %  ( k i k a G+j l a C.   m u k h a l .   m u k h a r ) 
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 0h0k i Ek i G+j l a m u k h a r a %  ( k i k a G+j l a C.   m u k h a l .   m u k h a r ) 0h0	?		M		?	#	@		>	2	.	A		0		  ( 	?		#	@		>	2		.   .	A		2	>	.   .	A		0	>	) 0"o0\4}
W^~0υ0d r i l   b u   g y e r   k h a ' i   d r a   b a   k h r o l   b a 0υ0QrcVtBazb@`rQVA|cV
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 k i Gv a m   ( k i Gmh a m .   k i  c a m .   k i GGa m ) 
 
 k i Gv a m   ( k i Gmh a m .   k i  c a m .   k i GGa m ) 
 
 0h0k i Gv a m   ( k i Gmh a m .   k i  c a m .   k i GGa m ) 0h0	?	#	M	5	.	M	  ( 	?	#	M	 	.	M	.   	?		M		.	M	.   	?	#	M	#	.	M	) 0"o00υ0p h a b s 0υ0UVf
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 k i mi b h a %
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 0h0k i mi b h a %0h0	?		?	-		0"o0\uu0υ0' b r u m   b u   p h r a   m o 0υ0`VtXVtUX|
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 k i mma m   ( k i mmn ) 
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 k i mma m   ( k i mmn ) 
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 0h0k i mma m   ( k i mmn ) 0h0	?		M		.	M	  ( 	?		M		>	(	M	) 0"o0Rl0υ0s o   d o g   ( s o   d a g   g o ) 0υ0f|Q|B  ( f|QBB|) 
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 k l a d   p a = m a s t a k a %
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 k l a d   r g y a s = m a s t a k a l u Eg a %
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 k l a d   r g y a s   ' t h o g s   p a = m a s t a k a C  n i r l i k h a n t i   ( m a s t a k a C  n i l i k h a n t i ) 
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 k l a   k l o = m l e c c h a %
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 k l a   m a = s t h kl a k a m b a l a %
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 k l a m a t h a %
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 k l a m a t h a %
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 0h0k l a m a t h a %0h0	M	2	.	%		0"o0uR0υ0s n y o m   p a ' a m   d u b   p a 0υ0f|XT`XQtVT
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 k l a m a %
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 0h0k l a m a %0h0	M	2	.		0"o0VON0υ0n g a l   b a 0υ0DcV
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 k l a m a %
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 k l a m a %
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 0h0k l a m a %0h0	M	2	.		0"o0Va0υ0n g a l   b a ' a m   d u b   p a 0υ0DcV`XQtVT
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 k l a n   k a   t s h o l   b a ' i   b s a m   p a = u p l a m b h b h i p r y a %
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 k l e [a b a h u l a m 
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 0h0k l e [a b a h u l a m 0h0	M	2	G	6	,	9	A	2	.	M	0"o0iq`Y0"o0iq`͑0υ0n y o n   m o n g s   p a   c h e   b a ' a m   m a n g   b a 0υ0I|SX|DfTFzV`XXDV
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 k l e [a k a cy a %
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 k l i cma m a n a %
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 k l i cma m a n a %
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 0h0k l i cma m a n a %0h0	M	2	?	7	M		.	(		0"o0gYlX0υ0n y o n   m o n g s   p a   c a n   g y i   y i d 0υ0I|SX|DfTESBrarQ
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 k l o g   t u   b c u g   p a ' a m   s l o b   t u   b c u g   p a = a d h y p a y m   s a 
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 k l o m a k a %
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 k l o m a k a %
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 0h0k l o m a k a %0h0	M	2	K	.			0"o00υ0g l o   b a 0υ0B|V
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 k l u = n g a %
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 k l u ' a m   s b r u l = v y 
a %
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 k l u ' a m   s b r u l = u r a g a %
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 k l u   b d a g = n g d h i p a t i %
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 k l u ' i   d b a n g   p o ' i   s g r a = n g e n d r a r u t 
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 k l u ' i   r g y a l   p o   a   m r a ' i   b u = m r a t +r t h o   n g a r j 
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 k l u ' i   r g y a l   p o   b d e   b y e d = [a Ek r o   n g a r j 
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 k l u ' i   r g y a l   p o   b k r a   s h i s = m a Eg a l o   n g a r j 
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 k l u ' i   r g y a l   p o   b l o   c a n = b u d d h i k o   n g a r j 
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 k l u ' i   r g y a l   p o   b r a g   l a g = [a i l a b h u r   n g a r j 
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 k l u ' i   r g y a l   p o   b s a g s   r g y a s = [+r ca k o   ( c i c c h a k o )   n g a r j 
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 k l u ' i   r g y a l   p o   c h u   s r i n = m a k a r o   n g a r j 
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 k l u ' i   r g y a l   p o   d g a '   b a = n a n d o   n g a r j 
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 k l u ' i   r g y a l   p o   d g a '   d a n g   n y e   d g a '   g n y i s = n a n d o p a n a n d a u   n g a r j n a u 
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 k l u ' i   r g y a l   p o   d k a r   g s a l = p G
u r a k o   n g a r j 
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 k l u ' i   r g y a l   p o   e   l a   ' d a b = e l p a t t r o   n g a r j 
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 k l u ' i   r g y a l   p o   g l a n g   p o   c h e ' i   m c h a n = h a s t i k a c c h o   n g a r j 
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o   n g a r j 
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o   n g a r j ) 
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 k l u ' i   r g y a l   p o   l u g   d a n g   ' d u   b a   g n y i s = e l a   m e l o   n g a r j .   e l a m e l a u   n g a r j n a u 
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 k l u ' i   r g y a l   p o   m a   d r o s   p a s   z h u s   b a = a n a v a t a p t a n g a r j a p a r i p [c c h 
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 
 k l u ' i   r g y a l   p o   r a b   b z a n g = p a r a v 
o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   r g y a   m t s h o = s g a r o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   r g y a s   b y e d = s p h o ma n o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   r i   b o = g i r i k o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   r i g s   l d a n = k u l i k o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   r i s   b k r a = c i t r o   ( v i c i t r o )   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   r n a m   p a r   ' j i g   b y e d = v i b h +ca Go   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   r t o g s   p a ' i   b u = r g h a v o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   r t s i b s   r a = a r a v 
o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s e n   m o   c a n = n a k h a k o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s e r   s k y a = p i Eg a l o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s g r a   ' b y i n = n a r d a n o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s g r a   s g r o g s = r v a Go   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s h i n   t u   m t h o n g   b a = s u d a r [a n o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s h i n   t u   t h a r   b y e d = p r a m o k ca k o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s k y a   b o = p a G
a r o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s k y a   b s e n g = p G
u r   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s o g   m a   m e d = a p a l l o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s p o s   ' d z i n = g a n d h r o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s p y a d   s r e l = b h G
o   n g a r j 
 
 
 
 k l u ' I   r g y a l   p o   s r i n   b u = k [m i r   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s t o b s   c a n = b a l i k o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s t o b s   k y i   r g y u = k a r k o ma k o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s t o b s   l h a = b a l a d e v o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   s t o b s   m e d = a b a l o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   t s a m   p a r   s k y e s = c m p e y o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   u t   p a   l a = u t p a l a k o   n g a r j 
 
 
 
 k l u ' i   r g y a l   p o   y o n g s   s u   b r t s e g s   p a = p a r i k kmo   n g a r j 
 
 
 
 k l u n g   n g a m   ' b a b   c h u = n a d +
 
 
 
 k l u s   b o d = n g h v a y a %
 
 
 
 k l u   s g r u b = n g r j u n a %
 
 
 
 k l u   s h i n g = n g a v [k ca %
 
 
 
 k o c a v a k a m 
 
 k o c a v a k a m 
 
 0h0k o c a v a k a m 0h0	K		5		.	M	0"o0v0"o0'Yk7Rh}0υ0l a   b a 0υ0cV
 
 
 
 k o c a v a %
 
 k o c a v a %
 
 0h0k o c a v a %0h0	K		5		0"o0P[0υ0l a   b a 0υ0cV
 
 
 
 k o d r a v a %
 
 k o d r a v a %
 
 0h0k o d r a v a %0h0	K	&	M	0	5		0"o0܃0"o0P[0υ0t s i   t s h e 0υ0YrZz                        
 
 
 
 k o   h e t u %  k a %  p r a t y a y a %
 
 k o   h e t u %  k a %  p r a t y a y a %
 
 0h0k o   h e t u %  k a %  p r a t y a y a %0h0	K	  9	G	$	A		  		  *	M	0	$	M	/	/		0"o0UOV0"o0UO}0υ0r g y u   g a n g   r k y e n   g a n g 0υ0btBDbzSBD
 
 
 
 k o k a %
 
 k o k a %
 
 0h0k o k a %0h0	K			0"o0\gQ0υ0s r o g   c h a g s   k o   k a 0υ0f|BFBf@|@`XXYXrX
 
 
 
 k o k i l a %
 
 k o k i l a %
 
 0h0k o k i l a %0h0	K		?	2		0"o0?#0"o0vם0υ0k h u   b y u g 0υ0AtVtB
 
 
 
 k o   k o   g l a n g   p o   c h e ' i   l t a   b u = h a s t i j o 
a %
 
 
 
 k o l i t a %
 
 k o l i t a %
 
 0h0k o l i t a %0h0	K	2	?	$		0"o0҉)RY0"o0au0υ0p a n g   n a s   s k y e s 0υ0TDSffzf
 
 
 
 k o   l p a g s   k y i   g z h i = c a r m a v a s t u 
 
 
 
 k o   l p a g s   m k h a n = c a r m a k r a %  ( r a t h a k r a %) 
 
 
 
 k o   l p a g s   m k h a n   n a m   l h a m   m k h a n = m o c i k a %
 
 
 
 k o l h a l a s t h a v i k a %
 
 k o l h a l a s t h a v i k a %
 
 0h0k o l h a l a s t h a v i k a %0h0	K	2	>	9	2	8	M	%	5	?			0"o0^0"o0^0υ0r a s   m a   s n o d 0υ0bfXf|Q
 
 
 
 k o l h a l a %
 
 k o l h a l a %
 
 0h0k o l h a l a %0h0	K	2	>	9	2		0"o0r0"o0U0υ0k u   c o 0υ0@tE|
 
 
 
 k o   s a   l = k o [a l 
 
 
 
 k o   s k o = c i b u k a m 
 
 
 
 k o   s k o   b a   l a n g   g i   l t a   b u = g o j o 
a %  ( g o Ga j o d a %) 
 
 
 
 k o   s k o   b o n g   b u ' i   l t a   b u = k h a r a j o 
a %
 
 
 
 k o   s k o   p h a g   g i   l t a   b u = s kk a r a j o 
a %
 
 
 
 k o   s k o   r t a ' i   l t a   b u = a [v a j o 
a %
 
 
 
 k o   s k o   s p r e ' u ' i   l t a   b u = m a r k a ma j o 
a %
 
 
 
 k o s   m e d = a j o 
a %
 
 
 
 k o   t a m   p a ' i   r a s = k o ma m b a k a m   ( k o mma m b a k a m ) 
 
 
 
 k o t ma r j 
 
 k o t ma r j 
 
 0h0k o t ma r j 0h0	K	$	M		0	>		>	0"o0NRLus0"o080"o0\s0"o0O0υ0k h a m s   k y i   r g y a l   p o ' a m   r g y a l   p h r a n 0υ0AXf@rbcT|`XbcUS
 
 
 
 k o ' u   s h i   k a   ( b r g y a   b y i n ) = k a u [i k a %
 
 
 
 k o [a g a t a v a s t i g u h y a %
 
 k o [a g a t a v a s t i g u h y a %
 
 0h0k o [a g a t a v a s t i g u h y a %0h0	K	6		$	5	8	M	$	?		A	9	M	/	0"o0pυv0υ0' d o m s   k y i   s b a   b a   s b u b s   s u   n u b   p a 0υ0`Q|Xf@rfVftVfftStVT
 
 
 
 k o [a k r a k +ma %
 
 k o [a k r a k +ma %
 
 0h0k o [a k r a k +ma %0h0	K	6		>	0		@			0"o060υ0d a r   g y i   s r i n   b u 0υ0QbBrfrSVt
 
 
 
 k o [a l 
 
 k o [a l 
 
 0h0k o [a l 0h0	K	6	2	>	0"o0a0"o0b
W0υ0k o   s a   l 0υ0@|fcq
 
 
 
 k o [a %
 
 k o [a %
 
 0h0k o [a %0h0	K	6		0"o0^0"o0z0"o00υ0m d z o d   d a m   s h u b s   s a m   s b u b s 0υ0X[|QQXdtVffXftVf
 
 
 
 k o 
h a k a %  ( k h o 
a k a %.   k h o ma k a %) 
 
 k o 
h a k a %  ( k h o 
a k a %.   k h o ma k a %) 
 
 0h0k o 
h a k a %  ( k h o 
a k a %.   k h o ma k a %) 0h0	K	"			  ( 	K	!			.   	K				) 0"o0o(g0"o0\0"o00υ0l c o g   g a m   s h i n g   t h a g s 0υ0c|BBXdrDPBf
 
 
 
 k o cmh g r a m 
 
 k o cmh g r a m 
 
 0h0k o cmh g r a m 0h0	K	7	M	 	>		>	0	.	M	0"o0^0υ0b a n g   b a 0υ0VDV
 
 
 
 k o ma m b a k a m   ( k o mma m b a k a m ) 
 
 k o ma m b a k a m   ( k o mma m b a k a m ) 
 
 0h0k o ma m b a k a m   ( k o mma m b a k a m ) 0h0	K		.	M	,		.	M	  ( 	K		M		.	M	,		.	M	) 0"o0
Nk}0υ0k o   t a m   p a ' i   r a s 0υ0B|OXT`rbf
 
 
 
 k o ma r 
 
 k o ma r 
 
 0h0k o ma r 0h0	K		0	>	0"o0zzT0υ0k h o n g   s t o n g 0υ0A|Df|D
 
 
 
 k o mi %
 
 k o mi %
 
 0h0k o mi %0h0	K		?		0"o0AS,0υ0b y e   b a 0υ0VzV
 
 
 
 k o mi %
 
 k o mi %
 
 0h0k o mi %0h0	K		?		0"o0O݀0υ0b y e   b a 0υ0VzV
 
 
 
 k o mi %
 
 k o mi %
 
 0h0k o mi %0h0	K		?		0"o0Q0υ0k h r i   b y e   b a   /   b y e   b a 0υ0ArVzV( VzV) 
 
 
 
 k o mi %  ( k o m+) 
 
 k o mi %  ( k o m+) 
 
 0h0k o mi %  ( k o m+) 0h0	K		?		  ( 	K		@	) 0"o0CS,0υ0b y e   b a 0υ0VzV
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 k o mma p l a %
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 k o mma p l a %
 
 0h0k o mma p l a %0h0	K		M		*	>	2		0"o0S2b^0υ0r t s e   r j e 0υ0bzbz
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 k o mma %
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 k o mma %
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 0h0k o mma %0h0	K		M			0"o0W0"o0'YW0υ0m k h a r 0υ0XAb
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 k r a k a r a %
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 k r a k a r a %
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 0h0k r a k a r a %0h0	M	0		0		0"o0ޖ0υ0b y a   b a n g 0υ0VVD
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 k r a k u c c h a n d a 
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 k r a k u c c h a n d a 
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 0h0k r a k u c c h a n d a 0h0	M	0		A		M		(	M	&	0"o0bYuk[0υ0l o g   p a   d a d   s e l 0υ0c|BTQQfzc
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 k r a m a t a l a m 
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 k r a m a t a l a m 
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 0h0k r a m a t a l a m 0h0	M	0	.	$	2	.	M	0"o0N0"o0_0υ0z h a b s   k y i   m t h i l 0υ0^Vf@rXPrc
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 k r a m a y a u g a p a d y a m   ( k r a m a y o g a p a t y a m ) 
 
 k r a m a y a u g a p a d y a m   ( k r a m a y o g a p a t y a m ) 
 
 0h0k r a m a y a u g a p a d y a m   ( k r a m a y o g a p a t y a m ) 0h0	M	0	.	/	L		*	&	M	/	.	M	  ( 	M	0	.	/	K		*	$	M	/	.	M	) 0"o08oS0υ0r i m   d a n g   c i g   c a r 0υ0brXQDErBEb
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 k r a m a %
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 k r a m a %
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 0h0k r a m a %0h0	M	0	.		0"o0!k,{0υ0r i m   p a 0υ0brXT
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 k r a t u %
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 k r a t u %
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 0h0k r a t u %0h0	M	0	$	A		0"o0Oe0υ0m c h o d   s b y i n 0υ0XF|QfrS
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 k r a u  c a %
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 k r a u  c a %
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 0h0k r a u  c a %0h0	M	0	L		M			0"o0Q0"o00υ0k r u n g   k r u n g 0υ0@tD@tD
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 k r a y a v i k r a y a %
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 k r a y a v i k r a y a %
 
 0h0k r a y a v i k r a y a %0h0	M	0	/	5	?		M	0	/		0"o00υ0n y o   t s h o n g   b y e d   p a 0υ0I|Z|DVzQT                        
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 k r i   k i   r g y a l   p o = k [k +  r j 
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 k r i y k r a %
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 k r i y k r a %
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 0h0k r i y k r a %0h0	M	0	?	/	>		>	0		0"o0[l0"o0[O0υ0k h r i m s   s u   b y a s   p a 0υ0ArXfftVfT
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 k r i y p a d a m 
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 k r i y p a d a m 
 
 0h0k r i y p a d a m 0h0	M	0	?	/	>	*	&	.	M	0"o0R^0υ0b y e d   p a ' i   t s h i g 0υ0VzQT`rZrB
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 k r i y v d +
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 k r i y v d +
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 0h0k r i y v d +0h0	M	0	?	/	>	5	>	&	@	0"o09e 0υ0b c o s   m a   b y e d   p a 0υ0VE|fXVzQT
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 k r o d h a %
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 k r o d h a %
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 0h0k r o d h a %0h0	M	0	K	'		0"o0_0υ0k h r o   b a 0υ0A|V
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 k r o d h k r %
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 k r o d h k r %
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 0h0k r o d h k r %0h0	M	0	K	'	>		>	0	>		0"o0_`S\O[
Tv0υ0k h r o   z h i n g   g t u m   p a ' i   r n a m   p a   d a n g   g n o d   p a ' i   m i n g   l a 0υ0A|^rDBOtXT`rbXTQDBS|QT`rXrDc
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 k r o cma k a %
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 k r o cma k a %
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 0h0k r o cma k a %0h0	M	0	K	7	M				0"o0r0υ0w a 0υ0]
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 k r u n g   k r u n g = k r a u  c a %
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 k r +
a n i k   d h t r +
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 k r +
a n i k   d h t r +
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 0h0k r +
a n i k   d h t r +0h0	M	0	@	!	(	?		>	  '	>	$	M	0	@	0"o0ak2bk0υ0r t s e d   g r o g s   k y i   m a   m a   ( r t s e d   ' g r o g s   k y i   m a   m a ) 0υ0bzQB|Bf@rXX( bzQ`B|Bf@rXX)                         
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 k r +
a t i 
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 k r +
a t i 
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 0h0k r +
a t i 0h0	M	0	@	!	$	?	0"o0J2b0υ0r t s e   b a 0υ0bzV
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 k r kr a %
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 k r kr a %
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 0h0k r kr a %0h0	M	0	B	0		0"o0GQ`0"o00υ0m a   r u n g s   p a 0υ0XbtDfT
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 k r kr a %
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 k r kr a %
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 0h0k r kr a %0h0	M	0	B	0		0"o0[0υ0' t h a s   p a 0υ0`PfT
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 k s u r a d h r a %
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 k s u r a d h r a %
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 0h0k s u r a d h r a %0h0	M	8	A	0	'	>	0		0"o0)RR0υ0s p u   g r i ' i   s o 0υ0ftBr`rf|
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 k u   b a = l b k%
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 k u b j a %
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 k u b j a %
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 0h0k u b j a %0h0	A	,	M			0"o0΍̀0υ0s g u r   p o 0υ0ftbT|
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 k u b j a %
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 k u b j a %
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 0h0k u b j a %0h0	A	,	M			0"o0ݙ̀0υ0s g u r   p o 0υ0ftbT|
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 k u c e l a %
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 0h0k u c e l a %0h0	A		G	2		0"o0`c0υ0g o s   n g a n   p a 0υ0B|fDST
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 k u   c o = k o l h a l a %
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 k u d a G
a %
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 k u d a G
a %
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 0h0k u d a G
a %0h0	A	&	#	M	!		0"o0
Nvup0"o0
NvuKNp0υ0m i   r i g s   p a ' i   c h a d   p a ' a m   l d o n g 0υ0XrbrBfT`rFQT`Xc|D
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 k u d [cmi %
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 k u d [cmi %
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 0h0k u d [cmi %0h0	A	&	C	7	M		?		0"o0`0υ0l t a   b a   n g a n   p a 0υ0cVDST
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 k u g a Ga p r a t p a n a %
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 k u g a Ga p r a t p a n a %
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 0h0k u g a Ga p r a t p a n a %0h0	A		#	*	M	0	$	>	*	(		0"o0Ɩ`uiq0"o0`guSiq0υ0t s h o g s   n g a n   p a   r a b   t u   g d u n g   b a r   b y e d   p a 0υ0Z|BfDSTbVOtBQtDVbVzQT
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 k u h a n 
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 k u h a n 
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 0h0k u h a n 0h0	A	9	(	>	0"o0`0υ0n g a n   p a 0υ0DST
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 k u k k u r a %
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 k u k k u r a %
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 0h0k u k k u r a %0h0	A		M		A	0		0"o0r0"o0r0υ0k h y i 0υ0Ar
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 k u k k u ma p a k ca k a m   ( k u k k u ma v a k ca k a m ) 
 
 k u k k u ma p a k ca k a m   ( k u k k u ma v a k ca k a m ) 
 
 0h0k u k k u ma p a k ca k a m   ( k u k k u ma v a k ca k a m ) 0h0	A		M		A		*		M	7		.	M	  ( 	A		M		A		5		M	7		.	M	) 0"o0Y R0υ0g r i   b y a   g a g   g i   g s h o g   p a   l t a   b u 0υ0BrVBBBrBd|BTcVt
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 k u k k u ma %
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 k u k k u ma %
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 0h0k u k k u ma %0h0	A		M		A			0"o0[ޖ0υ0k h y i m   b y a 0υ0ArXV
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 k u k kl a m .   k u k k u l a m 
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 
 0h0k u k kl a m .   k u k k u l a m 0h0	A		B	2	.	M	.   	A		M		A	2	.	M	0"o0{qhq0υ0m e   m a   m u r 0υ0XzXXtb
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 k u k ce t r a m 
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 k u k ci %
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 k u k ci %
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 0h0k u k ci %0h0	A		M	7	?		0"o00υ0d k u 0υ0Q@t
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 k u l a c a r y 
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 0h0k u l a c a r y 0h0	A	2		0	M	/	>	0"o0JW0υ0g r o n g   r g y u   b a 0υ0B|DbtV
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 k u l a d kca k a %
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 k u l a d kca k a %
 
 0h0k u l a d kca k a %0h0	A	2	&	B	7			0"o0al[dUP0υ0k h y i m   s u n   ' b y i n   p a 0υ0ArXftS`VrST
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 k u l a j y e ct h o p a c y a k a %
 
 k u l a j y e ct h o p a c y a k a %
 
 0h0k u l a j y e ct h o p a c y a k a %0h0	A	2		M	/	G	7	M	%	K	*		>	/			0"o0.z^-NWvQb_0"o0-NlevQw)0υ0r i g s   k y i   n a n g   n a   r g a n   r a b s   l a   r i   m o r   b y e d   p a 0υ0brBf@rSDSbSbVfcbrX|bVzQT
 
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 k u l a p a r y y e Ga   [a l k   c a r y a t e   ( k u l a p a r y y e Ga   [a l k   c c h a r y a t e ) 
 
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 
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a l +0h0	A	8	A	.		G	$	A	.	#	M	!	2	@	0"o0wQb^*0υ0m e   t o g   g y i   d k y i l   ' k h o r   c a n 0υ0XzO|BBrQ@rc`A|bES
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m a l a k a j t a m   ( g u d m a l a k a j t a m ) 0h0	A	!	M	.	2			>	$	.	M	  ( 	A	&	M	.	2			>	$	.	M	) 0"o0JS0υ0m e   t o g   k h a   ' b u s   p a 0υ0XzO|BA`VtfT
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a n m n i 0h0	A		-	>	#	M	!	(	>	.	>	(	?	0"o0i|
T0υ0g r u l   b u m   g y i   d b a n g   p o ' i   m i n g   l a 0υ0BtcVtXBrQVDT|`rXrDc
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Nck0υ0s e m s   g y a   g y u   c a n 0υ0fzXfBBtES
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 0h0k u mi m a h a %  ( k u m+m a h a %) 0h0	A		?	.	9		  ( 	A		@	.	9		) 0"o0}Xu{0υ0g t s u g   l a g   k h a n g   g i   d u s   s t o n 0υ0BYtBcBADBrQtff|S
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 0h0k u mma y a t i 0h0	A		M		/	$	?	0"o0i0"o0R0υ0r d u n g   b a ' a m   ' t h u b   p a 0υ0btDV`X`PtVT
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 k u mm
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 0h0k u mm0h0	A		M		>	0"o0Sv;0υ0g c o d   g t o g s   /   g c o d   r t o g s 0υ0BE|Qb|Bf
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 k u mmv i t 
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 k u mmv i t 
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 0h0k u mmv i t 0h0	A		M		>	5	?	$	>	0"o0ST;0υ0g c o d   r t o g s   l d a n 0υ0BE|Qb|BfcS
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 k v a   c a n a 
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 k v a   c a n a 
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 0h0k v a   c a n a 0h0	M	5	  	(	0"o0/f0"o0UOU0υ0g a n g   n a 0υ0BDS
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 k v a   c i t 
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 k v a   c i t 
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 0h0k v a   c i t 0h0	M	5	  	?	$	M	0"o0	g NBf0υ0l a   l a r 0υ0ccb
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 k v a t h i t a m 
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 k v a t h i t a m 
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 0h0k v a t h i t a m 0h0	M	5	%	?	$	.	M	0"o0q0"o0Nq0υ0b s k o l   b a ' a m   g d u s   p a 0υ0Vf|cV`XBQtfT
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 k v t h a y i t v 
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 k v t h a y i t v 
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 0h0k v t h a y i t v 0h0	M	5	>	%	/	?	$	M	5	>	0"o0q0υ0b s k o l   t e 0υ0Vf|cOz
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 k w a ' a = a r e 
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 k y e = h e 
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 k y e = b h o %
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 k y e = r e 
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 k y e   h u d   d a m   a e   m a   k y i   h u d = h h   k a cma m 
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 k y e   m a = v a t a 
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 k y e   m a ' a m   k y e   h u d   d a m   m a   l a ' a m   j i   y a n g   r u n g = v a t a 
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 k y e   m a   g r o g s   p o   d a g = v a t a   m r c%
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 k y e   m a   ' j i g   r t e n   g n a s   p a   ' d i   n i   b r k a m   z h i n g   ' d o d   p a s   z i l   g y i s   n o n   p a   s t e   c h o g   m i   s h e s   s h i n g   g z h a n   g y i   n o r   l a   ' p h r o g   p a = l u b d h o   l o b h b h i b h kt o   v a t y a C  l o k a s a Cn i v e [o   ' t [p t a %  p a r a v i t t p a h r +
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 k y e   m a   ' j i g   r t e n   g n a s   p a   ' d i   n i   p h a n   t s h u n   r t s o d   p a s   y o n g s   s u   z i n   c i n g   g n o d   s e m s   k y i s   t h a   b a   d a n g   z h e   s d a n g   l a   z h u g s   p a r   g z i g s = a n y o n y a v i v d a s a Cg [h +t o   v a t y a C  l o k a s a Cn i v e [o   v y a p d a k h i l a d v e ca p r a t i p a n n a   i t i   s a Cp a [y a n 
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 k y e   m a   ' j i g   r t e n   g n a s   p a   ' d i   n i   p h y i n   c i   l o g   d a n g   l d a n   z h i n g   l a m   n y a m   n g a   b a r   z h u g s   p a   l a m   g o l   b a   l a   g n a s   p a = v i p a r y s a s a Cp r a y u k t o   v a t y a C  l o k a s a Cn i v e [o   v i ca m a m r g a p r a y t a p r a p t a u t p a t h a m r g a s t h y i 
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 k y e   m a   s e m s   c a n   ' d i   d a g   n i   c h o g   m i   s h e s   p a   s t e   r n y e d   p a   d a n g   b k u r   s t i   d a n g   t s h i g s   s u   b c a d   p a   l a   s p y o d   k y a n g   b d a g   c a g   n i   c h o g   s h e s   p a ' o   s n y a m   d u   ' d z i n   p a = a t [p t   v a t e m e   s a t t v   l b h a s a t k r a [l o k o p a c a r i t s   t [p t %  s m a   i t i   p r a t i j n a n t e 
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 k y e   m a   s e m s   c a n   ' d i   d a g   n i   k h y i m   g i   g n a s   n a s   s d u g   b s n g a l   g y i   s n o d   k u n   n a s   n y o n   m o n g s   p a   c a n   r t a g   t u   d g a '   b a = n i t y b h i r a t   v a t e m e   s a t t v   e k n t a k l i cm  d u %k h a b h j a n e   g [h v s e 
 
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 k y e   m a   s e m s   c a n   ' d i   d a g   n i   m i   r i g s   p a s   ' t s h o   b a   s t e   g c i g   l a   g c i g   ' d r i d   p a r   g n a s   p a = v i ca m j +v   v a t e m e   s a t t v   a n y o n y a p a r i v a  c a n o p a s t h i t %
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 k y e   m a   s e m s   c a n   ' d i   r n a m s   n i   n o r   d a n g   ' b r u   d a n g   k h y i m   d a n g   b u   d a n g   c h u n g   m a   l a   s r e d   p a s   ' k h o l   b a   s t e   s n y i n g   p o   m e d   p a   l a   s n y i n g   p o r   ' d u   s h e s   p a = d h a n a d h n y a g [h a p u t r a b h r y a t [cGd s   v a t e m e   s a t t v   a s r e   s r a s a Cj  i n a %
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 k y i   h u d   d a m   k y e   m a = h 
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 k y i   h u d   z e r   b a = h a h a v a %
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 k c a k a %
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 k c a k a %
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 0h0k c a k a %0h0	>				0"o0nw0υ0' c h i n g   b u ' a m   d o   z a n 0υ0FrDVt`XQ|_S
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 k c a l i n d i k a m 
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 k c a l i n d i k a m 
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 0h0k c a l i n d i k a m 0h0	>		2	?	(	M	&	?		.	M	0"o00}&c0"o0n00W0υ0k   t s a   l i n   d a ' i   g o s 0υ0@qYcrSQ`rB|f
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 k c a p a ma l a m   ( k a c a p a ma l a m ) 
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 k c a p a ma l a m   ( k a c a p a ma l a m ) 
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 0h0k c a p a ma l a m   ( k a c a p a ma l a m ) 0h0	>		*		2	.	M	  ( 		*		2	.	M	) 0"o0<w0υ0l i n g   t o g   s e r   p o 0υ0crDO|BfzbT|
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 k c i t 
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 k c i t 
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 k c k ca %
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 k c k ca %
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 k d c i t k a t v t ( k a d c i t k a t v t ) 
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 k d c i t k a t v t ( k a d c i t k a t v t ) 
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 0h0k d c i t k a t v t ( k a d c i t k a t v t ) 0h0	>	&	>		?	$	M		$	M	5	>	$	M	( 	&	>		?	$	M		$	M	5	>	$	M	) 0"o0p~^VQ0υ0r e s   ' g a '   ' b y u n g   b a   z h e ' a m   l a n   ' g a '   ' b y u n g   b a ' i   p h y i r 0υ0bzf`B``VtDV^z`XcS`B``VtDV`rUrb
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 k k a c a  c u k a m   ( k Ck a c a  c u k a m ) 
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 k k a c a  c u k a m   ( k Ck a c a  c u k a m ) 
 
 0h0k k a c a  c u k a m   ( k Ck a c a  c u k a m ) 0h0	>				M		A		.	M	  ( 	>					M		A		.	M	) 0"o0	4V R0υ0g r i   b y a   r o g   g i   m c h u   l t a   b u 0υ0BrVb|BBrXFtcVt
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 k k a %
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 k k a %
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 0h0k k a %0h0	>			0"o0(0"o0p	0υ0k h w a   ( w a ) 0υ0A  ( c) 
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 k k a Gi 
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 k k a Gi 
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 0h0k k a Gi 0h0	>		#	?	0"o0<\0υ0k a   k a   n i   m g r o n   b u   n y i   s h u ' i   r i n   ( ' g r o n   b u   n y i   s h u ' i   r i n ) 0υ0@@SrXB|SVtIrdt`rbrS  ( `B|SVtIrdt`rbrS) 
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 k k h o r d a %
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 k k h o r d a %
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 0h0k k h o r d a %0h0	>		K	0	M	&		0"o0X0υ0b y a d 0υ0VQ
 
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 k k o t t r a s a m a r t h a %.   k k o t t h p a n a s a m a r t h a %  ( k k o t t y a r a s a m a r t h a %) 
 
 k k o t t r a s a m a r t h a %.   k k o t t h p a n a s a m a r t h a %  ( k k o t t y a r a s a m a r t h a %) 
 
 0h0k k o t t r a s a m a r t h a %.   k k o t t h p a n a s a m a r t h a %  ( k k o t t y a r a s a m a r t h a %) 0h0	>		K	$	M	$	>	0	8	.	0	M	%		.   	>		K	$	M	%	>	*	(	8	.	0	M	%		  ( 	>		K	$	M	$	>	/	0	8	.	0	M	%		) 0"o0Ep0υ0b y a   r o g   g a m   k h w a   s k r o d   n u s   p a 0υ0Vb|BBXAf|QStfT
 
 
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 k k s y a k a m   ( p r k s y a k a m ) 
 
 k k s y a k a m   ( p r k s y a k a m ) 
 
 0h0k k s y a k a m   ( p r k s y a k a m ) 0h0	>		>	8	M	/		.	M	  ( *	M	0	>		>	8	M	/		.	M	) 0"o0CSI0"o00υ0m e   t o g   k h a   b y e   b a 0υ0XzO|BAVzV
 
 
 
 k l a j  %
 
 k l a j  %
 
 0h0k l a j  %0h0	>	2		M		>		0"o0wBf0υ0d u s   s h e s   p a 0υ0QtfdzfT
 
 
 
 k l a k a %
 
 k l a k a %
 
 0h0k l a k a %0h0	>	2			0"o0ўr0υ0n a g   p o 0υ0SBT|
 
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NlZ0"o02kL0υ0' d o d   p a s   l o g   p a r   g y e m   p a   s p o n g   b a 0υ0`Q|QTfc|BTbBzXTf|DV
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 0h0k m e cu   n a i ck r a m y a m 0h0	>	.	G	7	A	  (	H	7	M		M	0	.	M	/	.	M	0"o0h2k0υ0' d o d   p a   l a s   s p a g s   p a 0υ0`Q|QTcffBfT
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 k n t a %
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 0h0k n t a %0h0	>	(	M	$		0"o0v0υ0s d u g   p a 0υ0ftBT
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 k p a d e [a %
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 0h0k p a d e [a %0h0	>	*	&	G	6		0"o0YUOc:y0υ0c i   z h e s   b s t a n   p a 0υ0Er^zfVfST
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 k p l +
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 k r a k a h e t u %
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 k r a k a h e t u %
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 0h0k r a k a h e t u %0h0	>	0		9	G	$	A		0"o0\OV0υ0b y e d   p a ' i   r g y u 0υ0VzQT`rbt
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 k r a k a %
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 k r a k a %
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 k r a k a %
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 k r a v l i k a %
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 k r a v l i k a %
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 0h0k r a v l i k a %0h0	>	0	5	>	2	?			0"o0WR0"o0W R0υ0r a l   g r i   k y o g   p o   t h o g s   p a 0υ0bcBr@|BT|P|BfT
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 k r a Ga h e t u %
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 k r a Ga h e t u %
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 0h0k r a Ga h e t u %0h0	>	0	#	9	G	$	A		0"o0vaV0"o0\OV0υ0b y e d   p a ' i   r g y u 0υ0VzQT`rbt
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 k r a Ga m 
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 k r a Ga m 
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 0h0k r a Ga m 0h0	>	0	#	.	M	0"o0V0"o0\O0υ0r g y u ' a m   b y e d   p a 0υ0bt`XVzQT
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 k r a Ga m 
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 k r a Ga m 
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 0h0k r a Ga m 0h0	>	0	#	.	M	0"o0\O0"o0V0υ0b y e d   p a ' a m   r g y u   ( b y e d   r g y u ) 0υ0VzQT`Xbt  ( VzQbt) 
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 k r a Ga s r o t a %
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 k r a Ga s r o t a %
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 0h0k r a Ga s r o t a %0h0	>	0	#	8	M	0	K	$		0"o0VKNAm0υ0r g y u ' i   r g y u n 0υ0bt`rbtS
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 k r a Ge   k r y o p a c r a %
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 k r a Ge   k r y o p a c r a %
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 0h0k r a Ge   k r y o p a c r a %0h0	>	0	#	G	  	>	0	M	/	K	*		>	0		0"o0[Vg0"o0V
N[g
T0υ0r g u   l a   ' b r a s   b u   b t a g s   p a 0υ0btc`VfVtVOBfT
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 k r a Go p a g %  p u n a %  s a r v a d h a r m   v i d h p a n a p r a t y u p a s t h n a l a k ca G%  ( k r a Go p a g %  p u n a %  s a r v a d h a r m   v i d h p a n a v i mh p a n a v i cmh p a n a p r a t y u p a s t h n a l a k ca G%) 
 
 k r a Go p a g %  p u n a %  s a r v a d h a r m   v i d h p a n a p r a t y u p a s t h n a l a k ca G%  ( k r a Go p a g %  p u n a %  s a r v a d h a r m   v i d h p a n a v i mh p a n a v i cmh p a n a p r a t y u p a s t h n a l a k ca G%) 
 
 0h0k r a Go p a g %  p u n a %  s a r v a d h a r m   v i d h p a n a p r a t y u p a s t h n a l a k ca G%  ( k r a Go p a g %  p u n a %  s a r v a d h a r m   v i d h p a n a v i mh p a n a v i cmh p a n a p r a t y u p a s t h n a l a k ca G%) 0h0	>	0	#	K	*		>		  *	A	(		  8	0	M	5	'	0	M	.	>	  5	?	'	>	*	(	*	M	0	$	M	/	A	*	8	M	%	>	(	2		M	7	#	>		  ( 	>	0	#	K	*		>		  *	A	(		  8	0	M	5	'	0	M	.	>	  5	?	'	>	*	(	5	?	 	>	*	(	5	?	7	M	 	>	*	(	*	M	0	$	M	/	A	*	8	M	%	>	(	2		M	7	#	>		) 0"o0 NRlV}EeN	g`ua `_0υ0c h o s   t h a m s   c a d   n i   r g y u s   n y e   b a r   ' g r o   b a   s t e   b s g r u b   p a s   n y e   b a r   g n a s   p a ' i   m t s h a n   n y i d 0υ0F|fPXfEQSrbtfIzVb`B|VfzVftVTfIzVbBSfT`rXZSIrQ
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 k r a Gk r a k a %  ( k r a Gy a k r a k a %.   k r a Ga k r a k a %) 
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 0h0k r a Gk r a k a %  ( k r a Gy a k r a k a %.   k r a Ga k r a k a %) 0h0	>	0	#	>		>	0			  ( 	>	0	#	M	/		>	0			.   	>	0	#		>	0			) 0"o0\O[0υ0g n o d   b y e d 0υ0BS|QVzQ
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a v a %0h0	>	0	#	M	!	5		0"o00υ0s r e   d a 0υ0fzQ
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a v a %0h0	>	0	#	M	!	5		0"o0-@0υ0b y a   k a   r a n   d a   b a 0υ0V@bSQV
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 0h0k r u Gy a m   ( k a r u G) 0h0	>	0	A	#	M	/	.	M	  ( 	0	A	#	>	) 0"o0Ha`0υ0s n y i n g   r j e   b a 0υ0frDbzV
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T0υ0' b r a s   b u   l a   r g y u   b t a g s   p a 0υ0`VfVtcbtVOBfT
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 k r p a k a %
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 0h0k r p a k a %0h0	>	0	>	*			0"o0YeN\O0"o0O\O0υ0b y e d   d u   ' j u g   p a   p o 0υ0VzQQt`GtBTT|
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 k r ci k a %
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 0h0k r ci k a %0h0	>	0	M	7	?			0"o00u0υ0z h i n g   p a 0υ0^rDb|QT0υ0^rDb|QT
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 k r cp a Ga m   ( k a r ca p a Ga m ) 
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 k r cp a Ga m   ( k a r ca p a Ga m ) 
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 0h0k r cp a Ga m   ( k a r ca p a Ga m ) 0h0	>	0	M	7	>	*	#	.	M	  ( 	0	M	7	*	#	.	M	) 0"o0)Rllb0υ0k a r   s h a   p a   n a 0υ0@bdTS
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 k r cp a Ga %
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 0h0k r cp a Ga %0h0	>	0	M	7	>	*	#		0"o0)Rl=b0υ0k a r   s h a   p a   n a   m g r o n   b u   s t o n g   d r u g   b r g y a ' i   r i n 0υ0@bdTSXB|SVtf|DQtBVb`rbrS
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 k s a %
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 k s a %
 
 0h0k s a %0h0	>	8		0"o0TU0υ0l u d   p a   l u   b a 0υ0ctQTctV
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 k s a %
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 k s a %
 
 0h0k s a %0h0	>	8		0"o0'YO
N0"o0TU0υ0l u d   p a 0υ0ctQT
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 k   t s a   l i n   d a ' i   g o s = k c a l i n d i k a m 
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 k v y a m 
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 k v y a m 
 
 0h0k v y a m 0h0	>	5	M	/	.	M	0"o0i0υ0s n y a n   d n g a g s 0υ0fSQDBf
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 k y a b a n d h a n a m 
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 k y a b a n d h a n a m 
 
 0h0k y a b a n d h a n a m 0h0	>	/	,	(	M	'	(	.	M	0"o0k~p0υ0s k a   r a g s 0υ0fbBf
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 k y a b a n d h a n a m 
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 k y a b a n d h a n a m 
 
 0h0k y a b a n d h a n a m 0h0	>	/	,	(	M	'	(	.	M	0"o0k~p0"o06^0υ0s k e   r a g s   ( s k a   r a g s ) 0υ0fzbBf  ( fbBf) 
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 k y a d h t u %
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 k y a d h t u %
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 0h0k y a d h t u %0h0	>	/	'	>	$	A		0"o0Lu0υ0l u s   k y i   k h a m s 0υ0ctf@rAXf
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 k y a k a l i s a m p r a m a t h a n o   n m a   s a m d h i %
 
 k y a k a l i s a m p r a m a t h a n o   n m a   s a m d h i %
 
 0h0k y a k a l i s a m p r a m a t h a n o   n m a   s a m d h i %0h0	>	/		2	?	8	.	M	*	M	0	.	%	(	K	  (	>	.	  8	.	>	'	?		0"o0▫bz`	Nid0W0υ0l u s   k y i   s k y o n   y a n g   d a g   p a r   s e l   b a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0ctf@rf|SaDQBTbfzcV^zfVV`rOrDDz`[rS
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 k y a m n a m   ( k y a m Ga m ) 
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 k y a m n a m   ( k y a m Ga m ) 
 
 0h0k y a m n a m   ( k y a m Ga m ) 0h0	>	/	.	>	(	.	M	  ( 	>	/	.	>	#	.	M	) 0"o0z>|0υ0s a b   m a   ( s a b   m o ) 0υ0fVX  ( fVX|) 
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 k y a p r a h l d a n a k a r +
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 k y a p r a h l d a n a k a r +
 
 0h0k y a p r a h l d a n a k a r +0h0	>	/	*	M	0	9	M	2	>	&	(		0	@	0"o0i0υ0l u s   s i m   p a r   b y e d   p a 0υ0ctffrXTbVzQT
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 k y a s a Cs a r g a %
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 k y a s a Cs a r g a %
 
 0h0k y a s a Cs a r g a %0h0	>	/	8		8	0	M			0"o0Ng0υ0m t h a n g   s p r a d   p a 0υ0XPDfQT
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 k y a s a Cs a r g a %
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 k y a s a Cs a r g a %
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 0h0k y a s a Cs a r g a %0h0	>	/	8		8	0	M			0"o0idsYN0υ0l u s   k y i s   r e g   p a 0υ0ctf@rfbzBT
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 k y a s m [t y u p a s t h n a m 
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 k y a s m [t y u p a s t h n a m 
 
 0h0k y a s m [t y u p a s t h n a m 0h0	>	/	8	M	.	C	$	M	/	A	*	8	M	%	>	(	.	M	0"o0_U0"o0_OO0υ0l u s   d r a n   p a   n y e   b a r   b z h a g   p a 0υ0ctfQSTIzVbV^BT
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 k y a s t h a %
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 k y a s t h a %
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 0h0k y a s t h a %0h0	>	/	8	M	%		0"o0fW[0υ0y i   g e   p a 0υ0arBzT
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 k y a s y a   b h e d t 
 
 k y a s y a   b h e d t 
 
 0h0k y a s y a   b h e d t 0h0	>	/	8	M	/	  -	G	&	>	$	M	0"o0X0υ0l u s   z h i g   n a s 0υ0ctf^rBSf
 
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 k y a s k c+
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 k y a s k c+
 
 0h0k y a s k c+0h0	>	/	8	>		M	7	@	0"o0I0υ0l u s   k y i s   m n g o n   d u   b y e d   p a 0υ0ctf@rfXD|SQtVzQT
 
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 k y a v i j  n a d h t u %
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 k y a v i j  n a d h t u %
 
 0h0k y a v i j  n a d h t u %0h0	>	/	5	?		M		>	(	'	>	$	A		0"o0XLu0υ0l u s   k y i   r n a m   p a r   s h e s   p a ' i   k h a m s 0υ0ctf@rbXTbdzfT`rAXf
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 k y a v i j  n a m 
 
 k y a v i j  n a m 
 
 0h0k y a v i j  n a m 0h0	>	/	5	?		M		>	(	.	M	0"o0X0υ0l u s   k y i   r n a m   p a r   s h e s   p a 0υ0ctf@rbXTbdzfT
 
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 k y a %
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 k y a %
 
 0h0k y a %0h0	>	/		0"o00υ0l u s 0υ0ctf
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 k y e n d r i y a m 
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 k y e n d r i y a m 
 
 0h0k y e n d r i y a m 0h0	>	/	G	(	M	&	M	0	?	/	.	M	0"o09h0υ0l u s   k y i   d b a n g   p o 0υ0ctf@rQVDT|
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 k y e n d r i y a m 
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 k y e n d r i y a m 
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 0h0k y e n d r i y a m 0h0	>	/	G	(	M	&	M	0	?	/	.	M	0"o09h0υ0l u s   k y i   d b a n g   p o 0υ0ctf@rQVDT|
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 k y i k a %  k l a m a %
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 k y i k a %  k l a m a %
 
 0h0k y i k a %  k l a m a %0h0	>	/	?			  	M	2	.		0"o0u0υ0l u s   k y i   n g a l   b a 0υ0ctf@rDcV
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 k y i k a C  b a l a m 
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 k y i k a C  b a l a m 
 
 0h0k y i k a C  b a l a m 0h0	>	/	?			  ,	2	.	M	0"o0R0υ0l u s   k y i   s t o b s 0υ0ctf@rf|Vf
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 k y i k a C  d a u r v a l y a m 
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 k y i k a C  d a u r v a l y a m 
 
 0h0k y i k a C  d a u r v a l y a m 0h0	>	/	?			  &	L	0	M	5	2	M	/	.	M	0"o01_0υ0l u s   k y i   n y a m   c h u n g   b a 0υ0ctfIXFtDV
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 k y o d d h a r ca Ga m 
 
 k y o d d h a r ca Ga m 
 
 0h0k y o d d h a r ca Ga m 0h0	>	/	K	&	M	'	0	M	7	#	.	M	0"o0[c0υ0r n a g   g z a n 0υ0bBB_S
 
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 k y u [a m   ( k p u [a m .   k a y ks a m ) 
 
 k y u [a m   ( k p u [a m .   k a y ks a m ) 
 
 0h0k y u [a m   ( k p u [a m .   k a y ks a m ) 0h0	>	/	A	6	.	M	  ( 	>	*	A	6	.	M	.   	/	B	8	.	M	) 0"o0ў,y0υ0n a g   t s h u r 0υ0SBZtb
 
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 k y y a t a n a m 
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 k y y a t a n a m 
 
 0h0k y y a t a n a m 0h0	>	/	>	/	$	(	.	M	0"o0eQ0"o0U0υ0l u s   k y i   s k y e   m c h e d 0υ0ctf@rfzXFzQ
 
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 k y kca m   ( k a y u ca m ) 
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 k y kca m   ( k a y u ca m ) 
 
 0h0k y kca m   ( k a y u ca m ) 0h0	>	/	B	7	.	M	  ( 	/	A	7	.	M	) 0"o0ў,y0υ0n a g   t s h u r 0υ0SBZtb
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 k  c a n a b l u k s t +r Ga %
 
 k  c a n a b l u k s t +r Ga %
 
 0h0k  c a n a b l u k s t +r Ga %0h0	>		M		(	,	>	2	A		>	8	M	$	@	0	M	#		0"o0ёlXp0υ0g s e r   g y i   b y e   m a   b d a l   b a 0υ0BfzbBrVzXVQcV
 
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 k  c a n a g a r b h m [t t i k 
 
 k  c a n a g a r b h m [t t i k 
 
 0h0k  c a n a g a r b h m [t t i k 0h0	>		M		(		0	M	-	>	.	C	$	M	$	?		>	0"o0W-N	gё0υ0s a   k h o n g   n a   g s e r   y o d   p a 0υ0fA|DSBfzba|QT
 
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 k  c +
 
 k  c +
 
 0h0k  c +0h0	>		M		@	0"o0ёIQ0"o0ё6^0υ0g s e r   g y i   ' o g   d p a g   ( g s e r   g y i   ' o g   b a g ) 0υ0BfzbBr`|BQTB( BfzbBr`|BVB) 
 
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 k  j i k a   ( k  c i k .   l a  j i k ) 
 
 k  j i k a   ( k  c i k .   l a  j i k ) 
 
 0h0k  j i k a   ( k  c i k .   l a  j i k ) 0h0	>		M		?		  ( 	>		M		?		>	.   2		M		?		>	) 0"o0ÞR0υ0r t s a b   m o 0υ0bVX|
 
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 k [i k a s kk cm a m 
 
 k [i k a s kk cm a m 
 
 0h0k [i k a s kk cm a m 0h0	>	6	?		8	B		M	7	M	.	.	M	0"o08\0}ߎ^0υ0y u l   k a   s h a ' i   k a ' i   r a s   p h r a n 0υ0atc@d`r@`rbfUS
 
 
 
 k [y a p a %
 
 k [y a p a %
 
 0h0k [y a p a %0h0	>	6	M	/	*		0"o0I0υ0' o d   b s r u n g 0υ0`|QVftD
 
 
 
 k [y a p a %
 
 k [y a p a %
 
 0h0k [y a p a %0h0	>	6	M	/	*		0"o0w[P[0"o0=OI0"o0IQ0υ0' d r o s   s k y o n g   b u 0υ0`Q|ff|DVt
 
 
 
 k [y a p a %
 
 k [y a p a %
 
 0h0k [y a p a %0h0	>	6	M	/	*		0"o0I0υ0' o d   s r u n g 0υ0`|QftD
 
 
 
 k [y a p +y %  ( k a [y a p +y %) 
 
 k [y a p +y %  ( k a [y a p +y %) 
 
 0h0k [y a p +y %  ( k a [y a p +y %) 0h0	>	6	M	/	*	@	/	>		  ( 	6	M	/	*	@	/	>		) 0"o0IQ0υ0' o d   s r u n g   b a ' i   s d e 0υ0`|QVftDV`rfz
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 k [+[a m   ( k s +[a m ) 
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 k [+[a m   ( k s +[a m ) 
 
 0h0k [+[a m   ( k s +[a m ) 0h0	>	6	@	6	.	M	  ( 	>	8	@	6	.	M	) 0"o0ў,y0υ0n a g   t s h u r 0υ0SBZtb
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 k Ck c
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 k Ck c
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 0h0k Ck c0h0	>			M	7	>	0"o0`0υ0s o m   n y i ' a m   n e m   n u r 0υ0f|XIr`XSzXStb
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 k Cs a k r a %
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 k Cs a k r a %
 
 0h0k Cs a k r a %0h0	>		8		>	0		0"o0Lp S0υ0' k h a r   b a   m g a r 0υ0`AbVXBb
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 k Ga %
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 k Ga %
 
 0h0k Ga %0h0	>	#		0"o0wP[0υ0z h a r   b a 0υ0^bV
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 k Gd a %
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 k Gd a %
 
 0h0k Gd a %0h0	>	#	>	&		0"o0ߘs|K_0υ0g z e g s   z a n   p a 0υ0B_zBf_ST
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 k G
a m   kr d h v a m u k h a C  k ci p t a m 
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 k G
a m   kr d h v a m u k h a C  k ci p t a m 
 
 0h0k G
a m   kr d h v a m u k h a C  k ci p t a m 0h0	>	#	M	!	.	B	0	M	'	M	5	.	A			  	M	7	?	*	M	$	.	M	0"o0{g\`0"o0{T
N\0"o0{-:y[\0υ0m d a '   g n a m   r g y a n g   d u   ' p h a n g s   p a ' a m   m d a '   r t s e   m o   g y e n   d u   b s t a n   t e   ' p h a n g s   p a 0υ0XQ`BSXbDQt`UDfT`XXQ`bzX|BzSQtVfSOz`UDfT
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 k G
a r i k a %  ( k a G
a r i k a %) 
 
 k G
a r i k a %  ( k a G
a r i k a %) 
 
 0h0k G
a r i k a %  ( k a G
a r i k a %) 0h0	>	#	M	!	0	?			  ( 	#	M	!	0	?			) 0"o0?b[N^0υ0s m a d   ' c h a l 0υ0fQ`Fc
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 k G
e n a   m a h +C
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 k G
e n a   m a h +C
 
 0h0k G
e n a   m a h +C0h0	>	#	M	!	G	(	  .	9	@		0"o0{(R0W0υ0m d a s   s a   r k o 0υ0XQffb|
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 k cmh a h r a k a %
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 k cmh a h r a k a %
 
 0h0k cmh a h r a k a %0h0	>	7	M	 	9	>	0			0"o0
x0"o05j+Y0υ0s h i n g   t h u n 0υ0drDPtS
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 k cmh i k a v i t t a %  ( k cmh i k c i n t a %) 
 
 k cmh i k a v i t t a %  ( k cmh i k c i n t a %) 
 
 0h0k cmh i k a v i t t a %  ( k cmh i k c i n t a %) 0h0	>	7	M	 	?		5	?	$	M	$		  ( 	>	7	M	 	?		>		?	(	M	$		) 0"o0ORS0υ0r a n g   r t a 0υ0bDb
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 k +l a k a m 
 
 k +l a k a m 
 
 0h0k +l a k a m 0h0	@	2		.	M	0"o0[jP[0υ0p h u r   b u 0υ0UtbVt
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 k +l a %
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 k +l a %
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 0h0k +l a %0h0	@	2		0"o0ug0υ0p h u r   p a ' a m   p h u r   b u 0υ0UtbT`XUtbVt                        
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 k +r t t i p r a [a Cs p a r y y %
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 k +r t t i p r a [a Cs p a r y y %
 
 0h0k +r t t i p r a [a Cs p a r y y %0h0	@	0	M	$	M	$	?	*	M	0	6		8	>	*	0	M	/	>	/	>		0"o01zpu
T0υ0b s t o d   p a   d a n g   s m a d   p a   d a n g   g r a g s   p a ' i   r n a m   g r a n g s   k y i   m i n g   l a 0υ0Vf|QTQDfQTQDBBfT`rbXBDf@rXrDc
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 k +r t t i %
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 k +r t t i %
 
 0h0k +r t t i %0h0	@	0	M	$	M	$	?		0"o01z0υ0g r a g s   p a ' a m   b r j o d   p a 0υ0BBfT`XVb|QT
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 k kp a %
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 k kp a %
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 0h0k kp a %0h0	B	*		0"o0N0υ0k h r o n   p a 0υ0A|ST
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 k kr m a %
 
 k kr m a %
 
 0h0k kr m a %0h0	B	0	M	.		0"o00υ0r u s   s b a l 0υ0btffc
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 k kr m k [t i k h a r a %
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 k kr m k [t i k h a r a %
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 0h0k kr m k [t i k h a r a %0h0	B	0	M	.	>		C	$	?		0		0"o0Ỳ0"o0Ye0υ0r u s   s b a l   g i   r g y a b   ' d r a   b a   r t s u b   p a 0υ0btffcBrbV`QVbtVT
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 k kr p a r a k a m 
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 k kr p a r a k a m 
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 0h0k kr p a r a k a m 0h0	B	0	M	*	0		.	M	0"o00υ0g r u   m o 0υ0BtX|
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 k kma s t h a %
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 k kma s t h a %
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 0h0k kma s t h a %0h0	B		8	M	%		0"o08lOO[0υ0t h e r   z u g   t u   g n a s   p a 0υ0Pzb_tBOtBSfT
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 k kma %
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 k kma %
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 0h0k kma %0h0	B			0"o0=i0υ0p h y a m   g y i   s p y i   r t e n 0υ0UXBrfrbzS
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 k kmh r a m 
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 k kmh r a m 
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 0h0k kmh r a m 0h0	B		>	9	>	0	.	M	0"o0͑0υ0k h a n g   p a   b r t s e g s   p a 0υ0ADTVbzBfT
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 k [k a l s a %
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 k [k a l s a %
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 0h0k [k a l s a %0h0	C		2	>	8		0"o0N0"o0NRQ0υ0r t s a n g s   p a 0υ0bDfT
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 k [k ma k a m   ( k [k a ma k a m ) 
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 k [k ma k a m   ( k [k a ma k a m ) 
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 0h0k [k ma k a m   ( k [k a ma k a m ) 0h0	C		>			.	M	  ( 	C				.	M	) 0"o0eb0υ0k a   z h u 0υ0@^t
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 k [k mi k 
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 k [k mi k 
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 0h0k [k mi k 0h0	C		>		?		>	0"o0f_0υ0l t a g   p a 0υ0cBT
 
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 k [k +  r j 
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 k [k +  r j 
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 0h0k [k +  r j 0h0	C		@	  0	>		>	0"o0S)RSs0υ0k r i   k i   r g y a l   p o 0υ0@r@rbcT|
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 k [m i l i k a %  ( k [m i l i k ) 
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 k [m i l i k a %  ( k [m i l i k ) 
 
 0h0k [m i l i k a %  ( k [m i l i k ) 0h0	C	.	?	2	?			  ( 	C	.	?	2	?		>	) 0"o0rk}^0υ0b e ' u   r a s   d m a r   p o 0υ0Vz`tbfQXbT|
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 k [m i r   n g a r j 
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 k [m i r   n g a r j 
 
 0h0k [m i r   n g a r j 0h0	C	.	?	0	M	(	>		0	>		>	0"o0Ls0υ0k l u ' I   r g y a l   p o   s r i n   b u 0υ0@t`qrbcT|frSVt
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 k [m i v a r G
 
 k [m i v a r G
 
 0h0k [m i v a r G0h0	C	.	?	5	0	M	#	>	0"o0}0υ0l a   d m a r 0υ0cQXb
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 k [m i %
 
 k [m i %
 
 0h0k [m i %0h0	C	.	?		0"o0k0υ0s r i n   b u 0υ0frSVt
 
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 k [p a Ga %
 
 k [p a Ga %
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 0h0k [p a Ga %0h0	C	*	#		0"o00υ0b k r e n   p a 0υ0V@zST
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 k [p 
 
 k [p 
 
 0h0k [p 0h0	C	*	>	0"o0Ha`0"o0`0"o0Ha0υ0s n y i n g   r j e ' a m   s n y i n g   b r t s e   b a 0υ0frDbz`XfrDVbzV
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 k [p l u %
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 k [p l u %
 
 0h0k [p l u %0h0	C	*	>	2	A		0"o0a
a0υ0s n y i n g   r j e   c a n 0υ0frDbzES
 
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 
 k [s a r a %  ( k [[a r a %) 
 
 k [s a r a %  ( k [[a r a %) 
 
 0h0k [s a r a %  ( k [[a r a %) 0h0	C	8	0		  ( 	C	6	0		) 0"o0TT0"o0ܖ0υ0s b y a r   t h u g 0υ0fbPtB
 
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 k [t a c a Ek r a m a Ga %  ( k [t a c a Ek r a m a Ga m ) 
 
 k [t a c a Ek r a m a Ga %  ( k [t a c a Ek r a m a Ga m ) 
 
 0h0k [t a c a Ek r a m a Ga %  ( k [t a c a Ek r a m a Ga m ) 0h0	C	$			M		M	0	.	#		  ( 	C	$			M		M	0	.	#	.	M	) 0"o0PWU0"o0JU0υ0' c h a g   s a r   b y a s   p a 0υ0`FBfbVfT
 
 
 
 k [t a j  a %
 
 k [t a j  a %
 
 0h0k [t a j  a %0h0	C	$		M			0"o0]]0"o01Xi`0υ0b y a s   p a   g z o   b a 0υ0VfTB_|V
 
 
 
 k [t a k a r a G+y a %
 
 k [t a k a r a G+y a %
 
 0h0k [t a k a r a G+y a %0h0	C	$		0	#	@	/		0"o0@bp]b0υ0b y e d   p a   b y a s   p a 0υ0VzQTVfT
 
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 k [t a k [t y a %
 
 k [t a k [t y a %
 
 0h0k [t a k [t y a %0h0	C	$		C	$	M	/		0"o0@b\O]0υ0b y a   b a   b y a s   p a 0υ0VVVfT
 
 
 
 k [t a m   i d a C  v e ca m   ( k [t e d a m   v e ca m .   k [t e d a m   v a ca m ) 
 
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 l a g   n a   r i n   c h e n   p h y a g   r g y a .   l a g   n a   p h y a g   r g y a   r i n   p o   c h e = r a t n a m u d r h a s t a %
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Tv0υ0' p h a g s   p a   r g y a   c h e r   r o l   p a ' i   n a n g   n a s   g r a n g s   d a n g   b r t s i s   ' b y u n g   b a ' i   m i n g   l a 0υ0`UBfTbFzbb|cT`rSDSfBDfQDVbrf`VtDV`rXrDc
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 l a m b m b u d a d a r [a n d 
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 0h0l a m b m b u d a d a r [a n d 0h02	.	M	,	>	.	M	,	A	&	&	0	M	6	(	>	&	M	0"o0ϑYoso0υ0s p r i n   g y i   r t s a   b a   n a r   b a r   s n a n g   b a   l a s   c h a r   ' b a b   p a r   r j e s   s u   d p a g   p a 0υ0frSBrbVSbVbfDVcfFb`VVTbbzfftQTBT
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 l a m   d u   b y a s   p a ' a m   b g r o d   p a r   b y a s   p a = y n +k [t a %
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 l a m   g c o d   (   c h o d   )   c i n g   ' d u g   p a = p a r i p a n t h a C  t i cmh a t i 
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 l a m   ' g o g   p a ' a m   b a r   c h a d   b y e d   p a = p a r i p a n t h a k a %
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 l a m   g s u n g   b a = m r g k h y y +
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 l a m   g y i   r g y u n   m a   b c a d   p a = a p r a t i p r a [r a b d h a m r g a %
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 l a m   g y i s   d u b   p a = m r g a c c h i n n a %
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 l a m   g y i s   ' t s h o   b a = m r g a j +v +
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 l a m   l a   c h o s   s h e s   p a = m r g e   d h a r m a j  n a m 
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 l a m   l a   c h o s   s h e s   p a ' i   b z o d   p a = m r g e   d h a r m a j  n a k cn t i %
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 l a m   l a   r j e   s u   r t o g s   p a ' i   s h e s   p a = m r g e   ' n v a y a j  n a m 
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 l a m   l a   r j e   s u   r t o g s   p a r   s h e s   p a ' i   b z o d   p a = m r g e   ' n v a y a j  n a k cn t i %
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 l a m   l t a r   b c o s   p a = m r g a p r a t i r kp a k a %
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 l a m   m a   n o r   b a r   s t o n   p a = a v i p a r +t a m r g a d e [i k a %
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 l a m   m c h o g   ' g r o   b a = u t t a r a m a n t r i Ga %
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 l a m   m k h y e n   p a = m r g a v i t 
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 l a m   n a   b a l   t h o g s   p a = a d h v o r Go 
h i %  ( a d h v a u r Ga 
h i ) 
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 l a m p a k a m 
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 l a m p a k a m 
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 0h0l a m p a k a m 0h02	.	M	*		.	M	0"o0
N}c0υ0s t o d   k o r   n a n g   t s h a n g s   c a n 0υ0f|Q@|bSDZDfES
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 l a m p a ma %
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 l a m p a ma %
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 0h0l a m p a ma %0h02	.	M	*			0"o0M0"o0^0"o0Y2k0υ0d a d   p a   c h e   b a ' a m   l t o   c h e   b a 0υ0QQTFzV`Xc|FzV
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 l a m   p h r a n   b s t a n = [kl a ( c kl a ) - p a n t h a k a %
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 l a m   p o   c h e = r a t h y 
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 l a m   r g y a l   b a = m r g a j i n a %  ( m a r g a j i n a %) 
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 l a m   s h e s   p a = m r g a j  n a m 
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 l a m   s t o n   p a = m r g a d e [i k a %.   m r g a d a r [i k a %
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 l a m   s t o n   p a = m r g a d e [i k a %
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 l a m   s u n   p a r   b y e d   p a = m r g a d kc+  ( m a r g a d u ct i .   m a r g a d s u s +) 
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 l a m   t h u g s   s u   c h u d   p a = m r g a j  a %
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 l a m   y o n g s   s u   ' d r e n   p a = m r g a p a r i Gy a k a %
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 l a n = p a r i h r a %
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 l a n = p a r i h r a %
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 l a n   b u = v e Gi %
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 l a n   c i g   p h y i r   ' o n g   b a = s a k [d g m +  ( s a k [d g m i n ) 
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 l a n   c i g   p h y i r   ' o n g   b a   l a   ' j u g   p a = s a k [d g m +  p r a t i p a n n a %
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 l a n   d u   p h a n   ' d o g s   p a   l a   m i   r e   b a = a p r a t y u p a k r k Ck c%
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 l a n   d u   p h a n   ' d o g s   s u   r e   b a = p r a t y u p a k r k Ck c%
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 l a n   g c i g   g n y i s   p h r a d   p a = p ma p mi k a %  ( p mp a mi k ) 
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 l a n   g d a b   p a = s a m d h n a m 
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 l a n g   k a r   g s h e g s   p a = l a Ek v a t r a m 
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 l a n g   l i n g = d h a v a r a m 
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 l a n   g r a n g s   g z h a n   l a   m y o n g   b a r   ' g y u r   b a = a p a r a p a r y y a v e d a n +y a m 
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 l a n g s = u t t h i t a %
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 l a n   g s u m   b s k o r   b a   b y a s   n a s = t r i p r a d a k ci G+k [my a   ( t r i %p r a d a k ci G+k [my a ) 
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 l a n   g s u m   d u   b z l a s   t e   c h o s   k y i   ' k h o r   l o   r n a m   p a   b c u   g n y i s   s u   b s k o r   b a = t r i p a r i v a r t a d v d a [k r a d h a r m a c a k r a p r a v a r t a n a m 
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 l a n g   t s h o = y a u v a n a m 
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 l a n   k a n   g y i   d r a   b a = v e d i k j l a m 
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 l a n   l d o n ' a m   g t o n g   b a = v i s a r j i t a m 
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 l a n   m a n g   d u   b y a s   p a = b a h u l +k [t a m 
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 l a n   t s h a   b a = l a v a Ga %
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 l a n   t s h w a = l a v a Ga m 
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 l a   n y e = [a k u n a m 
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 l a p a n 
 
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 0h0l a p a n 0h02	*	(	>	0"o0Ɩ0"o00υ0k h a   g s a g 0υ0ABfB
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 l a p a t i 
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 l a p a t i 
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 0h0l a p a t i 0h02	*	$	?	0"o0_0υ0s m r a s   p a ' a m   b r j o d   p a 0υ0ffT`XVb|QT
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 l a   p h u g   g s a r   p a ' a m   g z h o n   n u = b l a m kl a m 
 
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 l a   p h u g   n a r   s o n   p a ' a m   c h e n   p o = m a h m kl a m 
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 l a s = k a r m a 
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 l a s = k a r m a 
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 l a s   b d a g   g y i r   b y e d   p a = k a r m a s v a k a %
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 l a s   b r j o d   p a = k a r m a v c a n 
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 l a s   b r j o d   p a   d a n g   p o = p r a t h a m   k a r m a v c a n 
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 l a s   b r j o d   p a   g n y i s   p a = d v i t +y   k a r m a v c a n 
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 l a s   b r j o d   p a   g s u m   p a = t [t +y   k a r m a v c a n 
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 l a s   b r t e n   p a r   b y a   b a = k a r m a p r a t i s a r a Ga m 
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 l a s   b y e d   p a = k a r m a k a r a %
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 l a s   b y e d   p a = k a r m a k r a k a %
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 l a s   d a n g   p o   p a = d i k a r m i k a %
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 l a s   d a n g   p o   r n a m s   k y i   d e d   d p o n = s r t h a v h a   d i k a r m i k Gm 
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 l a s   ' d z i n   p a = k a r m a d h r a y a %
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 l a s   k y i   b g o   s k a l   l a   s p y o d   p a = k a r m a d y d a %  ( k a r m a + d y + d a %) 
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 l a s   k y i   g z h i = k a r m a v a s t u 
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 l a s   k y i   r n a m   p a r   s m i n   p a   l a   s o g s   p a ' i   m i n g   l a = t r i k a r m k r 
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 l a s   k y i   r n a m   p a r   s m i n   p a   m k h y e n   p a ' i   s t o b s = k a r m a v i p k a j  n a b a l a m 
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 l a s   k y i   s g r i b   p a ' i   r g y u n   b c a d   p a = k a r m v a r a Ga p r a t i p r a s r a b d h a %
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 l a s   k y i   s g r i b   p a   r g y u n   g c o d   p a = k a r m v a r a Ga p r a t i p r a s r a b d h i %
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 l a s   k y i   s k y e   g n a s   p a = k a r m a y o n i %
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 l a s   l a   d b a n g   b a = k a r m a v a [i t 
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 l a s   m i   m t h u n   p a ' i   g z h i = k a r m a b h e d a v a s t u 
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 l a s   r n a m   p a r   ' b y e d   p a = k a r m a v i b h a Eg a %
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 l a s   s n a   t s h o g s   c a n   n a m   b z o   s n a   t s h o g s   c a n = v i [v a k a r m   ( v i [v a k a r m a n ) 
 
 
 
 l a s   s u   b s k o   p a = k a r m a d n a m   ( k a r m d n a m ) 
 
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 
 l a s   s u   r u n g   b a = k a r m a Gy a t 
 
 
 
 l a s +k   ( l a s i k ) 
 
 l a s +k   ( l a s i k ) 
 
 0h0l a s +k   ( l a s i k ) 0h02	8	@		>	  ( 2	8	?		>	) 0"o0Þ4l0υ0c h u   s e r 0υ0Ftfzb
 
 
 
 l a   t u = l a 

u k a m 
 
 
 
 l a t r k a %  ( l a t + a r k a ) 
 
 l a t r k a %  ( l a t + a r k a ) 
 
 0h0l a t r k a %  ( l a t + a r k a ) 0h02	$	>	0	M			  ( 2	$	>	+ 	0	M		) 0"o0%0υ0m e   m o ' a m   s g r e ' u 0υ0XzX|`Xfz`t
 
 
 
 l a t v a l l +
 
 l a t v a l l +
 
 0h0l a t v a l l +0h02	$	>	5	2	M	2	@	0"o0P|9j0υ0' k h r i   s h i n g   n g a m   l c u g   m a 0υ0`ArdrDDXctBX
 
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 l a u k i k a d e v a t %
 
 l a u k i k a d e v a t %
 
 0h0l a u k i k a d e v a t %0h02	L		?		&	G	5	$	>		0"o0N)Y^y0υ0' j i g   r t e n   p a ' i   l h a ' i   m i n g   l a 0υ0`GrBbzST`rc`rXrDc
 
 
 
 l a u k i k g r y a d h a r m a %
 
 l a u k i k g r y a d h a r m a %
 
 0h0l a u k i k g r y a d h a r m a %0h02	L		?		>		M	0	M	/	'	0	M	.		0"o0N,{ Nl0υ0' j i g   r t e n   p a ' i   c h o s   k y i   m c h o g 0υ0`GrBbzST`rF|f@rXF|B                        
 
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 
 l a v a %
 
 l a v a %
 
 0h0l a v a %0h02	5		0"o0;R0υ0t h a n g   c i g 0υ0PDErB
 
 
 
 l a v a Ag a 
 
 l a v a Ag a 
 
 0h0l a v a Ag a 0h02	5			0"o0N0υ0t h u g   p a 0υ0PtBT
 
 
 
 l a v a Eg a m 
 
 l a v a Eg a m 
 
 0h0l a v a Eg a m 0h02	5		M		.	M	0"o0N0υ0l e   s h i 0υ0czdr
 
 
 
 l a v a Ga b h a d r i k a %
 
 l a v a Ga b h a d r i k a %
 
 0h0l a v a Ga b h a d r i k a %0h02	5	#	-	&	M	0	?			0"o0U0υ0m d z e s   b z a n g 0υ0X[zfV_D
 
 
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 l a v a Ga m 
 
 l a v a Ga m 
 
 0h0l a v a Ga m 0h02	5	#	.	M	0"o0y0υ0l a n   t s h w a 0υ0cSZ
 
 
 
 l a v a Ga p t a l i k 
 
 l a v a Ga p t a l i k 
 
 0h0l a v a Ga p t a l i k 0h02	5	#	*	>	$	2	?		>	0"o0}0υ0t s h w a   k h u g 0υ0ZAtB
 
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 l a v a Ga %
 
 l a v a Ga %
 
 0h0l a v a Ga %0h02	5	#		0"o0y0υ0l a n   t s h a   b a 0υ0cSZ
 
 
 
 l a v a Go d a k a %
 
 l a v a Go d a k a %
 
 0h0l a v a Go d a k a %0h02	5	#	K	&			0"o0ywm0υ0t s h w a   m t s h o   ( r g y a   m t s h o ) 0υ0ZXZ|  ( bXZ|) 
 
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 l a y a n a m 
 
 l a y a n a m 
 
 0h0l a y a n a m 0h02	/	(	.	M	0"o0?bOO0"o0OO?b0υ0g n a s   k h a n g 0υ0BSfAD
 
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 l a y a n a m 
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 l a y a n a m 
 
 0h0l a y a n a m 0h02	/	(	.	M	0"o0OO?b0υ0g n a s   k h a n g 0υ0BSfAD
 
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 l a y a n a m 
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 l a y a n a m 
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 0h0l a y a n a m 0h02	/	(	.	M	0"o0OO0υ0g n a s 0υ0BSf
 
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 l a y a n a p a r i h r a %
 
 l a y a n a p a r i h r a %
 
 0h0l a y a n a p a r i h r a %0h02	/	(	*	0	?	9	>	0		0"o0xOO0"o0eg?b
0υ0g n a s   k h a n g   s p a g s   p a 0υ0BSfADfBfT
BSfADQTB
 
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 l a y a %
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 l a y a %
 
 0h0l a y a %0h02	/		0"o0`l0"o0ll0υ0z h a   b a 0υ0^V
 
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 l a [u n a %  ( l a [kn a m ) 
 
 l a [u n a %  ( l a [kn a m ) 
 
 0h0l a [u n a %  ( l a [kn a m ) 0h02	6	A	(		  ( 2	6	B	(	.	M	) 0"o00υ0s k o g   s k y a ' a m   b y i   s k u 0υ0f|Bf`XVrft
 
 
 
 l a 
i t a m   ( l 
i t a m .   l a l i t a m ) 
 
 l a 
i t a m   ( l 
i t a m .   l a l i t a m ) 
 
 0h0l a 
i t a m   ( l 
i t a m .   l a l i t a m ) 0h02	!	?	$	.	M	  ( 2	>	!	?	$	.	M	.   2	2	?	$	.	M	) 0"o00"o0	ZwZ0"o0Y0υ0s g e g   p a ' a m   r o l   p a ' a m   m d z e s   p a 0υ0fzBT`Xb|cT`XX[zfT
 
 
 
 l a 

u k a m 
 
 l a 

u k a m 
 
 0h0l a 

u k a m 0h02	!	M	!	A		.	M	0"o08NP[0υ0l a   t u 0υ0cOt
 
 
 
 l a Eg h i t a m 
 
 l a Eg h i t a m 
 
 0h0l a Eg h i t a m 0h02		M		?	$	.	M	0"o00υ0m c h o n g s   p a 0υ0XF|DfT
 
 
 
 l a Eg kl a m 
 
 l a Eg kl a m 
 
 0h0l a Eg kl a m 0h02		M		B	2	.	M	0"o0>\0υ0m j u g   m a 0υ0XGtBX
 
 
 
 l a Ek v a t r a m 
 
 l a Ek v a t r a m 
 
 0h0l a Ek v a t r a m 0h02		M		>	5	$	>	0	.	M	0"o0^i=O}0"o0eQ^i=O}0υ0l a n g   k a r   g s h e g s   p a 0υ0cD@bBdzBfT
 
 
 
 l b a   b a = g a l a g a G
a %
 
 
 
 l b u   b a   r d o s   p a = p h e n a p i G
a %
 
 
 
 l c a g   k y u s   t h a b s = a Ek u [a g r a h a %
 
 
 
 l c a g   p h o d = l o mh a k .   l o t h a k a m 
 
 
 
 l c a g s = l o h a %
 
 
 
 l c a g s   g z a r   ( l c a g s   b z a r ) = y a s a d a r v i k 
 
 
 
 l c a g s   k y i   g a r   b u = a y a s p i G
a m 
 
 
 
 l c a g s   k y i   g z h o n g   r i n g s = a y o d r o Gi k a %
 
 
 
 l c a g s   k y i   s h i n g   s h a l   m a   r i ' i   n a g s = a y a %[a l m a l +v a n a m   ( a y %[a l m a l +v a n a m ) 
 
 
 
 l c a g s   k y i   s i l   k h r o l = j h a l l a r +  ( [l l a r +) 
 
 
 
 l c a g s   k y i   t h o   l u m = a y o g u 
a %
 
 
 
 l c a g s   k y i   t s h a   t s h a = a y a s p r a p mi k 
 
 
 
 l c a g s   m d a ' = n r c a %
 
 
 
 l c a g s   m g a r = l o h a k r a %
 
 
 
 l c a g s   r d u l = l o h a r a j a %
 
 
 
 l c a g s   t h a g = [r i Ek h a l i k a m   ( [r i Eg a l i k a m ) 
 
 
 
 l c a m   k h r i s   c a n = v a l i t a k a %
 
 
 
 l c a n g   l o   c a n = a ma k v a t +  ( a l a k v a t +) 
 
 
 
 l c a n g   m a = v e t a s a %
 
 
 
 l c e   b z h a r = j i h v n i r l e k h a n i k a %
 
 
 
 l c e ' i   d b a n g   p o = j i h v e n d r i y a m 
 
 
 
 l c e ' i   d b a n g   p o = j i h v e n d r i y a m 
 
 
 
 l c e ' i   k h a m s = j i h v d h t u %
 
 
 
 l c e ' i   r n a m   p a r   s h e s   p a = j i h v v i j  n a m 
 
 
 
 l c e ' i   r n a m   p a r   s h e s   p a ' i   k h a m s = j i h v v i j  n a d h t u %
 
 
 
 l c e ' i   s k y e   m c h e d = j i h v y a t a n a m 
 
 
 
 l c e   p h y u n g   s t e   z a s   m i   z a = n a   j i h v n i [c r a k a C  p i Gd a p t a C( p i Gd a p t r a C)   b h o k cy m a %
 
 
 
 l c e   s p y a n g   ( c e   s p y a n g ) = s [g l a %.   [[g l a %
 
 
 
 l c e   s p y a n g   m o ' i   s g r a = [i v r u t a m   ( [i v a r u t a m ) 
 
 
 
 l c i   b a = g u r u t v a m 
 
 
 
 l c i   b a = g u r v +
 
 
 
 l c o g   g a m   s h i n g   t h a g s = k o 
h a k a %  ( k h o 
a k a %.   k h o ma k a %) 
 
 
 
 l d a n g = u t t i cmh a t i 
 
 
 
 l d a n g   b a = u t t h n a m 
 
 
 
 l d a n g   b a r   ' g y u r = u t t h s y a t i 
 
 
 
 l d a n g   s k o   s k a   ( b s e   k h a   s g o ) = [a r a b h a %
 
 
 
 l d a n   p a = u p e t a %
 
 
 
 l d a n   p a = s a m a n v g a t a %
 
 
 
 l d e g = v e d h i t a %
 
 
 
 l d e   m i g = p r a t i t l a k a m 
 
 
 
 l d e m   p o r   d g o n g s   p a   b z h i ' i   m i n g   l a = c a t v r o   ' b h i s a Cd h a y a %
 
 
 
 l d e ' u ' a m   s k u   s k a = p r a h e l i k a %
 
 
 
 l d o b   s k y e n   p a = k [cmi m n 
 
 
 
 l d o g   p a   ( b z l o g   p a ) = v i v a r t a n a m 
 
 
 
 l d o g   p a   s e l   b a = v y v [t t i %
 
 
 
 l d o g s   p a = v y a t i r e k a %
 
 
 
 l d o n = v i s a r j a y a t i 
 
 
 
 l d o n g   r o s = m a n a %[i l 
 
 
 
 l d u m   r a = v m+  ( v 
+) 
 
 
 
 l e   d o n g   r a = n g a r a m 
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 0h0l e h a r i %  ( l o h r i %) 0h02	G	9	0	?		  ( 2	K	9	>	0	?		) 0"o0
N'YO[0"o0O0"o0
NN0υ0' p h a r   m a   p a ' a m   b a n g   c h e n   p a 0υ0`UbXT`XVDFzST
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N'YO[0"o0O0"o0
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 l h a g   n a   m e d   p a = a n u t t a m a %
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 l h a g   p a ' i   b s a m   p a = a d h y [a y a %
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 l h a g   p a ' i   b s a m   p a ' i   s t o b s = a d h y [a y a b a l a C
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 l h a g   p a ' i   n g a   r g y a l = a d h i m n a %
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 l h a g   p a ' i   s e m s = a d h i c i t t a m 
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 l h a g   p a ' i   s h e s   r a b = a d h i p r a j  
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 l h a g   p a ' i   t s h u l   k h r i m s = a d h i [+l a m 
 
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 l h a g   p a r   c h a g s   p a = a d h y a v a s i t a %  ( a d h i + a v a + - / s o + t a ) 
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 l h a g   p a r   c h a g s   p a r   g y u r   p a = a d h y a v a s n a m   p a n n a %
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 l h a g   p a r   d m i g s   p a = a d h y l a m b a n a m 
 
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 l h a g   p a r   z h e n   p a = a d h y a v a s n a m 
 
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 l h a g   s p y o d   k y i   b u = u d r y a Ga %
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 l h a ' i   b l o   g r o s   ' o d = d e v a m a t i p r a b h a %
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 l h a ' i   b u   m o = a p s a r %
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 l h a ' i   b u   m o = s u r a v a d h k%
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 l h a ' i   b u   m o = d e v a k a n y 
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 l h a ' i   b u   r a b   ' p h r u l   d g a ' = s u n i r m Ga r a t i d e v a p u t r a %
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 l h a ' i   b u   r a b   ' t h a b   b r a l = s u y m a d e v a p u t r a %
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 l h a ' i   b u   ' t s h a m s   b z a n g   b a = s u s +m a d e v a p u t r a %
 
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 l h a ' i   b u   y o n g s   s u   d g a '   l d a n = s a Ct u ci t a d e v a p u t r a %
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 l h a ' i   d b a n g   p o   b r g y a   b y i n = [a k r o d e v e n d r a %
 
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 l h a ' i   d b a n g   p o ' i   d b y a n g s   l t a r   s n y a n   p a = d e v e n d r a m a d h u r a n i r g h o c
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 l h a ' i   ' j i g   r t e n = d e v a l o k a %
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 l h a ' i   m d u n   m a ' a m   l h a ' i   ' d u n   s a = d e v a s a b h 
 
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 l h a ' i   m i g   (   l h a ' i   s p y a n   ) = d i v y a C  c a k cu %
 
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 l h a ' i   r n a   b a   (   l h a ' i   s n y a n   ) = d i v y a C  [r o t r a C
 
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 l h a ' i   y a n g   l h a = d e v t i d e v a %
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 l h a   k h a n g   b s r u n g   b a = d a i v a k u l i k a %
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 l h a   l a g   n a   g z h o n g   t h o g s = k a r o ma p Ga y o   d e v %
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 l h a   l a   g t o r   b a = h a v y a m 
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 l h a m = u p n a m  ( u p n a %) 
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 l h a   m a   y i n = a s u r a %
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 l h a   m a   y i n   g y i   d b a n g   p o ' i   m i n g   l a = a s u r   y a t h 
 
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 l h a   m a   y i n   g y i   ' d u n   s a   n o r   b z a n g = a s u r a s a b h   s u d h a n 
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 l h a m   b u   c h u   g s h e r = i n d r a g o p a %
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 l h a m   m e = b h s a t e 
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 l h a m   m k h a n   n a m   k o   l p a g s   m k h a n = c a r m a k r a %
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 l h a m   m t h o n   p o   g y o n   p a   l a   c h o s   m i   b s h a d = n a   p d u k r k
h y a   d h a r m a C  d e [a y i cy m i   ( n a   p d a k a r k
h y a   d h a r m a C  d e [a y i cy m i ) 
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 l h a   m o = d e v +
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 l h a m   p a = v [t t a m 
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 l h a m   y u   c a n = m a G
a p kl a %  ( m u G
a p kl a ) 
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 l h a n   c i g   b y e d   p a ' i   r k y e n = s a h a k r i p r a t y a y a %
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 l h a n   c i g   ' b y u n g   b a ' i   r g y u = s a h a b h kh e t u %
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 l h a n   c i g   g a m   b c a s   s a m = s a h a .   s a   ( s a h a s .   s a h s a ) 
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 l h a n   c i g   g a m   t h a b s   g c i g = s r d h a m   ( s d h a m ) 
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 l h a n   c i g   g a m   t h a b s   g c i g = s k a m 
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 l h a n   c i g   g n a s   p a = s r d h a Cv i h r +  ( s r d h a Cv i h r i n ) 
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 l h a n   c i g   s p y o d   p a = s h a c a r y a m 
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 l h a n   n e = t a p a t i 
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 l h a n   p a ' a m   g n a s   p a = a d h y s i t a %
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 l h a n   p a   g l o n   p a   /   l h a n   p a   g o n   p a = g a G
k[i k a %.   g a G
km i k a %.   k a G
ks i k a %
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 l h a r   b c a s = s a h a d e v a %
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 l h a s   b y i n = d e v a d a t t a %
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 l h a   y u l = d i v i 
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 l h o = d a k ci G
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 l h o g   p a = l o h a l i Eg a %
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 
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 l h u g   p a r   g t o n g   b a = m u k t a t y g a %
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 l h u n g   b z e d = p t r a m 
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 l h u n g   b z e d   c h u n g   n g u = k u p t r a m 
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 l h u n g   b z e d   k h a s   d b u b = p t r a n i k u b j a n a m 
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 l h u n g   b z e d   k y i   k h a   g y o g s = p t r a v a [y p a k a m 
 
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 l h u n g   b z e d   k y i   n a n g   d u   z a s   k y i   l h a g   m a   b l u g s   t e   m i   ' d o r = n a   p t r e Ga   v i g h a s a C  c c h o r a y i cy m a %
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 l h u n g   b z e d   k y i   s n o d = p t r a p o Gi k a %
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 l h u n g   b z e d   k y i   s n o d = p t r a s t h a p i k a %
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 l h u n g   b z e d   l a   b l t a   b a = p t r a s a Cj  i n a %
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 l h u n g   b z e d   m i   b y o g = n a   p t r v a l e h a k a m 
 
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 l h u n g   b z e d   m i   s k y o m = n a   p t r a s a Cd h u n a k a m 
 
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 l h u n g   b z e d   n a g   p a   c a n = k l a p t r i k a %  ( k l a p a t t r i k a %) 
 
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 l h u n g   b z e d   t s h o l   b a = p t r a p a r +cmi %
 
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 l h u n g   g z e d   b z h a g   p a ' i   g d u   b u = p t r a k ma k a C
 
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 l h u n g   g z e d   d o   g s u m   l a s   l h a g   p a r   l e n   p a = d v i t r i p t r a p kr t i r i k t a g r a h a Ga m 
 
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 
 l h u n   p o = m e r u %
 
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 l h u n   p o = m e r u %
 
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 l h u n   p o ' i   r t s e   ' d z i n   g z h o n   n u r   g y u r   p a = m e r u [i k h a r a d h a r a %  k u m r a b h kt a %
 
 
 
 l h u n   p o ' i   s t o b s   ' j o m s   p a = m e r u b a l a p r a m a r d +
 
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 l h u n   p o   s h i n   t u   ' b y u n g   b a = m e r u s u s a m b h a v a %
 
 
 
 l h u n   y a s = m i r a v a %( m i r a p h a %) 
 
 
 
 l h u n   y a s = m e r u mu %.   m e r u h u %.   m e r u t k%
 
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 l h u r   l e n   p a = p a r a m a %
 
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 l i g   b u   m i g = s r o t  j a n a m 
 
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 l i   k h a   r a = [a r k a r 
 
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 
 l i   k h a   r a   s h i n g   ' p h e l = p u G
r a v a r d h a n a m 
 
 
 
 l i   k h r i = s i n d kr a m 
 
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 l i k c
 
 l i k c
 
 0h0l i k c0h02	?		M	7	>	0"o0P[0υ0s r o   m a 0υ0f|X
 
 
 
 l i k c
 
 l i k c
 
 0h0l i k c0h02	?		M	7	>	0"o00υ0s r o   m a 0υ0f|X
 
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 0h0l o k a y t r 0h02	K		/	>	$	M	0	>	0"o0LNt0υ0' j i g   r t e n   g y i   t s h u l   l a m   s p y o d   p a 0υ0`GrBbzSBrZtccXf|QT
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 l o k o t t a r a p a r i v a r t a %
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 0h0l o k o t t a r a p a r i v a r t a %0h02	K		K	$	M	$	0	*	0	?	5	0	M	$		0"o0QNT0υ0' j i g   r t e n   l a s   ' d a s   p a ' i   l e ' u 0υ0`GrBbzScf`QfT`rcz`t
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 l o k b h i l c+
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 l o k b h i l c+
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 0h0l o k b h i l c+0h02	K		>	-	?	2	>	7	@	0"o0Nle0υ0' j i g   r t e n   m o s   p a 0υ0`GrBbzSX|fT                        
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 l o k n t a r i k %
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 l o k n t a r i k %
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 0h0l o k n t a r i k %0h02	K		>	(	M	$	0	?		>		0"o0-NNLu0"o0N0"o0N-N0"o0NgQ0υ0' j i g   r t e n   g y i   b a r 0υ0`GrBbzSBrVb
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 l o k y a t a %
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 l o k y a t a %
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 0h0l o k y a t a %0h02	K		>	/	$		0"o0N0υ0' j i g   r t e n   r g y a n g   p h e n   p a 0υ0`GrBbzSbDUzST
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 l o   l e g s   p a = s u b h i k ca %
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 l o   l n g a ' i   d u s   s t o n = p a  c a v r ci k a m a h a %
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 l o l u p a %
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 l o l u p a %
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 0h0l o l u p a %0h02	K	2	A	*		0"o0d0υ0b r k a m   p a 0υ0VbXT
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 l o   m a = v i ma p a %
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 l o   m a ' i   s p y i l   b u = p a r Ga k u mi k 
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 l o   m a   r a l   g r i   l t a   b u ' i   n a g s = a s i p a t t r a v a n a m 
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 l o   m a   s e r   p o = p G
u p a l [a %
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 l o m [+
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 l o m [+
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 0h0l o m [+0h02	K	.	>	6	@	0"o0r0υ0w a 0υ0]
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 l o n g   b a ' a m   l d o n g s   p a = a n d h a l a %
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 l o n g   b u = g u l p h a %
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 l o n g   b u ' i   s t e n g   d u   l o n g   b u   m i   b z h a g = n a   g u l p h e   g u l p h a m   d h y a 
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 l o n g   b u   m i   m n g o n   p a = g k
h a g u l p h a %
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 l o n g   k a = p a k v [a y a %
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 l o n g s = u t t i cmh a 
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 l o n g s   s p y o d = b h o g a %
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 l o n g s   s p y o d   ' b r i   b a ' i   g n a s   d r u g   l a = ca 
b h o g n m   a p y a s t h n n i 
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 l o n g s   s p y o d   r d z o g s   p a ' i   s k u = s a m b h o g a k y a %
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 l o   n y i   s h u   m a   l o n   p a r   b s n y e n   p a r   r d z o g s   p a r   b y e d   p a = kn a v i C[a v a r co p a s a Cp d a n a m 
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 l o   r a n g   n y a n = k a r a k a r G+
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 l o   r g y u s = p r a k r i y 
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 l o   r g y u s   ( l o   g r a g s   c e ' o ) = k i l a 
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 l o cma %
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 l o cma %
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 0h0l o cma %0h02	K	7	M			0"o0x0υ0b o n g   b a 0υ0V|DV
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 l o mh a k .   l o t h a k a m 
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 l o mh a k .   l o t h a k a m 
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 0h0l o mh a k .   l o t h a k a m 0h02	K	 		>	.   2	K	%		.	M	0"o06x0"o06^W0υ0l c a g   p h o d 0υ0cBU|Q
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 l t a   b a = d [cmi %
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 l t a   b a ' i   r n a m   p a ' a m   l t a   b a r   g y u r   b a = d [cmi g a t a m 
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 l t a   b a ' i   s n y i g s   m a = d [cmi k a cy a %
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 l t a   b a   m c h o g   t u   ' d z i n   p a = d [cmi p a r m a r [a %
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 l t a   b a   n g a n   p a = k u d [cmi %
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 l t a   b a   n y a m s   p a = d [cmi v i p a n n a %
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 l t a   b a r   b y i n g   b a = d [cmi p r a s k a n n a %  ( d [cmi p r a s k a n t a %) 
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 l t a   b a r   ' g y u r   b a ' a m   l t a   b a r   b y a s   p a = d [cmi k [t a m 
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 l t a   b a r   g y u r   b a   m i   ' d o r   b a = d [cmi g a t n u t s a r g a %
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 l t a   b a   t h a   d a d   p a   d a n g   b a g   l a   n y a l   d a n g   k u n   n a s   d k r i s   p a ' i   n y o n   m o n g s   p a   r a b   t u   z h i   b a r   b y e d   p a   l a   m k h a s   p a = n n d [cmy a n u [a y a p a r y a v a s t h n a k l e [a p r a [a m a n a k u [a l a %
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 l t a   b a   t h i b s   p o = d [cmi g a h a n a m 
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 l t a   b a   y a   n g a   b a = d [cmi s a Ck a ma %
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 l t a d   m o ' i   s a = r a Eg a [l 
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 l t a g   c h o d = j t y u t t a r a %
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 l t a g   c h o d   ( l t a g   g c o d   ) = j t i %
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 l t a g   p a = k [k mi k 
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 l t a   n a   s d u g   p a = d a r [a n +y a %
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 l t a s   d a n g   m t s h a n   m a r   g z u n g   b a ' i   m i n g   l a = u t p t a n i m i t t n i 
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 l t a s   m k h a n = n a i m i t t i k a %
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 l t a s   s u   ' b y u n g   m a = u t p t a %
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 l t e   b a = n b h i %
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 l t e   b a = n b h i %
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 l t e   b a   g y a s   p h y o g s   s u   ' k h y i l   b a = p r a d a k ci n v a r t a n b h i %
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 l t e   b a   k h u n g = n b h i m a G
a l a m 
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 l t e   b a   z a b   p a = g a Cb h +r a n b h i %
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 l t e   b u r = t u n d i l a %
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 l t e n g   r g y a s   ' o d   b s r u n g = u r u v i l v k [y a p a %
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 l t o   b a = u d a r a m 
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 l t o   b a   c h e   b a = g h a s m a r a %
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 l t o   c h e   b a ' a m   z a   p h o d   p a = g h a s m a r a %
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 l t o   ' p h y e   b d a g   p o = u r a g d h i p a t i %
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 l t o   ' p h y e   c h e n   p o = m a h o r a g a %
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 l t o   ' p h y e   c h e n   p o ' i   d b a n g   p o ' i   m i n g   l a = m a h o r a g d h i p a t i n m n i 
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 l t u n g = p a t a t i 
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 l t u n g   b a = p r y a [c i t t i k a %
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 l t u n g   b a = p a t t i %
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 l t u n g   b a = p a t i t a m 
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 l t u n g   b a ' a m   b o   b a = p r a b h r a cma %
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 l t u n g   b a   l a s   b s l a n g   b a = p a t t i v y u t t h n a m   ( u t p a t t s ) 
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 l t u n g   b a   m a   ' d r e s   p a = [u d d h a p p a t t i k a %
 
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 l t u n g   b a   m e d   p a = a n p a t t i %
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 l t u n g   b a r   ' g y u r   b a ' i   c h o s = p a t a n +y   d h a r m %  ( p a t a n +y a %  d h a r m a %) 
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 l t u n g   b y e d = p p a t t i k .   p t y a n t i k   ( p y a t t i k .   p t a v a n t i k ) 
 
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 l t u n g   b y e d = p y a t t i k %  ( p y a n t i k a .   p p a t t i k .   p p a n t i k .   p c i t t i y k .   p t a y a n t i k .   p r y a [c i t t i k ) 
 
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 l t u n g   b y e d   ' b a '   z h i g   t u   ' g y u r   b a   r n a m s   p a = [u d d h a   p r y a [c i t t i k %
 
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 l t u n g   b y e d   d g u   b c u ' i   m i n g   l a = n a v a t i p t a y a n t i k d h a r m %
 
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 l u b d h a k a %
 
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 
 0h0l u b d h a k a %0h02	A	,	M	'			0"o0us0υ0r n g o n   p a 0υ0b|ST
 
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 l u b d h a %
 
 l u b d h a %
 
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 
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 l u b d h o   l o b h b h i b h kt o   v a t y a C  l o k a s a Cn i v e [o   ' t [p t a %  p a r a v i t t p a h r +
 
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 l u s   k y i s   t h a m s   c a d   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   b r n g u b s   n a   l u s   k y i s   t h a m s   c a d   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   b r n g u b s   s o   s n y a m   d u   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o = s a r v a k y a p r a t i s a Cv e d y a ( v e d +)   [v a s a n   s a r v a k y a p r a t i s a Cv e d y [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 l u s   k y i s   t h a m s   c a d   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   p h y u n g   n a   l u s   k y i s   t h a m s   c a d   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   p h y u n g   n g o   s n y a m   d u   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o = s a r v a k y a p r a t i s a Cv e d y a ( v e d +)   p r a [v a s a n   s a r v a k y a p r a t i s a Cv e d y a ( v e d +)   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
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 l u s   k y i   s t o b s = k y i k a C  b a l a m 
 
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 
 l u s   k y i   s t o d   n a s   m e   ' b a r = u p a r i m a %  k y a %  p r a j v a l a t i 
 
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 l u s   m a   b s g o m s   p a ' a m   l u s   m a   s b y a n g s   p a = a b h v i t a k y a %
 
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 l u s   m a   d r a l   b a ' a m   m a   g s h e g s   p a = n a   c i r y i t a k y a %  ( n a   c i r a y i t a k y a %) 
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 l u s   m e d   t h u l = a n a Eg a j i t 
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 l u s   m i   b s g y u r = n a   k y a p r a c l a k a m 
 
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 l u s   n g a n   g y i   p h y o g s = k a u v e r +
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 l u s   n g a n   p o = k u v e r a %
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 l u s   n y a m s   p a = v i k a ma k a %
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 l u s   ' p h a g s = v i d e h a %
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 l u s   ' p h a g s   p a ' i   r i = v a i d e h a k a p a r v a t a %
 
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 l u s   r g u   b a s   ' k h a r   b a   l a   b r t e n   p a = p r g b h r e Ga   k y e n a   d a G
v a cma m b h a %
 
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 l u s   r m a   m t s h a n   c a n = c i t r Eg a %
 
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 l u s   r t s a   p h i r   ' t h o n   p a s   k h e g s   p a = d h a m a n +s a Ct a t a g t r a %
 
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 l u s   s a   l t a r   b z a n g   b a = d h a r a G+[u b h a k y a %
 
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 l u s   s a m   m t h o   b a = s a m u c c h r a y a %
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 l u s   s a m   t s h i g   s b y o r   b a = v i g r a h a %  ( v i g r h a %) 
 
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 l u s   s h i n   t u   b k r a   b a = s u c i t r Eg a %  ( c i t r Eg a %) 
 
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 l u s   s h i n   t u   s b y a n g s   p a s   b d e   b a   m y o n g   b a r   b y e d   d o = p r a s r a b d h a k y a %  s u k h a C  v e d a y a t i 
 
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 l u s   s i m   p a r   b y e d   p a = k y a p r a h l d a n a k a r +
 
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 l u s   s r u l   p o = k a ma p kt a n a %
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 l u s   s r u n g s = [a r +r a r a k ca k a %
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 l u s   t h a   d a d   c i n g   ' d u   s h e s   t h a   d a d   p a   d a g   d p e r   n a   m i   r n a m s   d a n g   l h a   k h a   g c i g   g o = n n t v a k y   n n t v a s a Cj  i n a %  t a d y a t h   m a n u cy   e k a t y [c a   d e v %
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 l u s   t h a   d a d   l a   ' d u   s h e s   g c i g   p a   d a g   d p e r   n a   t s h a n g s   r i s   k y i   l h a   d a g   d a n g   p o r   ' b y u n g   b a ' o = n n t v a k y   e k a t v a s a Cj  i n a s   t a d y a t h   d e v   b r a h m a k y i k %  p r a t h a m b h i n i r v [t t %
 
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 l u s   t h a m s   c a d   k y i s   l j i d   k y i s   m i   d b a b = n a   s a r v a k y a C  s a m a v a r d h y a 
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 l u s   t s h a   b a = a Eg a d h a %
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 l u s   z h i g   n a s = k y a s y a   b h e d t 
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 l u  c a t e 
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 l u  c a t e 
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 0h0l u  c a t e 0h02	A		M		$	G	0"o0b0υ0' b a l   l a m   ' t h o g 0υ0`VccX`P|B
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 l u 
i t a %  ( l a 
i t a %) 
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 l u 
i t a %  ( l a 
i t a %) 
 
 0h0l u 
i t a %  ( l a 
i t a %) 0h02	A	!	?	$		  ( 2	!	?	$		) 0"o0ceN0υ0d k r u g s   p a ' a m   g l o n g s   p a 0υ0Q@tBfT`XB|DfT
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 l b h a %
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 l b h a %
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 0h0l b h a %0h02	>	-		0"o0)R0υ0r n y e d   p a 0υ0bzQT
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 l b h e n a   l b h a n i [c i k +r c
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 l b h e n a   l b h a n i [c i k +r c
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 0h0l b h e n a   l b h a n i [c i k +r c0h02	>	-	G	(	  2	>	-	(	?	6	M		?		@	0	M	7	>	0"o0N)RBl)R0υ0r n y e d   p a s   r n y e d   p a r   b y e d   ' d o d   p a 0υ0bzQTfbzQTbVzQ`Q|QT
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 l b h e n a   l b h a n i cp d a n 
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 l b h e n a   l b h a n i cp d a n 
 
 0h0l b h e n a   l b h a n i cp d a n 0h02	>	-	G	(	  2	>	-	(	?	7	M	*	>	&	(	>	0"o06sO_0"o0N_O_0υ0r n y e d   p a s   r n y e d   p a   s g r u b   p a 0υ0bzQTcfbzQTftVT
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 l b h n u t t a r y a m 
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 l b h n u t t a r y a m 
 
 0h0l b h n u t t a r y a m 0h02	>	-	>	(	A	$	M	$	0	M	/	.	M	0"o0_!q
N0υ0r n y e d   p a   b l a   n a   m e d   p a 0υ0bzQTVSXzQT
 
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 l j %
 
 l j %
 
 0h0l j %0h02	>		>		0"o0@z0"o0p|s|0υ0' b r a s   y o s 0υ0`Vfa|f
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 l k c
 
 l k c
 
 0h0l k c0h02	>		M	7	>	0"o00υ0r g y a   s k y e g s 0υ0bfzBf
 
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 l s y a m 
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 l s y a m 
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 0h0l s y a m 0h02	>	8	M	/	.	M	0"o0zzv0υ0' j o ' a m   s g e g   p a 0υ0`G|`XfzBT
 
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 l 
i k a %
 
 l 
i k a %
 
 0h0l 
i k a %0h02	>	!	?			0"o00[i[0υ0b u s   p a 0υ0VtfT
 
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 l Eg a l a C
 
 l Eg a l a C
 
 0h0l Eg a l a C0h02	>		M		2		0"o00"o0r0υ0g s h o l 0υ0Bd|c
 
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 l Eg a l +p u cp a m   ( l a Eg a l +p u cp a m ) 
 
 l Eg a l +p u cp a m   ( l a Eg a l +p u cp a m ) 
 
 0h0l Eg a l +p u cp a m   ( l a Eg a l +p u cp a m ) 0h02	>		M		2	@	*	A	7	M	*	.	M	  ( 2		M		2	@	*	A	7	M	*	.	M	) 0"o0^~0"o0o=O)R0υ0l a n g   g a   l i ' i   m e   t o g 0υ0cDBcr`rXzO|B
 
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 l Eg u l a c c h i n n a %
 
 l Eg u l a c c h i n n a %
 
 0h0l Eg u l a c c h i n n a %0h02	>		M		A	2		M		?	(	M	(		0"o0e}0υ0p h o   m t s h a n   c h a d   p a 0υ0U|XZSFQT
 
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 
 l +l y i t a t v a m   ( l +l y i t a t a m ) 
 
 l +l y i t a t v a m   ( l +l y i t a t a m ) 
 
 0h0l +l y i t a t v a m   ( l +l y i t a t a m ) 0h02	@	2	>	/	?	$	$	M	5	.	M	  ( 2	@	2	>	/	?	$	$	.	M	) 0"o02b	[0υ0l u s   b s g y u r   b a 0υ0ctfVftbV
 
 
 
 l +n a %
 
 l +n a %
 
 0h0l +n a %0h02	@	(		0"o0 .~0υ0z h u m   p a 0υ0^tXT
 
 
 
 l kh a %  ( l u h a %) 
 
 l kh a %  ( l u h a %) 
 
 0h0l kh a %  ( l u h a %) 0h02	B	9		  ( 2	A	9		) 0"o0`0υ0n g a n   p a 0υ0DST
 
 
 
 l kn a %
 
 l kn a %
 
 0h0l kn a %0h02	B	(		0"o0{c0υ0b r n g a s 0υ0Vbf
 
 
 
 m a = j a n a y i t r +
 
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 m a = m t   ( m t [) 
 
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 m a   ' b a g s   p a ' a m   m a   p h y i s   p a ' a m   m a   n o g s   p a = a p a r m [cma %
 
 
 
 m a   b c a d   p a ' a m   m a   p h y e   b a ' a m   m a   b k r o l   b a ' a m   m a   b r d u n g s   p a = a g h a mmi t a %
 
 
 
 m a   b c i n g s   p a = a b a d d h a m   ( a b a n d h a m ) 
 
 
 
 m a   b r j o d   p a ' a m   m i   ' b y u n g = n m n y a t e 
 
 
 
 m a   b r t a b s   p a = a c a p a l 
 
 
 
 m a   b r t a d   p a ' a m   m i   r i n g s   p a = a t v a r a %
 
 
 
 m a   b s g o   b a r = n n a n u j  t %
 
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N -N0υ0b a r   g y i   t s h i g   m i   s m o s   p a r   b y a s   t e 0υ0VbBrZrBXrf|fTbVfOz
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NR0"o0R0"o0
NR0υ0m y o s   p a r   ' g y u r   b a ' i   b t u n g   b a   s p o n g   b a 0υ0X|fTb`BtbV`rVOtDVf|DV
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 
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 m a g a d h a r j 
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a %
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a %
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a %0h0.	9	>			M	0	5	>	!		0"o0'Y5
Wq\0υ0' k h o r   y u g   c h e n   p o 0υ0`A|batBFzST|
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a r +k a m 
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a r +k a m 
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a r +k a m 0h0.	9	>		0	A	#	>	*	A	#	M	!	0	@		.	M	0"o0`}0υ0s n y i n g   r j e   c h e n   p o   p a d   m a   d k a r   p o 0υ0frDbzFzST|TQXQ@bT|
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 
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a [a y a n s a n a v r i k a %
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 m a   m a = d h t r +
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 m a   m y o s   p a r   ' d u l   b a r   ' o s   p a = a m k
h a v i n a y a %
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 m a   n i n g = p a G
a k a %
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a k a %
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 
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 
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 m a n o r a m 
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 0h0m a n o r t h [p a r i p kr +0h0.	(	K	0	>	%	>	6	>	*	0	?	*	B	0	@	0"o0n^g_0υ0y i d   l a   b s a m s   p a   b z h i n   r e   b a   y o n g s   s u   r d z o g s   p a 0υ0arQcVfXfTV^rSbzVa|Dfftb|BfT
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 m a n o v i j  n a d h t u %
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 m a n o v i j  n a d h t u %
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 0h0m a n o v i j  n a d h t u %0h0.	(	K	5	?		M		>	(	'	>	$	A		0"o0aXLu0υ0y i d   g y i   r n a m   p a r   s h e s   p a ' i   k h a m s 0υ0arQBrbXTbdzfT`rAXf                        
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 m a n o v i j  n a m 
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 m a n o v i j  n a m 
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 0h0m a n o v i j  n a m 0h0.	(	K	5	?		M		>	(	.	M	0"o0aX0υ0y i d   g y i   r n a m   p a r   s h e s   p a 0υ0arQBrbXTbdzfT                        
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 m a n   s h e l = [i l 
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 m a n t h 
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 m a n t h n a m 
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 m a n t h n a m 
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 0h0m a n t h n a m 0h0.	(	M	%	>	(	.	M	0"o0Sb3g0υ0s r u b   m a 0υ0ftVX
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 m a n t r a c a r y 
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 m a n t r a c a r y 
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 0h0m a n t r a c a r y 0h0.	(	M	$	M	0		0	M	/	>	0"o0TL0υ0s n g a g s   k y i   s p y o d   p a 0υ0fBf@rf|QT
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 m a n t r a n y a v a n i r g a t n i 
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 m a n t r a n y a v a n i r g a t n i 
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 0h0m a n t r a n y a v a n i r g a t n i 0h0.	(	M	$	M	0	(	>	/	5	(	?	0	M		$	>	(	?	0"o0[~-N@b
T0υ0s n g a g s   k y i   r g y u d   n a s   ' b y u n g   b a ' i   m i n g   l a 0υ0fBf@rbtQSf`VtDV`rXrDc
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 m a n t r a v d +  ( m a n t r a v d i n ) 
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 m a n t r a v d +  ( m a n t r a v d i n ) 
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 0h0m a n t r a v d +  ( m a n t r a v d i n ) 0h0.	(	M	$	M	0	5	>	&	@	  ( .	(	M	$	M	0	5	>	&	?	(	M	) 0"o0jT0υ0g s a n g   s n g a g s   s m r a   b a 0υ0BfDfBffV
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 m a n t r i p a r ca d a d h y a k ca %
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 m a n t r i p a r ca d a d h y a k ca %
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 0h0m a n t r i p a r ca d a d h y a k ca %0h0.	(	M	$	M	0	?	*	0	M	7	&	'	M	/		M	7		0"o0gQ'Y0υ0n a n g   b l o n   s p y a n   p a 0υ0SDV|SfST
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 m a n t r +
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 m a n t r +
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 m a n t r +
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 m a n t r +
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 0h0m a n t r +0h0.	(	M	$	M	0	@	0"o0[T0"o0cT0υ0s n g a g s   p a 0υ0fBfT
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 m a n u j a %
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 m a n u j a %
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 0h0m a n u j a %0h0.	(	A			0"o0au0υ0s h e d   l a s   s k y e s 0υ0dzQcffzf
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 m a n u cy a g a t e %
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 m a n u cy a g a t e %
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 0h0m a n u cy a g a t e %0h0.	(	A	7	M	/		$	G		0"o0N0υ0m i r   g y u r   p a 0υ0XrbBtbT
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 m a n u cy a g a t i p a r i g [h +t a s y a 
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 m a n u cy a g a t i p a r i g [h +t a s y a 
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 0h0m a n u cy a g a t i p a r i g [h +t a s y a 0h0.	(	A	7	M	/		$	?	*	0	?		C	9	@	$	8	M	/	0"o0N@be0υ0m i ' i   r g y u d   k y i s   y o n g s   s u   b z u n g   b a   l a 0υ0Xr`rbtQ@rfa|DfftV_tDVc
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 m a n u cy a k r a m a %
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 m a n u cy a k r a m a %
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 0h0m a n u cy a k r a m a %0h0.	(	A	7	M	/		M	0	.		0"o0N!k,{
T0υ0m i ' i   r i m   p a   d a n g   l u s   k y i   y a n   l a g   d a n g   y u l   l a   s o g s   p a ' i   m i n g   l a s   m i ' i   r i m   p a ' i   m i n g   l a 0υ0Xr`rbrXTQDctf@raScBQDatccf|BfT`rXrDcfXr`rbrXT`rXrDc
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 m a n u cy GC  s a b h g a t y m   u p a p a n n a %
 
 m a n u cy GC  s a b h g a t y m   u p a p a n n a %
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 0h0m a n u cy GC  s a b h g a t y m   u p a p a n n a %0h0.	(	A	7	M	/	>	#	>		  8	-	>		$	>	/	>	.	A	*	*	(	M	(		0"o0uNTR-N0υ0m i   d a n g   s k a l   b a   m n y a m   p a r   s k y e s 0υ0XrQDfcVXIXTbfzf
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 m a   n y a m s   p a = a k h a G
a m 
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 m a   n y a m s   p a = a v i k o p i t a %  ( a v i g o p i t a %) 
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 m a   n y a m s   p a ' i   b l o   g r o s = a n u p a h a t a m a t i %
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 m a n y a n 
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 m a n y a n 
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 m a   n y d z u   s h a   k a = m a  j u ca k a m 
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 m a   n y d z u   s h a   k a   c h e n   p o = m a h m a  j u ca k a m 
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 m a n y u %
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 m a n y u %
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 m a n p a %
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 m a n p a %
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 m a n y a t a n a m 
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 m a n y a t a n a m 
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 0h0m a n y a t a n a m 0h0.	(	>	/	$	(	.	M	0"o0aeQ0"o0aU0υ0y i d   k y i   s k y e   m c h e d 0υ0arQ@rfzXFzQ
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 m a   ' o n g s   p a ' i   d u s = a n g a t a k l a %
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 m a   ' o n g s   p a ' i   d u s   l a   m a   c h a g s   m a   t h o g s   p a ' i   y e   s h e s   m t h o n g   b a   ' j u g   p a = a n g a t e   ' d h v a n y   a s a Eg a m   a p r a t i h a t a C  j  n a d a r [a n a C  p r a v a r t a t e 
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 m a   p h e b s   p a   ' b e b s   p a = a j i t a C  j a y a t i 
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 m a r = g h [t a m 
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 m a   r a n g s   p a   m e d   p a ' a m   m i   b z o d   p a   m e d   p a = a n a n u s ky 
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 m a r a Ga d u %k h a m 
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 
 0h0m a r a Ga d u %k h a m 0h0.	0	#	&	A			.	M	0"o0{k0υ0' c h i   b a ' i   s d u g   b s n g a l 0υ0`FrV`rftBVfc
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 m a r a Gb h a v a %
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 m a r a Gb h a v a %
 
 0h0m a r a Gb h a v a %0h0.	0	#	>	-	5		0"o0{k	g0υ0' c h i   b a ' i   s r i d   p a 0υ0`FrV`rfrQT
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 m a r a GC[i k a m   ( m a r a Ga Cs i k a m .   m a r a G+[i k a m ) 
 
 m a r a GC[i k a m   ( m a r a Ga Cs i k a m .   m a r a G+[i k a m ) 
 
 0h0m a r a GC[i k a m   ( m a r a Ga Cs i k a m .   m a r a G+[i k a m ) 0h0.	0	#	>		6	?		.	M	  ( .	0	#		8	?		.	M	.   .	0	#	@	6	?		.	M	) 0"o0{k0υ0' c h i   b a ' i   c h a r   g t o g s   p a 0υ0`FrV`rFbBO|BfT
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 m a r   ' b r i   b a = a p a k a r ca %
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 m a r d i t a k a Gma k a %
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 
 0h0m a r d i t a k a Gma k a %0h0.	0	M	&	?	$		#	M				0"o0[
N*e0"o0[Nb*eLR0υ0g n o d   p a   c h o m s   p a ' a m   t s h e r   m a   d k r u g s   p a 0υ0BS|QTF|XfT`XZzbXQ@tBfT
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 m a r   g a d = m a r a k a t a m 
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 m a r   g s a r = s a r p i %
 
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 m a r   g y i   s n y i n g   k h u = s a r p i r m a G
a %
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 m a r i c a m 
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 m a r i c a m 
 
 0h0m a r i c a m 0h0.	0	?		.	M	0"o0i0υ0n a   l e   s h a m 0υ0SczdX
 
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 m a   r i g   p a = a v i d y 
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 m a   r i g   p a = a v i d y 
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 m a   r i g   p a ' i   s g o   n g a ' i   s p u b s   k y i   s g r i b   p a = a v i d y G
a k o ca p a ma l a m 
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 0h0m a r u m a r +c i k 0h0.	0	A	.	0	@		?		>	0"o0#lj0υ0m y a   n g a m   g y i   s m i g   r g y u 0υ0XDXBrfrBbt
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 m a   r u n g s   p a = d u r t m   ( d u r m e .   d u r m i .   t a r m i .   d u t a r m ) 
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a %
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 0h0m a r u %0h0.	0	A		0"o0U}^]0υ0m y a   n g a m 0υ0XDX
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 0h0m a r y d C  v y a v a s t h p a y a n t i 0h0.	0	M	/	>	&	>		  5	M	/	5	8	M	%	>	*	/	(	M	$	?	0"o00uLu\X0"o0dk0u[N0"o0lQ[N0"o0|v=zle0"o06R^0"o0NGSeϑ0υ0z h i n g   g i   s k a b s   s u   m u   t h u g   b r i s   k h r i m s   k y i   s k a b s   s u   n i   b k a '   k h r i m s   b c a ' 0υ0^rDBrfVfftXtPtBVrfArXf@rfVfftSrV@`ArXfVE`
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u l a p h a l a [l +%  ( a k [cmo p t   t a G
u l a p h a l a [l a m ) 
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N 0"o0[\0υ0m i   s m r a   b a 0υ0XrfV
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 m a v a r a %  ( m a p a r a %.   s a v a r a %) 
 
 0h0m a v a r a %  ( m a p a r a %.   s a v a r a %) 0h0.	5	0		  ( .	*	0		.   8	5	0		) 0"o0idFZ0υ0b a n   b u n 0υ0VSVtS
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 m a  c a %
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 m a  c a %
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 m a  j a r +
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 m a  j i cmh 
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 m a  j i cmh 
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 0h0m a  j i cmh 0h0.		M		?	7	M	 	>	0"o0I0υ0b t s o d 0υ0VY|Q
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 m a  j u [r +b u d d h a k ce t r a g u Ga v y kh a %
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 0h0m a  j u [r +b u d d h a k ce t r a g u Ga v y kh a %0h0.		M		A	6	M	0	@	,	A	&	M	'		M	7	G	$	M	0		A	#	5	M	/	B	9		0"o0Y	Tey[OWVR_}0υ0' j a m   d p a l   g y i   s a n g s   r g y a s   k y i   z h i n g   g i   y o n   t a n   b k o d   p a 0υ0`GXQTcBrfDfbf@r^rDBra|SOSV@|QT
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 0h0m a  j u [r +k u m r a b h kt a %0h0.		M		A	6	M	0	@		A	.	>	0	-	B	$		0"o0ek0"o0ek+^)R0"o0Y	Tey0υ0' j a m   d p a l   g z h o n   n u r   g y u r   p a 0υ0`GXQTcB^|SStbBtbT
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 
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 0h0m a Eg a l a m 0h0.		M		2	.	M	0"o0	Tey0υ0b k r a   s h i s   s a m   l t a s 0υ0V@drffXcf
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a %0h0.	#	?		B	!		0"o0s0"o0[0υ0g t s u g   n a   n o r   b u 0υ0BYtBSS|bVt
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T0υ0r i n   p o   c h e   d a n g   n o r   b u   d a n g   g s e r   d n g u l   l a   s o g s   p a ' i   m i n g   l a 0υ0brST|FzQDS|bVtQDBfzbQDtccf|BfT`rXrDc
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a l a m a t ) 0h0.	#	M	!	2	.	>	!		  ( .	#	M	!	2	.	$	>	) 0"o0hT^0υ0' k h o r   g y i   k h y a m s 0υ0`A|bBrAXf
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 
 0h0m a G
a n a m 0h0.	#	M	!	(	.	M	0"o0V0υ0b r g y a n   p o ' a m   c h a b   b a 0υ0VbST|`XFV
 
 
 
 m a G
a n a m   ( m a G
a t a m ) 
 
 m a G
a n a m   ( m a G
a t a m ) 
 
 0h0m a G
a n a m   ( m a G
a t a m ) 0h0.	#	M	!	(	.	M	  ( .	#	M	!	$	.	M	) 0"o00υ0c h a   b a ' a m   b z h a g   p a 0υ0FV`XV^BT
 
 
 
 m a G
a p a %
 
 m a G
a p a %
 
 0h0m a G
a p a %0h0.	#	M	!	*		0"o0Z@b0"o0^X0υ0m d u n   k h a n g   n g a m   b k a d   s a 0υ0XQtSADDXV@Qf
 
 
 
 m a G
a p kl a %  ( m u G
a p kl a ) 
 
 m a G
a p kl a %  ( m u G
a p kl a ) 
 
 0h0m a G
a p kl a %  ( m u G
a p kl a ) 0h0.	#	M	!	*	B	2		  ( .	A	#	M	!	*	B	2	) 0"o0t0"o0wt0υ0l h a m   y u   c a n 0υ0cXatES
 
 
 
 m a G
a %
 
 m a G
a %
 
 0h0m a G
a %0h0.	#	M	!		0"o0Y0"o00υ0s n y i n g   p o   ( s n y i n g ) 0υ0frDT|  ( frD) 
 
 
 
 m a G
a %
 
 m a G
a %
 
 0h0m a G
a %0h0.	#	M	!		0"o0Al0"o00υ0k h u r   b a 0υ0AtbV
 
 
 
 m a G
a %
 
 m a G
a %
 
 0h0m a G
a %0h0.	#	M	!		0"o0Al0"o00υ0k h u r   s k y a 0υ0Atbf                        
 
 
 
 m a G
a %
 
 m a G
a %
 
 0h0m a G
a %0h0.	#	M	!		0"o0g0υ0' b r a s   b u 0υ0`VfVt
 
 
 
 m a G
kk a %
 
 m a G
kk a %
 
 0h0m a G
kk a %0h0.	#	M	!	B			0"o0Ƈ0υ0s b a l   b a 0υ0fcV
 
 
 
 m a G
kk a %
 
 m a G
kk a %
 
 0h0m a G
kk a %0h0.	#	M	!	B			0"o0fV0υ0s b a l   p a 0υ0fcT
 
 
 
 m a c+
 
 m a c+
 
 0h0m a c+0h0.	7	@	0"o0X0υ0s n a g   t s h a 0υ0fBZ
 
 
 
 m c h a d   p a = m [t a g [h a m 
 
 
 
 m c h a n   k h u g = k a c c h a p u ma m   ( k a c c h a p u mma m ) 
 
 
 
 m c h a n   k h u n g = k a k ca %
 
 
 
 m c h e   b a = d a Cct r 
 
 
 
 m c h e   b a   b y i n   g y i s   p h r a   b a = a n u p kr v a d a Ccmr a %
 
 
 
 m c h e   b a   d k a r   b a = [u k l a d a Ccmr a %
 
 
 
 m c h e   b a ' i   s d e = d a Ccmr a s e n a %
 
 
 
 m c h e   b a   ' j i g s   s u   r u n g   z h i n g   m i   s d u g   p a = v i k a r l a v i k [t a d a Ccmr a %
 
 
 
 m c h e   b a   m n y a m   p a = s a m a d a Ccmr a %
 
 
 
 m c h e   b a   r n o   b a = t +k cGa d a Ccmr a %
 
 
 
 m c h e   b a   z l u m   b a = v [t t a d a Ccmr a %
 
 
 
 m c h e d   p a ' a m   k h y e b s   p a ' a m   r g y a s   p a = p r a s r i t a %  ( p r a s a r i t a %) 
 
 
 
 m c h e d   p a r   b y e d   p a ' a m   ' g r e m s   p a = v i s t [Gv a n t i   ( v i s t u Gv a n t i ) 
 
 
 
 m c h e r   p a = y a k [t 
 
 
 
 m c h i g   g a m   g t u n   g y i   g z h i = n i [d [i l 
 
 
 
 m c h i g   g u = n i [d p u t r a %
 
 
 
 m c h i l   b a = b a 
i [a m   ( b a 
i [a %) 
 
 
 
 m c h i l   l h a m = u p n a t 
 
 
 
 m c h i l   l h a m = p d u k 
 
 
 
 m c h i l   m a = k h e ma %
 
 
 
 m c h i l   m a ' i   s n o d = k h e ma k a mh a k a m   ( k h e ma k a ma h a k a m ) 
 
 
 
 m c h i l   m a ' i   s n o d = [l e cm a k a mh a k a m 
 
 
 
 m c h i l   m a ' i   t h a l   b a = k h e ma p i G
a %
 
 
 
 m c h i   m a = a [r u 
 
 
 
 m c h i n   p a = p l +h a %
 
 
 
 m c h o d   ' o s   p a = r h a t a %
 
 
 
 m c h o d   p a = p kj a n 
 
 
 
 m c h o d   p a = p kj a n 
 
 
 
 m c h o d   p a ' i   y o   b y a d   k y i   m i n g   l a = p kj p a r i ck r %
 
 
 
 m c h o d   p a r   b y a   b a = m a h i m 
 
 
 
 m c h o d   p a r   b y a s = m a h i t a m 
 
 
 
 m c h o d   p a r   ' o s   p a s   m c h o d   p a = p kj y a p kj i t a m 
 
 
 
 m c h o d   p h y i r   t h o g s = y a j  o p a v +t a m 
 
 
 
 m c h o d   r t e n = s t kp a %
 
 
 
 m c h o d   r t e n = c a i t y a m 
 
 
 
 m c h o d   r t e n   d a n g   ' d r a   b a r   b y a s   t e   z a s   m i   b z a ' = n a   s t kp k [t i m a v a m [d y a   p i G
a p t a C  p a r i b h o k cy m a %  ( n a   s t kp k [t i m a v a m [d y a   p i G
a p t r a C  p a r i b h o k cy m a %) 
 
 
 
 m c h o d   r t e n   g y i   ' j i g   p a = s t kp a b h e d a n a m 
 
 
 
 m c h o d   r t e n   g y i   ' k h o r   s a = c a i t y Eg a Ga m 
 
 
 
 m c h o d   s b y i n = y a j a n a m 
 
 
 
 m c h o d   s b y i n = k r a t u %
 
 
 
 m c h o d   s b y i n   b r g y a   p a = [a t a k r a t u %
 
 
 
 m c h o d   s b y i n   b y a s = i cmi %
 
 
 
 m c h o d   s b y i n   b y a s = y a j  a m 
 
 
 
 m c h o d   s b y i n   b y a s = y a cm
 
 
 
 m c h o d   s b y i n   b y e d   d u   ' j u g   p a = y j a n a m 
 
 
 
 m c h o d   s b y i n   g y i   r i g   b y e d = y a j u r v e d a %
 
 
 
 m c h o d   s b y i n   k h o r   m o r   b y e d   p a ' a m   s b y i n   p a   m i   ' c h a d   p a r   b y e d   p a = y y a j kk a %
 
 
 
 m c h o d   s b y i n   l a s   b y u n g   b a = y g a m a y a m 
 
 
 
 m c h o d   s b y i n   l e g s   p a r   b y a s = s u y a cm
 
 
 
 m c h o d   s d o n g = y kp a %
 
 
 
 m c h o d   y o n = a r g h a %
 
 
 
 m c h o g = a g r a %
 
 
 
 m c h o g   g a m   g t s o   b o = p r a cmh a %
 
 
 
 m c h o g   g i   r i n   c h e n   m a = r a t n o t t a m 
 
 
 
 m c h o g   l d a n = s a v a r a %
 
 
 
 m c h o g   n y a l = n i k h a r v a m 
 
 
 
 m c h o g   s b y i n = v a r a d a 
 
 
 
 m c h o g   s r e d = v a r a r u c i %
 
 
 
 m c h o g   t u = a t y a n t a m 
 
 
 
 m c h o g   t u   b k r a b s   p a = [r e y n 
 
 
 
 m c h o g   t u   b s d u   b a = j y y n 
 
 
 
 m c h o g   t u   b y u n g   b a = p r a k [cma %
 
 
 
 m c h o g   t u   b y u n g   b a = u t k [cma %
 
 
 
 m c h o g   t u   d g a '   b a = p r m o d y a m 
 
 
 
 m c h o g   t u   d g a '   b a ' i   s n g o n   d u   ' g r o   b a ' i   c h o s   d g u ' i   m i n g   l a = n a v a   p r a m o d y a p kr v a k   d h a s m %
 
 
 
 m c h o g   t u   d p a '   b a ' i   l a g   p a = a g r a v +r a b h u %
 
 
 
 m c h o g   t u   m c h o g   ' o s = v a r r h a %
 
 
 
 m c h o g   t u   y i d   d u   ' t h a d   p a = p a r a m a m a n o j  a %
 
 
 
 m c h o g   y a s = p a d m a m 
 
 
 
 m c h o g   y a s = p a d m a %
 
 
 
 m c h o g   y a s = p r a v a r a m 
 
 
 
 m c h o g   y a s   /   m c h o g   y a l = p r a v a r a %
 
 
 
 m c h o n g s   p a = l a Eg h i t a m 
 
 
 
 m c h u = m a g h 
 
 
 
 m c h u = o cmh a %
 
 
 
 m c h u   b i m   b a   l t a r   d m a r   b a = b i m b o cmh i 
 
 
 
 m c h u   m e d = a n o cmh a k a %
 
 
 
 m d a ' = [a r a %
 
 
 
 m d a '   b o   c h e = t o m a r a %
 
 
 
 m d a '   b o   c h e   ' p h e n   t h a b s = t o m a r a g r a h a %
 
 
 
 m d a '   d u g = v i ca m 
 
 
 
 m d a '   g n a m   r g y a n g   d u   ' p h a n g s   p a ' a m   m d a '   r t s e   m o   g y e n   d u   b s t a n   t e   ' p h a n g s   p a = k G
a m   kr d h v a m u k h a C  k ci p t a m 
 
 
 
 m d a '   g z h u = d h a n u ck a l p a k a %  ( d h a n u s k a l ca ) 
 
 
 
 m d a n g s   s a m   g z i   b r j i d = o j a %
 
 
 
 m d a '   ' p h a n g   b a = i cu k ce p a %
 
 
 
 m d a '   p h y e   l c a g s   l a s   b y a s   p a = a r d h a n r c a %
 
 
 
 m d a s   s a   r k o = k G
e n a   m a h +C
 
 
 
 m d a '   y a b   b a m   b a   g a m = o v i d h y a n a k h 
 
 
 
 m d e ' u   b e ' u   s o   ' d r a   b a = v a t s a d a n t a k a %
 
 
 
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 m d o = s kt r a m 
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 m d o   ' d z i n   p a = s kt r a d h a r a %  ( s kt r a d h r a %) 
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 m d o g   d k a r = k a r k a r a v a %
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 m d o g   d k a r   c h e n   p a = m a h k a r k a r a v a %
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 m d o ' i   s d e = s kt r a m 
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 m d o m s = s a Cb d h a p r a d e [a %
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 m d o r   b s d u   n a = s a m s a t a %  ( s a m m s a t a %) 
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 m d o r   b s h a d   p a ' a m   s a   b c a d   p a = mi p p i ma k a %
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 m d o r   b y a s = s kt r a m 
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 m d o r   b y a s   p a = s kt r a m 
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 m d o r   n a = s a Ck ce p a t a %
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 m d o r   n a   n y e   b a r   l e n   p a ' i   p h u n g   p o   l n g a   s d u g   b s n g a l = s a Ck ce p e Ga   p a  c o p a d n a s k a n d h a d u %k h a m 
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 m d o   s d e = s kt r n t a %
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 m d o   s d e = s kt r a m 
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 m d o   s d e   b a = s a u t r n t i k a %
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 m d o   s d e   l a s   ' b y u n g   b a ' i   b y a n g   c h u b   s e m s   d p a ' i   y o n   t a n   t h o g   t h o g   s m o s   p a ' i   m i n g   l a = b o d h i s a t t v n C  s kt r n t a - n i r g a t n i   k n i   c i d   (   k a  c i d   )   g u Ga - n m n i 
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 m d u d   p a = g r a n t h a %
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 m d u d   p a ' a m   g o s = g r a n t h a %
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 m d u d   p a   b o r   b a = g r a n t h i t a %  ( - / g r a t h + i + t a ) 
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 m d u d   p a   ' g r o l   b a ' a m   b c i n g s   p a = g r a n t h i m o c a k a %
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 m d u d   p a r   ' d z i n   p a = v a i r n u b a n d h a %
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 m d u d   p a   r n a m s   s h i n   t u   b c a d   p a = p r a c c h i n n o   g r a n t h a i %
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 m d u n   d u   b d a r   b a ' a m   m d u n   g y i s   b l t a s   p a = p u r a s k [t a %
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 m d u n   d u   s n u r   b a = n i r y Ga m   ( n i r y n a m ) 
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 m d u n g = k u n t a %
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 m d u n g   n g a m   t h a g   m d u n g = p r s a %
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 m d u n g   p a = p r s i k a %
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 m d u n g   r t s e   g s u m   p a = t r i [kl a m 
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 m d u n g   t h u n g = [a k t i %
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 m d u n   k h a n g   n g a m   b k a d   s a = m a G
a p a %
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 m d u n   n a   ' d o n = p u r o h i t a %
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 m d z e = k u cmh a m 
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 m d z e s   b z a n g = l a v a Ga b h a d r i k a %
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 m d z e s   ' c h o s = p r a s d h i v r i k a %  ( p r s d i v r a k a ) 
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 m d z e s   p a ' a m   t a   l o r   t a   l e r   g y u r   p a = b h r j a t e 
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 m d z o d   p a = b h G
a r i k a %
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 0h0m e c a k a m 0h0.	G			.	M	0"o0xYt0"o0xYt0υ0g z i 0υ0B_r
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 0h0m e g h a s a m b h a v a %0h0.	G		8	.	M	-	5		0"o0Q0υ0s p r i n   ' b y u n g 0υ0frS`VtD
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 
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 
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 
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 m e   l o n g = d a r [a %
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 m e l   t s h e = p r a h a r a %
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 m e l u %
 
 m e l u %
 
 0h0m e l u %0h0.	G	2	A		0"o00υ0' p h r a d   y a s 0υ0`UQaf
 
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 m e   m a   m u r = k u k kl a m .   k u k k u l a m 
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 m e   m o ' a m   s g r e ' u = l a t r k a %  ( l a t + a r k a ) 
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 m e   m u r   g y i   ' o b s   s a m   d o n g = a g n i k h a d 
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 
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 m e r a k a m 
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 m e r a k a m 
 
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 
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 m e r   m e r   p o = a r b u d a m 
 
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 m e r u b a l a p r a m a r d +
 
 m e r u b a l a p r a m a r d +
 
 0h0m e r u b a l a p r a m a r d +0h0.	G	0	A	,	2	*	M	0	.	0	M	&	@	0"o0gdX'YL_0υ0l h u n   p o ' i   s t o b s   ' j o m s   p a 0υ0ctST|`rf|Vf`G|XfT
 
 
 
 m e r u d a %.   m e l u d a %
 
 m e r u d a %.   m e l u d a %
 
 0h0m e r u d a %.   m e l u d a %0h0.	G	0	A	&		.   .	G	2	A	&		0"o0o@0υ0r d z i   p h y o d 0υ0brU|Q
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 m e r u d u %
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 m e r u d u %
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 0h0m e r u d u %0h0.	G	0	A	&	A		0"o0V@0υ0r d z i   p h y o d 0υ0brU|Q
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 m e r u s u s a m b h a v a %
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 m e r u s u s a m b h a v a %
 
 0h0m e r u s u s a m b h a v a %0h0.	G	0	A	8	A	8	.	M	-	5		0"o0YؚuQ0υ0l h u n   p o   s h i n   t u   ' b y u n g   b a 0υ0ctST|drSOt`VtDV
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 m e r u [i k h a r a d h a r a %  k u m r a b h kt a %
 
 m e r u [i k h a r a d h a r a %  k u m r a b h kt a %
 
 0h0m e r u [i k h a r a d h a r a %  k u m r a b h kt a %0h0.	G	0	A	6	?		0	'	0		  	A	.	>	0	-	B	$		0"o0؞Mz0"o0cL_z[z0υ0l h u n   p o ' i   r t s e   ' d z i n   g z h o n   n u r   g y u r   p a 0υ0ctST|`rbz`[rSB^|SStbBtbT
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 m e r u %
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 m e r u %
 
 0h0m e r u %0h0.	G	0	A		0"o0ؚ'Y0"o0Yؚ0υ0l h u n   p o 0υ0ctST|
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 m e r u %
 
 m e r u %
 
 0h0m e r u %0h0.	G	0	A		0"o0L_jq\0υ0l h u n   p o 0υ0ctST|
 
 
 
 m e r u mu %.   m e r u h u %.   m e r u t k%
 
 m e r u mu %.   m e r u h u %.   m e r u t k%
 
 0h0m e r u mu %.   m e r u h u %.   m e r u t k%0h0.	G	0	A		A		.   .	G	0	A	9	A		.   .	G	0	A	$	B		0"o0nf0υ0l h u n   y a s 0υ0ctSaf
 
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 m e   s h e l = s kr y a k n t a %
 
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 m e s   ' j i g   p a = t e j a %s a Cv a r t a n +
 
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 m e   s p a r   b a = s a Cd h u k ca Ga m 
 
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 m e s   p o = p i t m a h a %
 
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 m e   t h a b = a g n i k u G
a %
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 
 m e   t o g = p u cp a m 
 
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 
 m e   t o g   b k r a m   b a ' a m   g t o r   b a = p u cp b h y a v a k +r Ga m 
 
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 
 m e   t o g   ' d a b   m a   t h a m s   c a d   r g y a s   p a = s a r v a p a r i p h u l l a m 
 
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 m e   t o g   g i   d o g   p a = s t a m b a k a m 
 
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 
 m e   t o g   g i   p h u r   m a = p u cp a p u ma m 
 
 
 
 m e   t o g   g i   r t s a   b a   l a   s o g s   p a ' i   m i n g   l a = p u cp a m kl d i n m n i 
 
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 
 m e   t o g   g i   s h i n g = p u cp a v [k ca %
 
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 
 m e   t o g   g i   y o n   t a n   g y i   m i n g   l a = p u cp a g u Ga n m n i 
 
 
 
 m e   t o g   g y i   d k y i l   ' k h o r   c a n = k u s u m a k e t u m a G
a l +
 
 
 
 m e   t o g   k h a   ' b u s   p a = k u 
m a l a k a j t a m   ( g u d m a l a k a j t a m ) 
 
 
 
 m e   t o g   k h a   b y e   b a = k k s y a k a m   ( p r k s y a k a m ) 
 
 
 
 m e   t o g   k h a   ' g a s   p a = m u k u l a j t a m   ( m a k u l a j t a m .   t a r i k a j t a m .   m u Eg +b h kt a m ) 
 
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 
 m e   t o g   l u g   m i g = e 
k ci p u cp a m 
 
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 
 m e   t o g   m d o g   m d z e s = r o c a %
 
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 m e   t o g   m d o g   m d z e s   c h e n   p o = m a h r o c a %
 
 
 
 m e   t o g   m n g o n   p a r   b k r a m   p a ' a m   c h a l   p a r   b k r a m   p a = p u cp b h i k +r Ga %
 
 
 
 m e   t o g   p h r e n g   b a ' i   t s h o n g   k h a n g = m l y p a Ga %
 
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 
 m e   t o g   ' p h r e n g   r g y u n   ( m e   t o g   p h r e n g   m k h a n ) = m l k r a %
 
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 m e   t o g   r g y a n = m u k h a p u cp a k a m 
 
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 m e   t o g   r g y a n = m u k h a p h u l l a k a m 
 
 
 
 m e   t o g   r n a   r g y a n   p h a l   m o   c h e = a v a t a Cs a k a m 
 
 
 
 m e   t o g   s d o n g   p o   r g y a s   p a ' i   c o d   p a n   c a n = p u cp a d r u m a k u s u m i t a m u k u ma %
 
 
 
 m e   t o g   s n a   t s h o g s   k y i   m i n g   l a = p u cp a n m n i 
 
 
 
 m e   t o g   t h o d = [e k h a r a m 
 
 
 
 m g a l   m e ' i   ' k h o r   l o = a l t a c a k r a m 
 
 
 
 m g a r   s p y a d = k a r m r a b h a G
i k 
 
 
 
 m g o = m [g a [i r %
 
 
 
 m g o = [i r a %
 
 
 
 m g o   ' b a r   ' b u r   c a n = g h a m[i r s   ( g h a m[i r a s .   v a t t u [i r a s ) 
 
 
 
 m g o   b o n g   b u ' i   l t a   b u = k h a r a [+r ca %
 
 
 
 m g o   c o d   p a n   c a n   l a   c h o s   m i   b s h a d = n a   m a u l +[i r a s e   d h a r m a C  d e [a y i cy m a %
 
 
 
 m g o   d a n g   g o s   l a   m e   ' b a r   b a   l t a   b u = d +p t a [i r a [c e l o p a m a %
 
 
 
 m g o   d k r i s   p a   l a   c h o s   m i   b s h a d = n a   v e cmi t a [i r a s e   d h a r m a C  d e [a y i cy m a %
 
 
 
 m g o   g c i g   t u   l u n g   b s t a n   p a = e k A[a v y k a r a Ga m 
 
 
 
 m g o   g l o g = u v y a d h a %  ( u t p h i k ) 
 
 
 
 m g o   g n y i s   p a = d v i [+r ca %
 
 
 
 m g o ' i   g l o g   p a = u t p i k a 
 
 
 
 m g o ' i   g l o g   p a = u t p h i k 
 
 
 
 m g o ' i   r g y a n = m kr d h b h a r a Ga m 
 
 
 
 m g o   ' k h o r = b h r a m a %
 
 
 
 m g o   k h y i ' i   l t a   b u = [v a [+r ca %
 
 
 
 m g o   m i   b s g y u r = n a   [+r ca p r a c l a k a m 
 
 
 
 m g o   m i   g y o g = n o d g u Gmh i k a y   ( n o d g u cmh i k a y ) 
 
 
 
 m g o n = n t h a %
 
 
 
 m g o n   m e d   z a s   s b y i n   g y i   k u n   d g a '   r a   b a = a n t h a p i G
a d a s y r m a %
 
 
 
 m g o   p h a g   g i   l t a   b a = s kk a r a [+r ca %
 
 
 
 m g o   s k y a   b a = p l i t y a m 
 
 
 
 m g o   s m a d   p a = a d h o m u k h a %
 
 
 
 m g o   s m o s   p a s   g o   p a = u d g h a mi t a j  %
 
 
 
 m g o   s m y u n g   ( m g o   s n y u n g ) = l i Eg a [i r %  ( l i g a [i r a %) 
 
 
 
 m g o ' u   c h u n g = a [+r ca k a %
 
 
 
 m g r i n   p a = g r +v 
 
 
 
 m g r o n = a t i t h i %
 
 
 
 m g r o n   b u   ( ' g r o n   b u ) = k a p a r d i k 
 
 
 
 m g r o n   b u   ( ' g r o n   b u ) = k a p a r d a k a %
 
 
 
 m g r o n   d u   b o d   p a = u p a n i m a n t r a Ga m 
 
 
 
 m g r o n   d u   b o s   p a = n i m a n t r a Ga k a m 
 
 
 
 m g r o n   d u   g n y e r   b a = u p a n i m a n t r a Ga m 
 
 
 
 m g r o n   d u   g n y e r   b a   l a s   r i n g   d u   ' d u g   p a = p r a v r i t r t h t i s e v 
 
 
 
 m g u   b a = u d a g r a %
 
 
 
 m g u   b a r   b y a   b a = m n p y a m   ( m n t v a m ) 
 
 
 
 m g u   b a r   b y a   b a ' a m   m n y e s   p a r   b y a   b a = r d h a n a m 
 
 
 
 m g u   b a r   b y a s = c +r Ga m n p y a m   ( c +r Ga m n t v a m ) 
 
 
 
 m g u l   g d u b = h a r ca %
 
 
 
 m g u l   n a   n o r   b u = m a Gi k a Gmh a %
 
 
 
 m g u l   p a = k a Gmh a %
 
 
 
 m g u l   p a   s g r a   n g a r   n g a r   p o s   ' g a g s   p a = k h a r u k h a r v a s a k t a k a Gmh a %
 
 
 
 m g u l   r g y a n = k a Gmh b h a r a Ga m 
 
 
 
 m g u l   r i n g s   c h e s   p a = a t i g r +v a %
 
 
 
 m g y o g s   p a = j a v a %
 
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 
 m g y o g s   p a = j v a %
 
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 
 m i ' a m   c i = k i Cn a r a %
 
 
 
 m i ' a m   c i ' i   d b a n g   p o ' i   m i n g   l a = k i n n a r   y a t h 
 
 
 
 m i ' a m   c i ' i   r g y a l   p o   l j o n   p a s   z h u s   p a = d r u m a k i n n a r a r j a p a r i p [c c h 
 
 
 
 m i ' a m   c i ' i   r g y a l   p o   s d o n g   p o ' a m   l j o n   p a = d r u m a k i n n a r a r j 
 
 
 
 m i ' a m   c i   l j o n   p a ' i   ' o d = d r u m a k i n n a r a p r a b h a %
 
 
 
 m i   b d e   b a   l a   g s o   s b y o n g   b y a   b a = p a t   p o ca d h a m   ( a r v a t p o ca d h a m ) 
 
 
 
 m i   b r d z e = n o t k [cmk a y 
 
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 
 m i   b r j e d   p a = a s a m p r a m o ca %
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 m i   b r l a n g   b a = a p a r u c
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 m i   b s g u l   p a = a k a m p y a %
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 m i   b s r u n   p a = k h a l a %
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 m i   b z a d   p a = d r u Ga %
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 m i   b z o d = n a   k ca m a t e 
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 m i   ' c h a g s = n a   d e [a y a t i 
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 m i   c h e   b a = a v [h %
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 m i   c h o g   g a m   m i   p h o d   d a m   n y e   b a r   m i   ' g r o = n o p a i t i 
 
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 m i   ' c h o r   b a r   p h o g   p a = a k cu GGa v e d h a %  ( a k cu Ga v e d h a %) 
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 m i   c h u n g   b a = a h r s a %  ( a h u s a %) 
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 m i   ' d a '   b a = a v y a t i k r a m a Ga m   ( a u p a t i   p r a m a Ga m ) 
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 m i   d a n g   s k a l   b a   m n y a m   p a r   s k y e s = m a n u cy GC  s a b h g a t y m   u p a p a n n a %
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 m i   d b e n   p a ' a m   ' d u   ' d z i   c a n = a n a p a k [cma %  ( a n a v a k [cma %) 
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 m i d d h a m 
 
 m i d d h a m 
 
 0h0m i d d h a m 0h0.	?	&	M	'	.	M	0"o0aw w0υ0g n y i d 0υ0BIrQ
 
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 m i   d g a '   b a ' a m   y o n g s   s u   s k y o   b a = p a r i k h e d a %
 
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 m i   d g a '   b a   l a s   ' b y i n   p a   n i   d g a '   b a = a r a t i n i %s a r a Ga C  m u d i t 
 
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 m i   d g e   b c u ' i   l a s   k y i   m i n g   l a = d a [k u [a l n i 
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 m i   d m a '   b a = a n a v a n a t 
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 m i   d m i g s   p a = a n u p a l a b d h i   ( a n u p a l a b d h i h e t u %) 
 
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 m i   d m i g s   p a ' i   t s h u l   g y i s   b s g o m   m o = a n u p a l a m b h a y o g e n a   b h v a y a t i 
 
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 m i   d m i g s   p a   s t o n g   p a   n y i d = a n u p a l a m b h a [kn y a t 
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 m i   d n g a n g s = n a   s a Ct r a s a t i 
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 m i   ' d o d   p a ' a m   m i   s d u g   p a = a n i cma %
 
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 m i   ' d o r   b a = a n u p a r a t a %  ( a n u p a r a t k u n t a C) 
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 m i d   p a = k a Gmh a n l i k 
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 m i   ' d r a   b a r   s m i n   p a s   n a   r n a m   p a r   s m i n   p a = v i s a d [[a p k o   v i p k a %
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 m i   ' d z e m = n a   j e h r +y a t e 
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 m i   ' d z e m   p a = a b h +r u %
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 m i   ' d z e m   p a ' i   m i n g   l a = a b h a y a p a r y y a %
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 m i g   b a r   ' d z i n g s   p a = m i l i t k ca %
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 m i g   ' b r u m   c a n = a k ci v i v a r c i k a %  ( a k ci v i c a r c i k a %) 
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 m i g   b z a n g   b d a g   p o = s u n e t r d h i p a t i %
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 m i g   b z a n g   r i n g   d g a ' = p r a m u d i t a p r a l a m b a s u n a y a n a %
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 m i g   c h u   b u r   l t a   b u = b u d b u d k ca %
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 m i g   c h u n g   b a = c kl l k ca %
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 m i g   d m a r = a Eg r a k a %
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 m i   g d u n g   b a = a t a p %
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 m i g   ' d z e r   c a n = a k ci [a n t r a %  ( a k ci [a t t r a %) 
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 m i g   g c i g   p a = e k k ca %
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 m i g   g d u g   p a   ( m i   s d u g   p a ) = d [cmi v i ca h 
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 m i g   g i   ' b r a s   b u = t r a k a %
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 m i g   g i   d b a n g   p o = c a k cu r i n d r i y a m 
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 m i g   g i   ' d u s   t e   r e g   p a   l a s   b y u n g   b a ' i   t s h o r   b a   b d e   b a ' a n g   r u n g   s d u g   b s n g a l   b a ' a n g   r u n g   s d u g   b s n g a l   y a n g   m a   y i n   b d e   b a ' a n g   m a   y i n   p a ' a n g   r u n g = c a k cu %s a Cs p a r [a j   v e d a n   s u k h p i   d u %k h p y a d u %k h s u k h p i 
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 m i g   g i   k h a m s = c a k cu r d h t u %
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 m i g   g i   r d z i   m a = p a k cm a n   ( p a k cm a %) 
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 m i g   g i   r n a m   p a r   s h e s   p a = c a k cu r v i j  n a m 
 
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 m i g   g i   r n a m   p a r   s h e s   p a ' i   k h a m s = c a k cu r v i j  n a d h t u %
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 m i g   g i   s k y e   m c h e d = c a k cu r y a t a n a m 
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 m i g   g i   s k y e s   b u = a k ci p u r u ca %
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 m i g   g i s   m i   r t s o l   b a r   b y a   b a ' i   p h y i r = v i c a k cu %k a r a Gy a 
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 m i g   g t s a n g   d g a '   ' b y u n g = [u c i n e t r a r a t i s a m b h a v a %
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 m i g   g y e n g   b a r   m i   b y a   b a = a n u t k ci p t a c a k cu ca %
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 m i g   h a   c a n g   c h e   b a = a t i v a t t k ca %  ( a t i v a n t k ca %) 
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 m i g   h a   c a n g   s e r   b a = a t i p i Eg a l k ca %
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 m i g   l d a n   m a = c a k cu cm a t +
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 m i g   m a n g s   r i s   s u   b r i s   p a = a cmp a d a n i b a d d h a %  ( n i v a r d d h .   n i v a Eg a .   n i v a n d h a m ) 
 
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 m i g   m c h i   m a   p h y u n g   b a = r u GGa n a y a n a %
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 m i g   m e d   p a = a n a k ca k a %
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 m i g   m i   b z a n g = v i r kp k ca %
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 m i g   m i   ' d z u m   p a = a n i m i ca %
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 m i   g n a s   p a ' a m   m i   b r t e n   p a = a n i [r i t a %
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 m i   g n a s   p a ' i   m y a   n g a n   l a s   ' d a s   p a = a p r a t i cmh i t a n i r v Ga m 
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 m i g   n e ' u   l e   l t a   b u = n a k u l k ca %
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 m i g   n o n g s   b a = me r k ca %  ( 
a r a k ca %.   t o r a k ca %.   t o r a k c%) 
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 m i g   ' p h r u l = m y 
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 m i g   p h y i n   c i   l o g = v i p a r +t k ca %
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 m i g   p o   c h e = a k ci [l %
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 m i g   r n a g   g a m   m i g   r n g u   m a = c a k cu r m a l a m 
 
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 m i   g s a l   b a = a s a Cp r a k h y n a m 
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 m i g   s e r = k m a l 
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 m i g   s h u   c a n = a k ci d a r d r u %
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 m i g   s l e ' o = [i k y k ca %  ( [i k ck ca %) 
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 m i g   s l e ' o = k a cm +l i t k ca %
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 m i g   s m a n   s n o d   d o n g   b u = b h a i ca j y  j a n a n l i k   ( b h a i ca j y a j n a n l i k a .   b h a i ca j y  c a n a n l i k ) 
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 m i   g t o n g   b a r   b s g o m   p a = a n i r k [t o   d h y y +
 
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 m i   g t s a n g   b a ' a m   p h y i   s a = m +
h a %
 
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 m i   g t s a n g   b a ' i   m c h o d   s b y i n = p u r u ca m e d h a y a j  a %
 
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 m i   g y e n g   b a   m i   g y e l   b a ' a m   s n y o m s   l a s   m e d   p a = a t a n d r i t a %
 
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 m i g   y o   b a = k e k a r a %
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 m i   g y o   b a = n i  j y a m 
 
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 m i   g y o   b a = a c a l 
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 m i   g y o   b a r   g s h e g s   p a = a v a k r a g m +
 
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 
 m i   g y o   b a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a n i  j y o   n m a   s a m d h i %
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 m i g   y o r = p r a t i b h s a %
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 m i   ' g y u r   b a = a c a  c a l 
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 m i   ' g y u r   b a = n i r v i k r a %
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 m i   ' g y u r   b a = n i y a m a %
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 m i   ' g y u r   b a ' i   c h o s   c a n = a v i p a r i Gm a d h a r m   ( a v i p a r i Gm a d h a r m a n ) 
 
 
 
 m i   ' g y u r   r a m   m i   t h o g s   s a m   m a   s d o d   d a m   r g y u n   m i   ' c h a d   p a = n a   v i cmh i h a t i   ( v i cmh i r a Gt i ) 
 
 
 
 m i   g z a r = n o t s a k t i k a y 
 
 
 
 m i g   z l u m   p o = a k ck ca %
 
 
 
 m i g   z u r = k a mk ca %
 
 
 
 m i ' i   c h o s   b l a   m a   b r j o d   p a = u t t a r a m a n u cy a d h a r m r o c a n a m 
 
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 m i ' i   c h o s   b l a   m a   s m r a   b a = u t t a r a m a n u cy a d h a r m a p r a l p a %
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 m i ' i   ' j i g   r t e n = m n u cy a l o k a %  ( m a n u cy a l o k a %) 
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 m i ' i   r g y u d   k y i s   y o n g s   s u   b z u n g   b a   l a = m a n u cy a g a t i p a r i g [h +t a s y a 
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 m i ' i   r i g s   s n a   t s h o g s   k y i   m i n g   l a = c a t v r o   v a r G%
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 m i ' i   r i m   p a   d a n g   l u s   k y i   y a n   l a g   d a n g   y u l   l a   s o g s   p a ' i   m i n g   l a s   m i ' i   r i m   p a ' i   m i n g   l a = m a n u cy a k r a m a %
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 m i   ' j i g s   p a = v i [r a d a %
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 m i   k h o m   p a   b r g y a d   k y i   m i n g   l a = a cmv a k ca G%
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 m i   ' k h r u g s = a k co b h y a %
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 m i   ' k h r u g s   c h e n   p o = m a h k co b h y a %
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 m i   ' k h r u g s   p a = a k co b h y a %
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 m i   ' k h r u g s   p a   p h r a g   b r g y a   n a   k h y a d   b y i n   z h e s   b y a ' o = [a t a C  a k co b h y GC  v i v h o   n m o c y a t e 
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 m i   l c o g s   p a   m e d   p a = a n g a m y a m 
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 m i   l d a n   p a = a y o g a %
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 m i   l d a n   p a ' a m   b r a l   b a = v i s a Cy o g a %
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 m i l i t k ca %
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 m i l i t k ca %
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 0h0m i l i t k ca %0h0.	?	2	?	$	>		M	7		0"o0<wkNce0"o0<w<w'YY0υ0m i g   b a r   ' d z i n g s   p a 0υ0XrBVb`[rDfT
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 m i   m c h o n g = n o l l a Eg h i k a y 
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 m i   m d z a '   b a = a m i t r a m 
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 (   m i   m d z a '   b a ' i   l a s   k y i   m i n g   l a   ) = a m i t r a k a r m a 
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 m i   m j e d   k y i   b d a g   p o   t s h a n g s   p a = b r a h m   s a h Cp a t i %
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 m i   m j e d   k y i   ' j i g   r t e n   g y i   k h a m s = s a h l o k a d h t u %
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 m i   m n y a m   p a   d a n g   m n y a m   p a = a s a m a s a m a %
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 m i   m n y a m   p a   d a n g   m n y a m   p a = a s a m a s a m a %
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 m i   m n y a m   p a   d a n g   m n y a m   p a ' i   p h u n g   p o   l n g a = a s a m a s a m a p a  c a s k a n d h a %
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 m i   m n y a m   p a   d a n g   m n y a m   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a s a m a s a m   n m a   s a m d h i %
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 m i   m t h u n   p a = v i l o m a 
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 m i   m t h u n   p a = p r a t i l o m a 
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 m i   m t h u n   p a = v y a g r a %
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 m i   m t h u n   p a = p r a t i k kl a %
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 m i   m t h u n   p a ' a m   r a d   r o d   d u   g y u r   p a ' a m   p h a n   t s h u n   d u   ' g y u r   b a ' a m   t h o   b r e l   b a = v y a g r a %
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 m i   m t h u n   p a ' i   p h y o g s   l a   m e d   p a = a s a p a k ce   c s a t t v a m 
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 m i   m t h u n   p a r   l t a   b a ' a m   l t a   b a   m i   z a d   p a = v i ca m a d [cmi %
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 m i   n a   b a r   c h u ' i   n a n g   d u   b s h a n g   g c i   d a n g   m c h i l   m a   d a n g   s n a b s   d a n g   s k y u g s   p a   d a n g   k h a   n a s   b y u n g   b a   m i   d o r = n g l n   u d a k a   u c c r a p r a s r v a C  k h e ma C  s i Eg h Ga k a C  v n t a C  v i r i k t a C  c c h o r a y i cy m i 
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 m i   n a   b a r   ' d u g   p a   l a   ' g r e n g s   t e   c h o s   m i   b s h a d = n o t t h i t o   n i ca GGy g l n y a   d h a r m a C  d e [a y i cy m a %
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 m i   n a   b a r   g n y a '   g o n g   d u   b s n o l   b a   l a   c h o s   m i   b s h a d = n a   v y a s t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
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 m i   n a   b a r   ' g r e n g   s t e   b s h a n g   g c i   m i   b y a = n g l n   u t t h i t   u c c r a p r a s r v a C  k a r i cy m a %
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 m i   n a   b a r   g z a r   b a   l a   c h o s   m i   b s h a d = n o t s a k t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
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 m i   n a   b a r   l a m   n a s   ' g r o   b a   l a   l a m   g y i   ' g r a m   n a s   ' g r o   z h i n g   c h o s   m i   b s h a d = n o t p a t h e n a   g a c c h a n t a %  p a t h e n a   g a c c h a t e   a g l n y a   d h a r m a C  d e [a y i cy m a %
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 m i   n a   b a r   m d u n   d u   ' g r o   b a   l a   p h y i   n a s   ' g r o   z h i n g   c h o s   m i   b s h a d = n a   p [cmh a t o   g a c c h a n t a %  p u r a t o   g a c c h a t e   a g l n y a   d h a r m a C  d e [a y i cy m a %
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 m i   n a   b a r   m g o   g y o g s   p a   l a   c h o s   m i   b s h a d = n o d g u Gmh i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %  ( n o d g u cmh i k a k [t y g l n y a   d h a r m a C  d e [a y i cy m a %) 
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 m i   n a   b a r   n y a l   b a   l a   ' d u g   s t e   c h o s   m i   b s h a d = n a   n i ca GG  n i p a n n y g l n y a   d h a r m a C  d e [a y i cy m a %
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 m i   n a   b a r   p h r a g   p a   g n y i s   k a   l a   g z a r   b a   l a   k h a   c h o s   m i   b s h a d = n a   p a r y a s t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
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 
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 m i   n a   b a r   s t a n   m t h o n   p o   l a   s t a n   d m a '   b a   l a   ' d u g   s t e   c h o s   m i   b s h a d = n a   n +c a t a r a k e   n i ca GG  u c c a t a r a k e   s a n e   n i ca Gn y g l n y a   d h a r m a C  d e [a y i cy m a %  ( n a   n +c a s t a r a k e   s a n a   u c c a t a r a k e   s a n e   n i ca Gn y g l n y a   d h a r m a C  d e [a y i cy m a %) 
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 m i n g   b s t a n   p a s = n m o p a d e [e n a 
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 m i n g   g i   d g e   s l o n g = s a Cj  b h i k cu %
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 m i   n g o m s   p a = a t [p t a m 
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 
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 m i   n y a l   t s a m   m a m   m t s h o n   m o   r a b   t u   z h i   b a = p r a [n t a r t r i %
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 m i   n y u n g   b a ' a m   m i   c h u n g   b a = a d a b h r a %
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 
 m i   p h a m   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a j e y o   n m a   s a m d h i %
 
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 m i   ' p h a m   s k r a ' i   l a   b a   c a n = a j i t a k e [a k a m b a l a %
 
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 m i   ' p h r o d   p a = p r a t i v Gi   ( p r a t i v n i ) 
 
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 
 m i   ' p h r o g   p a   ( m i   p h r o g s   p a ) = a s a Ch r y a %
 
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 
 m i   p h y e d   g t s u g   n a   r i n   p o   c h e = a b h e d y a r a t n a c k
a %
 
 
 
 m i   p h y e d   p a ' i   ' k h o r = a b h e d y a p a r i v r a %
 
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 
 m i r a v a %( m i r a p h a %) 
 
 m i r a v a %( m i r a p h a %) 
 
 0h0m i r a v a %( m i r a p h a %) 0h0.	?	0	5		( .	?	0	+		) 0"o0yUFZ0υ0l h u n   y a s 0υ0ctSaf
 
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 
 m i r   c h a g s   p a = m n u cy a v i g r a h a %
 
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 m i r   g y u r   p a = m a n u cy a g a t e %
 
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 m i   r i g s   p a ' i   c h a d   p a ' a m   l d o n g = k u d a G
a %
 
 
 
 m i   r i g s   p a r   c h a g s   p a = v i ca m a l o b h a %
 
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 m i   r m u n   p o = b h +k a %
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 m i   r t a g   p a = a n i t y a t 
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 m i   r t a g   p a = a n i t y a m 
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 m i   r t s u b   p a = a k a r k a [
 
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 m i s   b y i n   g y i   b u = n r a d a %
 
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 
 m i   s d u g   b a   d a n g   p h r a d   p a ' i   s d u g   b s n g a l = a p r i y a s a Cp r a y o g a d u %k h a m 
 
 
 
 m i   s d u g   p a = b +b h a t s a %
 
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 
 m i   s d u g   p a   b s g o m   p a ' i   m i n g   l a = a [u b h a b h v a n %
 
 
 
 m i   s h e s   p a   k u n   s h e s   p a r   b y e d   p a ' i   d b a n g   p o = a n j  t a m   j  s y m +n d r i y a m 
 
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 
 m i   s k r a g = n a   u t t r a s a t i 
 
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 
 m i   s k y e ' a m   m i   ' g r u b = n a   n i v a r t a y a t i 
 
 
 
 m i   s k y e   b a ' i   c h o s   c a n = a p r a r o h a Ga d h a r m a k a %  ( a p r a r o h a Ga b h a r m a k a %) 
 
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 
 m i   s k y e   b a   s h e s   p a = a n u t p d a j  n a m 
 
 
 
 m i   s k y o d   p a ' a m   m i   s k u l   b a ' a m   s k y o d   m i   n u s   p a = a p r a k a m p y a %
 
 
 
 m i   s l e b   p a = n a   c a   p a r i p r p a y a t i 
 
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 
 m i   s l o b   p a = a [a i k ca %
 
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 
 m i   s m r a   b a = m a u n a m   ( m o n a m ) 
 
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 
 m i   s m r a   b a r   ' g r o   b a = t kcG+C  v i p r a k r a m a Ga m   ( t u cG+v a k r a m a Ga m ) 
 
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 
 m i   s n a n g   b a = a n b h s a %
 
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 
 m i   s n a n g   b a r   g y u r   b a = a n t a r d h n a C  g a t a %
 
 
 
 m i   s n y a n   p a = a y a [a %
 
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 
 m i   s n y a n   p a r   b r j o d   p a = a v a r Ga %
 
 
 
 m i   s p o n g   b a = a n r a t a %
 
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 
 m i   s r i d   p a ' a m   m i   ' b y u n g   b a = a s a m b h a v a %
 
 
 
 m i t a v r ci k a %  ( m [t a v r ci k a %) 
 
 m i t a v r ci k a %  ( m [t a v r ci k a %) 
 
 0h0m i t a v r ci k a %  ( m [t a v r ci k a %) 0h0.	?	$	5	>	0	M	7	?			  ( .	C	$	5	>	0	M	7	?			) 0"o0YwBf0"o0wYBf0υ0d b y a r   t h u n g   n g u ' i   d u s 0υ0QVbPtDDt`rQtf
 
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 m i t h y d a r [a n a m 
 
 m i t h y d a r [a n a m 
 
 0h0m i t h y d a r [a n a m 0h0.	?	%	M	/	>	&	0	M	6	(	.	M	0"o0Nwp0υ0l o g   p a r   l t a   b a 0υ0c|BTbcV
 
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 m i t h y d h a r m a p a r +t a %
 
 m i t h y d h a r m a p a r +t a %
 
 0h0m i t h y d h a r m a p a r +t a %0h0.	?	%	M	/	>	'	0	M	.	*	0	@	$		0"o0Xl0"o0l0υ0c h o s   l o g   p a s   d k r i s   p a 0υ0F|fc|BTfQ@rfT
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 m i t h y d [cme %  p r a t i v i r a t i %
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 m i t h y d [cme %  p r a t i v i r a t i %
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 0h0m i t h y d [cme %  p r a t i v i r a t i %0h0.	?	%	M	/	>	&	C	7	M		G		  *	M	0	$	?	5	?	0	$	?		0"o0▪0"o0ck0υ0l o g   p a r   l t a   b a   s p o n g   b a 0υ0c|BTbcVf|DV                        
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 m i t h y d [cmi %
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 m i t h y d [cmi %
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 0h0m i t h y d [cmi %0h0.	?	%	M	/	>	&	C	7	M		?		0"o00υ0l o g   p a r   l t a   b a 0υ0c|BTbcV
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 m i t h y j  n a m 
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 m i t h y j  n a m 
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 0h0m i t h y j  n a m 0h0.	?	%	M	/	>		M		>	(	.	M	0"o0zf0υ0l o g   p a ' i   s h e s   p a 0υ0c|BT`rdzfT
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 m i t h y m n a %
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 m i t h y m n a %
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 m i t h y t v a n i y a t a r [i %
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 0h0m i t h y t v a n i y a t a r [i %0h0.	?	%	M	/	>	$	M	5	(	?	/	$	0	>	6	?		0"o0'`[Z0υ0l o g   p a   n y i d   d u   n g e s   p a ' i   p h u n g   p o 0υ0c|BTIrQQtDzfT`rUtDT|
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 m i t h y t v a n i y a t a %
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 m i t r a k r y a m 
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 m i t r a k r y a m 
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 m i t r a m 
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 m i t r a m 
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 m i t r a m 
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 m i   t s h a n g s   p a r   s p y o d   p a   s p o n g   b a = a b r a h m a c a r y v i r a t i %
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 m i   t s h a n g s   p a   s p y o d   p a = a b r a h m a c a r y a m 
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 m i   ' t s h e   b a = a h i Cs 
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 m i   t s h u g s   p a = a n e l 
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 m i ' u   t h u n g = v m a n a %
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 m i   z a d   p a = a k ca y a %  ( a k ce y a %) 
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 m i   z a d   p a = a k ca y a m 
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 m i   z a d   p a ' i   z a   m a   t o g = a k ca y a k a r a G

 
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 m i   z a d   p a ' i   z a   m a   t o g   c e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a k ca y a k a r a G
o ( a k ca y a k a r a G
a k o )   n m a   s a m d h i %
 
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 m i   z h a n   p a = a d +n 
 
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 m i   z h u m = n a   l +y a t e 
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 m i   z l o g s   p a = [ a ]   a v i v r y a m 
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 
 m i [r a k a m 
 
 m i [r a k a m 
 
 0h0m i [r a k a m 0h0.	?	6	M	0		.	M	0"o0wwS0υ0s p e l   m a 0υ0fzcX
 
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 
 m i [r a k v a n a m 
 
 m i [r a k v a n a m 
 
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 
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 
 m j i n g   n u b = a g r +v a %
 
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 
 m j u g = p [cmh a m 
 
 
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 m j u g   d o = t r i k a m 
 
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 m j u g   m a = l a Eg kl a m 
 
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 
 m j u g   r i n g s = k e t u %
 
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 
 m j u g   s d u d = n i g a m a n a m 
 
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 
 m k h a '   k h y a b   k y i   t i n g   n g e   ' d z i n = s p h a r a Ga k a s a m d h i %
 
 
 
 m k h a l   m a = v [k k 
 
 
 
 m k h a n   b z o s   m a   b y a s   p a = a k a r m r a k [t 
 
 
 
 m k h a n   p o = u p d h y y a %
 
 
 
 m k h a r = k o mma %
 
 
 
 m k h a '   r t e n = v y o m a k a m 
 
 
 
 m k h a s   p a = p r a v +Ga %
 
 
 
 m k h a s   p a ' a m   ' d z a n g s   p a = p a G
i t a %
 
 
 
 m k h a s   p a ' a m   r i g   p a = v i d v n 
 
 
 
 m k h a s   p a ' a m   r t o g s   p a = v i c a k ca Ga %
 
 
 
 m k h a s   p a ' a m   s h e s   n y e n   c a n = d a k ca %
 
 
 
 m k h a s   p a ' i   r a n g   b z h i n   c a n = p a G
i t a j t +y a %
 
 
 
 m k h a s   p a ' i   r n a m   g r a n g s   k y i   m i n g   l a = p a G
i t a p a r y y a n m n i 
 
 
 
 m k h a s   p a   r n a m s   k y i s   r a n g   g i s   r i g   p a r   b y a   b a = p r a t y t m a v e d a n +y o   v i j  a i %
 
 
 
 m k h r a n g   b a = k h a r a %
 
 
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 m k h r i s   n a d = p i t t a m 
 
 
 
 m k h r i s   p a = p i t t a %
 
 
 
 m k h u r   b a = k a p o l a m 
 
 
 
 m k h u r   b a   m i   s p o = n a   g a l l p a h r a k a m   ( g a l l a   +   a p a h r a k a m ) 
 
 
 
 m k h u r   t s h o s = g a G
a %
 
 
 
 m k h y e n   b z h i n   d u   ' d r i = j n a n t a %  p [c c h a t i 
 
 
 
 m k h y e n   k y a n g   m i   ' d r i = j n a n t o   ' p i   n a   p [c c h a t i 
 
 
 
 m k h y e n   p a r   m d z o d   c i g   s b r o n   c i g = p r a t i v e d a y a s v a 
 
 
 
 m k h y u d   s b y a r = m u cmi y o g a %
 
 
 
 m l e c c h a %
 
 m l e c c h a %
 
 0h0m l e c c h a %0h0.	M	2	G		M			0"o0QS0υ0k l a   k l o 0υ0@@|
 
 
 
 m l n a m 
 
 m l n a m 
 
 0h0m l n a m 0h0.	M	2	>	(	.	M	0"o0JS~N0υ0r n y i s   p a 0υ0brfT
 
 
 
 m n a '   m a = v a d h k%
 
 
 
 m n a r   m e d   p a = a v +c i %
 
 
 
 m n g a '   b d a g = p r a b h u %
 
 
 
 m n g a g   g z h u g   p a = p r e ca k a %
 
 
 
 m n g a l = g a r b h a %
 
 
 
 m n g a l   l a m   l h u m s   s a m   r u m   d u   ' j u g   p a = g a r b h v a k r n t i %
 
 
 
 m n g a l   n a s   s k y e   b a = j r y u j %
 
 
 
 m n g a l   r l u g s   p a r   b y a   b a = g a r b h a p t a n a m   ( g a r b h a y t a n a m ) 
 
 
 
 m n g a n   b d a g = [ a ]   k h a m b h +r a p a t i %
 
 
 
 m n g a r   b a = m a d h u r a %
 
 
 
 m n g o n   d u   g y u r   b a = a b h i m u k h +
 
 
 
 m n g o n   d u   l d a n g   b a = p r a t y u t t h n a m 
 
 
 
 m n g o n   d u   m n y e n   p a r   b y e d   p a = t y +  ( t y i n ) 
 
 
 
 m n g o n   d u   n y e   b a r   s o n g = a b h i m u k h a m   u p a g a t a m   ( a m u k h a m   u p a g a t a m ) 
 
 
 
 m n g o n   d u   ' o n g   n g a m   ' o n g = a b h i k r a m a t i   ( a t i k r a m a t i ) 
 
 
 
 m n g o n   d u   p h y o g s   p a = a b h i m u k h a m 
 
 
 
 m n g o n   m t s h a n   c a n   g y i   s p y o d   p a = r kp i k a v y a v a h r a %
 
 
 
 m n g o n   n a   g r a g s   p a r   g d a g s = p r a s i d d h i %
 
 
 
 m n g o n   p a = a b h i v y a k t i %
 
 
 
 m n g o n   p a ' i   n g a   r g y a l = a b h i m n a %
 
 
 
 m n g o n   p a ' i   n g a   r g y a l   c a n = a b h i m n i k a %
 
 
 
 m n g o n   p a r   b r j o d   p a = a b h i l a p a n a t 
 
 
 
 m n g o n   p a r   b r j o d   p a s   m n g o n   p a r   b r j o d   p a = a b h i v a d a m n   a b h i v a d a n t i 
 
 
 
 m n g o n   p a r   b r t s o n   p a = a b h i y o g a %
 
 
 
 m n g o n   p a r   b s t o d   p a ' i   g r a g s   p a = a b h i n a n d i t a y a [%
 
 
 
 m n g o n   p a r   ' b y u n g   b a = v i r b h v a %
 
 
 
 m n g o n   p a r   ' b y u n g   b a   l a   b r t e n   p a ' i   b d e   b a   y a n g   r u n g   m n g o n   p a r   ' b y u n g   b a   l a   b r t e n   p a ' i   s d u g   b s n g a l   y a n g   r u n g   s d u g   b s n g a l   y a n g   m a   y i n   b d e   b a   y a n g   m a   y i n   p a ' a n g   r u n g = s u k h p i   n a i ck r a m y [r i t   d u %k h p y a d u %k h s u k h p i   n a i ck r a m y [r i t 
 
 
 
 m n g o n   p a r   d a d   p a   r n a m s   p h y i r   z h i n g   ' p h e l   b a r   b y a   b a ' i   p h y i r = a b h i p r a s a n n n C  b h ky o b h v y a 
 
 
 
 m n g o n   p a r   d g a '   b a r   b y e d   p a = a b h i n a n d a n +y 
 
 
 
 m n g o n   p a r   d g a '   b a r   ' g y u r = a b h i n a n d a y i cy a t i 
 
 
 
 m n g o n   p a r   ' d u   b y e d   p a   d a n g   b c a s   p a s   y o n g s   s u   m y a   n g a n   l a s   ' d a '   b a = s b h i s a Cs k r a p a r i n i r v y +
 
 
 
 m n g o n   p a r   ' d u   b y e d   p a   m e d   p a r   y o n g s   s u   m y a   n g a n   l a s   ' d a '   b a = a n a b h i s a Cs k r a p a r i n i r v y +
 
 
 
 m n g o n   p a r   ' d u d   p a = a b h i n a m a n a m 
 
 
 
 m n g o n   p a r   ' g r u b   p a r   b y e d   p a = a b h i n i r v a r t a k a %
 
 
 
 m n g o n   p a r   m a   d a d   p a   r n a m s   m n g o n   p a r   d a d   p a r   b y a   b a ' i   p h y i r = a n a b h i p r a s a n n n m   a b h i p r a s d y a 
 
 
 
 m n g o n   p a r   m a   d m i g s   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a n a b h i l a k ci t o   n m a   s a m d h i %
 
 
 
 m n g o n   p a r   m c h o d   p a ' a m   d r i n   c h e   b a ' a m   b t s u n   p a = a b h y a r h i t a m 
 
 
 
 m n g o n   p a r   m g u   b a ' a m   m n y e s   p a = a b h i r d h a n 
 
 
 
 m n g o n   p a r   m t h o   b a = a b h y u d a y a %
 
 
 
 m n g o n   p a r   ' p h a g s   p a = a b h y u d g a t a %
 
 
 
 m n g o n   p a r   r a b   t u   g t o r = a b h i p r a k i r a n t i   s m a 
 
 
 
 m n g o n   p a r   r a b   t u   ' p h y a n g = a b h i p r a l a m b a t e 
 
 
 
 m n g o n   p a r   r d z o g s   p a r   ' t s h a n g   r g y a   b a = a b h i s a m b u d h y a t i   ( a b h i s a m b u d h a t i ) 
 
 
 
 m n g o n   p a r   r d z o g s   p a r   ' t s h a n g   r g y a   b a r   ' g y u r = a b h i s a Cb o t s y a t e 
 
 
 
 m n g o n   p a r   r g y a l = a b h i n i r j i t a %
 
 
 
 m n g o n   p a r   r t o g   p a = a b h i n i r kp a G
 
 
 
 m n g o n   p a r   r t o g s   p a   d a n g   l d a n   p a = a b h i s a m i t v +
 
 
 
 m n g o n   p a r   r t o g s   p a ' i   l a m   m t h a '   l a s   ' b y u n g   b a ' i   d g e   b a ' i   r t s a   b a = a b h i s a m a y n t i k a C  k u [a l a m kl a m 
 
 
 
 m n g o n   p a r   r t o g s   p a ' i   m t h a '   l a s   b y u n g   b a = a b h i s a m a y n t i k a %
 
 
 
 m n g o n   p a r   s h e s   p a   b u l   b a   l a   d k a '   b a ' i   l a m = d u %k h   p r a t i p a d   d h a n d h b h i j  
 
 
 
 m n g o n   p a r   s h e s   p a   b u l   b a   l a   s l a   b a ' i   l a m = s u k h   p r a t i p a d   d h a n d h b h i j  
 
 
 
 m n g o n   p a r   s h e s   p a   c h e n   p o s   r n a m   p a r   r o l   p a = m a h b h i j  v i k r +
i t %
 
 
 
 m n g o n   p a r   s h e s   p a   d r u g   d a n g   l d a n   p a = ca 
a b h i j  a %
 
 
 
 m n g o n   p a r   s h e s   p a   d r u g   g i   m i n g   l a = ca 
a b h i j  n m n i 
 
 
 
 m n g o n   p a r   s h e s   p a   d r u g   g i   s k a b s   n a s   ' b y u n g   b a ' i   m i n g = a b h i j  k a r m Gi 
 
 
 
 m n g o n   p a r   s h e s   p a ' i   y e   s h e s = a b h i j  j  n a m 
 
 
 
 m n g o n   p a r   s h e s   p a   m a   n y a m s   p a = a c y u t b h i j  a %
 
 
 
 m n g o n   p a r   s h e s   p a   m y u r   l a   d k a '   b a ' i   l a m = d u %k h   p r a t i p a t   k ci p r b h i j  
 
 
 
 m n g o n   p a r   s h e s   p a   m y u r   l a   s l a   b a ' i   l a m = s u k h   p r a t i p a t   k ci p r b h i j  
 
 
 
 m n g o n   p a r   s h e s   p a s   r n a m   p a r   r o l   p a = a b h i j  v i k r +
i t a %
 
 
 
 m n g o n   p a r   s k a b s   y o d   p a = a b h y a v a k [i k a m 
 
 
 
 m n g o n   p a r   s p r o   b a = a b h y u t s h a %
 
 
 
 m n g o n   p a r   y i d   c h e s   p a = a b h i s a m p r a t y a y a %  ( a b h i s a m a y a %) 
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 m n g o n   p a r   z h e n   p a = a b h i n i v e [a %
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 m n g o n   s u m   ' d u l   b a r   ' o s   p a = s a Cm u k h a v i n a y a %
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 m n g o n   s u m   p a = p r a t y a k ca m 
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 m n o n   p a r   r t o g s   p a = a b h i s a m a y a h 
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 m n y a m   p a   m e d   p a = a s a m a %
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 m n y a m   p a   n y i d   k y i   y e   s h e s = s a m a t j  n a m 
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 m n y a m   p a   n y i d   l a   d g o n g s   p a = s a m a t b h i p r y a %
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 m n y a m   p a r   b z h a g   p a = s a m h i t a %
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 m n y a n   n y e s   p a = d u %[r u t a m 
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 m n y a n   p a r   ' o s   p a = [r a v a G+y %
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 m n y a n   y o d = [r v a s t +
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 m n y e   b a = p a r i m a r d a n a s a Cv h a n a m 
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 m n y e n   p a = s n i g d h 
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 m n y e n   p a = m r d a v a %
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 m n y e n   p a r   b y e d   p a = a b h i cy a n d a y a t i 
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 m n y e s   p a r   b y e d   p a = r g a y a t i 
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 m o c a n a p a mma k a m 
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 m o c a n a p a mma k a m 
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 0h0m o c a n a p a mma k a m 0h0.	K		(	*		M			.	M	0"o0{4l0"o0,}}p0"o04lp0υ0g s a l   t s h a g s 0υ0BfcZBf
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 m o c i k a %
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 m o c i k a %
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 0h0m o c i k a %0h0.	K		?			0"o0t S0υ0k o   l p a g s   m k h a n   n a m   l h a m   m k h a n 0υ0@|cBfXASSXcXXAS
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 m o d   l a s   s k y e s   p a ' a m   l d a n   p a = s a h a g a t a m 
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 m o g   m o g   p a r   b y a   b a = [ a ]   d h y m +k a r a Ga m 
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 m o g   m o g   p a r   b y a s   p a = [ b ]   d h y m i k r i t a m 
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 m o   g s h a m   g y i   b u = b a n d h y p u t r a %
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 m o h a n a m 
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 m o h a n a m 
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 0h0m o h a n a m 0h0.	K	9	(	.	M	0"o0\Of0υ0r m o n g s   b y e d 0υ0b|DfVzQ
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 m o ' i   d b a n g   p o = s t r +n d r i y a m 
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 m o n   d a r = k a u [e y a k a m 
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 m o n   d a r = k a u [e y a m   ( k a u [a m ) 
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 m o n   g r e = [a t a b h i c
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 m o n   g r u = d h a n i cmh 
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 m o n   p a ' i   d o   b a = l u %
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 m o n   s r a n   d k a r   r u = r j a m ca %
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 m o n   s r a n   g r e ' u = m ca %
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 m o n   s r a n   n a g   g u = m u k u cma %
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 m o n   s r a n   s d e ' u = m u d g a %
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 m o n   s r a n   t s a   r a = c a Ga %.   c a Ga k a %
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 m o s   p a = a d h i m o k ca %
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 m o s   p a ' a m   b r t a n   p a = d h [t i %
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 m o s   p a   l a   d b a n g   b a = a d h i m u k t i v a [i t 
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 m o s   p a   s n a   t s h o g s   m k h y e n   p a ' i   s t o b s = n n d h i m u k t i j  n a b a l a m 
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 m o s   p a   s p y o d   p a ' i   s a = a d h i m u k t i c a r y b h km i %
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 m o s   p a   s p y o d   p a ' i   s a   l a   c h o s   s p y o d   b c u ' i   m i n g   l a = d a [a d h a r m a c a r y %
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 m o s   p a s   s p y o d   p a ' i   s a ' i   m i n g = a d h i m u k t i c a r y b h km i n m n i 
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 m o s   p a   z l o g   p a = v i c c h a n d a y a t i 
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 m o ' u   ' g a l   g y i   b u = m a u d g a l y y a n a 
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 m o ca d h a r m i Ga %
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 m o ca d h a r m i Ga %
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 0h0m o ca d h a r m i Ga %0h0.	K	7	'	0	M	.	?	#		0"o0wQl0υ0s l u   b a ' i   c h o s   c a n 0υ0ftV`rF|fES
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 m r a k ca %
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 m r a k ca %
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 m t h a '   b r t u l = u p a v a r t a m 
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 m t h a '   b z h i r   r g y a l   b a = c a t u r a n t o   v i j e t 
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 m t h a '   b z h i r   r n a m   p a r   r g y a l   b a = c t u r a n t a C  v i j i t a v n 
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 m t h a '   d a n g   d b u s   m e d   p a ' i   s a n g s   r g y a s   k y i   s a   m n y a m   p a   n y i d   d u   t h u g s   s u   c h u d   p a = a n a n t a m a d h y a b u d d h a b h km i s a m a t d h i g a t a %
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 m t h a '   d m a '   n a = a n t d   a v a n a m a t i 
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 m t h a '   ' k h o b   k y i   m i = p r a t y a n t a j n a p a d a %  ( p r a t y a n t a j a n a p a d a m ) 
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 m t h a '   ' k h o b   t u   s k y e   b a = p r a t y a n t a j a n a p a d a m 
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 m t h a '   l a s   ' d a s   p a   s t o n g   p a   n y i d = a t y a n t a [kn y a t 
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 m t h a '   m e d   p a r   b y a s   p a = v y a n t +k [t a m   ( v y a t +k [t a m ) 
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 m t h a '   m t h o = a n t d   u n n a m a t i 
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 m t h a '   m t h o n g   b a   d a n g   m t h a '   m a   m t h o n g   b a   m t s h u n g s   p a r   s b y a r   z h i n g   b s t a n   p a = d [cmn t e n d [cma s y n t a   s a m +k a r a Ga s a m k h y n a m 
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 m t h a n g   s p r a d   p a = k y a s a Cs a r g a %
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 m t h a n g   s p r a d   p a   t s a m = p a r i cv a j a m t r a m   ( p a r i a cmh a j a m t r a m ) 
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 m t h a n   p a = u t s k
h i %  ( u n m k
h i %) 
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 m t h a r   b y e d   p a ' a m   b y a n g   b a r   ' g y u r = v y a n t +b h a v a t i 
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 m t h a r   c h a g s = s v a d n a m 
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 m t h a r   ' d z i n   p a ' i   l t a   b a = a n t a g r h a d [cmi %
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 m t h a r   ' g r o   z h o n = [ a ] [l i v h a n a %.   [ b ] s n t i v h a n a %
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 m t h a r   g y i s   g n a s   p a ' i   s n y o m s   p a r   ' j u g   p a   d g u = n a v n u p kr v a v i h r a s a m p a t t i %
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 m t h a r   p h y i n   p a = n i cmh g a t a %
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 m t h a r   p h y i n   p a ' a m   n g e s   p a r   ' b y u n g   b a = n i r y t i 
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 m t h a '   r t u l = u p a v a r t a %
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 m t h a '   s k o r = n a n d a   p a mmi k a %  ( s n t a   p a mmi k a %) 
 
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 m t h a '   s n a n g = t i mi b h a %
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 m t h a '   s n a n g   c h e n   p o = m a h t i mi b h a %
 
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 m t h a '   y a s   m u   m e d   p a = a n a n t p a r y a n t a %
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 m t h a '   y a s   p a ' i   s a n g s   r g y a s   k y i   z h i n g   t u   ' g r o   b a   l a   m k h a s   p a = a n a n t a b u d d h a k ce t r k r a m a Ga k u [a l a %
 
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 m t h a '   y o d   k y a n g   y o d   l a   m t h a '   m e d   k y a n g   m e d = a n t a v C[c n a n t a v C[c a 
 
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 m t h a '   y o d   p a   y a n g   m a   y i n   m t h a '   m e d   p a   y a n g   m a   y i n = n a i v n t a v n   n n a n t a v n 
 
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 m t h e   b o = a Eg u cmh a m 
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 m t h e ' u   c h u n g = k a n i cmh a k   ( t [k a %.   t r i k ) 
 
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 m t h e ' u   c h u n g = k a n +n i k 
 
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 m t h i n g   s h i n g = r j a p a mma m 
 
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 m t h o   g a n g = v i t a s t i %
 
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 m t h o n g   b a = d [cma m 
 
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 m t h o n g   b a   b l a   n a   m e d   p a = d a r [a n n u t t a r y a m 
 
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 
 m t h o n g   b a   d o n   y o d = a m o g h a d a r [+
 
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 m t h o n g   b a ' i   c h o s = d [cma d h a r m a %
 
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 m t h o n g   b a ' i   c h o s   k y i   z a g   p a   r n a m s   b s d a m   p a ' i   p h y i r = d [cma d h a r m i k Gm   s r a v GC  s a Cv a r y a 
 
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 m t h o n g   b a ' i   c h o s   l a   b d e   b a r   g n a s   p a = d [cma d h a r m a s u k h a v i h r a %
 
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 m t h o n g   b a ' i   c h o s   l a   b d e   b a r   g n a s   p a ' i   m c h o g   t h o b   p a = p a r a m a d [cma d h a r m a s u k h a v i h r a p r p t a %
 
 
 
 m t h o n g   b a ' i   c h o s   l a   m y o n g   p a r   ' g y u r   b a = d [cma d h a r m a v e d a n +y a m 
 
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 m t h o n g   b a ' i   s a = d a r [a n a b h km i %
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 m t h o n g   b a   p o = p a [y a k a %
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 m t h o n g   b a r   d g a '   b a = d u r d [[a %
 
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 
 m t h o n g   b a s   s h i n   t u   r t o g s   p a = d [cmy   s u p r a t i v i d d h a %
 
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 m t h o n g   b a s   s p a n g   b a r   b y a   b a = d a r [a n a p r a h t a v y a %
 
 
 
 m t h o n g   b a s   s p a n g   b a r   b y a   b a = d [g g h e y a m   ( d r i g g h a y a m ) 
 
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 m t h o n g   b a s   t h o b   p a = d [cmi p r p t a %
 
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 
 m t h o n g   b a s   t s h o r   b a = p r t i b h a m   ( p r a t i b h a m ) 
 
 
 
 m t h o n g   n a   m i   m t h u n   p a   m e d   p a = a p r a t i k kl o   d a r [a n e n a 
 
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 m t h o n g   n g o = a d r k c+t 
 
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 m t h o n g   s l e b s   k y i   d p o n   p o = p r a [s t 
 
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 m t h o n   p o = u n n a t a m 
 
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 m t h o   r i s = s v a r g a %
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 m t h o   r i s   d a n g   ' d o d   p a   l a   s o g s   p a ' i   m i n g   l a = s v a r g a k m d +n m   n m n i 
 
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 
 m t h o   r i s   s u   ' g r o   b a = s v a r g o p a g a %
 
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 
 m t h o   ' t s h a m   p a = v i h e mh a n 
 
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 m t h u = a n u b h v a %
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 m t h u   b s g y i n g s = v i s p h kr j i t a %
 
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 
 m t h u   c h e n   t h o b = m a h s t h m a p r p t a %
 
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 
 m t h u n   p a = a n u k kl a %
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 m t h u n   p a = s a m a g r a %
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 m t h u n   p a = p r a d a k ci Ga i %
 
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 
 m t h u n   p a   d a n g   m i   m t h u n   p a   l a   s o g s   p a ' i   m i n g   l a = a n u k kl a p r a t i k kl d a y a %
 
 
 
 m t h u n   p a ' i   p h y o g s   l a   y o d   p a = s a p a k ce   s a t t v a m 
 
 
 
 m t h u n   p a ' i   y u l   d u   g n a s   p a = p r a t i r kp a d e [a v s a %
 
 
 
 m t h u n   p a r   ' d z i n   p a = p r a d a k ci Ga g r h +
 
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 
 m t h u n   p a r   s m r a   b a = a n u v d a %
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 
 m t h u n   p a r   z h u g s   p a = s m +c +p r a t i p a n n a %
 
 
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 m t h u s   b r t s e r = b a l d   u p a k r n t a %
 
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 
 m t h u   s t o b s = p r a b h v a %
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 m t h u   y o d   p a ' a m   n u s   p a ' a m   d p y a d   b z o d = p r a t i b a l o   b h a v a t i 
 
 
 
 m t s h a l = h i Eg u l a m .   h i Eg u l u %
 
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 
 m t s h a m s   b c a d   p a = s +m b a n d h a %
 
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 
 m t s h a m s   k y i   n a n g = a n t a %s +m a   ( a n t a %s +m ) 
 
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 
 m t s h a m s   m e d   l n g a ' i   m i n g   l a = p a  c n a n t a r +y Gi 
 
 
 
 m t s h a m s   m e d   p a   d a n g   n y e   b a   l n g a ' i   m i n g   l a = p a  c o p n a n t a r +y Gi 
 
 
 
 m t s h a m s   s b y o r   b a ' a m   ' b r e l   b a r   b y e d   p a = [ a ] s a Cd h i m   b a d h n t i   [ b ] s a Cd h i m   a v p n o t i 
 
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 m t s h a m s   s b y o r   b a   m e d   p a = a p r a t i s a Cd h i %
 
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 m t s h a m s   y a s = s +m 
 
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 m t s h a m s   y a s   ( ' t s h a m s   y a s ) = s +m a m 
 
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 
 m t s h a n g   b r u s   k y a n g   s l a r   m i   ' b r u   b a r   b y a = b h a G
i t e n a   n a   p r a t i b h a G
i t a v y a m 
 
 
 
 m t s h a n   g n y i s   p a = u b h a y a v y a  j a n a %
 
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 m t s h a n   g y i   g z h i = l a k cy a m 
 
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 m t s h a n   g y i   m e   t o g   r g y a s   p a = k u s u m i t o   l a k ca Ga i %
 
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 m t s h a n   ' g y u r = v y a  j a n a C  p a r i v a r t a t e 
 
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 m t s h a n   m a ' a m   l t a s = n i m i t t a m 
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 m t s h a n   m a ' a m   r g y u   ( r g y u   m t s h a n ) = n i m i t t a m 
 
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 
 m t s h a n   m a   l a s   ' b y i n   p a   n i   m t s h a n   m a   m e d   p a ' o = n i m i t t a n i %s a r a Ga m   a n i m i t t a m 
 
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 m t s h a n   m a   m e d   p a = a n i m i t t a m 
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 m t s h a n   m a   m e d   p a   l a   g n a s   p a = a n i m i t t a v i h r +
 
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 m t s h a n   m k h a n = v a i p a  c i k a %
 
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 m t s h a n   m o = r a j a n +
 
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 m t s h a n   m o   ' p h y a n   p a = v i k l a c a r y 
 
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 m t s h a n   n a m   r t a g s = l i Eg a m 
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 m t s h a n   n y i d = l a k ca Ga m 
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 m t s h a n   n y i d   g s u m   g y i   m i n g   l a = t r +Gi   l a k ca Gn i 
 
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 m t s h a n   n y i d   l a   l d e m   p o r   d g o n g s   p a = l a k ca Gb h i s a Cd h i %
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 m t s h a n   n y i d   m e d   p a ' i   c h o s   l a   g z h o l   b a = a l a k ca Ga d h a r m a p a r y a Ga %
 
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 m t s h a n   n y i d   y o n g s   s u   s b y o n g   b a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = l a k ca Ga p a r i [o d h a n o   n m a   s a m d h i %
 
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 m t s h a n   p a r   r d o l   b a = b h a g a Cd a r a %
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 m t s h a n   p a r   r d o l   b a = b h a s m a k a %
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 m t s h a n   t s a m   y o d   p a = n a i m i t t i k +
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 m t s h a n   y o n g s   s u   r d z o g s   p a = p a r i p kr Ga v y a  j a n a %
 
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 m t s h e   m a = y a m a l a k a %
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 m t s h e ' u = t a 
g a %
 
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 m t s h o = s a r a %
 
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 m t s h o n   c h a ' a m   l a g   c h a ' a m   m t s h a n = p r a h a r a Ga m 
 
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 m t s h o n   c h a ' a m   l a g   c h a ' a m   m t s h a n = y u d h a m 
 
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 m t s h o n   c h a ' a m   l a g   c h a ' a m   m t s h o n = [a s t r a m 
 
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 
 m t s h o n   c h a   b t s a m s   p a s   p h e b s   p a = [a s t r a j i t a %
 
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 m t s h o n   c h a s   ' t s h o   b a = y u d h a j +v +
 
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 
 m t s h o n   c h a   ' t s h o n g   b a = [a s t r a v i k r a y a %
 
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 m t s h o n   g y i   b s k a l   p a   b a r   m a = [a s t r n t a r a k a l p a %
 
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 m t s h o n   p a = n e t 
 
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 m t s h o n   r t s e   g c i g   p a = b h i G
i p l a %
 
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 
 m t s h o   p h r a n = h r a d a %
 
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 
 m t s h u n g s   p a r   l d a n   p a ' i   r g y u = s a Cp r a y u k t a h e t u %
 
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 m t s h u n   l a   g t o r   b a = k a v y a m 
 
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 m u   b z h i ' a m   m t h a '   b z h i = c t u ck o mi k a %
 
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 
 m u c i l i n d a m 
 
 m u c i l i n d a m 
 
 0h0m u c i l i n d a m 0h0.	A		?	2	?	(	M	&	.	M	0"o0vw@0υ0b t a n g   g z u n g 0υ0VODB_tD
 
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 
 m u c i l i n d a %
 
 m u c i l i n d a %
 
 0h0m u c i l i n d a %0h0.	A		?	2	?	(	M	&		0"o0ce0"o0ec0υ0b t a n g   g z u n g 0υ0VODB_tD
 
 
 
 m u c i %
 
 m u c i %
 
 0h0m u c i %0h0.	A		?		0"o0hc0υ0b t a n g   b a 0υ0VODV
 
 
 
 m u   c o r   s m r a   b a ' a m   k h a   d r a g   p a = m u k h a r a %
 
 
 
 m u   c u   k u n   d a = m u c u k u n d a m   ( m u k u k u n d a %) 
 
 
 
 m u c u k u n d a m   ( m u k u k u n d a %) 
 
 m u c u k u n d a m   ( m u k u k u n d a %) 
 
 0h0m u c u k u n d a m   ( m u k u k u n d a %) 0h0.	A		A		A	(	M	&	.	M	  ( .	A		A		A	(	M	&		) 0"o0klCc㖱0υ0m u   c u   k u n   d a 0υ0XtEt@tSQ
 
 
 
 m u   d a n g   k h a   d a   c h a d   d u   m a   y i n   p a = n a   s a m a t +r t h i k a m   ( n a   s a m a t i t t i k a m ) 
 
 
 
 m u d g a l i k   ( m kr k h a l i k ) 
 
 m u d g a l i k   ( m kr k h a l i k ) 
 
 0h0m u d g a l i k   ( m kr k h a l i k ) 0h0.	A	&	M		2	?		>	  ( .	B	0	M		2	?		>	) 0"o0Yq_4g-0υ0m d e ' u   b y i ' u   s n y i n g   m a   ' d r a 0υ0XQz`tVr`tfrDX`Q
 
 
 
 m u d g a r a %  ( m u d g a l a %) 
 
 m u d g a r a %  ( m u d g a l a %) 
 
 0h0m u d g a r a %  ( m u d g a l a %) 0h0.	A	&	M		0		  ( .	A	&	M		2		) 0"o00υ0t h o   b a 0υ0P|V
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 
 0h0m u d g a %0h0.	A	&	M			0"o0}F0υ0m o n   s r a n   s d e ' u 0υ0X|SfSfz`t
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 0h0m u d i t 0h0.	A	&	?	$	>	0"o0U0υ0d g a '   b a 0υ0QB`V
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 m u d i t v i h r +
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 m u d i t v i h r +
 
 0h0m u d i t v i h r +0h0.	A	&	?	$	>	5	?	9	>	0	@	0"o0OOU0υ0d g a '   b a   l a   g n a s   p a 0υ0QB`VcBSfT
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 m u d r i k   ( m u d r +k ) 
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 m u d r i k   ( m u d r +k ) 
 
 0h0m u d r i k   ( m u d r +k ) 0h0.	A	&	M	0	?		>	  ( .	A	&	M	0	@		>	) 0"o0bcpS0υ0s o r   g d u b   r g y a 0υ0f|bBQtV
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 m u d r 
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 0h0m u d r 0h0.	A	&	M	0	>	0"o0Kb{0υ0l a g   r t s i s 0υ0cBbrf
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 m u d r 
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 0h0m u d r 0h0.	A	&	M	0	>	0"o0}0"o0pS0υ0r g y a 0υ0b
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 m u d r 
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 m u d r 
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 0h0m u d r 0h0.	A	&	M	0	>	0"o0YT0υ0r g y a   r t a g s 0υ0bbBf
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 m u   g e ' i   b s k a l   p a   b a r   m a = d u r b h i k cn t a r a k a l p a %
 
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 m u h kr t a %
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 m u h kr t a %
 
 0h0m u h kr t a %0h0.	A	9	B	0	M	$		0"o0 N_0"o00υ0y u d   t s a m 0υ0atQYX
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 m u k h a d v r e Gn u p r a v i [a t i   s m a 
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 m u k h a d v r e Gn u p r a v i [a t i   s m a 
 
 0h0m u k h a d v r e Gn u p r a v i [a t i   s m a 0h0.	A		&	M	5	>	0	G	#	>	(	A	*	M	0	5	?	6	$	?	  8	M	.	0"o0eQeb0υ0z h a l   g y i   s g o   n a s   z h u g s 0υ0^cBrf|Sf^tBf
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 m u k h a m a G
a l a m 
 
 m u k h a m a G
a l a m 
 
 0h0m u k h a m a G
a l a m 0h0.	A		.	#	M	!	2	.	M	0"o0b0"o0Wb0υ0b z h i n   g y i   d k y i l   ' k h o r 0υ0V^rSBrQ@rc`A|b
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 
 0h0m u k h a p h u l l a k a m 0h0.	A		+	A	2	M	2		.	M	0"o0V0υ0m e   t o g   r g y a n 0υ0XzO|BbS
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 m u k h a p r o  c h a n a m   ( m u k h a p o c c h a n a m ) 
 
 m u k h a p r o  c h a n a m   ( m u k h a p o c c h a n a m ) 
 
 0h0m u k h a p r o  c h a n a m   ( m u k h a p o c c h a n a m ) 0h0.	A		*	M	0	K		M		(	.	M	  ( .	A		*	K		M		(	.	M	) 0"o0Kb]0υ0g d o n g   p h y i s 0υ0BQ|DUrf
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 m u k h a p u cp a k a m 
 
 m u k h a p u cp a k a m 
 
 0h0m u k h a p u cp a k a m 0h0.	A		*	A	7	M	*		.	M	0"o0V0υ0m e   t o g   r g y a n 0υ0XzO|BbS
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 m u k h a r a %
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 m u k h a r a %
 
 0h0m u k h a r a %0h0.	A		0		0"o0R0υ0m u   c o r   s m r a   b a ' a m   k h a   d r a g   p a 0υ0XtE|bfV`XAQBT
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 m u k h a t o j t a %( n i r j t a %) 
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 m u k h a t o j t a %( n i r j t a %) 
 
 0h0m u k h a t o j t a %( n i r j t a %) 0h0.	A		$	K		>	$		( (	?	0	M		>	$		) 0"o0bu0υ0z h a l   n a s   s k y e s   p a 0υ0^cSffzfT                        
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 m u k h y a %
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 0h0m u k h y a %0h0.	A		M	/		0"o0ck
\0"o0ck0υ0g t s o   b o ' a m   d n g o s 0υ0BY|V|`XQD|f
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 m u   k h y u d = n e m i %
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 m u   k h y u d = n e m i %
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 m u   k h y u d   ' d z i n = n i m i Cd h a r a %
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 m u k t a p r a t i b h n a %
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 m u k t a p r a t i b h n a %
 
 0h0m u k t a p r a t i b h n a %0h0.	A		M	$	*	M	0	$	?	-	>	(		0"o0wQ0υ0s p o b s   p a   g r o l   b a 0υ0f|VfTB|cV
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 m u k t a t y g a %
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 m u k t a t y g a %
 
 0h0m u k t a t y g a %0h0.	A		M	$	$	M	/	>			0"o0^e0"o0we0υ0l h u g   p a r   g t o n g   b a 0υ0ctBTbBO|DV
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 m u k t i k 
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 m u k t i k 
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 m u k t i k j  p t i %
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 m u k t i k j  p t i %
 
 0h0m u k t i k j  p t i %0h0.	A		M	$	?		>		M		>	*	M	$	?		0"o0y]y0"o0^Nb0υ0g s o l   b a   g c i g   p u 0υ0Bf|cVBErBTt
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 m u k t o   m u k t a p a r i v r a %
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 m u k t o   m u k t a p a r i v r a %
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 0h0m u k t o   m u k t a p a r i v r a %0h0.	A		M	$	K	  .	A		M	$	*	0	?	5	>	0		0"o0wQ+7wl\0υ0g r o l   b a   g r o l   b a ' i   ' k h o r   d a n g   l d a n   p a 0υ0B|cVB|cV`r`A|bQDcST
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 m u k t d m a   ( m u k t d m a n ) 
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 m u k t d m a   ( m u k t d m a n ) 
 
 0h0m u k t d m a   ( m u k t d m a n ) 0h0.	A		M	$	>	&	>	.	  ( .	A		M	$	>	&	>	.	(	M	) 0"o0ssts0υ0m u   t i g   g i   c h u n   p o 0υ0XtOrBBrFtST|
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 m u k t p h a l a k a m 
 
 m u k t p h a l a k a m 
 
 0h0m u k t p h a l a k a m 0h0.	A		M	$	>	+	2		.	M	0"o0s1gF0υ0m u   t i g   ' b r u 0υ0XtOrB`Vt
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 m u k u l a j t a m   ( m a k u l a j t a m .   t a r i k a j t a m .   m u Eg +b h kt a m ) 
 
 m u k u l a j t a m   ( m a k u l a j t a m .   t a r i k a j t a m .   m u Eg +b h kt a m ) 
 
 0h0m u k u l a j t a m   ( m a k u l a j t a m .   t a r i k a j t a m .   m u Eg +b h kt a m ) 0h0.	A		A	2		>	$	.	M	  ( .		A	2		>	$	.	M	.   $	0	?			>	$	.	M	.   .	A		M		@	-	B	$	.	M	) 0"o0JS0υ0m e   t o g   k h a   ' g a s   p a 0υ0XzO|BA`BfT
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 
 m u k u n d a %
 
 m u k u n d a %
 
 0h0m u k u n d a %0h0.	A		A	(	M	&		0"o00"o0W0υ0r n g a   m u   k u n   d a 0υ0bXt@tSQ
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 
 m u k u cma %
 
 m u k u cma %
 
 0h0m u k u cma %0h0.	A		A	7	M			0"o0ўF0υ0m o n   s r a n   n a g   g u 0υ0X|SfSSBBt
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 
 m u k u ma m 
 
 m u k u ma m 
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 0h0m u k u ma m 0h0.	A		A		.	M	0"o0V0"o0gQ0υ0c o d   p a n   d a n g   d b u   r g y a n   z l a   b a 0υ0E|QTSQDQVtbS_V
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 
 m u   m e d = a p a r y a n t a %
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 m u   m e d   l a   b s g r e s   p a = a p a r y a n t a p a r i v a r t a %
 
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 m u   m e d   p a = a p a r y a n t a %
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 m u   m e d   p a   l a s   b s g r e s   p a = a p a r y a n t a p a r i v a r t a %
 
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 
 m u n   k h r o d   n a s   m u n   k h r o d   d u   ' g r o   b a = t a m a s t a m a %p a r y a Ga %
 
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 m u n   k h r o d   n a s   s n a n g   b a r   ' g r o   b a = t a m o j y o t i cp a r y a Ga %
 
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 
 m u n   p a = t a m a %
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 m u n   p a = a n d h a k r a %
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 m u n   s e l   l a m   ' o d = m a r +c i %
 
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 m u r a j   ( m u r a j a %) 
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 m u r a j   ( m u r a j a %) 
 
 0h0m u r a j   ( m u r a j a %) 0h0.	A	0		>	  ( .	A	0			) 0"o0'YVg0υ0r d z a   r n g a   c h e n   p o 0υ0bbFzST|
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 
 m u r   ' g r a m = [a Ek h a %
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 m u r u c i k 
 
 m u r u c i k 
 
 0h0m u r u c i k 0h0.	A	0	A		?		>	0"o06^Wz0υ0s h o r   b u   p h r e ' u 0υ0d|bVtUz`t
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 m u s a l a %
 
 m u s a l a %
 
 0h0m u s a l a %0h0.	A	8	2		0"o0x0υ0g t u n 0υ0BOtS
 
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 
 m u s t a m .   m u s t a %
 
 m u s t a m .   m u s t a %
 
 0h0m u s t a m .   m u s t a %0h0.	A	8	M	$	.	M	.   .	A	8	M	$		0"o0DP[0υ0g l a   s g a n g 0υ0BBD
 
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 
 m u   s t e g   c a n   g y i   s t o n   p a   d r u g   g i   m i n g   l a = ca m  [s t r a %
 
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 
 m u   s t e g s   b y e d   p a = t +r t h y a k a r a %
 
 
 
 m u   s t e g s   c a n = t +r t h i k a %
 
 
 
 m u   s t e g s   c a n = t +r t h i k a %
 
 
 
 m u   s t e g s   c a n   g y i   b d a g   t u   b r j o d   p a ' i   m i n g   l a = t +r t h a k t m a p a r y y %
 
 
 
 m u   s t e g s   c a n   g y i   g n a s = t +r t h i k v a s a t h a %  ( t +r t h i k %  a p a s t h a %) 
 
 
 
 m u   s t e g s   c a n   z h u g s   p a = t +r t h i k v a k r n t a k a %
 
 
 
 m u   s t e g s   p a   l a   y a   m t s h a n   c a n   g y i   m i n g   l a = t +r t h i k %
 
 
 
 m u s l a g a l v a %
 
 m u s l a g a l v a %
 
 0h0m u s l a g a l v a %0h0.	A	8	>	2		2	M	5		0"o0%ts0υ0s p u g 0υ0ftB
 
 
 
 m u   t i g = m u k t i k 
 
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 
 m u   t i g   ' b r u = m u k t p h a l a k a m 
 
 
 
 m u   t i g   d m a r   p o = l o h i t a m u k t i k 
 
 
 
 m u   t i g   g i   c h u n   p o = m u k t d m a   ( m u k t d m a n ) 
 
 
 
 m u   t i g   g i   p h r e n g   b a = m u t k t v a l +
 
 
 
 m u t k t v a l +
 
 m u t k t v a l +
 
 0h0m u t k t v a l +0h0.	A	$	M		M	$	>	5	2	@	0"o0sP[xes0υ0m u   t i g   g i   p h r e n g   b a 0υ0XtOrBBrUzDV
 
 
 
 m u  j a b a l b a j a j t %
 
 m u  j a b a l b a j a j t %
 
 0h0m u  j a b a l b a j a j t %0h0.	A		M		,	2	M	,			>	$	>		0"o0YPSIllI0"o0YdLR?0υ0r t s a   m u n   d z a   d a n g   b a l   b a   d z a   l t a   b u r   g y u r   b a 0υ0bXtS[QDVcV[cVtbBtbV
 
 
 
 m u G
a n 
 
 m u G
a n 
 
 0h0m u G
a n 0h0.	A	#	M	!	(	>	0"o0CR0υ0s k r a   b r e g 0υ0fVzB
 
 
 
 m u G
a [a y a n s a n a v r i k a %
 
 m u G
a [a y a n s a n a v r i k a %
 
 0h0m u G
a [a y a n s a n a v r i k a %0h0.	A	#	M	!	6	/	(	>	8	(	5	>	0	?			0"o0{5_0υ0m a l   s t a n   g y i   p h o g s   k y i   z h a l   t a   p a 0υ0XcfSBrU|Bf@r^cbT
 
 
 
 m u ci t a s m [t i t 
 
 m u ci t a s m [t i t 
 
 0h0m u ci t a s m [t i t 0h0.	A	7	?	$	8	M	.	C	$	?	$	>	0"o01Y_0υ0b r j e d   n g a s   p a 0υ0VbzQDfT
 
 
 
 m u cmi b a n d h a %
 
 m u cmi b a n d h a %
 
 0h0m u cmi b a n d h a %0h0.	A	7	M		?	,	(	M	'		0"o0P}b0υ0' d z i n   s t a n g s 0υ0`[rSfDf
 
 
 
 m u cmi k %  ( m a u cmi k %  m u k h a n t i k %.   m u s u n t i k ) 
 
 m u cmi k %  ( m a u cmi k %  m u k h a n t i k %.   m u s u n t i k ) 
 
 0h0m u cmi k %  ( m a u cmi k %  m u k h a n t i k %.   m u s u n t i k ) 0h0.	A	7	M		?		>		  ( .	L	7	M		?		>		  .	A		(	M	$	?		>		.   .	A	8	A	(	M	$	?		>	) 0"o0b0υ0k h u   t s h u r 0υ0AtZtb
 
 
 
 m u cmi y o g a %
 
 m u cmi y o g a %
 
 0h0m u cmi y o g a %0h0.	A	7	M		?	/	K			0"o0ab0"o0S#0υ0m k h y u d   s b y a r 0υ0XAtQfb
 
 
 
 m u cmi %
 
 m u cmi %
 
 0h0m u cmi %0h0.	A	7	M		?		0"o0b0υ0k h u   t s h u r 0υ0AtZtb
 
 
 
 m y a   n g a m = m a r u %
 
 
 
 m y a   n g a m   g y i   s m i g   r g y u = m a r u m a r +c i k 
 
 
 
 m y a   n g a n = [o k a %
 
 
 
 m y a   n g a n   b r a l   b a = v i g a t a [o k a %
 
 
 
 m y a   n g a n   b s a l   b a = [o k a v i n o d a n a m 
 
 
 
 m y a   n g a n   l a s   ' d a s   p a = n i r v Ga m 
 
 
 
 m y a   n g a n   l a s   ' d a s   p a ' i   l a m   l a   g n a s   p a = n i r v Ga m r g v a s t h i t a %
 
 
 
 m y a   n g a n   l a s   ' d a s   p a   l a   m i   g n a s   p a = a p r a t i cmh i t o   n i r v Ge 
 
 
 
 m y a   n g a n   l a s   ' d a s   p a   l a   s o g s   p a ' i   m i n g   l a = n i r v Ga p a r y y %
 
 
 
 m y a   n g a n   m e d   p a = a [o k a %
 
 
 
 m y a   n g a n   ' t s h a n g = a [o k a m 
 
 
 
 m y a n g   b a r   ' d o d   p a ' a m   z h i m   p o r   ' d o d   p a = s v d u k m a t 
 
 
 
 m y a n g   r t s i   s b r a s = v a l o   m o ma   ( m o 
a .   m o 
h a ) 
 
 
 
 m y o n   b a r   ' g y u r   b a   n g e s   p a = n i y a t a v e d a n +y a m 
 
 
 
 m y o n g   b a   d a n g   b c a s   p a ' i   b s a m   g t a n = s v d a n a s a Cp r a y u k t a d h y n a m 
 
 
 
 m y o n g   b a r   b y e d   p a = a n u b h a v a t i 
 
 
 
 m y o n g   b a r   ' g y u r = v e d a y a t i 
 
 
 
 m y o n g   b a r   ' g y u r   b a   m a   n g e s   p a = a n i y a t a v e d a n +y a m 
 
 
 
 m y o s   p a = u n m d a %
 
 
 
 m y o s   p a = m a t t a %
 
 
 
 m y o s   p a r   ' g y u r   b a ' i   b t u n g   b a   s p o n g   b a = m a d y a p n a v i r a t i %
 
 
 
 m y o s   p a s = u n m a t t a k a %
 
 
 
 m y u   g u ' i   t s h a l = v a n a l a t 
 
 
 
 m y u r   b a = [u 
 
 
 
 m y u r   b a = [+g h r a m 
 
 
 
 m   b h a i cma 
 
 m   b h a i cma 
 
 0h0m   b h a i cma 0h0.	>	  -	H	7	M		0"o0
Na0"o0a0υ0m a   ' j i g s   s h i g 0υ0X`GrBfdrB
 
 
 
 m   b h ky a   e v a m   k a r i cy a t h a 
 
 m   b h ky a   e v a m   k a r i cy a t h a 
 
 0h0m   b h ky a   e v a m   k a r i cy a t h a 0h0.	>	  -	B	/	  	5	.	M		0	?	7	M	/	%	0"o0N_
NYdk0υ0p h y i n   c h a d   d e   l t a r   m a   b y e d   c i g 0υ0UrSFQQzcbXVzQErB
 
 
 
 m d h y a m i k a %
 
 m d h y a m i k a %
 
 0h0m d h y a m i k a %0h0.	>	'	M	/	.	?			0"o0-NN0"o0-NS0υ0d b u   m a   b a 0υ0QVtXV
 
 
 
 m g h a %
 
 m g h a %
 
 0h0m g h a %0h0.	>			0"o0c[Q0υ0d g u n   z l a   t h a   c h u n g   m c h u 0υ0QBtS_PFtDXFt
 
 
 
 m h t m y a m 
 
 m h t m y a m 
 
 0h0m h t m y a m 0h0.	>	9	>	$	M	.	M	/	.	M	0"o0(W0υ0c h e   b a ' a m   b d a g   n y i d   c h e   b a 0υ0FzV`XVQBIrQFzV
 
 
 
 m k ci k a m 
 
 m k ci k a m 
 
 0h0m k ci k a m 0h0.	>		M	7	?		.	M	0"o00υ0s b r a n g   r t s i 0υ0fDbr
 
 
 
 m l u d a m   ( m a l u d a m ) 
 
 m l u d a m   ( m a l u d a m ) 
 
 0h0m l u d a m   ( m a l u d a m ) 0h0.	>	2	A	&	.	M	  ( .	2	A	&	.	M	) 0"o0v9N0υ0t h a l   y a s 0υ0Pcaf
 
 
 
 m l u d u %
 
 m l u d u %
 
 0h0m l u d u %0h0.	>	2	A	&	A		0"o0idV@0υ0m a   g z h a l 0υ0XB^c
 
 
 
 m l y a m 
 
 m l y a m 
 
 0h0m l y a m 0h0.	>	2	M	/	.	M	0"o00υ0p h r e n g   b a 0υ0UzDV
 
 
 
 m l y p a Ga %
 
 m l y p a Ga %
 
 0h0m l y p a Ga %0h0.	>	2	M	/	>	*	#		0"o00υ0m e   t o g   p h r e n g   b a ' i   t s h o n g   k h a n g 0υ0XzO|BUzDV`rZ|DAD
 
 
 
 m l d h r a %
 
 m l d h r a %
 
 0h0m l d h r a %0h0.	>	2	>	'	>	0		0"o0c0"o0ܖ0W0υ0p h r e n g   t h o g s 0υ0UzDP|Bf
 
 
 
 m l g u Ga p a r i k ci p t a %
 
 m l g u Ga p a r i k ci p t a %
 
 0h0m l g u Ga p a r i k ci p t a %0h0.	>	2	>		A	#	*	0	?		M	7	?	*	M	$		0"o0~h0υ0s k y e s   k y i   d u s   b t a b   p a 0υ0fzf@rQtfVOVT
 
 
 
 m l k r a %
 
 m l k r a %
 
 0h0m l k r a %0h0.	>	2	>		>	0		0"o0z0υ0m e   t o g   ' p h r e n g   r g y u n   ( m e   t o g   p h r e n g   m k h a n ) 0υ0XzO|B`UzDbtS  ( XzO|BUzDbtQ) 
 
 
 
 m m a k +
 
 m m a k +
 
 0h0m m a k +0h0.	>	.		@	0"o0]k0"o0bk0υ0b d a g   g i   m a 0υ0VQBBrX
 
 
 
 m n a n 
 
 m n a n 
 
 0h0m n a n 0h0.	>	(	(	>	0"o0bO0"o0bN0υ0r i   m o r   b y e d   p a 0υ0brX|bVzQT
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 m n a n p a r y y %
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 m n a n p a r y y %
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 0h0m n a n p a r y y %0h0.	>	(	(	>	*	0	M	/	>	/	>		0"o0
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T0υ0r i   m o r   b y a   b a ' i   r n a m   p a ' i   m i n g   l a 0υ0brX|bVV`rbXT`rXrDc
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 m n a v a %
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 m n a v a %
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 0h0m n a v a %0h0.	>	(	5		0"o0Qz0υ0s h e d   b u 0υ0dzQVt
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 m n a %
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 m n a %
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 0h0m n a %0h0.	>	(		0"o0ba0υ0n g a   r g y a l 0υ0Dbc
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 m n d h t a %
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 m n d h t a %
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 0h0m n d h t a %0h0.	>	(	M	'	>	$		0"o0bL0"o0sN0υ0n g a   l a s   n u 0υ0DcfSt
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 m n u cy a l o k a %  ( m a n u cy a l o k a %) 
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 m n u cy a l o k a %  ( m a n u cy a l o k a %) 
 
 0h0m n u cy a l o k a %  ( m a n u cy a l o k a %) 0h0.	>	(	A	7	M	/	2	K			  ( .	(	A	7	M	/	2	K			) 0"o0NN0υ0m i ' i   ' j i g   r t e n 0υ0Xr`r`GrBbzS
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 m n u cy a v i g r a h a %
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 m n u cy a v i g r a h a %
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 0h0m n u cy a v i g r a h a %0h0.	>	(	A	7	M	/	5	?		M	0	9		0"o0N0υ0m i r   c h a g s   p a 0υ0XrbFBfT
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 m n p y a m   ( m n t v a m ) 
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 m n p y a m   ( m n t v a m ) 
 
 0h0m n p y a m   ( m n t v a m ) 0h0.	>	(	>	*	M	/	.	M	  ( .	>	(	>	$	M	5	.	M	) 0"o0idW0"o0aU0υ0m g u   b a r   b y a   b a 0υ0XBtVbVV
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 m n t i m n a %
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 m n t i m n a %
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 0h0m n t i m n a %0h0.	>	(	>	$	?	.	>	(		0"o0bau0"o0baNba0υ0n g a   r g y a l   l a s   k y a n g   n g a   r g y a l 0υ0Dbccf@DDbc
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 m p a y a t i 
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 m p a y a t i 
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Nϑ0υ0g z h a l   b a   ' a m   b y e d   p a 0υ0B^cV`XVzQT
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 m   p u d g a l a %  p u d g a l a C  p r a m i Go t u 
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 m   p u d g a l a %  p u d g a l a C  p r a m i Go t u 
 
 0h0m   p u d g a l a %  p u d g a l a C  p r a m i Go t u 0h0.	>	  *	A	&	M		2		  *	A	&	M		2		  *	M	0	.	?	#	K	$	A	0"o0N
NS^Nvϑ0υ0g a n g   z a g   g i s   g a n g   z a g   l a   t s h o d   m a   z u n g   z h i g 0υ0BD_BBrfBD_BcZ|QX_tD^rB
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 m r a c a m k%
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 m r a c a m k%
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 m r a d h a r ca Ga m 
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 m r a d h a r ca Ga m 
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 0h0m r a d h a r ca Ga m 0h0.	>	0	'	0	M	7	#	.	M	0"o0T0υ0b d u d   ' d u l   b a   /   b d u d   g d u l   b a 0υ0VQtQ`QtcV  ( VQtQBQtcV) 
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 m r a j i t 
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 m r a j i t 
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 m r a k a r m a s a m t i k r n t a %
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 m r a k a r m a s a m t i k r n t a %
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 0h0m r a k a r m a s a m t i k r n t a %0h0.	>	0		0	M	.	8	.	>	$	?		M	0	>	(	M	$		0"o0QTmi0υ0b d u d   k y i   l a s   l a s   y a n g   d a g   p a r   ' d a s   p a 0υ0VQtQ@rcfcfaDQBTb`QfT
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 m r a %
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 m r d a v a %
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 m r g a c c h i n n a %
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d0υ0l a m   g y i s   d u b   p a 0υ0cXBrfQtVT
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 m r g a d e [i k a %
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 m r g a d e [i k a %
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 0h0m r g a d e [i k a %0h0.	>	0	M		&	G	6	?			0"o0oS0υ0l a m   s t o n   p a 0υ0cXf|ST
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 m r g a d e [i k a %.   m r g a d a r [i k a %
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 m r g a d e [i k a %.   m r g a d a r [i k a %
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 0h0m r g a d e [i k a %.   m r g a d a r [i k a %0h0.	>	0	M		&	G	6	?			.   .	>	0	M		&	0	M	6	?			0"o0_\0υ0l a m   s t o n   p a 0υ0cXf|ST
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 m r g a d kc+  ( m a r g a d u ct i .   m a r g a d s u s +) 
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 m r g a d kc+  ( m a r g a d u ct i .   m a r g a d s u s +) 
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 0h0m r g a d kc+  ( m a r g a d u ct i .   m a r g a d s u s +) 0h0.	>	0	M		&	B	7	@	  ( .	0	M		&	A	7	M	$	?	.   .	0	M		&	M	8	A	8	@	) 0"o0zS0υ0l a m   s u n   p a r   b y e d   p a 0υ0cXftSTbVzQT
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 m r g a j  a %
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 m r g a j  a %
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 m r g a j  n a m 
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 m r g a j  n a m 
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 m r g a j +v +
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 m r g a j +v +
 
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0"o0NS
0υ0l a m   g y i s   ' t s h o   b a 0υ0cXBrf`Z|V
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 m r g a p a r i Gy a k a %
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 m r g a v i t 
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 m r g a v i t 
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 0h0m r g a v i t 0h0.	>	0	M		5	?	$	M	0"o0`S0υ0l a m   m k h y e n   p a 0υ0cXXAzST
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 m r g a %
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 m r g e   d h a r m a j  n a k cn t i %
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 0h0m r g e   d h a r m a j  n a k cn t i %0h0.	>	0	M		G	  '	0	M	.		M		>	(		M	7	>	(	M	$	?		0"o0Slzf_0υ0l a m   l a   c h o s   s h e s   p a ' i   b z o d   p a 0υ0cXcF|fdzfT`rV_|QT
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 0h0m r g e   ' n v a y a j  n a k cn t i %0h0.	>	0	M		G	=	(	M	5	/		M		>	(		M	7	>	(	M	$	?		0"o0S^zf_0υ0l a m   l a   r j e   s u   r t o g s   p a r   s h e s   p a ' i   b z o d   p a 0υ0cXcbzftb|BfTbdzfT`rV_|QT
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 m r g e   ' n v a y a j  n a m 
 
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 m r g k h y y +
 
 m r g k h y y +
 
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 m r u t a %
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 0h0m r u t a %0h0.	>	0	A	$		0"o0}0"o00υ0r l u n g   d m a r   r a m   r l u n g 0υ0btDQXbbXbtD
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 m r b h i b h u %
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 m r b h i b h u %
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 0h0m r b h i b h u %0h0.	>	0	>	-	?	-	A		0"o0MT0υ0b d u d   z i l   g y i s   g n o n 0υ0VQtQ_rcBrfBS|S
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 m s a %
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 m s a %
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 0h0m s a %0h0.	>	8		0"o0g0υ0z l a   b a 0υ0_V
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 m t a Eg a %
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 m t a Eg a %
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 0h0m t a Eg a %0h0.	>	$		M			0"o0N.z0"o0fS0υ0g d o l   p a   ( g t u m ) 0υ0QB|cT  ( BOtX) 
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 m t a Eg a %
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 m t a Eg a %
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 0h0m t a Eg a %0h0.	>	$		M			0"o0[rd-0"o0[r0"o0`\[0υ0g d o l   p a   d a n g   g l a n g   p o 0υ0BQ|cTQDBDT|
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 m t a Eg o   n g a r j 
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 m t a Eg o   n g a r j 
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 0h0m t a Eg o   n g a r j 0h0.	>	$		M		K	  (	>		0	>		>	0"o0'Yas0υ0k l u ' i   r g y a l   p o   g l a n g   p o   c h e 0υ0@t`rbcT|BDT|Fz
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 m t r a j  %
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 m t r a j  %
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 m t s a r y a m 
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 m t s a r y a m 
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 0h0m t s a r y a m 0h0.	>	$	M	8	0	M	/	.	M	0"o0sa0υ0s e r   s n a 0υ0fzbf
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 m t s i k a %
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 m t s i k a %
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 0h0m t s i k a %0h0.	>	$	M	8	?			0"o0oN0υ0n y a   p a 0υ0IT
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 m t u l a %
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 m t u l a %
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 m t u l a %  ( m a t u l a %) 
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 m t u l a %  ( m a t u l a %) 
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 0h0m t u l a %  ( m a t u l a %) 0h0.	>	$	A	2		  ( .	$	A	2		) 0"o0id0υ0m a   g z h a l 0υ0XB^c
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 m t u l u Eg a m 
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 m t u l u Eg a m 
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 0h0m t u l u Eg a m 0h0.	>	$	A	2	A		M		.	M	0"o0gj0υ0m a   t u   l u n g   g a 0υ0XOtctDB
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 m t u r   a r h a t y   d kca Ga m 
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 m t u r   a r h a t y   d kca Ga m 
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 0h0m t u r   a r h a t y   d kca Ga m 0h0.	>	$	A	0	0	M	9	$	M	/	>	  &	B	7	#	.	M	0"o0Ylk?"o<\0"o0ek?"o<\L^hL0υ0m a   d g r a   b c o m   m a   s u n   p h y u n g   b a 0υ0XQBVE|XXftSUtDV
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 m t   ( m t [) 
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 0h0m t   ( m t [) 0h0.	>	$	>	  ( .	>	$	C	) 0"o0k0υ0m a 0υ0X
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 m t kl u Eg a m   ( m t u l u Eg a m ) 
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 m t kl u Eg a m   ( m t u l u Eg a m ) 
 
 0h0m t kl u Eg a m   ( m t u l u Eg a m ) 0h0.	>	$	B	2	A		M		.	M	  ( .	>	$	A	2	A		M		.	M	) 0"o0xhs=O0"o0+}}vQRP[0υ0b a   l u n g   k h a   l u n g 0υ0VctDActD
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 m t [g h t a k a %
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 m t [g h t a k a %
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 0h0m t [g h t a k a %0h0.	>	$	C		>	$			0"o0kk0υ0m a   g s o d   p a 0υ0XBf|QT
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 m t [g h t a %
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 m t [g r m a %
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 m t [r a k ci t   ( m a t [r a k ci t ) 
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 0h0m t [r a k ci t   ( m a t [r a k ci t ) 0h0.	>	$	C	0		M	7	?	$	>	  ( .	$	C	0		M	7	?	$	>	) 0"o0kaw0"o0kw0υ0m a s   b s r u n g s   p a 0υ0XfVftDfT
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 0h0m t [s v a s   ( m t [s v a s [) 0h0.	>	$	C	8	M	5	8	>	  ( .	>	$	C	8	M	5	8	C	) 0"o0Z0υ0s r u   m o 0υ0ftX|
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 m y 
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 m y 
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 0h0m y 0h0.	>	/	>	0"o0{^l0"o0{^v0υ0m i g   ' p h r u l 0υ0XrB`Utc
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 m y 
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 m y 
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 0h0m y 0h0.	>	/	>	0"o0{^S0υ0s g y u   m a 0υ0ftX
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 m y d a y a %
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Tv0υ0s g y u   m a   l a   s o g s   p a ' i   d p e ' i   m i n g   l a 0υ0ftXcf|BfT`rQTz`rXrDc
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 m y d e v +
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 m y d e v +
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 m y k r a %
 
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 
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 m y k [t a m   i v a   b i m b a m 
 
 m y k [t a m   i v a   b i m b a m 
 
 0h0m y k [t a m   i v a   b i m b a m 0h0.	>	/	>		C	$	.	?	5	  ,	?	.	M	,	.	M	0"o0PY^yRs0υ0g z u g s   s g y u   ' p h r u l   d u   b y a s   p a   b z h i n 0υ0B_tBfft`UtcQtVfTV^rS
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 
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 
 0h0m y m a r +c y u d a k a c a n d r a s v a p n a p r a t i [r u t k p r a t i b h s a p r a t i b i m b a n i r m Go p a m a d h a r m d h i m u k t a %0h0.	>	/	>	.	0	@		M	/	A	&			(	M	&	M	0	8	M	5	*	M	(	*	M	0	$	?	6	M	0	A	$	M		>	*	M	0	$	?	-	>	8	*	M	0	$	?	,	?	.	M	,	(	?	0	M	.	>	#	K	*	.	'	0	M	.	>	'	?	.	A		M	$		0"o0lY{^0q4lg"YP0υ0s g y u   m a   d a n g   s m i g   r g y u   d a n g   c h u   z l a   d a n g   r m i   l a m   d a n g   b r a g   c h a   d a n g   m i g   y o r   d a n g   g z u g s   b r n y a n   d a n g   s p r u l   p a   l t a   b u ' i   c h o s   l a   m o s   p a 0υ0ftXQDfrBbtQDFt_QDbrcXQDVBFQDXrBa|bQDB_tBfVbSQDftcTcVt`rF|fcX|fT
 
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 m y v +
 
 m y v +
 
 0h0m y v +0h0.	>	/	>	5	@	0"o0mP0υ0s g y u   b y e d   p a 0υ0ftVzQT
 
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 m y kr a v r a t +
 
 m y kr a v r a t +
 
 0h0m y kr a v r a t +0h0.	>	/	B	0	5	M	0	$	@	0"o0wQT[RR0"o0T[L0υ0r m a   b y a ' i   b r t u l   z h u g s   c a n 0υ0bV`rVbtc^tBfES
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 m 
%  ( m m) 
 
 m 
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 
 0h0m 
%  ( m m) 0h0.	>	!	>		  ( .	>		>	) 0"o0j0"o0?b0υ0r n g a   k h a n g   ( s n g a   k h a n g ) 0υ0bAD  ( fAD) 
 
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 m Cs a k +l a %
 
 m Cs a k +l a %
 
 0h0m Cs a k +l a %0h0.	>		8		@	2		0"o04su0υ0m d z e r   p a 0υ0X[zbT
 
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 m Cs a m 
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 m Cs a m 
 
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 
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 m Cs a v i k r a y a %
 
 m Cs a v i k r a y a %
 
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 
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 m Ga v a k a %
 
 m Ga v a k a %
 
 0h0m Ga v a k a %0h0.	>	#	5			0"o0FZzP[0υ0b r a m   z e ' i   b u 0υ0VX_z`rVt
 
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 m G
a l i k a r j 
 
 m G
a l i k a r j 
 
 0h0m G
a l i k a r j 0h0.	>	#	M	!	2	?		0	>		>	0"o0\s0"o0酋s0υ0r g y a l   p h r a n 0υ0bcUS
 
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 m ca k a m 
 
 m ca k a m 
 
 0h0m ca k a m 0h0.	>	7		.	M	0"o0wm]0"o0xl0υ0m a   s h a   k a 0υ0Xd@
 
 
 
 m ca k a %
 
 m ca k a %
 
 0h0m ca k a %0h0.	>	7			0"o0xlR0υ0m a   s h a   k a   m g r o n   b u   b r g y a d   b c u ' i   r i n   ( ' g r o n   b u   b r g y a d   b c u ' i   r i n ) 0υ0Xd@XB|SVtVbQVEt`rbrS( `B|SVtVbQVEt`rbrS) 
 
 
 
 m ca %
 
 m ca %
 
 0h0m ca %0h0.	>	7		0"o0FF0υ0m o n   s r a n   g r e ' u 0υ0X|SfSBz`t
 
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 
 m +g a v a m   ( m +v a g a m ) 
 
 m +g a v a m   ( m +v a g a m ) 
 
 0h0m +g a v a m   ( m +v a g a m ) 0h0.	@		5	.	M	  ( .	@	5		.	M	) 0"o0L_=OFZ0υ0z a r   z e r 0υ0_b_zb
 
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 
 m +m Cs a k a %
 
 m +m Cs a k a %
 
 0h0m +m Cs a k a %0h0.	@	.	>		8			0"o0%R0"o0[0υ0d p y o d   p a   p a 0υ0QT|QTT
 
 
 
 m +m Cs s a m d h i p r a h Ga s a Cs k r a s a m a n v g a t a ( o )   [d d h i p d a %
 
 m +m Cs s a m d h i p r a h Ga s a Cs k r a s a m a n v g a t a ( o )   [d d h i p d a %
 
 0h0m +m Cs s a m d h i p r a h Ga s a Cs k r a s a m a n v g a t a ( o )   [d d h i p d a %0h0.	@	.	>		8	>	8	.	>	'	?	*	M	0	9	>	#	8		8	M		>	0	8	.	(	M	5	>		$	( 	)   	&	M	'	?	*	>	&		0"o0``Ya0"o0``^y0υ0d p y o d   p a ' i   t i n g   n g e   ' d z i n   s p o n g   b a ' i   ' d u   b y e d   d a n g   l d a n   p a ' i   r d z u   ' p h r u l   g y i   r k a n g   p a 0υ0QT|QT`rOrDDz`[rSf|DV`r`QtVzQQDcST`rbt`UtcBrbDT
 
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 
 m +
h a %
 
 m +
h a %
 
 0h0m +
h a %0h0.	@	"		0"o0
Nm0"o0|0υ0m i   g t s a n g   b a ' a m   p h y i   s a 0υ0XrBYDV`XUrf
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 m kk a %
 
 m kk a %
 
 0h0m kk a %0h0.	B			0"o0v0υ0l k u g   p a 0υ0ctBT
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 m kl a g r a n t h a %
 
 m kl a g r a n t h a %
 
 0h0m kl a g r a n t h a %0h0.	B	2		M	0	(	M	%		0"o0,gxQ0υ0g z h i ' i   g z h u n g 0υ0B^r`rB^tD
 
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 
 m kl a m n p y a m   ( m kl a m n t v a m ) 
 
 m kl a m n p y a m   ( m kl a m n t v a m ) 
 
 0h0m kl a m n p y a m   ( m kl a m n t v a m ) 0h0.	B	2	.	>	(	>	*	M	/	.	M	  ( .	B	2	.	>	(	>	$	M	5	.	M	) 0"o09h,gaU0υ0b z h i   n a s   m g u   b a r   b y a   b a 0υ0V^rSfXBtVbVV
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 m kl a p a r i v s a %
 
 m kl a p a r i v s a %
 
 0h0m kl a p a r i v s a %0h0.	B	2	*	0	?	5	>	8		0"o09h,g%ROO0υ0g z h i   n a s   s p o   b a 0υ0B^rSff|V
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 m kl a s a r v s t i v d %
 
 m kl a s a r v s t i v d %
 
 0h0m kl a s a r v s t i v d %0h0.	B	2	8	0	M	5	>	8	M	$	?	5	>	&	>		0"o09h,g NR	g0υ0g z h i   t h a m s   c a d   y o d   p a r   s m r a   b a ' i   s d e 0υ0B^rPXfEQa|QTbfV`rfz
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 m kl a C
 
 m kl a C
 
 0h0m kl a C0h0.	B	2		0"o0>\0υ0s n r u b s 0υ0ftVf
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 
 
 m kl p a k a r ca m n p y a m ( m kl p a k a r ca m n t v a m ) 
 
 m kl p a k a r ca m n p y a m ( m kl p a k a r ca m n t v a m ) 
 
 0h0m kl p a k a r ca m n p y a m ( m kl p a k a r ca m n t v a m ) 0h0.	B	2	>	*		0	M	7	.	>	(	>	*	M	/	.	M	( .	B	2	>	*		0	M	7	.	>	(	>	$	M	5	.	M	) 0"o0aLidWL0"o09h,gd{SaU0υ0y a n g   g z h i   n a s   b s l a n g   s t e   m g u   b a r   b y a   b a 0υ0aDB^rSfVfDfzXBtVbVV
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 m kl p a k a r ca p a r i v s a %
 
 m kl p a k a r ca p a r i v s a %
 
 0h0m kl p a k a r ca p a r i v s a %0h0.	B	2	>	*		0	M	7	*	0	?	5	>	8		0"o09h,gd{S%ROO0υ0g z h i   n a s   s p o   b a 0υ0B^rSff|V
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 m kr c c h i t a %
 
 m kr c c h i t a %
 
 0h0m kr c c h i t a %0h0.	B	0	M		M		?	$		0"o0lf0υ0b r g y a l   b a 0υ0VbcV
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 m kr c c h 
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 m kr c c h 
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 0h0m kr c c h 0h0.	B	0	M		M		>	0"o0f0"o00"o0
N_0υ0b r g y a l   b a ' a m   m i   d r a n   p a ' a m   m y o g   c e s   b y e d   p a 0υ0VbcV`XXrQST`XX|BEzfVzQT
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 m kr d h a n 
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 m kr d h a n 
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 0h0m kr d h a n 0h0.	B	0	M	'	(	M	0"o00υ0s p y i   b o 0υ0frV|
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 m kr d h a t a %  ( m kr d h a j t a %) 
 
 m kr d h a t a %  ( m kr d h a j t a %) 
 
 0h0m kr d h a t a %  ( m kr d h a j t a %) 0h0.	B	0	M	'	$		  ( .	B	0	M	'		>	$		) 0"o0u0υ0s p y i   b o   s k y e s 0υ0frV|fzf
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 m kr d h a ma k a %
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 m kr d h a ma k a %
 
 0h0m kr d h a ma k a %0h0.	B	0	M	'				0"o0L0υ0g t s u g   s p y o d 0υ0BYtBf|Q
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 
 m kr d h b h a r a Ga m 
 
 m kr d h b h a r a Ga m 
 
 0h0m kr d h b h a r a Ga m 0h0.	B	0	M	'	>	-	0	#	.	M	0"o0-V0υ0m g o ' i   r g y a n 0υ0XB|`rbS
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 
 m kr d h n a %
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 m kr d h n a %
 
 0h0m kr d h n a %0h0.	B	0	M	'	>	(		0"o00υ0r t s e   m o 0υ0bzX|
 
 
 
 m kt r a k [c c h r a m   ( m kt r a k [c c h a m ) 
 
 m kt r a k [c c h r a m   ( m kt r a k [c c h a m ) 
 
 0h0m kt r a k [c c h r a m   ( m kt r a k [c c h a m ) 0h0.	B	$	M	0		C		M		M	0	.	M	  ( .	B	$	M	0		C		M		.	M	) 0"o0m0υ0g c i n   s r i   b a 0υ0BErSfrV
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 
 m kt r a m 
 
 m kt r a m 
 
 0h0m kt r a m 0h0.	B	$	M	0	.	M	0"o0\O0υ0g c i n 0υ0BErS
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 
 m kt r a r o d h a %
 
 m kt r a r o d h a %
 
 0h0m kt r a r o d h a %0h0.	B	$	M	0	0	K	'		0"o0\O
N0υ0c h u   ' g a g s   p a 0υ0Ft`BBfT
 
 
 
 m k
h a %
 
 m k
h a %
 
 0h0m k
h a %0h0.	B	"		0"o0av0"o0FTP[0υ0g l e n   p a 0υ0BzST
 
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 
 m k
h a %
 
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h a %
 
 0h0m k
h a %0h0.	B	"		0"o0fa0υ0r m o n g s   p a ' a m   r m o n g   b a 0υ0b|DfT`Xb|DV
 
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 
 m kca   ( k a %) 
 
 m kca   ( k a %) 
 
 0h0m kca   ( k a %) 0h0.	B	7	  ( 		) 0"o0 0υ0b y i   b a 0υ0VrV
 
 
 
 m [d a Eg a %
 
 m [d a Eg a %
 
 0h0m [d a Eg a %0h0.	C	&		M			0"o0Vg0υ0r d z a   r n g a 0υ0bb
 
 
 
 m [d u g a n d h i k a m 
 
 m [d u g a n d h i k a m 
 
 0h0m [d u g a n d h i k a m 0h0.	C	&	A		(	M	'	?		.	M	0"o0YsT0υ0d r i   n g a d   ' j a m   p a 0υ0QrDQ`GXT
 
 
 
 m [d u g t r a %
 
 m [d u g t r a %
 
 0h0m [d u g t r a %0h0.	C	&	A		>	$	M	0		0"o0gߎ0υ0s k u   ' j a m   p a 0υ0ft`GXT
 
 
 
 m [d u j i h v a %
 
 m [d u j i h v a %
 
 0h0m [d u j i h v a %0h0.	C	&	A		?	9	M	5		0"o0ߎ0"o0ߎ0υ0l j a g s   m n y e n   p a 0υ0cBfXIzST
 
 
 
 m [d u k 
 
 m [d u k 
 
 0h0m [d u k 0h0.	C	&	A		>	0"o0Y0υ0' j a m   p a 0υ0`GXT
 
 
 
 m [d u t a r u Ga h a s t a p d a t a l a %
 
 m [d u t a r u Ga h a s t a p d a t a l a %
 
 0h0m [d u t a r u Ga h a s t a p d a t a l a %0h0.	C	&	A	$	0	A	#	9	8	M	$	*	>	&	$	2		0"o0Kbgߎv0υ0p h y a g   d a n g   z h a b s   k y i   m t h i l   ' j a m   s h i n g   g z h o n   s h a   c h a g s   p a 0υ0UBQD^Vf@rXPrc`GXdrDB^|SdFBfT
 
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9h0υ0d b a n g   p o   r t u l   p o 0υ0QVDT|btcT|
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 
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 
 0h0m [g a m a d a %0h0.	C		.	&		0"o00υ0g l a   r t s i 0υ0Bbr
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 
 0h0m [g a t [cGi k 0h0.	C		$	C	7	M	#	?		>	0"o0a0υ0s m i g   r g y u   ( r i   d w a g s ) 0υ0frBbt  ( brQBf) 
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 
 0h0m [g a [r i Eg a v r a t +0h0.	C		6	M	0	?		M		5	M	0	$	@	0"o0҉L0υ0s h a   r u ' i   b u   b r t u l   z h u g s   c a n 0υ0dbt`rVtVbtc^tBfES
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 
 0h0m [g a [+r ca %  ( m r g a [+r ca %) 0h0.	C		6	@	0	M	7		  ( .	>	0	M		6	@	0	M	7		) 0"o0_[Q0υ0d g u n   z l a   r a   b a   m g o 0υ0QBtS_bVXB|
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 
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 
 m [t a v a i b h a v d   b h u k   ( m [t a v a i b h a v a d g u k a %) 
 
 0h0m [t a v a i b h a v d   b h u k   ( m [t a v a i b h a v a d g u k a %) 0h0.	C	$	5	H	-	5	>	&	M	-	A		M	  ( .	C	$	5	H	-	5	&	M		A			) 0"o0RNEe0υ0s h i   b a ' i   n o r   b g o   b a 0υ0drV`rS|bVB|V
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NY0"o0[0"o0
N[0υ0b r d z u n   d u   s m r a   b a   s p o n g   b a 0υ0VbtSQtfVf|DV
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 0h0m [cv d t   p r a t i v i r a t i %0h0.	C	7	>	5	>	&	>	$	M	*	M	0	$	?	5	?	0	$	?		0"o0
NY0"o0[0υ0r d z u n   d u   s m r a   b a   s p o n g   b a 0υ0btSQtfVf|DV
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 0h0m [cma g t r a %0h0.	C	7	M			>	$	M	0		0"o0IQof▢W0υ0s k u   b y i   d o r   b y a s   p a   l t a   b u 0υ0ftVrQ|bVfTcVt
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 0h0m [cma k u k ci %0h0.	C	7	M			A		M	7	?		0"o0!q
NO0υ0d k u   s k a b s   p h y i n   p a 0υ0Q@tfVfUrST
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 n a   b a ' i   g o s   s m a n = g l n a p r a t y a y a b h a i ca j y a m 
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 n a   b a ' i   s d u g   b s n g a l = v y d h i d u %k h a m 
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 n a   b a   m a   l i   k a = n a v a m l i k   ( n a v a m a l l i k ) 
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 n a   b h a v a t i   t a t h g a t a %  p a r a C  m a r a Gt 
 
 n a   b h a v a t i   t a t h g a t a %  p a r a C  m a r a Gt 
 
 0h0n a   b h a v a t i   t a t h g a t a %  p a r a C  m a r a Gt 0h0(	  -	5	$	?	  $	%	>		$		  *	0		  .	0	#	>	$	M	0"o0YO{k_^	g0υ0d e   b z h i n   g s h e g s   p a   s h i   n a s   m e d 0υ0QzV^rSBdzBfTdrSfXzQ
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 n a b   n u b = v i b h a j a m 
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 n a b   n u b = v i j a m b h a %
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 n a b s   s o = p u n a r v a s u %
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 n a b s   s o = p u n a r v a s u %
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 n a   b u n   r m u g s   p a = m a h i k 
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 n a   b h u p r a c l a k a m 
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 n a   b h u p r a c l a k a m 
 
 0h0n a   b h u p r a c l a k a m 0h0(	  ,	>	9	A	*	M	0		>	2		.	M	0"o0
Nc0υ0l a g   p a   m i   b s k y o d 0υ0cBTXrVf|Q
 
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 n a   c a   b h a g a v a t o   m u k h a d v r a s y o m i  j i t a C  v   n i m i  j i t C  v   p r a j  y a t e   s m a 
 
 n a   c a   b h a g a v a t o   m u k h a d v r a s y o m i  j i t a C  v   n i m i  j i t C  v   p r a j  y a t e   s m a 
 
 0h0n a   c a   b h a g a v a t o   m u k h a d v r a s y o m i  j i t a C  v   n i m i  j i t C  v   p r a j  y a t e   s m a 0h0(	  	  -		5	$	K	  .	A		&	M	5	>	0	8	M	/	K	.	?		M		?	$		  5	>	  (	?	.	?		M		?	$	>		  5	>	  *	M	0		M		>	/	$	G	  8	M	.	0"o0N
\bv
Ns0υ0b c o m   l d a n   ' d a s   k y i   z h a l   g y i   s g o   p h y e   b a ' a m   b t s u m s   p a r   y a n g   m i   m n g o n   n o 0υ0VE|XcS`Qf@r^cBrf|UzV`XVYtXfTbaDXrXD|SS|
 
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 
 n a   c a   p a r e cC  d o cn t a r a s k h a l i t a g a v e c+
 
 n a   c a   p a r e cC  d o cn t a r a s k h a l i t a g a v e c+
 
 0h0n a   c a   p a r e cC  d o cn t a r a s k h a l i t a g a v e c+0h0(	  	  *	0	G	7	>		  &	K	7	>	(	M	$	0	8	M		2	?	$		5	G	7	@	0"o0
N\MN0"o0
N\NNN`0υ0g z h a n   d a g   g i   n y e s   p a ' i   s k a b s   d a n g   ' k h r u l   b a   m i   t s h o l 0υ0B^SQBBrIzfT`rfVfQD`AtcVXrZ|c
 
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 
 n a   c a   p a r i p r p a y a t i 
 
 n a   c a   p a r i p r p a y a t i 
 
 0h0n a   c a   p a r i p r p a y a t i 0h0(	  	  *	0	?	*	M	0	>	*	/	$	?	0"o0
N0R0υ0m i   s l e b   p a 0υ0XrfzVT
 
 
 
 n a   c c h a t t r a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 n a   c c h a t t r a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 0h0n a   c c h a t t r a p Ga y e   d h a r m a C  d e [a y i cy m a %0h0(	  	M		$	M	$	M	0	*	>	#	/	G	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
Npc˄l0υ0l a g   n a   g d u g s   t h o g s   p a   l a   c h o s   m i   b s h a d 0υ0cBSBQtBfP|BfTcF|fXrVdQ
 
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 
 n a   c h u n g = y u v a t i %
 
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 
 n a   c i r y i t a k y a %  ( n a   c i r a y i t a k y a %) 
 
 n a   c i r y i t a k y a %  ( n a   c i r a y i t a k y a %) 
 
 0h0n a   c i r y i t a k y a %  ( n a   c i r a y i t a k y a %) 0h0(	  	?	0	>	/	?	$		>	/		  ( (	  	?	0	/	?	$		>	/		) 0"o0*gX0"o0
N 0"o0*geQ0"o0
NeQ0υ0l u s   m a   d r a l   b a ' a m   m a   g s h e g s   p a 0υ0ctfXQcV`XXBdzBfT
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 n a   c u c c u k r a k a m 
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 n a   c u c c u k r a k a m 
 
 0h0n a   c u c c u k r a k a m 0h0(	  	A		M		A		>	0		.	M	0"o0
NH_0υ0t s u g   t s u g   m i   b y a 0υ0YtBYtBXrV
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 n a d = v y d h i %
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 n a d a t i 
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 n a d a t i 
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 0h0n a d a t i 0h0(	&	$	?	0"o00"o0Qr0υ0s g r a g   p a ' a m   s g r a   ' b y i n   p a 0υ0fBT`Xf`VrST
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 n a   d a G
a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 n a   d a G
a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 0h0n a   d a G
a p Ga y e   d h a r m a C  d e [a y i cy m a %0h0(	  &	#	M	!	*	>	#	/	G	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
NpWVgl0υ0l a g   n a   ' k h a r   b a   t h o g s   p a   l a   c h o s   m i   b s h a d 0υ0cBS`AbVP|BfTcF|fXrVdQ
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 n a   d e [a y a t i 
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 n a   d e [a y a t i 
 
 0h0n a   d e [a y a t i 0h0(	  &	G	6	/	$	?	0"o0
N0υ0m i   ' c h a g s 0υ0Xr`FBf
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 n a d   ' g o   b a = s a Cc r a v y d h i %
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 n a d   g z e r   b a = m a h a l l a k a %
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 n a d i k [y a p a %
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 n a d i k [y a p a %
 
 0h0n a d i k [y a p a %0h0(	&	?		>	6	M	/	*		0"o0cI0υ0c h u   k l u n g   ' o d   s r u n g s 0υ0Ft@tD`|QftDf
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 n a d   k h o n g   s k e m s = k ca y a v y d h i %
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 n a d   k y i   b s k a l   p a   b a r   m a = r o g n t a r a k a l p a %
 
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 n a d   k y i   m i n g   l a = v y d h i n m n i 
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 n a d   k y i s   b t a b   p a   r n a m s   n i   n a d   d a n g   b r a l   b a r   g y u r = r o g a   s p [cm  v i g a t a   r o g   b h a v a n t i   s m a 
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 n a d   m e d   p a = a r o g a %
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 n a d   m e d   p a = n i r j v a r a %
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 n a d   m i   m n g a '   b a = n i r j v a r a %  ( n i s + j v a r a ) 
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 n a d   p a ' a m   n a   b a = t u r a %
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 n a d   s n a   t s h o g s   k y i s   b t a b   p a = n n v y d h i p a r i g a t a %
 
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 n a d +
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 n a d +
 
 0h0n a d +0h0(	&	@	0"o0l0υ0k l u n g   n g a m   ' b a b   c h u 0υ0@tDDX`VVFt
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 n a d +d a t t a %  ( n a d a d a t t a ) 
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 n a d +d a t t a %  ( n a d a d a t t a ) 
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 0h0n a d +d a t t a %  ( n a d a d a t t a ) 0h0(	&	@	&	$	M	$		  ( (	&	&	$	M	$	) 0"o0el0"o0_le0υ0c h u   b o   s b y i n 0υ0FtV|frS
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 n a d +m t [k a %
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 n a d +m t [k a %
 
 0h0n a d +m t [k a %0h0(	&	@	.	>	$	C			0"o04l0u0υ0z h i n g   c h u   m a 0υ0^rDFtX
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 n a d +p kr a d a r [a n d u p a r i v [cmy a n u m n a m 
 
 n a d +p kr a d a r [a n d u p a r i v [cmy a n u m n a m 
 
 0h0n a d +p kr a d a r [a n d u p a r i v [cmy a n u m n a m 0h0(	&	@	*	B	0	&	0	M	6	(	>	&	A	*	0	?	5	C	7	M		M	/	(	A	.	>	(	.	M	0"o0_l-Nn4lkw
Nn	g0υ0c h u   b r u b   p a r   s n a n g   b a   l a s   g o n g   d u   c h a r   ' b a b   p a r   r j e s   s u   d p a g   p a 0υ0FtVtVTbfDVcfB|DQtFb`VVTbbzfftQTBT
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 n a d +  v a i t a r a G+
 
 n a d +  v a i t a r a G+
 
 0h0n a d +  v a i t a r a G+0h0(	&	@	  5	H	$	0	#	@	0"o0Y<\l0υ0c h u   b o   r a b   m e d 0υ0FtV|bVXzQ                        
 
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 n a   g a l l p a h r a k a m   ( g a l l a   +   a p a h r a k a m ) 
 
 n a   g a l l p a h r a k a m   ( g a l l a   +   a p a h r a k a m ) 
 
 0h0n a   g a l l p a h r a k a m   ( g a l l a   +   a p a h r a k a m ) 0h0(	  	2	M	2	>	*	9	>	0		.	M	  ( 	2	M	2	  +   	*	9	>	0		.	M	) 0"o0
NkX0ߘ0υ0m k h u r   b a   m i   s p o 0υ0XAtbVXrf|
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 n a g a r a g h t a k a %
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 n a g a r a g h t a k a %
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 0h0n a g a r a g h t a k a %0h0(		0		>	$			0"o0XW0υ0g r o n g   k h y e r   ' j o m s   p a 0υ0B|DAzb`G|XfT
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 n a g a r a m 
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 n a g a r a m 
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 0h0n a g a r a m 0h0(		0	.	M	0"o0\0"o0W0υ0g r o n g   k h y e r 0υ0B|DAzb
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 n a g a r a p a t i %
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 n a g a r a p a t i %
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 0h0n a g a r a p a t i %0h0(		0	*	$	?		0"o0{W0"o0W[0υ0k h r o n g   k h y e r   g y i   b l a 0υ0A|DAzbBrV
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 n a   g o l o m a k a m   k e [a [  c h e d a y e t   ( n a   g o l o m a k a m   k e [a m   c h e d a y e t .   n a   g o l o m a k a m   k e [c c h a d a y e t ) 
 
 n a   g o l o m a k a m   k e [a [  c h e d a y e t   ( n a   g o l o m a k a m   k e [a m   c h e d a y e t .   n a   g o l o m a k a m   k e [c c h a d a y e t ) 
 
 0h0n a   g o l o m a k a m   k e [a [  c h e d a y e t   ( n a   g o l o m a k a m   k e [a m   c h e d a y e t .   n a   g o l o m a k a m   k e [c c h a d a y e t ) 0h0(	  	K	2	K	.		.	M		G	6	6	M		G	&	/	G	$	M	  ( (	  	K	2	K	.		.	M		G	6	.	M		G	&	/	G	$	M	.   (	  	K	2	K	.		.	M		G	6	>		M		&	/	G	$	M	) 0"o0*gJR0"o0
NJR0υ0s k r a   c h a n   p a s   m i   b r e g 0υ0fFSTfXrVzB
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 n a g   p a = c i t r 
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 n a g   p o = k l a k a %
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 n a g   p o = k [cGa %
 
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 n a g   p o   c h e n   p o = m a h k l a %
 
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 n a g s = v a n a s p a t i %
 
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 n a g s   k h r o d = v a n a k h a G
a %.   v a n a ca G
a %
 
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 
 n a g s   k h r o d = p r n t a v a n a p r a s t h 
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 n a g s   k h r o d   b d a g = ma v i k a %  ( a ma v i k a %) 
 
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 n a g s   k h r o d   n a   g n a s   p a = v n a p r a s t h a %
 
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 n a g s   s a m   t s h a l   l a m   n a g s   t s h a l = v a n a m 
 
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 
 n a g s   t s h a l   b r t a g   p a   l a s   g y u r   p a = v a n a v i c a y a g a t a %
 
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 n a g s   t s h a l   n a s   n a g s   t s h a l   m e d   p a r   g s h e g s   p a = v a n d   n i r v a Ga m   g a t a %
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 n a g   t s h u r = p u cp a k s +s a m 
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 n a g   t s h u r = k y kca m   ( k a y u ca m ) 
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 n a g   t s h u r = k [+[a m   ( k s +[a m ) 
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 n a g   t s h u r = k y u [a m   ( k p u [a m .   k a y ks a m ) 
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 n a   g u l p h e   g u l p h a m   d h y a 
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 n a   g u l p h e   g u l p h a m   d h y a 
 
 0h0n a   g u l p h e   g u l p h a m   d h y a 0h0(	  	A	2	M	+	G	  	A	2	M	+	.	>	'	>	/	0"o0
N͑0υ0l o n g   b u ' i   s t e n g   d u   l o n g   b u   m i   b z h a g 0υ0c|DVt`rfzDQtc|DVtXrV^B
 
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 n a h a r k%
 
 n a h a r k%
 
 0h0n a h a r k%0h0(	9	0	B		0"o04l0υ0c h u   b a 0υ0FtV
 
 
 
 n a   h a s t a s a Cd h u n a k a m 
 
 n a   h a s t a s a Cd h u n a k a m 
 
 0h0n a   h a s t a s a Cd h u n a k a m 0h0(	  9	8	M	$	8		'	A	(		.	M	0"o0
N/cKb0υ0l a g   p a   m i   s p r u g 0υ0cBTXrftB
 
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 n a   h a s t a s a Cl a g n i k a y 
 
 n a   h a s t a s a Cl a g n i k a y 
 
 0h0n a   h a s t a s a Cl a g n i k a y 0h0(	  9	8	M	$	8		2		M	(	?		/	>	0"o0
N#Kb0υ0l a g   p a   m i   s b r e l 0υ0cBTXrfzc
 
 
 
 n a   h a s t i t u G
v a l a m b i t a m 
 
 n a   h a s t i t u G
v a l a m b i t a m 
 
 0h0n a   h a s t i t u G
v a l a m b i t a m 0h0(	  9	8	M	$	?	$	A	#	M	!	>	5	2	.	M	,	?	$	.	M	0"o0
NWYa;0υ0g l a n g   p o   c h e ' i   s n a   l t a r   n a r   b a   m a   y i n   p a 0υ0BDT|Fz`rfcbSbVXarST
 
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 n a   h a s t y r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 n a   h a s t y r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 0h0n a   h a s t y r k
h y a   d h a r m a C  d e [a y i cy m a %0h0(	  9	8	M	$	M	/	>	0	B	"	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
NpXNal0υ0g l a n g   p o   c h e   l a   z h o n   p a   l a   c h o s   m i   b s h a d 0υ0BDT|Fzc^|STcF|fXrVdQ
 
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 
 n a   h a s t v a l e h a k a m 
 
 n a   h a s t v a l e h a k a m 
 
 0h0n a   h a s t v a l e h a k a m 0h0(	  9	8	M	$	>	5	2	G	9		.	M	0"o0RKb0υ0l a g   p a   m i   b l d a g   p a 0υ0cBTXrcBT
 
 
 
 n a h i m a n t r a m 
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 n a h i m a n t r a m 
 
 0h0n a h i m a n t r a m 0h0(	9	?	.	(	M	$	M	0	.	M	0"o0nQnY0υ0g a r   g z h a l 0υ0BbB^c
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 
 n a i g a m a %
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 n a i g a m a %
 
 0h0n a i g a m a %0h0(	H		.		0"o00WWN0"o0WψN0υ0g r o n g   m i 0υ0B|DXr
 
 
 
 n a i k a [a %
 
 n a i k a [a %
 
 0h0n a i k a [a %0h0(	H		6		0"o0bqp N0"o0
N N#j0"o0!q^~^P0υ0r e   r e   l a s   m a   y i n   n a m   r n a m   p a   g c i g   t u   m a   y i n 0υ0bzbzcfXarSSXbXTBErBOtXarS
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 n a i m i t t i k a t v a m 
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 n a i m i t t i k a t v a m 
 
 0h0n a i m i t t i k a t v a m 0h0(	H	.	?	$	M	$	?		$	M	5	.	M	0"o0\OKN2k_0υ0g z h o g   s l o n g 0υ0B^|Bf|D
 
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 n a i m i t t i k a %
 
 n a i m i t t i k a %
 
 0h0n a i m i t t i k a %0h0(	H	.	?	$	M	$	?			0"o0vX0υ0l t a s   m k h a n 0υ0cfXAS
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 
 n a i m i t t i k +
 
 n a i m i t t i k +
 
 0h0n a i m i t t i k +0h0(	H	.	?	$	M	$	?		@	0"o0N	gg0"o07u9h_s0υ0m t s h a n   t s a m   y o d   p a 0υ0XZSYXa|QT
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 
 n a i   r a n   d z   n a ' i   c h u   k l u n g = n a i r a  j a n   n a d +
 
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 n a i r a  j a n   n a d +
 
 n a i r a  j a n   n a d +
 
 0h0n a i r a  j a n   n a d +0h0(	H	0		M		(	>	  (	&	@	0"o0<\#yl0υ0n a i   r a n   d z   n a ' i   c h u   k l u n g 0υ0S{bS[qS`r@tD
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 
 n a i r v e d h i k a p r a j  a %
 
 n a i r v e d h i k a p r a j  a %
 
 0h0n a i r v e d h i k a p r a j  a %0h0(	H	0	M	5	G	'	?		*	M	0		M			0"o0zldga0υ0n g e s   p a r   ' b y e d   p a ' i   s h e s   r a b   c a n 0υ0DzfTb`VzQT`rdzfbVES
 
 
 
 n a i r v e d h i k a s a r v a b h a v a t a l o p a g a t o   n m a   s a m d h i %
 
 n a i r v e d h i k a s a r v a b h a v a t a l o p a g a t o   n m a   s a m d h i %
 
 0h0n a i r v e d h i k a s a r v a b h a v a t a l o p a g a t o   n m a   s a m d h i %0h0(	H	0	M	5	G	'	?		8	0	M	5	-	5	$	2	K	*		$	K	  (	>	.	  8	.	>	'	?		0"o0T	g^ceX	Nid0W0"o0T NR	g^ce	N'f0υ0r t o g s   p a s   s r i d   p a ' i   g z h i   t h a m s   c a d   k h o n g   d u   c h u d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0b|BfTffrQT`rB^rPXfEQA|DQtFtQT^zfVV`rOrDDz`[rS
 
 
 
 n a i r y Gi k a %
 
 n a i r y Gi k a %
 
 0h0n a i r y Gi k a %0h0(	H	0	M	/	>	#	?			0"o0Q0υ0n g e s   p a r   ' b y i n   b a 0υ0DzfTb`VrSV
 
 
 
 n a i r y Gi k a %  s a Cb o d h i g m +
 
 n a i r y Gi k a %  s a Cb o d h i g m +
 
 0h0n a i r y Gi k a %  s a Cb o d h i g m +0h0(	H	0	M	/	>	#	?			  8		,	K	'	?		>	.	@	0"o0[Qsc0"o0zl[sTecOO0υ0n g e s   p a r   b y u n g   b a   r d z o g s   p a ' i   ' b y a n g   c h u b   t u   ' g r o   b a r   b y e d   p a 0υ0DzfTbVtDVb|BfT`rVDFtVOt`B|VbVzQT
 
 
 
 n a i r t m y d h i g a m t p a r a v i h e mh a n n i m i t t a s a m u d c r a s a h a j n a d h i g a t e r y p a t h a t r i ck a r m a p a r i [u d d h a   m a h r a k ca s a Cp a n n a v a i [r a d y a m 
 
 n a i r t m y d h i g a m t p a r a v i h e mh a n n i m i t t a s a m u d c r a s a h a j n a d h i g a t e r y p a t h a t r i ck a r m a p a r i [u d d h a   m a h r a k ca s a Cp a n n a v a i [r a d y a m 
 
 0h0n a i r t m y d h i g a m t p a r a v i h e mh a n n i m i t t a s a m u d c r a s a h a j n a d h i g a t e r y p a t h a t r i ck a r m a p a r i [u d d h a   m a h r a k ca s a Cp a n n a v a i [r a d y a m 0h0(	H	0	>	$	M	.	M	/	>	'	?		.	>	$	M	*	0	5	?	9	G	 	(	>	(	?	.	?	$	M	$	8	.	A	&	>		>	0	8	9		>	(	'	?		$	G	0	M	/	>	*	%	$	M	0	?	7	M		0	M	.	*	0	?	6	A	&	M	'	  .	9	>	0		M	7	8		*	(	M	(	5	H	6	>	0	&	M	/	.	M	0"o01uI!qb
N`NNS
Ns`vOu!qN[wZ Q	Nminm_!q@bOu0υ0b d a g   m e d   p a   k h o n g   d u   c h u d   p a s   g z h a n   g y i s   ' t s h e   b a ' i   m t s h a n   m a   m i   ' b y u n g   z h i n g   r a n g   b z h i n   g y i   s p y o d   l a m   r m a d   d u   b y u n g   b a ' i   l a s   g s u m   y o n g s   s u   d a g   p a ' i   b s r u n g   b a   c h e n   p o   p h u n   s u m   t s h o g s   p a ' i   m i   ' j i g s   p a 0υ0VQBXzQTA|DQtFtQTfB^SBrfBYzV`rXZSXXr`VtD^rDbDV^rSBrff|QcXfQQtXzQT`rcfBftXa|DfftQBT`rVftDVFzST|UtSftXZ|BfT`rXr`GrBfT
 
 
 
 n a i r t m y %  s a r v a   d h a r m %  s a t t v [  c a   n a i r t m y a C  n d h i m u c y a n t e .   a t a s   t a t h g a t a s y a   s a t t v e cu   m a h k a r u Go t p a d y a t e 
 
 n a i r t m y %  s a r v a   d h a r m %  s a t t v [  c a   n a i r t m y a C  n d h i m u c y a n t e .   a t a s   t a t h g a t a s y a   s a t t v e cu   m a h k a r u Go t p a d y a t e 
 
 0h0n a i r t m y %  s a r v a   d h a r m %  s a t t v [  c a   n a i r t m y a C  n d h i m u c y a n t e .   a t a s   t a t h g a t a s y a   s a t t v e cu   m a h k a r u Go t p a d y a t e 0h0(	H	0	>	$	M	.	M	/	>		  8	0	M	5	  '	0	M	.	>		  8	$	M	$	M	5	>	6	M		  (	H	0	>	$	M	.	M	/		  (	>	'	?	.	A		M	/	(	M	$	G	.   	$	8	M	$	%	>		$	8	M	/	  8	$	M	$	M	5	G	7	A	  .	9	>		0	A	#	K	$	M	*	&	M	/	$	G	0"o0 NRl!qb	g`e!qbt
NO/fEeYOp	g`|vw'Y`0υ0c h o s   t h a m s   c a d   n i   b d a g   m e d   p a   y i n   n a   s e m s   c a n   r n a m s   b d a g   m e d   p a   l a   m a   m o s   p a s   d e ' i   p h y i r   s e m s   c a n   r n a m s   l a   d e   b z h i n   g s h e g s   p a ' i   t h u g s   r j e   c h e n   p o   s k y e ' o 0υ0F|fPXfEQSrVQBXzQTarSSfzXfESbXfVQBXzQTcXX|fTfQz`rUrbfzXfESbXfcQzV^rSBdzBfT`rPtBfbzFzST|fz`|
 
 
 
 n a i r [t i %
 
 n a i r [t i %
 
 0h0n a i r [t i %0h0(	H	0	C	$	?		0"o0NR0υ0b d e n   b r a l 0υ0VQzSVc
 
 
 
 n a i r [t +
 
 n a i r [t +
 
 0h0n a i r [t +0h0(	H	0	C	$	@	0"o0WS0υ0b d e n   b r a l   g y i   p h y o g s 0υ0VQzSVcBrU|Bf
 
 
 
 n a i s a r g i k p a t t i %
 
 n a i s a r g i k p a t t i %
 
 0h0n a i s a r g i k p a t t i %0h0(	H	8	0	M		?		>	*	$	M	$	?		0"o0hX0"o0ahX0υ0s p a n g   b a ' i   l t u n g   b y e d 0υ0fDV`rctDVzQ
 
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 
 n a i t y a k a m 
 
 n a i t y a k a m 
 
 0h0n a i t y a k a m 0h0(	H	$	M	/		.	M	0"o08^OOߘ0υ0r t a g   r e   ' k h o r 0υ0bBbz`A|b
 
 
 
 n a i v a   b h a v a t i   n a   n a   b h a v a t i t a t h g a t a %  p a r a C  m a r a Gt ( m a r a Ga t a %) 
 
 n a i v a   b h a v a t i   n a   n a   b h a v a t i t a t h g a t a %  p a r a C  m a r a Gt ( m a r a Ga t a %) 
 
 0h0n a i v a   b h a v a t i   n a   n a   b h a v a t i t a t h g a t a %  p a r a C  m a r a Gt ( m a r a Ga t a %) 0h0(	H	5	  -	5	$	?	  (	  (	  -	5	$	?	$	%	>		$		  *	0		  .	0	#	>	$	M	( .	0	#	$		) 0"o0YO{k_^	g^^	g0υ0d e   b z h i n   g s h e g s   p a   s h i   n a s   y o d   p a   y a n g   m a   y i n   m e d   p a   y a n g   m a   y i n 0υ0QzV^rSBdzBfTdrSfa|QTaDXarSXzQTaDXarS
 
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 
 n a i v a s a Cj  n s a Cj  y a t a n a m 
 
 n a i v a s a Cj  n s a Cj  y a t a n a m 
 
 0h0n a i v a s a Cj  n s a Cj  y a t a n a m 0h0(	H	5	8			M		>	(	>	8			M		>	/	$	(	.	M	0"o0^`^^`U0"o0^	g`^!q`U)Y0υ0' d u   s h e s   m e d   ' d u   s h e s   m e d   m i n   s k y e   m c h e d 0υ0`QtdzfXzQ`QtdzfXzQXrSfzXFzQ                        
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 
 n a i v a s a Cj  n s a Cj  y a t a n a m 
 
 n a i v a s a Cj  n s a Cj  y a t a n a m 
 
 0h0n a i v a s a Cj  n s a Cj  y a t a n a m 0h0(	H	5	8			M		>	(	>	8			M		>	/	$	(	.	M	0"o0^`^^`U0υ0' d u   s h e s   m e d   ' d u   s h e s   m e d   m i n   s k y e   m c h e d 0υ0`QtdzfXzQ`QtdzfXzQXrSfzXFzQ
 
 
 
 n a i v a [a i k ca n [a i k ca %
 
 n a i v a [a i k ca n [a i k ca %
 
 0h0n a i v a [a i k ca n [a i k ca %0h0(	H	5	6	H		M	7	(	>	6	H		M	7		0"o0^x[^!qx[0υ0s l o b   p a   y a n g   m a   y i n   m i   s l o b   p a   y a n g   m a   y i n 0υ0f|VTaDXarSXrf|VTaDXarS                        
 
 
 
 n a i v a   [[v a t o   n [[v a t a [c a 
 
 n a i v a   [[v a t o   n [[v a t a [c a 
 
 0h0n a i v a   [[v a t o   n [[v a t a [c a 0h0(	H	5	  6	>	6	M	5	$	K	  (	>	6	>	6	M	5	$	6	M		0"o0^8^^!q8^0υ0r t a g   p a   y a n g   m a   y i n   m i   r t a g   p a   y a n g   m a   y i n 0υ0bBTaDXarSXrbBTaDXarS
 
 
 
 n a i v e d y a m 
 
 n a i v e d y a m 
 
 0h0n a i v e d y a m 0h0(	H	5	G	&	M	/	.	M	0"o0)Yߘ0"o0ߘ0υ0l h a   b z h o s 0υ0cV^|f
 
 
 
 n a i v n t a v n   n n a n t a v n 
 
 n a i v n t a v n   n n a n t a v n 
 
 0h0n a i v n t a v n   n n a n t a v n 0h0(	H	5	>	(	M	$	5	>	(	M	(	>	(	(	M	$	5	>	(	M	0"o0^	g^!q0υ0m t h a '   y o d   p a   y a n g   m a   y i n   m t h a '   m e d   p a   y a n g   m a   y i n 0υ0XP`a|QTaDXarSXP`XzQTaDXarS
 
 
 
 n a i v s i k a %
 
 n a i v s i k a %
 
 0h0n a i v s i k a %0h0(	H	5	>	8	?			0"o09h,gOOP0"o0ENOO0υ0g z h i   b a 0υ0B^rV
 
 
 
 n a i %s a r g i k %  p y a t t i k %  ( n a i s a r g i k a p p a t t i k ) 
 
 n a i %s a r g i k %  p y a t t i k %  ( n a i s a r g i k a p p a t t i k ) 
 
 0h0n a i %s a r g i k %  p y a t t i k %  ( n a i s a r g i k a p p a t t i k ) 0h0(	H		8	0	M		?		>		  *	>	/	$	M	$	?		>		  ( (	H	8	0	M		?		*	>	*	$	M	$	?		>	) 0"o0	NASl8c0υ0s p a n g   b a ' i   l t u n g   b y e d   s u m   b c u ' i   m i n g   l a 0υ0fDV`rctDVzQftXVEt`rXrDc
 
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 
 n a i ca d i k a %
 
 n a i ca d i k a %
 
 0h0n a i ca d i k a %0h0(	H	7	&	?			0"o0FOPW
N0υ0c o g   b u   p a 0υ0E|BVtT
 
 
 
 n a i ck r a m y [r i t a %
 
 n a i ck r a m y [r i t a %
 
 0h0n a i ck r a m y [r i t a %0h0(	H	7	M		M	0	.	M	/	>	6	M	0	?	$		0"o0OeQ[0υ0n g e s   p a r   ' b y u n g   b a   l a   b r t e n   p a 0υ0DzfTb`VtDVcVbzST
 
 
 
 n a i cp e [i k a t v a m 
 
 n a i cp e [i k a t v a m 
 
 0h0n a i cp e [i k a t v a m 0h0(	H	7	M	*	G	6	?		$	M	5	.	M	0"o0\OaKN2k_0υ0t h o b   k y i s   ' j a l   b a 0υ0P|V@rf`GcV
 
 
 
 n a   j e h r +y a t e 
 
 n a   j e h r +y a t e 
 
 0h0n a   j e h r +y a t e 0h0(	  	G	9	M	0	@	/	$	G	0"o0
N0"o0
Na0υ0m i   ' d z e m 0υ0Xr`[zX
 
 
 
 n a   j i h v n i [c r a k a C  p i Gd a p t a C( p i Gd a p t r a C)   b h o k cy m a %
 
 n a   j i h v n i [c r a k a C  p i Gd a p t a C( p i Gd a p t r a C)   b h o k cy m a %
 
 0h0n a   j i h v n i [c r a k a C  p i Gd a p t a C( p i Gd a p t r a C)   b h o k cy m a %0h0(	  	?	9	M	5	>	(	?	6	M		>	0			  *	?	#	M	&	*	>	$		( *	?	#	M	&	*	>	$	M	0		)   -	K		M	7	M	/	>	.		0"o0
Nߘ0υ0l c e   p h y u n g   s t e   z a s   m i   z a 0υ0czUtDfz_fXrV_`
 
 
 
 n a   j i h v s p h o ma k a m 
 
 n a   j i h v s p h o ma k a m 
 
 0h0n a   j i h v s p h o ma k a m 0h0(	  	?	9	M	5	>	8	M	+	K			.	M	0"o0vR\Or0υ0r k a n   m i   b t o g 0υ0bSXrO|B
 
 
 
 n a   k a l l o   b h a v a t i   ( n k a l l o l o   b h a v a t i .   n a   l a l l o   b h a v a t i ) 
 
 n a   k a l l o   b h a v a t i   ( n k a l l o l o   b h a v a t i .   n a   l a l l o   b h a v a t i ) 
 
 0h0n a   k a l l o   b h a v a t i   ( n k a l l o l o   b h a v a t i .   n a   l a l l o   b h a v a t i ) 0h0(	  	2	M	2	K	  -	5	$	?	  ( (	>		2	M	2	K	2	K	  -	5	$	?	.   (	  2	2	M	2	K	  -	5	$	?	) 0"o0
N_bAV0υ0d i g   p a ' a m   l d i b   p a r   m i   ' g y u r 0υ0QrBT`XcrVTbXr`Btb
 
 
 
 n a   k a v a 
a c c h e d a k a m   ( n a   k a r a 
a c e h d a k a m .   n a   k a v a 
o c c h e d a k a m ) 
 
 n a   k a v a 
a c c h e d a k a m   ( n a   k a r a 
a c e h d a k a m .   n a   k a v a 
o c c h e d a k a m ) 
 
 0h0n a   k a v a 
a c c h e d a k a m   ( n a   k a r a 
a c e h d a k a m .   n a   k a v a 
o c c h e d a k a m ) 0h0(	  	5	!		M		G	&		.	M	  ( (	  	0	!		G	9	>	&		.	M	.   (	  	5	!	K		M		G	&		.	M	) 0"o0
NRvdߘ0υ0k h a m   ' p h r o   m i   b c a d 0υ0AX`U|XrVEQ
 
 
 
 n a   k e n a   c i d   v i d h +y a t e 
 
 n a   k e n a   c i d   v i d h +y a t e 
 
 0h0n a   k e n a   c i d   v i d h +y a t e 0h0(	  	G	(	  	?	&	M	5	?	'	@	/	$	G	0"o0N\O0υ0g a n g   g i s   k y a n g   m i   b y a ' o 0υ0BDBrf@DXrV`|
 
 
 
 n a k h a k o   n g a r j 
 
 n a k h a k o   n g a r j 
 
 0h0n a k h a k o   n g a r j 0h0(			K	  (	>		0	>		>	0"o0wQc2us0"o0wQc*rs0υ0k l u ' i   r g y a l   p o   s e n   m o   c a n 0υ0@t`rbcT|fzSX|ES
 
 
 
 n a k h a 
g a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 n a k h a 
g a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 0h0n a k h a 
g a p Ga y e   d h a r m a C  d e [a y i cy m a %0h0(		!	M		*	>	#	/	G	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
NpWRl0υ0l a g   n a   r a l   g r i   t h o g s   p a   l a   c h o s   m i   b s h a d 0υ0cBSbcBrP|BfTcF|fXrVdQ
 
 
 
 n a k h a %
 
 n a k h a %
 
 0h0n a k h a %0h0(			0"o0c2u0υ0s e n   m o 0υ0fzSX|
 
 
 
 n a   k h o l [i r a s e   d h a r m a C  d e [a y i cy m i 
 
 n a   k h o l [i r a s e   d h a r m a C  d e [a y i cy m i 
 
 0h0n a   k h o l [i r a s e   d h a r m a C  d e [a y i cy m i 0h0(	  	K	2	>	6	?	0	8	G	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.	?	0"o0
Np4b=^l0υ0z h w a   g y o n   p a   l a   c h o s   m i   b s h a d 0υ0^B|STcF|fXrVdQ
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 n a k r a %
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 n a k r a %
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 0h0n a k r a %0h0(		M	0		0"o00υ0c h u   s r i n   n a   k r a 0υ0FtfrSS@
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 n a k u l a k a %
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 n a k u l a k a %
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 0h0n a k u l a k a %0h0(		A	2			0"o0wQV0"o0wQ V0υ0r g y a n   n e ' u   l e   c a n 0υ0bSSz`tczES
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 n a k u l a %
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 n a k u l a %
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 0h0n a k u l a %0h0(		A	2		0"o0'YÞ 0υ0n e ' u   l e ' a m   s r e   m o n g 0υ0Sz`tcz`XfzX|D
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 n a k u l a %
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 n a k u l a %
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 0h0n a k u l a %0h0(		A	2		0"o0!q.z0υ0r i g s   m e d 0υ0brBfXzQ
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 n a   k u l m ca p i G
a k a m   ( n a   k u 
m ca p i G
a k a m ) 
 
 n a   k u l m ca p i G
a k a m   ( n a   k u 
m ca p i G
a k a m ) 
 
 0h0n a   k u l m ca p i G
a k a m   ( n a   k u 
m ca p i G
a k a m ) 0h0(	  	A	2	M	.	>	7	*	?	#	M	!		.	M	  ( (	  	A	!	M	.	>	7	*	?	#	M	!		.	M	) 0"o0
NYFW0υ0' b r u ' i   p h u r   m a   l t a r   m a   y i n   p a 0υ0`Vt`rUtbXcbXarST
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 n a k u l k ca %
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 n a k u l k ca %
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 0h0n a k u l k ca %0h0(		A	2	>		M	7		0"o0<wYÞ0"o0<wYÞ 0υ0m i g   n e ' u   l e   l t a   b u 0υ0XrBSz`tczcVt
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 n a   k u G
o   b h a v a t i 
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 n a   k u G
o   b h a v a t i 
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 0h0n a   k u G
o   b h a v a t i 0h0(	  	A	#	M	!	K	  -	5	$	?	0"o0Kb
Nk0υ0l a g   r d u m   d u   m i   ' g y u r 0υ0cBbtXQtXr`Btb
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 n a   k y a p r a c l a k a m 
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 n a   k y a p r a c l a k a m 
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 0h0n a   k y a p r a c l a k a m 0h0(	  	>	/	*	M	0		>	2		.	M	0"o0
Nd0υ0l u s   m i   b s g y u r 0υ0ctfXrVftb
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 n a   k ca m a t e 
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 n a   k ca m a t e 
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 0h0n a   k ca m a t e 0h0(	  	M	7	.	$	G	0"o0
N_0υ0m i   b z o d 0υ0XrV_|Q
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 n a   k cu b h y a t e 
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 n a   k cu b h y a t e 
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 0h0n a   k cu b h y a t e 0h0(	  	M	7	A	-	M	/	$	G	0"o0
NN0υ0' k h r u g   p a r   m i   ' g y u r 0υ0`AtBTbXr`Btb
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 n a   l a Eg o   b h a v a t i 
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 n a   l a Eg o   b h a v a t i 
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 0h0n a   l a Eg o   b h a v a t i 0h0(	  2		M		K	  -	5	$	?	0"o0
Nk0υ0r k a n g   r d u m   d u   m i   ' g y u r 0υ0bDbtXQtXr`Btb
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 n a   l e   s h a m = m a r i c a m 
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 n a l   z e = k a ma c c h u %
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 n a   l +y a t e 
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 n a   l +y a t e 
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 0h0n a   l +y a t e 0h0(	  2	@	/	$	G	0"o0
N 0"o0
Nr0υ0m i   z h u m 0υ0Xr^tX
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 n a m a n t r a m 
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 n a m a n t r a m 
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 0h0n a m a n t r a m 0h0(	.	(	M	$	M	0	.	M	0"o0`0υ0g z h a l   m e d 0υ0B^cXzQ
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 n a m a t a m 
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 n a m a t a m 
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 0h0n a m a t a m 0h0(	.	$	.	M	0"o0l0υ0p h y i n g   b a 0υ0UrDV
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 n a m a t a %
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 n a m a t a %
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 0h0n a m a t a %0h0(	.	$		0"o0l0υ0' p h y i n g   b a 0υ0`UrDT
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 n a   m a u l +[i r a s e   d h a r m a C  d e [a y i cy m a %
 
 n a   m a u l +[i r a s e   d h a r m a C  d e [a y i cy m a %
 
 0h0n a   m a u l +[i r a s e   d h a r m a C  d e [a y i cy m a %0h0(	  .	L	2	@	6	?	0	8	G	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
NpWQl0υ0m g o   c o d   p a n   c a n   l a   c h o s   m i   b s h a d 0υ0XB|E|QTSEScF|fXrVdQ
 
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 n a m   g r o g   c h e n   p o = m a h [v a b h r a m   ( m a h s v a b h r a m ) 
 
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 n a m   g r u = r e v a t +
 
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 n a m   g r u ' i   g d o n = r e v a t +g r a h a %
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 n a m   g y i   c h a   s m a d = a p a r a r t r a %
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 n a m   g y i   c h a   s t o d = p kr v a r t r a %
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 n a m   m k h a ' = v i h y a s 
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 n a m   m k h a ' = k h a m 
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 n a m   m k h a ' = g a g a n a m 
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 n a m   m k h a '   ( g o   ' b y e d ) = k [a m 
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 n a m   m k h a ' i   d b y i n g s   k y i   m t h a r   g t u g s   p a   ( n a m   m k h a ' i   k h a m s   k y i   m t h a r   g t u g s ) = k [a d h t u p a r y a v a s n a %
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 n a m   m k h a ' i   d k y i l = k [a t a l a m 
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 n a m   m k h a ' i   k h a m s   k y i   m t h a '   k l a s   p a = k [a d h t v p a r y a v a s n a %
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 n a m   m k h a ' i   m d z o d = g a g a Ga g a  j a %
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 n a m   m k h a ' i   m d z o d = g a g a n a g a  j a %
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 n a m   m k h a ' i   m e   t o g = k h a p u cp a m 
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 n a m   m k h a ' i   s n y i n g   p o = k [a g a r b h a %
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 n a m   m k h a ' i   s n y i n g   p o = k [a g a r b h a %
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 n a m   m k h a '   k h y a b   p a r   b y e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = k [a s p h a r a Go   n m a   s a m d h i %
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 n a m   m k h a '   l a   ' g r o   b a = v i h y a s a g m +
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 n a m   m k h a '   l a   m n g o n   d u   ' p h a g s   p a   s t e   s p y o d   l a m   r n a m   p a   b z h i   b y e d   (   n a m   m k h a '   l a   m n g o n   p a r   ' p h a g s   t e   s p y o d   l a m   r n a m   p a   b z h i   b y e d   ) = v i h y a s b h y u d g a m y a   c a t u r v i d h a m   +r y p a t h a C  k a l p a y a t i 
 
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 n a m   m k h a '   l a   y a n g   ' g r o   s t e   d p e r   n a   ' d a b   c h a g s   b y a   b z h i n   n o = k [e   v i k r a m a t e ,   t a d y a t h   p a k s +  [a k u n i %
 
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 n a m   m k h a '   l d i n g = g a r u 
a %
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 n a m   m k h a '   l t a r   c h a g s   p a   m e d   p a s   r n a m   p a r   g r o l   z h i n g   g o s   p a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = k [s a Eg a v i m u k t i n i r u p a l e p o   n m a   s a m d h i %
 
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 n a m   m k h a '   l t i n g   g y i   d b a n g   p o ' i   m i n g   l a = g a r u 
e n d r a n m n i 
 
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 n a m   m k h a '   m t h a '   y a s   s k y e   m c h e d = k [n a n t y y a t a n a m 
 
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 n a m   m k h a '   m t h a '   y a s   s k y e   m c h e d = k [n a n t y y a t a n a m 
 
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 n a m   t s h o n g = j a t r u   ( j a t r u %) 
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 n a m   z h i g = k a d   t u 
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 n a m t r a %
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 n a m t r a %
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 0h0n a m t r a %0h0(	.	>	$	M	0		0"o0`0υ0g z h a l   m e d 0υ0B^cXzQ
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 n a   n a d y h r y h r i Gy C  p r a t i s r o t a %  p t r e Go d a k a C  g r a h +cy m a %
 
 n a   n a d y h r y h r i Gy C  p r a t i s r o t a %  p t r e Go d a k a C  g r a h +cy m a %
 
 0h0n a   n a d y h r y h r i Gy C  p r a t i s r o t a %  p t r e Go d a k a C  g r a h +cy m a %0h0(	  (	&	M	/	>	9	>	0	M	/	>	9	>	0	?	#	M	/	>		  *	M	0	$	?	8	M	0	K	$		  *	>	$	M	0	G	#	K	&			  	M	0	9	@	7	M	/	>	.		0"o0
N_AmNbL4l0υ0' b a b   c h u   d r a g   p o ' i   r g y u n   l a s   b z l o g   s t e   l h u n g   b z e d   k y i s   c h u   m i   b c u 0υ0`VVFtQBT|`rbtScfV_|BfzctDV_zQ@rfFtXrVEt
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 n a n d a k a %
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 n a n d a k a %
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 0h0n a n d a k a %0h0(	(	M	&			0"o0@0υ0d g a '   b y e d 0υ0QB`VzQ
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 n a n d a n a v a n a m 
 
 n a n d a n a v a n a m 
 
 0h0n a n d a n a v a n a m 0h0(	(	M	&	(	5	(	.	M	0"o0Ugт0"o0akUт0"o0㖀ji0υ0d g a '   b a ' i   t s h a l 0υ0QB`V`rZc
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 n a n d a %
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 n a n d i k e [v a r a %
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 0h0n a n d i k e [v a r a %0h0(	(	M	&	?		G	6	M	5	0		0"o0wQ;N\OUU0υ0d g a '   b y e d   d b a n g   p h y u g 0υ0QB`VzQQVDUtB
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Tv0υ0d g a '   b a ' i   r n a m   g r a n g s   k y i   m i n g   l a 0υ0QB`V`rbXBDf@rXrDc
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 n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   c h e n   p o r   g y u r   b a ' i   k h a   d o g   b z a n g   p o   d a n g   k h a   d o g   n g a n   p a   r n a m s   l a   l t a   z h i n g   g z u g s   d e   d a g   z i l   g y i s   m n a n   n a s   s h e s   z i l   g y i s   m n a n   n a s   m t h o n g   s t e   d e   l t a   b u r   ' d u   s h e s   p a r   g y u r   p a   ' d i   n i   z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   g n y i s   p a ' o = a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   m a h a d g a t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  +  c a   b h a v a t i   i d a C  d v i t +y a m   a b h i b h v y a t a n a m 
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 n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   d k a r   p o   k h a   d o g   d k a r   p o   d k a r   p o   l t a   b u r   s t o n   p a   ' o d   d k a r   p o   ' b y u n g   b a   r n a m s   l a   l t a   s t e   d p e r   n a   s k a r   m a   p a   b s a n g s   k y i   d k a r   p o   k h a   d o g   d k a r   p o   l t a   b u r   s t o n   p a   ' o d   d k a r   p o   ' b y u n g   b a   d e   b z h i n   d u   n a n g   g z u g s   m e d   p a ' i   ' d u   s h e s   g y i s   p h y i   r o l   g y i   g z u g s   d k a r   p o   k h a   d o g   d k a r   p o   d k a r   p o   l t a   b u r   s t o n   p a   ' o d   d k a r   p o r   ' b y u n g   b a   r n a m s   l a   l t a   b a   ' d i   n i   z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   d r u g   p a ' o = a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   a v a d t n i   a v a d t a v a r Gn i   a v a d t a n i r b h s n i   t a d y a t h   u [a n a s t r a k v a r Ga   ( k y v a r Ga ) a v a d t a   a v a d t a v a r Ga   a v a d t a n i d a r [a n a   a v a d t a n i r b h s a %  e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   a v a d t a n i   a v a d t a v a r Gn i   a v a d t a n i d a r [a n n i   a v a d t a n i r b h s n i   i d a C  ca cma m   a b h i b h v y a t a n a m 
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 n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   d m a r   p o   k h a   d o g   d m a r   p o   d m a r   p o   l t a   b u r   s t o n   p a   ' o d   d m a r   p o   ' b y u n g   b a   r n a m s   l a   l t a   s t e   d p e r   n a   b a n   d u   d z I   b a   k a ' i   m e   t o g   g a m   y u l   b   r   Ga   s e ' i   r a s   p h u n   s u m   t s h o g s   p a   d m a r   p o   k h a   d o g   d m a r   p o   d m a r   p o   l t a   b u r   s t o n   p a   ' o d   d m a r   p o   ' b y u n g   b a   d e   b z h i n   d u   n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   d m a r   p o   k h a   d o g   d m a r   p o   d m a r   p o   l t a   b u r   s t o n   p a ' i   ' o d   d m a r   p o   ' b y u n g   b a   r n a m s   l a   l t a   b a   ' d i   n i   z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   l n g a   p a ' o = a d h y t m a n   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a   n i r b h s n i   t a d y a t h   b a n d h u j +v a k a p u cp a C  s a Cp a n n a C  v   v r Ga s e y a C  v a s t r a C  l o h i t a C  l o h i t a v a r Ga C  l o h i t a n i d a r [a n a C  l o h i t a n i r b h s a C  e v a m e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a n i r b h s n i   i d a C  p a  c a m a m   a b h i b h v y a t a n a m 
 
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 
 n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   r n a m s   l a   l t a   b a   ' d i   n i   r n a m   p a r   t h a r   p a   g n y i s   p a ' o = a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t y   a y a C  d v i t +y o   v i m o k ca %
 
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 n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   s n g o n   p o   k h a   d o g   s n g o n   p o   s n g o n   p o   l t a   b u r   s t o n   p a   ' o d   s n g o n   p o   ' b y u n g   b a   r n a m s   l a   l t a   s t e   d p e r   n a   z a r   m a ' i   m e   t o g   g a m   y u l   b   r   Ga   s e ' i   r a s   p h u n   s u m   t s h o g s   p a   k h a   d o g   s n g o n   p o   s n g o n   p o   l t a   b u r   s t o n   p a   ' o d   s n g o n   p o   ' b y u n g   b a   d e   b z h i n   d u   n a n g   g z u g s   m e d   p a r   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   s n g o n   p o   k h a   d o g   s n g o n   p o   s n g o n   p o   l t a   b u r   s t o n   p a   ' o d   s n g o n   p o   ' b y u n g   b a   r n a m s   l a   l t a   b a   ' d i   n i   z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   g s u m   p a ' o = a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n +l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   t a d y a t h   u m a k a p u cp a C  s a m p a n n a C  v   v r Ga s e y a C  v a s t r a C  n +l a C  n +l a v a r Ga C  n +l a n i d a r [a n a C  n +l a n i r b h s a m   e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n i l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   i d a C  t [t +y a m   a b h i b h v y a t a n a m 
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 n a n g   g z u g s   s u   ' d u   s h e s   p a s   p h y i   r o l   g y i   g z u g s   c h u n g   n g u   k h a   d o g   b z a n g   p o   d a n g   k h a   d o g   n g a n   p a   r n a m s   l a   l t a   z h i n g   g z u g s   d e   d a g   z i l   g y i s   m n a n   n a s   m t h o n g   s t e   d e   l t a   b u   ' d u   s h e s   p a r   ' g y u r   b a   ' d i   n i   g z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   d a n g   p o = a d h y t m a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p a r +t t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  i   c a   b h a v a t i   i d a C  p r a t h a m a m   a b h i b h v y a t a n a C
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 n a n g   m i = a n t a r j a n a %
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 n a n g   n a   l c i   b a = g u r u t a r a C  b h a v a t i 
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 n a n g   p a ' i   b l a = a n t a r v s i k a %
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 n a n g   p a r   k h o   n a ' a m   n a n g   p a r   s n g a r = k a l y a m   e v a   ( k l y a m   e v a ) 
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 n a n g   r i m = a b h y a n t a r a p a mmi k 
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 n a n g   s t o n g   p a   n y i d = a d h y t m a [kn y a t 
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 n a n g   y a n g s   p a = a n t a r v i [l a %
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 n a n   g y i s   s a m   n g o   ' t h o n = p r a s a b h a m 
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 n a   n i v a r t a y a t i 
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 n a   n i v a r t a y a t i 
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 0h0n a   n i v a r t a y a t i 0h0(	  (	?	5	0	M	$	/	$	?	0"o0
Nu0υ0m i   s k y e ' a m   m i   ' g r u b 0υ0Xrfz`XXr`BtV
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 n a   n i ca GG  n i p a n n y g l n y a   d h a r m a C  d e [a y i cy m a %
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 n a   n i ca GG  n i p a n n y g l n y a   d h a r m a C  d e [a y i cy m a %
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 0h0n a   n i ca GG  n i p a n n y g l n y a   d h a r m a C  d e [a y i cy m a %0h0(	  (	?	7	#	M	#	>	  (	?	*	(	M	(	>	/	>		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0N]PW
Npldu0υ0m i   n a   b a r   n y a l   b a   l a   ' d u g   s t e   c h o s   m i   b s h a d 0υ0XrSVbIcVc`QtBfzF|fXrVdQ
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 n a n   t a n   d u   b y a ' o   z h e ' a m   b r t s o n   p a r   b y e d   d o = p r a y a t y a t e   ( p r a g a d y a t e .   p r a y a d y a t e .   p r a t y a t e ) 
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 n a n   t a n   d u   b y a s   p a = a n u cmh i t a %
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 n a n   t a n   n a m   ' b a d   p a = u d y a m a %
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 n a n   t a n   s n y i n g   p o r   b y e d   p a = p r a t i p a t t i s r a %
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 n a n u 
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 n a n u 
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 0h0n a n u 0h0(	(	A	0"o0n0"o00"o0NN0"o060υ0' a m   s t e   d r i   b a ' i   t s h i g 0υ0`XfzQrV`rZrB
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 n a   n g a [+r ca k a C  n i v s a n a C  n i v s a y i cy m +t i   [i k c  k a r a G+y 
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 n a   n g a [+r ca k a C  n i v s a n a C  n i v s a y i cy m +t i   [i k c  k a r a G+y 
 
 0h0n a   n g a [+r ca k a C  n i v s a n a C  n i v s a y i cy m +t i   [i k c  k a r a G+y 0h0(	  (	>		6	@	0	M	7			  (	?	5	>	8	(		  (	?	5	>	8	/	?	7	M	/	>	.	@	$	?	  6	?		M	7	>	  	0	#	@	/	>	0"o0b
NWوYǆ-0υ0s b r u l   m g o ' i   g d e n g s   k a   l t a r   s m a d   g y o g s   m i   b g o   b a r   b s l a b   p a r   b y a 0υ0ftcXB|`rBQzDf@cbfQBa|BfXrVB|VbVfVTbV
 
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 n a   n +c a t a r a k e   n i ca GG  u c c a t a r a k e   s a n e   n i ca Gn y g l n y a   d h a r m a C  d e [a y i cy m a %  ( n a   n +c a s t a r a k e   s a n a   u c c a t a r a k e   s a n e   n i ca Gn y g l n y a   d h a r m a C  d e [a y i cy m a %) 
 
 n a   n +c a t a r a k e   n i ca GG  u c c a t a r a k e   s a n e   n i ca Gn y g l n y a   d h a r m a C  d e [a y i cy m a %  ( n a   n +c a s t a r a k e   s a n a   u c c a t a r a k e   s a n e   n i ca Gn y g l n y a   d h a r m a C  d e [a y i cy m a %) 
 
 0h0n a   n +c a t a r a k e   n i ca GG  u c c a t a r a k e   s a n e   n i ca Gn y g l n y a   d h a r m a C  d e [a y i cy m a %  ( n a   n +c a s t a r a k e   s a n a   u c c a t a r a k e   s a n e   n i ca Gn y g l n y a   d h a r m a C  d e [a y i cy m a %) 0h0(	  (	@		$	0		G	  (	?	7	#	M	#	>	  			M		$	0		G	  	8	(	G	  (	?	7	#	M	(	>	/	>		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		  ( (	  (	@		8	M	$	0		G	  	8	(	  			M		$	0		G	  	8	(	G	  (	?	7	#	M	(	>	/	>		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		) 0"o0N(Wؚ^](WN^
Npldu0υ0m i   n a   b a r   s t a n   m t h o n   p o   l a   s t a n   d m a '   b a   l a   ' d u g   s t e   c h o s   m i   b s h a d 0υ0XrSVbfSXP|ST|c`QtBTcfSQX`Vc`QtBfzF|fXrVdQ
 
 
 
 n a   o d a n e n a   s kp i k a C  p r a t i c c h d a y i cy m a %  s kp i k e n a   v   o d a n a m 
 
 n a   o d a n e n a   s kp i k a C  p r a t i c c h d a y i cy m a %  s kp i k e n a   v   o d a n a m 
 
 0h0n a   o d a n e n a   s kp i k a C  p r a t i c c h d a y i cy m a %  s kp i k e n a   v   o d a n a m 0h0(	  	&	(	G	(	  8	B	*	?			  *	M	0	$	?		M		>	&	/	?	7	M	/	>	.		  8	B	*	?		G	(	  5	>	  	&	(	.	M	0"o0
N_nbSf[܃NߘAmn0υ0' b r a s   c h a n   g y i s   t s h o d   m a ' a m   t s h o d   m a s   ' b r a s   c h a n   m i   d a g   p a 0υ0`VfFSBrfZ|QX`XZ|QXf`VfFSXrQBT
 
 
 
 n a   p a k ca h a t o   b h a v a t i 
 
 n a   p a k ca h a t o   b h a v a t i 
 
 0h0n a   p a k ca h a t o   b h a v a t i 0h0(	  *		M	7	9	$	K	  -	5	$	?	0"o0
N\OJSԚ
NB0υ0g z h o g s   p h y e d   s k a m   p a r   m i   ' g y u r 0υ0B^|BfUzQfXTbXr`Btb
 
 
 
 n a   p a r i t a s y a t i   ( n a   p a r i t r a s y a t i ) 
 
 n a   p a r i t a s y a t i   ( n a   p a r i t r a s y a t i ) 
 
 0h0n a   p a r i t a s y a t i   ( n a   p a r i t r a s y a t i ) 0h0(	  *	0	?	$	8	M	/	$	?	  ( (	  *	0	?	$	M	0	8	M	/	$	?	) 0"o0
NGk_0υ0y o n g s   s u   m i   c h a d 0υ0a|DfftarXrFQ
 
 
 
 n a   p a r y a s t i k a y   ( n a   p a r y a s t i k a r y ) 
 
 n a   p a r y a s t i k a y   ( n a   p a r y a s t i k a r y ) 
 
 0h0n a   p a r y a s t i k a y   ( n a   p a r y a s t i k a r y ) 0h0(	  *	0	M	/	8	M	$	?		/	>	  ( (	  *	0	M	/	8	M	$	?		0	M	/	>	) 0"o0
Nb0υ0p h r a g   p a   g n y i s   k a   l a   m i   g z a r 0υ0UBTBIrf@cXrB_b
 
 
 
 n a   p a r y a s t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
 
 n a   p a r y a s t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
 
 0h0n a   p a r y a s t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %0h0(	  *	0	M	/	8	M	$	?		>		C	$	>	/	>		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
Npbldu0υ0m i   n a   b a r   p h r a g   p a   g n y i s   k a   l a   g z a r   b a   l a   k h a   c h o s   m i   b s h a d 0υ0XrSVbUBTBIrf@cB_bVcF|fXrVdQ
 
 
 
 n a   p h u t p h u k r a k a m 
 
 n a   p h u t p h u k r a k a m 
 
 0h0n a   p h u t p h u k r a k a m 0h0(	  +	A	$	M	+	A		>	0		.	M	0"o0
NuT#l0υ0p h u   p h u   m i   b y a 0υ0UtUtXrV
 
 
 
 n a   p r a j  y a t e 
 
 n a   p r a j  y a t e 
 
 0h0n a   p r a j  y a t e 0h0(	  *	M	0		M		>	/	$	G	0"o0!qv0"o0
No0"o0
Ns0υ0s h e s   p a   y a n g   m e d   d a m   m i   m n g o n   p a ' a m   m i   s n a n g   b a 0υ0dzfTaDXzQQXXrXD|ST`XXrfDV
 
 
 
 n a   p r a t y a v e k cs a n a m   ( p r a t y a v e k co s a n a m ) 
 
 n a   p r a t y a v e k cs a n a m   ( p r a t y a v e k co s a n a m ) 
 
 0h0n a   p r a t y a v e k cs a n a m   ( p r a t y a v e k co s a n a m ) 0h0(	  *	M	0	$	M	/	5	G		M	7	>	8	(	.	M	  ( *	M	0	$	M	/	5	G		M	7	K	8	(	.	M	) 0"o0
N[PW0υ0s t a n   l a   m a   b r t a g s   p a r 0υ0fScXVbBfTb
 
 
 
 n a p t r +
 
 n a p t r +
 
 0h0n a p t r +0h0(	*	M	$	M	0	@	0"o0k[sY0υ0t s h a   m o 0υ0ZX|
 
 
 
 n a p t   ( n a p t [) 
 
 n a p t   ( n a p t [) 
 
 0h0n a p t   ( n a p t [) 0h0(	*	M	$	>	  ( (	*	M	$	C	) 0"o0k[P[0"o0k[0υ0t s h a   b o 0υ0ZV|
 
 
 
 n a   p u n a r   b o d h i s a t t v o   m a h s a t t v a %  k m a g u Ga i r   l i p y a t e ( l i p t a %) 
 
 n a   p u n a r   b o d h i s a t t v o   m a h s a t t v a %  k m a g u Ga i r   l i p y a t e ( l i p t a %) 
 
 0h0n a   p u n a r   b o d h i s a t t v o   m a h s a t t v a %  k m a g u Ga i r   l i p y a t e ( l i p t a %) 0h0(	  *	A	(	0	M	,	K	'	?	8	$	M	$	M	5	K	  .	9	>	8	$	M	$	M	5		  	>	.		A	#	H	0	M	2	?	*	M	/	$	G	( 2	?	*	M	$		) 0"o0'Y郩@b2kR_
N@bg0"o0郩id6
N2k_@bg0υ0b y a n g   c h u b   s e m s   d p a '   s e m s   d p a '   c h e n   p o   s l a r   ' d o d   p a ' i   y o n   t a n   g y i s   m a   g o s   p a 0υ0VDFtVfzXfQT`fzXfQT`FzST|fb`Q|QT`ra|SOSBrfXB|fT
 
 
 
 n a   p d e   p d a m   d h y a 
 
 n a   p d e   p d a m   d h y a 
 
 0h0n a   p d e   p d a m   d h y a 0h0(	  *	>	&	G	  *	>	&	.	>	'	>	/	0"o0
NX0υ0r k a n g   p a   m i   b s n o l 0υ0bDTXrVf|c
 
 
 
 n a   p d u k r k
h y a   d h a r m a C  d e [a y i cy m i   ( n a   p d a k a r k
h y a   d h a r m a C  d e [a y i cy m i ) 
 
 n a   p d u k r k
h y a   d h a r m a C  d e [a y i cy m i   ( n a   p d a k a r k
h y a   d h a r m a C  d e [a y i cy m i ) 
 
 0h0n a   p d u k r k
h y a   d h a r m a C  d e [a y i cy m i   ( n a   p d a k a r k
h y a   d h a r m a C  d e [a y i cy m i ) 0h0(	  *	>	&	A		>	0	B	"	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.	?	  ( (	  *	>	&		0	B	"	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.	?	) 0"o0
NpWe\l0υ0l h a m   m t h o n   p o   g y o n   p a   l a   c h o s   m i   b s h a d 0υ0cXXP|ST|B|STcF|fXrVdQ
 
 
 
 n a   p t r a s a Cd h u n a k a m 
 
 n a   p t r a s a Cd h u n a k a m 
 
 0h0n a   p t r a s a Cd h u n a k a m 0h0(	  *	>	$	M	0	8		'	A	(		.	M	0"o0
N/c=0υ0l h u n g   b z e d   m i   s k y o m 0υ0ctDV_zQXrf|X
 
 
 
 n a   p t r e Ga   v i g h a s a C  c c h o r a y i cy m a %
 
 n a   p t r e Ga   v i g h a s a C  c c h o r a y i cy m a %
 
 0h0n a   p t r e Ga   v i g h a s a C  c c h o r a y i cy m a %0h0(	  *	>	$	M	0	G	#	  5	?		8		  	M		K	0	/	?	7	M	/	>	.		0"o0
N_Nkߘnb4l-N0υ0l h u n g   b z e d   k y i   n a n g   d u   z a s   k y i   l h a g   m a   b l u g s   t e   m i   ' d o r 0υ0ctDV_zQ@rSDQt_f@rcBXVtBfOzXr`Q|b
 
 
 
 n a   p t r v a l e h a k a m 
 
 n a   p t r v a l e h a k a m 
 
 0h0n a   p t r v a l e h a k a m 0h0(	  *	>	$	M	0	>	5	2	G	9		.	M	0"o0R=0υ0l h u n g   b z e d   m i   b y o g 0υ0ctDV_zQXrV|B
 
 
 
 n a   p [cmh a t o   g a c c h a n t a %  p u r a t o   g a c c h a t e   a g l n y a   d h a r m a C  d e [a y i cy m a %
 
 n a   p [cmh a t o   g a c c h a n t a %  p u r a t o   g a c c h a t e   a g l n y a   d h a r m a C  d e [a y i cy m a %
 
 0h0n a   p [cmh a t o   g a c c h a n t a %  p u r a t o   g a c c h a t e   a g l n y a   d h a r m a C  d e [a y i cy m a %0h0(	  *	C	7	M	 	$	K	  		M		(	M	$		  *	A	0	$	K	  		M		$	G	  		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0N(WMRL](W_L
Npldu0υ0m i   n a   b a r   m d u n   d u   ' g r o   b a   l a   p h y i   n a s   ' g r o   z h i n g   c h o s   m i   b s h a d 0υ0XrSVbXQtSQt`B|VcUrSf`B|^rDF|fXrVdQ
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 n a r a k a %
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 n a r a k a %
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 0h0n a r a k a %0h0(	0			0"o0	g`0WDs0"o00WDs0υ0d m y a l   b a   ( s e m s   c a n   d m y a l   b a ) 0υ0QXcV( fzXfESQXcV) 
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 n a r a k %
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 n a r a k %
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 0h0n a r a k %0h0(	0		>		0"o0	g`0WDs0"o00WDs0υ0s e m s   c a n   d m y a l   b a 0υ0fzXfESQXcV
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 n a r a p a t i %
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 n a r a p a t i %
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 0h0n a r a p a t i %0h0(	0	*	$	?		0"o0N;N0υ0r g y a l   p o ' a m   m i ' i   b l a   ( m i   b d a g   ) 0υ0bcT`XXr`rV  ( XrVQB) 
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 n a r a %
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 n a r a %
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 0h0n a r a %0h0(	0		0"o07uP[0υ0s k y e s   p a 0υ0fzfT
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 n a r d a n o   n g a r j 
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 n a r d a n o   n g a r j 
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 0h0n a r d a n o   n g a r j 0h0(	0	M	&	(	K	  (	>		0	>		>	0"o0Q󗍟s0"o0ers0υ0k l u ' i   r g y a l   p o   s g r a   ' b y i n 0υ0@t`rbcT|f`VrS
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 n a r   m a ' a m   ' d r i s   p a = u c i t a m   ( u p a c i t a m ) 
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 n a r   m a   m a   y i n   p a ' a m   m a   ' d r i s   p a = a n u c i t a m 
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 n a r   n a r   p o = p e [+
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 n a r o t t a m a %
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 n a r o t t a m a %
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 0h0n a r o t t a m a %0h0(	0	K	$	M	$	.		0"o0RN0υ0m i   m c h o g 0υ0XrXF|B
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 n a r t a k a %
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 n a r t a k a %
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 0h0n a r t a k a %0h0(	0	M	$			0"o00υ0g a r   m k h a n   n a m   b r o   m k h a n 0υ0BbXASSXV|XAS
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 n a s = y a v a %
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 n a s = y a v a %
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 n a   s a k t h a n i   s a k t h y d h y a 
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 n a   s a k t h a n i   s a k t h y d h y a 
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 0h0n a   s a k t h a n i   s a k t h y d h y a 0h0(	  8		M	%	(	?	  8		M	%	M	/	>	'	>	/	0"o0RNS0υ0b r l a   m i   b s n o l 0υ0VbXrVf|c
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 n a   s a m a n u p a [y a t i 
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 n a   s a m a n u p a [y a t i 
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 0h0n a   s a m a n u p a [y a t i 0h0(	  8	.	(	A	*	6	M	/	$	?	0"o0
NI{0υ0r j e s   s u   m i   m t h o n g   b a 0υ0bzfftXrXP|DV
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 n a   s a m a s kp i k a m 
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 n a   s a m a s kp i k a m 
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 0h0n a   s a m a s kp i k a m 0h0(	  8	.	8	B	*	?		.	M	0"o0R_
N܃Jv0υ0t s h o d   m a   d a n g   m n y a m   p a r   m a   y i n 0υ0Z|QXQDXIXTbXarS
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 n a   s a m a t +r t h i k a m   ( n a   s a m a t i t t i k a m ) 
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 n a   s a m a t +r t h i k a m   ( n a   s a m a t i t t i k a m ) 
 
 0h0n a   s a m a t +r t h i k a m   ( n a   s a m a t i t t i k a m ) 0h0(	  8	.	$	@	0	M	%	?		.	M	  ( (	  8	.	$	?	$	M	$	?		.	M	) 0"o0Rn0υ0m u   d a n g   k h a   d a   c h a d   d u   m a   y i n   p a 0υ0XtQDAQFQQtXarST
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 n a   s a r v a k y a C  s a m a v a r d h y a 
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 n a   s a r v a k y a C  s a m a v a r d h y a 
 
 0h0n a   s a r v a k y a C  s a m a v a r d h y a 0h0(	  8	0	M	5		>	/		  8	.	5	0	M	'	>	/	0"o0
Na>ePW0υ0l u s   t h a m s   c a d   k y i s   l j i d   k y i s   m i   d b a b 0υ0ctfPXfEQ@rfcrQ@rfXrQVV
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 n a   s a Ck ci p y a   p d a u 
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 n a   s a Ck ci p y a   p d a u 
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 0h0n a   s a Ck ci p y a   p d a u 0h0(	  8			M	7	?	*	M	/	  *	>	&	L	0"o0
Ne0υ0r k a n g   p a   m i   d g u g 0υ0bDTXrQBtB
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 n a   s a Cl +y a t e 
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 n a   s a Cl +y a t e 
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 0h0n a   s a Cl +y a t e 0h0(	  8		2	@	/	$	G	0"o0
N0"o0
N`0υ0m i   ' g o n g 0υ0Xr`B|D
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 n a   s a Cn a d d h y a   d h a r m a C  d e [a y i cy m a %
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 n a   s a Cn a d d h y a   d h a r m a C  d e [a y i cy m a %
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 0h0n a   s a Cn a d d h y a   d h a r m a C  d e [a y i cy m a %0h0(	  8		(	&	M	'	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
Npb2ul0υ0g o   c h a   g y o n   p a   l a   c h o s   m i   b s h a d 0υ0B|FB|STcF|fXrVdQ
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 n a   s a Ct r a s a t i 
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 n a   s a Ct r a s a t i 
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 0h0n a   s a Ct r a s a t i 0h0(	  8		$	M	0	8	$	?	0"o0
NZ0υ0m i   d n g a n g s 0υ0XrQDDf
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 n a   s a Ct r s a m   p a d y a t e 
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 n a   s a Ct r s a m   p a d y a t e 
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 0h0n a   s a Ct r s a m   p a d y a t e 0h0(	  8		$	M	0	>	8	.	>	*	&	M	/	$	G	0"o0
NZP`0υ0d n g a n g s   p a r   m i   ' g y u r 0υ0QDDfTbXr`Btb
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 n a   s i k t h a p [t h a k k r a k a m 
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 n a   s i k t h a p [t h a k k r a k a m 
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 0h0n a   s i k t h a p [t h a k k r a k a m 0h0(	  8	?		M	%	*	C	%		M		>	0		.	M	0"o0
NKbceߘ0υ0' b r u   n a s   t h a   d a d   m i   b y a 0υ0`VtSfPQQXrV
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 n a   s k a m b h k [t %
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 n a   s k a m b h k [t %
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 0h0n a   s k a m b h k [t %0h0(	  8	M		.	M	-	>		C	$	>		0"o0
Nc0υ0d k u r   m i   b s t e n 0υ0Q@tbXrVfzS
 
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 n a   s o 
h a u k i k a y 
 
 n a   s o 
h a u k i k a y 
 
 0h0n a   s o 
h a u k i k a y 0h0(	  8	K	"	L		?		/	>	0"o0
Nc0υ0p h r a g   p a   m i   s p r a d 0υ0UBTXrfQ
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 n a s t a k a r a Ga m 
 
 n a s t a k a r a Ga m 
 
 0h0n a s t a k a r a Ga m 0h0(	8	M	$		0	#	.	M	0"o0Lp;hV0υ0s n a r   b l u g s   p a ' i   s p y a d 0υ0fbVtBfT`rfQ
 
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 n a   s t kp k [t i m a v a m [d y a   p i G
a p t a C  p a r i b h o k cy m a %  ( n a   s t kp k [t i m a v a m [d y a   p i G
a p t r a C  p a r i b h o k cy m a %) 
 
 n a   s t kp k [t i m a v a m [d y a   p i G
a p t a C  p a r i b h o k cy m a %  ( n a   s t kp k [t i m a v a m [d y a   p i G
a p t r a C  p a r i b h o k cy m a %) 
 
 0h0n a   s t kp k [t i m a v a m [d y a   p i G
a p t a C  p a r i b h o k cy m a %  ( n a   s t kp k [t i m a v a m [d y a   p i G
a p t r a C  p a r i b h o k cy m a %) 0h0(	  8	M	$	B	*	>		C	$	?	.	5	.	C	&	M	/	  *	?	#	M	!	*	>	$		  *	0	?	-	K		M	7	M	/	>	.		  ( (	  8	M	$	B	*	>		C	$	?	.	5	.	C	&	M	/	  *	?	#	M	!	*	>	$	M	0		  *	0	?	-	K		M	7	M	/	>	.		) 0"o0
N\Ozlb_ߘ0υ0m c h o d   r t e n   d a n g   ' d r a   b a r   b y a s   t e   z a s   m i   b z a ' 0υ0XF|QbzSQD`QVbVfOz_fXrV_`
 
 
 
 n a s d h i k a p a u r u cy a C  v [k ca m   a d h i r o k cy m a   a n y a t r p a d a   i t i   [i k c  k a r a G+y 
 
 n a s d h i k a p a u r u cy a C  v [k ca m   a d h i r o k cy m a   a n y a t r p a d a   i t i   [i k c  k a r a G+y 
 
 0h0n a s d h i k a p a u r u cy a C  v [k ca m   a d h i r o k cy m a   a n y a t r p a d a   i t i   [i k c  k a r a G+y 0h0(	8	>	'	?		*	L	0	A	7	M	/		  5	C		M	7	.	'	?	0	K		M	7	M	/	>	.	  	(	M	/	$	M	0	>	*	&	  	$	?	  6	?		M	7	>	  	0	#	@	/	>	0"o0
N_
NNN9jdp}0υ0g n o d   p a   b y u n g   b a   m a   g t o g s   p a r   s h i n g   l a   m i   g a n g   t s a m   l a s   m t h o r   m i   ' d z e g   p a   l a   b s l a b   p a r   b y a 0υ0BS|QTVtDVXBO|BfTbdrDcXrBDYXcfXP|b`[zBTcVfVTbV                        
 
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 n a   s l o p e n a   m u k h e n a   v c a C  p r a v y h a r i cy m a %  ( n a   s l o p e n a   m u k h e n a   v r a C  p r a v y h a r i cy m a %) 
 
 n a   s l o p e n a   m u k h e n a   v c a C  p r a v y h a r i cy m a %  ( n a   s l o p e n a   m u k h e n a   v r a C  p r a v y h a r i cy m a %) 
 
 0h0n a   s l o p e n a   m u k h e n a   v c a C  p r a v y h a r i cy m a %  ( n a   s l o p e n a   m u k h e n a   v r a C  p r a v y h a r i cy m a %) 0h0(	  8	>	2	K	*	G	(	  .	A		G	(	  5	>			  *	M	0	5	M	/	>	9	0	?	7	M	/	>	.		  ( (	  8	>	2	K	*	G	(	  .	A		G	(	  5	>	0		  *	M	0	5	M	/	>	9	0	?	7	M	/	>	.		) 0"o0
NaY/f+Tߘ0υ0k h a   k h a m   g y i s   b k a n g   s t e   m i   s m r a 0υ0AAXBrfV@DfzXrf
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 n a   s m i ca m   u d a k a m   a n t a r g [h e   c h o r a y i cy m a %  s a n t a C  g [h i Ga m   a n a v a l o k y a   ( n a   s m i k h o m   u d a k a m   a n t a r g [h e   c h o r a y i cy m a %  s a n t a C  g [h i Ga m   a n a v a l o k y a ) 
 
 n a   s m i ca m   u d a k a m   a n t a r g [h e   c h o r a y i cy m a %  s a n t a C  g [h i Ga m   a n a v a l o k y a   ( n a   s m i k h o m   u d a k a m   a n t a r g [h e   c h o r a y i cy m a %  s a n t a C  g [h i Ga m   a n a v a l o k y a ) 
 
 0h0n a   s m i ca m   u d a k a m   a n t a r g [h e   c h o r a y i cy m a %  s a n t a C  g [h i Ga m   a n a v a l o k y a   ( n a   s m i k h o m   u d a k a m   a n t a r g [h e   c h o r a y i cy m a %  s a n t a C  g [h i Ga m   a n a v a l o k y a ) 0h0(	  8	>	.	?	7	.	A	&		.	(	M	$	0	M		C	9	G	  	K	0	/	?	7	M	/	>	.		  8	(	M	$		  	C	9	?	#	.	(	5	2	K		M	/	  ( (	  8	>	.	?		K	.	A	&		.	(	M	$	0	M		C	9	G	  	K	0	/	?	7	M	/	>	.		  8	(	M	$		  	C	9	?	#	.	(	5	2	K		M	/	) 0"o0(W}vc

Nhmb4l0υ0k h y i m   d u   ' d u g   p a   l a   m a   d r i s   p a r   z a s   d a n g   ' b a g s   p a ' i   c h u   k h y i m   p a ' i   k h y i m   d u   m i   d b o 0υ0ArXQt`QtBTcXQrfTb_fQD`VBfT`rFtArXT`rArXQtXrQV|
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 n a   s m i ce Ga   p Gi n o d a k a s t h l a k a C  g r a h +cy m a %
 
 n a   s m i ce Ga   p Gi n o d a k a s t h l a k a C  g r a h +cy m a %
 
 0h0n a   s m i ce Ga   p Gi n o d a k a s t h l a k a C  g r a h +cy m a %0h0(	  8	>	.	?	7	G	#	  *	>	#	?	(	K	&		8	M	%	>	2			  	M	0	9	@	7	M	/	>	.		0"o0
NNalKbIcm4lt0υ0l a g   p a s   z a s   d a n g   ' b a g s   p a s   c h u   s n o d   l a   m i   g z u n g 0υ0cBTf_fQD`VBfTfFtf|QcXrB_tD
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 n a   s m i ce Go d a k e n n t a r i k a C
 
 n a   s m i ce Go d a k e n n t a r i k a C
 
 0h0n a   s m i ce Go d a k e n n t a r i k a C0h0(	  8	>	.	?	7	G	#	K	&		G	(	>	(	M	$	0	?			0"o0
NNbz4lQpkPW0υ0d r u n g   n a   ' d u g   p a ' i   d g e   s l o n g   l a   z a s   d a n g   ' b a g s   p a ' i   c h u   s n o d   m i   g t o r 0υ0QtDS`QtBT`rQBzf|Dc_fQD`VBfT`rFtf|QXrBO|b
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 n a   t a me   n a   p r a p t e   n a   p r g b h r e   p t r a C  s t h p a y i cy m a %
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 n a   t a me   n a   p r a p t e   n a   p r g b h r e   p t r a C  s t h p a y i cy m a %
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 0h0n a   t a me   n a   p r a p t e   n a   p r g b h r e   p t r a C  s t h p a y i cy m a %0h0(	  $		G	  (	  *	M	0	*	>	$	G	  (	  *	M	0	>		M	-	>	0	G	  *	>	$	M	0		  8	M	%	>	*	/	?	7	M	/	>	.		0"o0
NeqS\Unb0υ0g a d   k h a   m a   y i n   p a   d a n g   g y a n g   s a   m a   y i n   p a   d a n g   d k a n   g z a r   p o   m a   y i n   p a   l a   l h u n g   b z e d   g z h a g   p a r   b y a 0υ0BQAXarSTQDBaDfXarSTQDQ@SB_bT|XarSTcctDV_zQB^BTbV
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 n a   t h u t t h u k r a k a m 
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 n a   t h u t t h u k r a k a m 
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 0h0n a   t h u t t h u k r a k a m 0h0(	  %	A	$	M	%	A		>	0		.	M	0"o0
N9T#l0υ0h u   h u   m i   b y a 0υ0gtgtXrV
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 n a   t s h o d = v a y a %
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 n a   t l a v [n d a k a m 
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 n a   t l a v [n d a k a m 
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 0h0n a   t l a v [n d a k a m 0h0(	  $	>	2	5	C	(	M	&		.	M	0"o0YY܃0υ0t a   l a ' i   l o   m a   l t a r   l t a b   p a 0υ0Oc`rc|XcbcVT
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 0h0n a u 0h0(	L	0"o090υ0g r u 0υ0Bt
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 n a   u t t r a s a t i 
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 0h0n a   u t t r a s a t i 0h0(	  		$	M	$	M	0	8	$	?	0"o0
N`0"o0
NV0υ0m i   s k r a g 0υ0XrfB
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 n a v a g r a h %
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 n a v a g r a h %
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 0h0n a v a g r a h %0h0(	5		M	0	9	>		0"o0]Nf
T0υ0g z a '   d g u ' i   m i n g   l a 0υ0B_`QBt`rXrDc
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 n a v a k a r m i k a %
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 n a v a k a r m i k a %
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 0h0n a v a k a r m i k a %0h0(	5		0	M	.	?			0"o0Rmi0υ0l a g   g i   b l a 0υ0cBBrV
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 n a v a m a m 
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 0h0n a v a m a m 0h0(	5	.	.	M	0"o0,{]N0υ0d g u   p a 0υ0QBtT
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 n a v a m l i k   ( n a v a m a l l i k ) 
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 n a v a m l i k   ( n a v a m a l l i k ) 
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 0h0n a v a m l i k   ( n a v a m a l l i k ) 0h0(	5	.	>	2	?		>	  ( (	5	.	2	M	2	?		>	) 0"o0~_̑揱0υ0n a   b a   m a   l i   k a 0υ0SVXcr@
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 n a v a n a l i n a p a t t r a s u v i [u d d h a n a y a n 
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 n a v a n a l i n a p a t t r a s u v i [u d d h a n a y a n 
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 0h0n a v a n a l i n a p a t t r a s u v i [u d d h a n a y a n 0h0(	5	(	2	?	(	*	$	M	$	M	0	8	A	5	?	6	A	&	M	'	(	/	(	>	0"o0<wnmYeut0υ0p a d   m a   g z h o n   n u ' i   ' d a b   m a   l t a r   s p y a n   s h i n   t u   r n a m   p a r   d a g   p a 0υ0TQXB^|SSt`r`QVXcbfSdrSOtbXTbQBT
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 n a v a   ( n a v a n ) 
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 n a v a   ( n a v a n ) 
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 0h0n a v a   ( n a v a n ) 0h0(	5	  ( (	5	(	M	) 0"o0]N0υ0d g u 0υ0QBt
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 n a v a n +t a m 
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 0h0n a v a n +t a m 0h0(	5	(	@	$	.	M	0"o0el0υ0m a r   s a r 0υ0Xbfb
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 n a v a   p r a m o d y a p kr v a k   d h a s m %
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 n a v a   p r a m o d y a p kr v a k   d h a s m %
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 0h0n a v a   p r a m o d y a p kr v a k   d h a s m %0h0(	5	  *	M	0	.	K	&	M	/	*	B	0	M	5		>	  '	8	M	.	>		0"o0 gUHQL]N.zl0υ0m c h o g   t u   d g a '   b a ' i   s n g o n   d u   ' g r o   b a ' i   c h o s   d g u ' i   m i n g   l a 0υ0XF|BOtQB`V`rf|SQt`B|V`rF|fQBt`rXrDc
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 n a v a r a %
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 n a v a r a %
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 0h0n a v a r a %0h0(	5	0		0"o0FZ0υ0r a b   y a n g s 0υ0bVaDf
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 n a v a s a t t v v s %
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 n a v a s a t t v v s %
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 0h0n a v a s a t t v v s %0h0(	5	8	$	M	$	M	5	>	5	>	8	>		0"o0	NLu]N0W0"o0	g`]N0W0υ0s e m s   c a n   g i   g n a s   d g u ' i   m i n g   l a 0υ0fzXfESBrBSfQBt`rXrDc
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 n a v a t i p t a y a n t i k d h a r m %
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 n a v a t i p t a y a n t i k d h a r m %
 
 0h0n a v a t i p t a y a n t i k d h a r m %0h0(	5	$	?	*	>	$	/	(	M	$	?		>	'	0	M	.	>		0"o0]NASl8^0υ0l t u n g   b y e d   d g u   b c u ' i   m i n g   l a 0υ0ctDVzQQBtVEt`rXrD                        
 
 
 
 n a v a t i %
 
 n a v a t i %
 
 0h0n a v a t i %0h0(	5	$	?		0"o0]NAS0υ0d g u   b c u 0υ0QBtVEt
 
 
 
 n a v a v a d h k%
 
 n a v a v a d h k%
 
 0h0n a v a v a d h k%0h0(	5	5	'	B		0"o0efZ0υ0b a g   g s a r   r a m   m n a '   m a   g s a r   p a 0υ0VBBfbbXXS`XBfbT
 
 
 
 n a v a y n a s a Cp r a s t h i t a %
 
 n a v a y n a s a Cp r a s t h i t a %
 
 0h0n a v a y n a s a Cp r a s t h i t a %0h0(	5	/	>	(	8		*	M	0	8	M	%	?	$		0"o0e|vXN0υ0t h e g   p a   l a   g s a r   d u   z h u g s   p a 0υ0PzBTcBfbQt^tBfT
 
 
 
 n a   v e cmi t a [i r a s e   d h a r m a C  d e [a y i cy m a %
 
 n a   v e cmi t a [i r a s e   d h a r m a C  d e [a y i cy m a %
 
 0h0n a   v e cmi t a [i r a s e   d h a r m a C  d e [a y i cy m a %0h0(	  5	G	7	M		?	$	6	?	0	8	G	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
Np~-l0υ0m g o   d k r i s   p a   l a   c h o s   m i   b s h a d 0υ0XB|Q@rfTcF|fXrVdQ
 
 
 
 n a   v i k a l e n d r i y o   b h a v a t i 
 
 n a   v i k a l e n d r i y o   b h a v a t i 
 
 0h0n a   v i k a l e n d r i y o   b h a v a t i 0h0(	  5	?		2	G	(	M	&	M	0	?	/	K	  -	5	$	?	0"o0
N\O9h
NwQ0υ0d b a n g   p o   m a   t s h a n g   b a r   m i   ' g y u r 0υ0QVDT|XZDVbXr`Btb
 
 
 
 n a   v i k ci p y a   p d a u 
 
 n a   v i k ci p y a   p d a u 
 
 0h0n a   v i k ci p y a   p d a u 0h0(	  5	?		M	7	?	*	M	/	  *	>	&	L	0"o0
N0υ0r k a n g   m i   g d a n g 0υ0bDXrBQD
 
 
 
 n a   v i p [cmh +b h a v a t i   a s y a   m n a s a m 
 
 n a   v i p [cmh +b h a v a t i   a s y a   m n a s a m 
 
 0h0n a   v i p [cmh +b h a v a t i   a s y a   m n a s a m 0h0(	  5	?	*	C	7	M	 	@	-	5	$	?	  	8	M	/	  .	>	(	8	.	M	0"o0vQa
N .~0υ0d e ' i   y i d   p h y i r   p h y o g s   p a r   m i   ' g y u r 0υ0Qz`rarQUrbU|BfTbXr`Btb
 
 
 
 n a   v i r g a y a t i 
 
 n a   v i r g a y a t i 
 
 0h0n a   v i r g a y a t i 0h0(	  5	?	0	>		/	$	?	0"o0
NUr0υ0t h u g s   b y u n g   b a r   m i   b y e d 0υ0PtBfVtDVbXrVzQ
 
 
 
 n a   v i 
a Eg i k a y 
 
 n a   v i 
a Eg i k a y 
 
 0h0n a   v i 
a Eg i k a y 0h0(	  5	?	!		M		?		/	>	0"o0
N2[v0υ0' d o m s   m i   s n a n g 0υ0XQ|XXrfD
 
 
 
 n a   v i cmh i h a t i   ( v i cmh i r a Gt i ) 
 
 n a   v i cmh i h a t i   ( v i cmh i r a Gt i ) 
 
 0h0n a   v i cmh i h a t i   ( v i cmh i r a Gt i ) 0h0(	  5	?	7	M	 	?	9	$	?	  ( 5	?	7	M	 	?	0	#	>	$	?	) 0"o0
NI0"o0
NOO0"o0
Ny0"o0
Ne0υ0m i   ' g y u r   r a m   m i   t h o g s   s a m   m a   s d o d   d a m   r g y u n   m i   ' c h a d   p a 0υ0Xr`BtbbXXrP|BffXXf|QQXbtSXr`FQT
 
 
 
 n a   v y a n t +k a r o t i 
 
 n a   v y a n t +k a r o t i 
 
 0h0n a   v y a n t +k a r o t i 0h0(	  5	M	/	(	M	$	@		0	K	$	?	0"o0
NN0υ0b y a n g   b a r   m i   b y e d   p a 0υ0VDVbXrVzQT
 
 
 
 n a   v y a s t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
 
 n a   v y a s t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
 
 0h0n a   v y a s t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %0h0(	  5	M	/	8	M	$	?		>		C	$	>	/	>		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
NpSpldu0υ0m i   n a   b a r   g n y a '   g o n g   d u   b s n o l   b a   l a   c h o s   m i   b s h a d 0υ0XrSVbBI`B|DQtVf|cVcF|fXrVdQ
 
 
 
 n a   v y h r a r u t a v k p a r a m a %
 
 n a   v y h r a r u t a v k p a r a m a %
 
 0h0n a   v y h r a r u t a v k p a r a m a %0h0(	  5	M	/	>	9	>	0	0	A	$	5	>		M	*	0	.		0"o0SR_ؚP0"o0
NU	V KN]0υ0b r j o d   p a ' i   s g r a   d a n g   s m r a   b a   l h u r   b y e d   p a   m a   y i n 0υ0Vb|QT`rfQDfVctbVzQTXarS
 
 
 
 n a v n t a %
 
 n a v n t a %
 
 0h0n a v n t a %0h0(	5	>	(	M	$		0"o0|^!k,{0υ0g z h o n   r i m s 0υ0B^|SbrXf
 
 
 
 n a v n u p kr v a v i h r a s a m p a t t i %
 
 n a v n u p kr v a v i h r a s a m p a t t i %
 
 0h0n a v n u p kr v a v i h r a s a m p a t t i %0h0(	5	>	(	A	*	B	0	M	5	5	?	9	>	0	8	.	>	*	$	M	$	?		0"o0]N!k,{[0υ0m t h a r   g y i s   g n a s   p a ' i   s n y o m s   p a r   ' j u g   p a   d g u 0υ0XPbBrfBSfT`rf|XfTb`GtBTQBt
 
 
 
 n a y u t a %
 
 n a y u t a %
 
 0h0n a y u t a %0h0(	/	A	$		0"o0^Y0υ0k h r a g   k h r i g 0υ0ABArB
 
 
 
 n a   y n r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 n a   y n r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 0h0n a   y n r k
h y a   d h a r m a C  d e [a y i cy m a %0h0(	  /	>	(	>	0	B	"	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
NpXNʎl0υ0b z h o n   p a ' i   s t e n g   n a   ' d u g   p a   l a   c h o s   m i   b s h a d 0υ0V^|ST`rfzDS`QtBTcF|fXrVdQ
 
 
 
 n a   [a s t r a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 n a   [a s t r a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 0h0n a   [a s t r a p Ga y e   d h a r m a C  d e [a y i cy m a %0h0(	  6	8	M	$	M	0	*	>	#	/	G	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
NpIchVhl0υ0l a g   n a   m t s h o n   t h o g s   p a   l a   c h o s   m i   b s h a d 0υ0cBSXZ|SP|BfTcF|fXrVdQ
 
 
 
 n a   [i v i k r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 n a   [i v i k r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 0h0n a   [i v i k r k
h y a   d h a r m a C  d e [a y i cy m a %0h0(	  6	?	5	?		>	0	B	"	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
NpXN?l0υ0k h y o g s   n a   ' d u g   p a   l a   c h o s   m i   b s h a d 0υ0A|BfS`QtBTcF|fXrVdQ
 
 
 
 n a   [r a v a Ga p a t h a m   g a m i cy a t i .   n a   [r a v a Ga p a t h a m r g a m   i cy a t i 
 
 n a   [r a v a Ga p a t h a m   g a m i cy a t i .   n a   [r a v a Ga p a t h a m r g a m   i cy a t i 
 
 0h0n a   [r a v a Ga p a t h a m   g a m i cy a t i .   n a   [r a v a Ga p a t h a m r g a m   i cy a t i 0h0(	  6	M	0	5	#	*	%	.	M	  		.	?	7	M	/	$	?	.   (	  6	M	0	5	#	*	%	.	>	0	M		.	M	  	7	M	/	$	?	0"o0vu
NTe30"o0vu
N^0υ0r n a   l a m   d u   g r a g s   p a r   m i   ' g y u r 0υ0bcXQtBBfTbXr`Btb
 
 
 
 n a   [u [c u k r a k a m 
 
 n a   [u [c u k r a k a m 
 
 0h0n a   [u [c u k r a k a m 0h0(	  6	A	6	M		A		>	0		.	M	0"o0R8Tonr0υ0c a g   c a g   m i   b y a 0υ0EBEBXrV
 
 
 
 n a   [+r ca p r a c l a k a m 
 
 n a   [+r ca p r a c l a k a m 
 
 0h0n a   [+r ca p r a c l a k a m 0h0(	  6	@	0	M	7	*	M	0		>	2		.	M	0"o0
Nd-0υ0m g o   m i   b s g y u r 0υ0XB|XrVftb
 
 
 
 n a 
a v a n a m 
 
 n a 
a v a n a m 
 
 0h0n a 
a v a n a m 0h0(	!	5	(	.	M	0"o0fg0υ0' d a m   b u ' i   t s h a l 0υ0`QXVt`rZc
 
 
 
 n a 
a %
 
 n a 
a %
 
 0h0n a 
a %0h0(	!		0"o0l0"o0f0υ0' d a m   b u 0υ0`QXVt
 
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Ns0υ0r t s a   m i   m n g o n   p a 0υ0bXrXD|ST
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 n i k m a l b h +
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 0h0n i k m a l b h +0h0(	?		>	.	2	>	-	@	0"o0_@b2k0υ0c i   ' d o d   p a   b z h i n   t h o b   p a 0υ0Er`Q|QTV^rSP|VT
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 n i k y a s a b h g a s y v e d h a %( n i k y s a b h g a s y a   b a d h y a %) 
 
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Ns^0"o0ؚNO0"o0
NGW0υ0' b a r   ' b u r   r a m   m t h o   d m a n 0υ0`Vb`VtbbXXP|QXS                        
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 0h0n i k ci p t e   p a d e   a v a n a m a t i 0h0(	?		M	7	?	*	M	$	G	  *	&	G	  	5	(	.	$	?	0"o0GRN0υ0r k a n g   p a   b z h a g   n a   n e m s   s h e s   b y e d 0υ0bDTV^BSSzXfdzfVzQ
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Tv0υ0s m o d   p a ' i   g r a n g s   l a 0υ0f|QT`rBDfc
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KN{Ɩ0υ0' g r u s   s k y o n g   g i   y a n   l a g   g i   ' t s h o g s 0υ0`Btff|DBraScBBr`Z|Bf
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Ne0υ0b a r   c h a d   m e d   p a 0υ0VbFQXzQT
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 n i r g h o ck ca r a v +m u k t o   n m a   s a m d h i %
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 0h0n i r o d h a s a m p a t t i %0h0(	?	0	K	'	8	.	>	*	$	M	$	?		0"o0nv[0υ0' g o g   p a ' i   s n y o m s   p a r   ' j u g   p a 0υ0`B|BT`rf|XfTb`GtBT
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 0h0n i r o d h a s a m p a t t i %0h0(	?	0	K	'	8	.	>	*	$	M	$	?		0"o0eQ2kn`0"o0nv[0υ0' g o g   p a ' i   s n y o m s   p a r   ' j u g   p a 0υ0`B|BT`rf|XfTb`GtBT
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 n i r o d h a %  s k ct k [t a %
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 n i r o d h a %  s k ct k [t a %
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 0h0n i r o d h a %  s k ct k [t a %0h0(	?	0	K	'		  8	>		M	7	>	$	M		C	$		0"o0]In0υ0' g o g   p a   m n g o n   d u   b y a s 0υ0`B|BTXD|SQtVf
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 n i r o d h e   d h a r m a j  n a k cn t i %
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 n i r o d h e   d h a r m a j  n a k cn t i %
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 0h0n i r o d h e   d h a r m a j  n a k cn t i %0h0(	?	0	K	'	G	  '	0	M	.		M		>	(		M	7	>	(	M	$	?		0"o0nlzf_0υ0' g o g   p a   l a   c h o s   s h e s   p a ' i   b z o d   p a 0υ0`B|BTcF|fdzfT`rV_|QT
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 n i r o d h e   d h a r m a j  n a m 
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 n i r o d h e   d h a r m a j  n a m 
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 0h0n i r o d h e   d h a r m a j  n a m 0h0(	?	0	K	'	G	  '	0	M	.		M		>	(	.	M	0"o0nlzf0υ0' g o g   p a   l a   c h o s   s h e s   p a 0υ0`B|BTcF|fdzfT
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 n i r o d h e   ' n v a y a j  n a k cn t i %
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 n i r o d h e   ' n v a y a j  n a k cn t i %
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 0h0n i r o d h e   ' n v a y a j  n a k cn t i %0h0(	?	0	K	'	G	=	(	M	5	/		M		>	(		M	7	>	(	M	$	?		0"o0n^zf_0υ0' g o g   p a   l a   r j e s   s u   r t o g s   p a r   s h e s   p a ' i   b z o d   p a 0υ0`B|BTcbzfftb|BfTbdzfT`rV_|QT
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 n i r o d h e   ' n v a y a j  n a m 
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 n i r o d h e   ' n v a y a j  n a m 
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 0h0n i r o d h e   ' n v a y a j  n a m 0h0(	?	0	K	'	G	=	(	M	5	/		M		>	(	.	M	0"o0n^zf0υ0' g o g   p a   l a   r j e s   s u   r t o g s   p a ' i   s h e s   p a 0υ0`B|BTcbzfftb|BfT`rdzfT
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 0h0n i r u d d h a m 0h0(	?	0	A	&	M	'	.	M	0"o0n0υ0' g a g s 0υ0`BBf
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 n i r u k t i n i y a t a p r a v e [o   n m a   s a m d h i %
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 n i r u k t i n i y a t a p r a v e [o   n m a   s a m d h i %
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 0h0n i r u k t i n i y a t a p r a v e [o   n m a   s a m d h i %0h0(	?	0	A		M	$	?	(	?	/	$	*	M	0	5	G	6	K	  (	>	.	  8	.	>	'	?		0"o0_eQMb	N'f0"o0eQ NR ^zl[	Nid0W0υ0n g e s   p a ' i   t s h i g   l a   g d o n   m i   z a   b a r   ' j u g   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0DzfT`rZrBcBQ|SXr_Vb`GtBT^zfVV`rOrDDz`[rS
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 n i r u k t i p r a t i s a Cv i t 
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 0h0n i r u k t i p r a t i s a Cv i t 0h0(	?	0	A		M	$	?	*	M	0	$	?	8		5	?	$	M	0"o0^!qy0"o0^!qy0υ0n g e s   p a ' i   t s h i g   s o   s o   y a n g   d a g   p a r   r i g   p a 0υ0DzfT`rZrBf|f|aDQBTbbrBT
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 n i r u p a d h i [e ca n i r v Ga m 
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 n i r u p a d h i [e ca n i r v Ga m 
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 0h0n i r u p a d h i [e ca n i r v Ga m 0h0(	?	0	A	*	'	?	6	G	7	(	?	0	M	5	>	#	.	M	0"o0!q
mi0"o0!qOmi0υ0p h u n g   p o   l h a g   m a   m e d   p a ' i   m y a   n g a n   l a s   ' d a s   p a 0υ0UtDT|cBXXzQT`rXDScf`QfT
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 0h0n i r u p a l e p a %0h0(	?	0	A	*	2	G	*		0"o0!q0"o0!qg0υ0c h a g s   p a   m e d   p a ' a m   g o s   p a   m e d   p a 0υ0FBfTXzQT`XB|fTXzQT
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 0h0n i r u t t a r a %0h0(	?	0	A	$	M	$	0		0"o0!q
N0"o0!qk0υ0g o n g   n a   m e d   p a 0υ0B|DSXzQT
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 0h0n i r v e d h a b h a g a k r a m a %0h0(	?	0	M	5	G	'	-			M	0	.		0"o0zldR0υ0n g e s   p a r   ' b y e d   p a ' i   c h a   d a n g   m t h u n   p a ' i   r i m   p a ' i   m i n g   l a 0υ0DzfTb`VzQT`rFQDXPtST`rbrXT`rXrDc
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 0h0n i r v e d h a b h g +y a %0h0(	?	0	M	5	G	'	-	>		@	/		0"o0zldR0υ0n g e s   p a r   ' b y e d   p a ' i   c h a   d a n g   m t h u n   p a 0υ0DzfTb`VzQT`rFQDXPtST
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 0h0n i r v i k a l p a k a m 0h0(	?	0	M	5	?		2	M	*		.	M	0"o0!qY`0υ0r n a m   p a r   r t o g   p a   m e d   p a 0υ0bXTbb|BTXzQT
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 0h0n i r v i k r a %0h0(	?	0	M	5	?		>	0		0"o0
NI0υ0m i   ' g y u r   b a 0υ0Xr`BtbV
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 0h0n i r v i t   ( n i r v i t a %) 0h0(	?	0	M	5	?	$	M	  ( (	?	0	M	5	?	$		) 0"o0S0υ0y i d   ' b y u n g   b a 0υ0arQ`VtDV
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 0h0n i r v i [e ca %0h0(	?	0	M	5	?	6	G	7		0"o0!qR0"o0!q%R0υ0b y e   b r a g   m e d   p a ' a m   k h y a d   p a r   m e d   p a 0υ0VzVBXzQT`XAQTbXzQT
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 n i r v i GGo   v i r a j y a t e 
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 0h0n i r v i GGo   v i r a j y a t e 0h0(	?	0	M	5	?	#	M	#	K	  5	?	0		M	/	$	G	0"o0wSEeO_g0υ0s k y o   n a   ' d o d   c h a g s   d a n g   b r a l   b a r   ' g u r   r o 0υ0f|S`Q|QFBfQDVcVb`Btbb|
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 n i r v i c+  ( n i r v i [+) 
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 0h0n i r v i c+  ( n i r v i [+) 0h0(	?	0	M	5	?	7	@	  ( (	?	0	M	5	?	6	@	) 0"o0]p0"o0p-0υ0b o n g   n g a   n a g   p o 0υ0V|DDSBT|
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 n i r v Ga m 
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 0h0n i r v Ga m 0h0(	?	0	M	5	>	#	.	M	0"o0mi0"o0nmmi0υ0m y a   n g a n   l a s   ' d a s   p a 0υ0XDScf`QfT
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 n i r v Ga m r g v a s t h i t a %
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 n i r v Ga m r g v a s t h i t a %
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 0h0n i r v Ga m r g v a s t h i t a %0h0(	?	0	M	5	>	#	.	>	0	M		>	5	8	M	%	?	$		0"o0OOemiS0υ0m y a   n g a n   l a s   ' d a s   p a ' i   l a m   l a   g n a s   p a 0υ0XDScf`QfT`rcXcBSfT
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 n i r v Ga p a r y y %
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 n i r v Ga p a r y y %
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 0h0n i r v Ga p a r y y %0h0(	?	0	M	5	>	#	*	0	M	/	>	/	>		0"o0mipu
T0υ0m y a   n g a n   l a s   ' d a s   p a   l a   s o g s   p a ' i   m i n g   l a 0υ0XDScf`QfTcf|BfT`rXrDc
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 0h0n i r y t i 0h0(	?	0	M	/	>	$	?	0"o00R|_\0"o0[Q0υ0m t h a r   p h y i n   p a ' a m   n g e s   p a r   ' b y u n g   b a 0υ0XPbUrST`XDzfTb`VtDV                        
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 0h0n i r y Ga m 0h0(	?	0	M	/	>	#	.	M	0"o0Qs0"o0[s0υ0n g e s   p a r   ' b y u n g   b a 0υ0DzfTb`VtDV
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 n i r y Ga m   ( n i r y n a m ) 
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 0h0n i r y Ga m   ( n i r y n a m ) 0h0(	?	0	M	/	>	#	.	M	  ( (	?	0	M	/	>	(	.	M	) 0"o0O0"o0MR20υ0m d u n   d u   s n u r   b a 0υ0XQtSQtftbV
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 0h0n i r y kh a %0h0(	?	0	M	/	B	9		0"o0?b0υ0b a   g a m   m a m   s g o   k h a n g   s k a b s   d a n g   s b y a r 0υ0VBXXXf|AD
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 0h0n i r y kh a %0h0(	?	0	M	/	B	9		0"o0?b0"o0?b0"o0vT0"o0s^7|0υ0s g o   k h a n g   n g a m   b a   g a m   s k a b s   d a n g   s b y a r 0υ0f|ADDXVBXfVfQDfb
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 n i r b h s a %
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 n i r b h s a %
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 0h0n i r b h s a %0h0(	?	0	>	-	>	8		0"o0!qs0υ0s n a n g   b a   m e d   p a 0υ0fDVXzQT
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 n i r d n a %
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 0h0n i r d n a %0h0(	?	0	>	&	>	(		0"o0!qP`a0"o0!q`Ou0υ0l e n   p a   m i   m n g a '   b a 0υ0czSTXrXD`V
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 n i r k a r a Ga m 
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 0h0n i r k a r a Ga m 0h0(	?	0	>		0	#	.	M	0"o00"o0X0υ0b z l o g   p a ' a m   b s h i g   p a 0υ0V_|BT`XVdrBT
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 n i r k r a m 
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 0h0n i r k r a m 0h0(	?	0	>		>	0	.	M	0"o0!qv0υ0r n a m   p a   m e d   p a 0υ0bXTXzQT
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 n i r m a g a n d h a %
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 n i r m a g a n d h a %
 
 0h0n i r m a g a n d h a %0h0(	?	0	>	.		(	M	'		0"o0!q`0"o0!q`#lsT0υ0d r i   n g a   b a   m e d   p a ' a m   d r i   b s h u l   b a   m e d   p a 0υ0QrDVXzQT`XQrVdtcVXzQT
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 n i r m i ca d h a r m a d e [a k a %
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 0h0n i r m i ca d h a r m a d e [a k a %0h0(	?	0	>	.	?	7	'	0	M	.	&	G	6			0"o0:yl!qǌ0υ0z a n g   z i n g   m e d   p a   c h o s   s t o n   p a 0υ0_D_rDXzQTF|ff|ST
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 0h0n i r m i ca %0h0(	?	0	>	.	?	7		0"o0□0υ0z a n g   z i n g   m e d   p a 0υ0_D_rDXzQT
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 0h0n i r s v d a %0h0(	?	0	>	8	M	5	>	&		0"o0!qsT0υ0r o   b r o   b a   m e d   p a 0υ0b|V|VXzQT
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 n i r +h a %
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 0h0n i r +h a %0h0(	?	0	@	9		0"o0
NR0υ0g - y o   b a   m e d   p a 0υ0Ba|VXzQT
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 n i r kp a G
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 n i s t a r a %  ( n i s t r a %) 
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 n i s t a r a %  ( n i s t r a %) 
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 0h0n i s t a r a %  ( n i s t r a %) 0h0(	?	8	M	$	0		  ( (	?	8	M	$	>	0		) 0"o00R|_\0"o00Rvzz0υ0z i n   p a ' a m   m t h a r   p h y i n   p a r   r a m   n g e s   p a r   b r g a l   b a 0υ0_rST`XXPbUrSTbbXDzfTbVbcV
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 0h0n i s u m b h a %  ( n i [u m b y a %) 0h0(	?	8	A	.	M	-		  ( (	?	6	A	.	M	,	M	/		) 0"o0`Ok[FZ0υ0n g e s   p a r   g n o d   m d z e s 0υ0DzfTbBS|QX[zf
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 n i s [j p a r y y %
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 0h0n i s [j p a r y y %0h0(	?	8	C		>	*	0	M	/	>	/	>		0"o0hhcI{
Tv0υ0s p a n g s   p a   d a n g   ' d o r   b a   l a   s o g s   p a ' i   m i n g   l a 0υ0fDfTQD`Q|bVcf|BfT`rXrDc
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 n i t y a y u k t a %  ( n i t y a p r a y u k t a ,   n i t y a p r a b h a ) 
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 0h0n i t y a y u k t a %  ( n i t y a p r a y u k t a ,   n i t y a p r a b h a ) 0h0(	?	$	M	/	/	A		M	$		  ( (	?	$	M	/	*	M	0	/	A		M	$	,   (	?	$	M	/	*	M	0	-	) 0"o08^O0υ0r t a g   t u   s b y o r   b a 0υ0bBOtf|bV
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 0h0n i t y o d y u k t a %0h0(	?	$	M	/	K	&	M	/	A		M	$		0"o0R`|20υ0r t a g   t u   b r t s o n 0υ0bBOtVb|S
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 n i t y b h i r a t   v a t e m e   s a t t v   e k n t a k l i cm  d u %k h a b h j a n e   g [h v s e 
 
 n i t y b h i r a t   v a t e m e   s a t t v   e k n t a k l i cm  d u %k h a b h j a n e   g [h v s e 
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 0h0n i t y b h i r a t   v a t e m e   s a t t v   e k n t a k l i cm  d u %k h a b h j a n e   g [h v s e 0h0(	?	$	M	/	>	-	?	0	$	>	  5	$	G	.	G	  8	$	M	$	M	5	>	  		>	(	M	$		M	2	?	7	M		>	  &	A			-	>		(	G	  	C	9	>	5	>	8	G	0"o0N	g`8^uaE\hV-N NTgal0υ0k y e   m a   s e m s   c a n   ' d i   d a g   n i   k h y i m   g i   g n a s   n a s   s d u g   b s n g a l   g y i   s n o d   k u n   n a s   n y o n   m o n g s   p a   c a n   r t a g   t u   d g a '   b a 0υ0@zXfzXfES`QrQBSrArXBrBSfSfftBVfcBrf|Q@tSSfI|SX|DfTESbBOtQB`V
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 0h0n i t +r a Ga m 0h0(	?	$	@	0	#	.	M	0"o0[0"o0㉟`0υ0n g e s   p a r   r t o g   p a ' a m   p h y e   s t e   r t o g   p a 0υ0DzfTbb|BT`XUzfzb|BT
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 n i v a r a Ga m   ( n i v r a Ga m .   n a Cv a r a r Ga m ) 
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 n i v a r a Ga m   ( n i v r a Ga m .   n a Cv a r a r Ga m ) 
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 0h0n i v a r a Ga m   ( n i v r a Ga m .   n a Cv a r a r Ga m ) 0h0(	?	5	0	#	.	M	  ( (	?	5	>	0	#	.	M	.   (		5	0	0	M	#	.	M	) 0"o0˄0υ0s g r i b   p a 0υ0frVT
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 n i v e [a y a t i 
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 0h0n i v e [a y a t i 0h0(	?	5	G	6	/	$	?	0"o0[n0υ0d e   r a b   t u   ' g o d 0υ0QzbVOt`B|Q
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 n i v r a Ga m   ( n i v a r a Ga m ) 
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 n i v r a Ga m   ( n i v a r a Ga m ) 
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 0h0n i v r a Ga m   ( n i v a r a Ga m ) 0h0(	?	5	>	0	#	.	M	  ( (	?	5	0	#	.	M	) 0"o0e0"o00υ0c h o d   p a ' a m   s g r i b   p a 0υ0F|QT`XfrVT
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 n i v s a n a m 
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 n i v s a n a m 
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 0h0n i cp r a t i b h n a %0h0(	?	7	M	*	M	0	$	?	-	>	(		0"o0!qMb0υ0s p o b s   p a   m e d   p a 0υ0f|VfTXzQT
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 n i cp u l a m   ( n i cp h a l a m .   n i cp u l a C.   n i p p u l a m ) 
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 n i cp u l a m   ( n i cp h a l a m .   n i cp u l a C.   n i p p u l a m ) 
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 0h0n i cp u l a m   ( n i cp h a l a m .   n i cp u l a C.   n i p p u l a m ) 0h0(	?	7	M	*	A	2	.	M	  ( (	?	7	M	+	2	.	M	.   (	?	7	M	*	A	2		.   (	?	*	M	*	A	2	.	M	) 0"o0!qg0υ0s h i n   t e   m e d   p a ' a m   s n y i g s   m a   m e d   p a 0υ0drSOzXzQT`XfrBfXXzQT
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 n i cy a n d a p h a l a m 
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 n i cy a n d a p h a l a m 
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 0h0n i cy a n d a p h a l a m 0h0(	?	7	M	/	(	M	&	+	2	.	M	0"o0I{Amg0υ0r g y u   m t h u n   p a ' i   ' b r a s   b u 0υ0btXPtST`r`VfVt
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 n i cy a n d a %  s a   t a t h g a t a %  p u Gy n m 
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 n i cy a n d a %  s a   t a t h g a t a %  p u Gy n m 
 
 0h0n i cy a n d a %  s a   t a t h g a t a %  p u Gy n m 0h0(	?	7	M	/	(	M	&		  8	  $	%	>		$		  *	A	#	M	/	>	(	>	.	M	0"o0g[OyV0"o0|_[OyVT0υ0d e   b z h i n   g s h e g s   p a   d e   b s o d   n a m s   d a g   g i   r g y u   m t h u n   p a 0υ0QzV^rSBdzBfTQzVf|QSXfQBBrbtXPtST
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 n i cd a %  ( n i cd h a %) 
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 n i cd a %  ( n i cd h a %) 
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 0h0n i cd a %  ( n i cd h a %) 0h0(	?	7	>	&		  ( (	?	7	>	'		) 0"o0,{N0υ0' k h o r   n y a n 0υ0`A|bIS                        
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 n i cGt a %
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 n i cGt a %
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 0h0n i cGt a %0h0(	?	7	M	#	>	$		0"o0q0υ0b y a n g   b a 0υ0VDV
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 n i cmh u r a %
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 n i cmh u r a %
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 0h0n i cmh u r a %0h0(	?	7	M	 	A	0		0"o0
NN0"o0
NT0υ0b t s a m   p a   m e d   p a 0υ0VYXTXzQT
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 n i cmh g a t a %
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 n i cmh g a t a %
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 0h0n i cmh g a t a %0h0(	?	7	M	 	>		$		0"o00R|_\0"o00Rvzz0υ0m t h a r   p h y i n   p a 0υ0XPbUrST
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 n o d g u Gmh i k a y   ( n o d g u cmh i k a y ) 
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 n o d g u Gmh i k a y   ( n o d g u cmh i k a y ) 
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 0h0n o d g u Gmh i k a y   ( n o d g u cmh i k a y ) 0h0(	K	&	M		A	#	M	 	?		/	>	  ( (	K	&	M		A	7	M	 	?		/	>	) 0"o0
N-0υ0m g o   m i   g y o g 0υ0XB|XrBa|B
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 n o d g u Gmh i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %  ( n o d g u cmh i k a k [t y g l n y a   d h a r m a C  d e [a y i cy m a %) 
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 n o d g u Gmh i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %  ( n o d g u cmh i k a k [t y g l n y a   d h a r m a C  d e [a y i cy m a %) 
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 0h0n o d g u Gmh i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %  ( n o d g u cmh i k a k [t y g l n y a   d h a r m a C  d e [a y i cy m a %) 0h0(	K	&	M		A	#	M	 	?		>		C	$	>	/	>		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		  ( (	K	&	M		A	7	M	 	?			C	$	>	/	>		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		) 0"o0
Np-ldu0υ0m i   n a   b a r   m g o   g y o g s   p a   l a   c h o s   m i   b s h a d 0υ0XrSVbXB|Ba|fTcF|fXrVdQ
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 n o d v y a s t i k a y 
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 0h0n o d v y a s t i k a y 0h0(	K	&	M	5	M	/	8	M	$	?		/	>	0"o0
NS0υ0g n y a '   g o n g   d u   m i   b s n o l 0υ0BI`B|DQtXrVf|c
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 n o g = k a k u d a m 
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 n o g   n o g   p o r   m a   g y u r   b a = a p a r m [cma m   ( v a r m [cma m ) 
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 n o g s   p a ' a m   ' k h r u s   p a = a b h i d r u g d h a m 
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 n o   h +d a m   ( n e   h i d a m ) 
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 n o   h +d a m   ( n e   h i d a m ) 
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 0h0n o   h +d a m   ( n e   h i d a m ) 0h0(	K	  9	@	&	.	M	  ( (	G	  9	?	&	.	M	) 0"o0
N_N0υ0d e   m a   l a g s   s a m   d e   m a   y i n 0υ0QzXcBffXQzXarS
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 n o j j a Ek i k a y 
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 n o j j a Ek i k a y 
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 0h0n o j j a Ek i k a y 0h0(	K		M			M		?		/	>	0"o0RbcL0υ0' j o l   t h a b s   s u   m a   y i n 0υ0`G|cPVfftXarS
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 n o l l a Eg h i k a y 
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 n o l l a Eg h i k a y 
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 0h0n o l l a Eg h i k a y 0h0(	K	2	M	2		M		?		/	>	0"o0
N0υ0m i   m c h o n g 0υ0XrXF|D
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 n o m   p a = m [[a t i 
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 0h0n o p a g a c c h a t i 0h0(	K	*			M		$	?	0"o0я
N0"o0
NяL0"o0яL
N10"o0
N10υ0n y e   b a r   m i   r i g   g a m   n y e   b a r   m i   ' g r o ' a m   k h a s   m i   l e n   p a 0υ0IzVbXrbrBBXIzVbXr`B|`XAfXrczST
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Nbe0"o0
NяL0"o0яL0υ0m i   c h o g   g a m   m i   p h o d   d a m   n y e   b a r   m i   ' g r o 0υ0XrF|BBXXrU|QQXIzVbXr`B|
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 n o r   b u = m a Gi %
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 n o r   b u ' i   c h u n   p o = m a Gi d m a   ( m a Gi d m a n ) 
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 n o r   b u   m k h a n = m a Gi k r a %
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 n o r   b u   r i n   p o   c h e   r i n   t h a n g   m e d   p a = a n a r g h a m a Gi r a t n a m 
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 n o r   b u   s k a r   m d o g = j y o t +r a s a m a Gi %
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 n o r   c h e   b a ' a m   n o r   c h e n   p a = m a h d h a n a %
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 n o r   l h a ' i   b u = v s u d e v a %
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 n o r   m a n g   p o = p r a b h kt a d h a n a %
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 n o r   s b y i n = d h a n a d a %
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 0h0n o t k u mu k i k a y 0h0(	K	$	M		A		A		?		/	>	0"o0
Nr0υ0r t s o g   b u s   m a   y i n 0υ0b|BVtfXarS
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 n o t k [cmi k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
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 n o t k [cmi k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
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 0h0n o t k [cmi k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %0h0(	K	$	M		C	7	M		?		>		C	$	>	/	>		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
NpOPbcldu0υ0m i   n a   b a r   b r d z e s   p a   l a   c h o s   m i   b s h a d 0υ0XrSVbVbzfTcF|fXrVdQ
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 0h0n o t k [cmk a y 0h0(	K	$	M		C	7	M		M		/	>	0"o0
NOPb0υ0m i   b r d z e 0υ0XrVbz
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 n o t p a t h e n a   g a c c h a n t a %  p a t h e n a   g a c c h a t e   a g l n y a   d h a r m a C  d e [a y i cy m a %
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 0h0n o t p a t h e n a   g a c c h a n t a %  p a t h e n a   g a c c h a t e   a g l n y a   d h a r m a C  d e [a y i cy m a %0h0(	K	$	M	*	%	G	(	  		M		(	M	$		  *	%	G	(	  		M		$	G	  		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0N(WS](W^S
Npldu0υ0m i   n a   b a r   l a m   n a s   ' g r o   b a   l a   l a m   g y i   ' g r a m   n a s   ' g r o   z h i n g   c h o s   m i   b s h a d 0υ0XrSVbcXSf`B|VccXBr`BXSf`B|^rDF|fXrVdQ
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 n o t s a k t i k a y 
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 n o t s a k t i k a y 
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 0h0n o t s a k t i k a y 0h0(	K	$	M	8		M	$	?		/	>	0"o0
Nٖb0υ0m i   g z a r 0υ0XrB_b
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 n o t s a k t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
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 n o t s a k t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
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 0h0n o t s a k t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %0h0(	K	$	M	8		M	$	?		>		C	$	>	/	>		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
Npٖbcldu0υ0m i   n a   b a r   g z a r   b a   l a   c h o s   m i   b s h a d 0υ0XrSVbB_bVcF|fXrVdQ
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 n o t t h i t o   n i ca GGy g l n y a   d h a r m a C  d e [a y i cy m a %
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 n o t t h i t o   n i ca GGy g l n y a   d h a r m a C  d e [a y i cy m a %
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 0h0n o t t h i t o   n i ca GGy g l n y a   d h a r m a C  d e [a y i cy m a %0h0(	K	$	M	%	?	$	K	  (	?	7	#	M	#	>	/	>		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0NPW]z
Npldu0υ0m i   n a   b a r   ' d u g   p a   l a   ' g r e n g s   t e   c h o s   m i   b s h a d 0υ0XrSVb`QtBTc`BzDfOzF|fXrVdQ
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 n o t t h i t %  p t r a C  n i r m d a y i cy m a %
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 n o t t h i t %  p t r a C  n i r m d a y i cy m a %
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 0h0n o t t h i t %  p t r a C  n i r m d a y i cy m a %0h0(	K	$	M	%	?	$	>		  *	>	$	M	0		  (	?	0	M	.	>	&	/	?	7	M	/	>	.		0"o0
Nzmb0υ0' g r e n g s   t e   l h u n g   b z e d   m i   b k r u 0υ0`BzDfOzctDV_zQXrV@t
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 n o   t u   v i g [h y a   v d a %
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 n o   t u   v i g [h y a   v d a %
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 0h0n o   t u   v i g [h y a   v d a %0h0(	K	  $	A	  5	?		C	9	M	/	  5	>	&		0"o0R-r֊0υ0b r t s a d   c i n g   s m r a   b a r   m i   b y a 0υ0VbQErDfVbXrV
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 n o cG+ca [i r a s e   d h a r m a C  d e [a y i cy m a %
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 n o cG+ca [i r a s e   d h a r m a C  d e [a y i cy m a %
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 0h0n o cG+ca [i r a s e   d h a r m a C  d e [a y i cy m a %0h0(	K	7	M	#	@	7	6	?	0	8	G	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
Np[Ol0υ0s k r a   d o   k e r   c a n   l a   c h o s   m i   b s h a d 0υ0fQ|@zbEScF|fXrVdQ
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 n o mma Ek i k a y 
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 n o mma Ek i k a y 
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 0h0n o mma Ek i k a y 0h0(	K		M			M		?		/	>	0"o0
NcL0υ0b r a n g   b a s   m a   y i n 0υ0VDVfXarS
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 n u b = p a [c i m a %
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 n u b   b y a n g = p a [c i m o t t a r 
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 n u b   k y i   b a   l a n g   s p y o d = a p a r a g o d n +y a %
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 n u b   k y i   r i   b o ' i   s d e = a p a r a [a i l %
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 n u   b o = k a n +y n   b h r t 
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 n u   b o = k a n i cmh a b h r t   ( k a n i cmh a b h r t [) 
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 n u b   p a ' a m   m i   s n a n g   b a = a n t a r d h n a m 
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 n u b   p a   ' a m   z h i g   p a   ' a m   m e d   p a r   g y u r   b a = a s t a Cg a c c h a t i 
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 n u b   p h y o g s   d m a '   n a = p a [c i m d i g   a v a n a m a t i 
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 n u b   p h y o g s   m t h o = p a [c i m d i g   u n n a m a t i 
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 n u   m a = s t a n a %
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 n u   m a = p a y o d h a r a %
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 n u r   b a ' a m   p h y i r   d g y e d   p a r   b y a   b a = a p a k r a m i t a v y a m 
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 n u r   n u r   p o = k a l a l a m 
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 n u s   p a ' a m   m t h u = [a k t i %
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 n y a = m a t s y a %
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 n y a   g r o   d h a   ( n e   g r o   d h a ) = n y a g r o d h a %
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 n y a g r o d h a p a r i m a G
a l a %
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a l a %
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 0h0n y a g r o d h a p a r i m a G
a l a %0h0(	M	/		M	0	K	'	*	0	?	.	#	M	!	2		0"o0^wI{v0υ0s h i n g   n y a   g r o   d h a   l t a r   c h u   z h e n g   g a b   p a 0υ0drDIB|RcbFt^zDBVT
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 0h0n y a g r o d h a %0h0(	M	/		M	0	K	'		0"o0<\b_9j0"o0<\b@9j0υ0n y a   g r o   d h a   ( n e   g r o   d h a ) 0υ0IB|R  ( SzB|R) 
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 n y a l   b a ' a m   g n y i d   l o g   p a = s u p t a %
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 n y a l   p o   b y e d   p a r   s h o m   p a ' i   k h y i m   n a   ' g r e n g   p a = s a b h o j a n a k u l a s t h n a m 
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 n y a l   p o   b y e d   p a   s h o m   p a ' i   k h y i m   n a   g n a s   p a = s a b h o j a n a k u l a n i ca d y 
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 n y a m   c h u n g   b a = d a u r b a l y a m 
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 n y a m   n g a   b a   n y u n g   n g a m = a l p t a Ek a t 
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 n y a m s   b d e   b a = k a l y a t 
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 n y a m s   p a = d h v a s t a m 
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 n y a m s   p a ' a m   m a   t s h a n g   b a = v i h +n a m 
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 n y a m s   p a ' i   m a   n i n g = p a t p a G
a k a %
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 n y a m s   p a r   ' g y u r = k ca Gy a t e 
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 n y a m s   s u   l e n   p a ' a m   z h e n   p a r   b y e d   p a = s t h i t i k r i y 
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 n y a m s   s u   m y o n g   b a = a n u b h kt i %
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 n y a m   t h a g   p a = r t a %
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 n y a m   t h a g   p a ' i   n g a   r o s   ' b y i n   p a ' a m   ' o   d o d   ' b o d   p a ' a m   c h o   n g e s   ' d e b s   p a = r t a s v a r a C  k r a n d a n t i 
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 n y a m   y o d   p a = b a l a m 
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 n y a n   ' d o d   p a ' a m   g u s   p a = [u [r kca m Ga %
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 n y a n   r n a = c a r a %
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 n y a n   r n a = h e r i %
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 n y a n   t h o s   k y i   g a n g   z a g   g i   r i m   p a ' i   m i n g   l a = [r v a k a p u d g a l a k r a m   ( [r v a k a p u d g a l a k r a m %) 
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 n y a n   t h o s   k y i   s a ' i   m i n g   l a = [r v a k a b h km a y a %
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 n y a n   t h o s   k y i   t h e g   p a = [r v a k a y n a m 
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 n y a n   t h o s   k y i   t h e g   p a   m n g o n   p a r   r t o g s   p a ' i   r i g s = [r v a k a y n b h i s a m a y a g o t r a %
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 n y a n   t h o s   s o   s o ' i   m i n g   l a = n n [r v a k a n m n i 
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 n y a   p a = m t s i k a %
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 n y a r   n y e r = t e l a %
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 n y a Ek u %
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 n y a Ek u m  n m a   p r G+  ( n y a mk   n   n y a k u ma ) 
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 0h0n y a Ek u m  n m a   p r G+  ( n y a mk   n   n y a k u ma ) 0h0(	M	/		M		A		>	  (	>	.	  *	M	0	>	#	@	  ( (	M	/		M		>	  (	>	  (	M	/		A		) 0"o0|?\k0υ0' b u   m c h u   r n o n   z h e s   b y a   b a 0υ0`VtXFtb|S^zfVV
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 n y a c+d a t .   n y a s +d a t 
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 n y a c+d a t .   n y a s +d a t 
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 n y o n   m o n g s   p a   c a n   g y i   y i d = k l i cma m a n a %
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 n y o n   m o n g s   p a   c h e   b a ' a m   m a n g   b a = k l e [a b a h u l a m 
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 n y o n   m o n g s   p a   d a n g   b c a s   p a = s a r a Ga m 
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 n y o n   m o n g s   p a ' i   s n y i g s   m a = k l e [a k a cy a %
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 n y o n   m o n g s   p a   m e d   p a = a n a Eg a Ga m 
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 n y o n   m o n g s   p a   m e d   p a   d a n g   n y o n   m o n g s   p a   d a n g   b c a s   p a   t h a m s   c a d   y a n g   d a g   p a r   ' d u   b a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a r a Ga s a r a Ga s a r v a s a m a v a s a r a Go   n m a   s a m d h i %
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 n y o n   m o n g s   p a   m e d   p a ' i   t i n g   n g e   ' d z i n = a r a Ga s a m d h i %
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 n y o n   m o n g s   p a   m e d   p a r   g n a s   p a   r n a m s   k y i   m c h o g = a g r o   ' r a Ga v i h r i Gm 
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 n y o n   m o n g s   p a   m e d   p a r   y a n g   d a g   p a r   ' d u   b a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a r a Ga s a m a v a s a r a Go   n m a   s a m d h i %
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 n y o n   m o n g s   p a   s p o n g   b a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = r a Ga j a h o   n m a   s a m d h i %
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 n y u g   p a = p a r m [[a t i 
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 n y u g   r u m   p a = m a h a l l a %
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 n y u g   r u m   p a = k a  c u k +  ( k a  c u l i ) 
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 n y u g   r u m   p a = a n t a %p u r a %
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 n y u n g   b a ' a m   c h u n g   b a = d a b h r a %
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 n y u n g   n g u   s m r a   b a   y i n = m a n d a b h cy o   b h a v a t i 
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 n y m a %  ( n y s a %) 
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 n y m a %  ( n y s a %) 
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 0h0n y m a %  ( n y s a %) 0h0(	M	/	>	.		  ( (	M	/	>	8		) 0"o0u0υ0s k y o n   m e d   p a 0υ0f|SXzQT
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 n y m v a k r n t a %  ( n y a s v a k r a n t a %) 
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 n y m v a k r n t a %  ( n y a s v a k r a n t a %) 
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 0h0n y m v a k r n t a %  ( n y a s v a k r a n t a %) 0h0(	M	/	>	.	>	5		M	0	>	(	M	$		  ( (	M	/	8	>	5		M	0	(	M	$		) 0"o0eQu0υ0s k y o n   m e d   p a r   z h u g s   p a 0υ0f|SXzQTb^tBfT
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 n y s a %  ( n y a s a %) 
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 0h0n y s a %  ( n y a s a %) 0h0(	M	/	>	8		  ( (	M	/	8		) 0"o0P0υ0t h e m   p a 0υ0PzXT
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 n y y a p r a t i p a n n a %
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 n y y a p r a t i p a n n a %
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 0h0n y y a p r a t i p a n n a %0h0(	M	/	>	/	*	M	0	$	?	*	(	M	(		0"o0UeQf0"o0teQ0υ0r i g s   p a r   z h u g s   p a 0υ0brBfTb^tBfT
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 n y y a %
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 n b h i m a G
a l a m 
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 n b h i m a G
a l a m 
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 0h0n b h i m a G
a l a m 0h0(	>	-	?	.	#	M	!	2	.	M	0"o0́0υ0l t e   b a   k h u n g 0υ0czVAtD
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 n b h i %
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 n b h i %
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 n b d h a y a t i   s m a 
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 n b d h a y a t i   s m a 
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 0h0n b d h a y a t i   s m a 0h0(	>	,	>	'	/	$	?	  8	M	.	0"o0*gf[0υ0g n o d   p a r   m a   g y u r   t o 0υ0BS|QTbXBtbO|
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 0h0n d h i v s a y a t i 0h0(	>	'	?	5	>	8	/	$	?	0"o0!qHQS0"o0
NS0υ0d a n g   d u   m i   l e n 0υ0QDQtXrczS
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 0h0n g a b a n d h a k a %0h0(	>		,	(	M	'			0"o0}ra0"o0Ica0υ0g l a n g   p o   c h e   ' d z i n   p a 0υ0BDT|Fz`[rST
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 0h0n g a d a n t a k a m 0h0(	>		&	(	M	$		.	M	0"o0SP[0"o0>cP[0υ0z u n g   n g a 0υ0_tDD
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 0h0n g a k e [a %0h0(	>			G	6		0"o0r0"o0Y[rk0υ0s k r a   b a   l a n g   g i   s p u   ' d r a   b a 0υ0fVcDBrft`QV
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a l i k a %
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 0h0n g a m a G
a l i k a %0h0(	>		.	#	M	!	2	?			0"o0Zǆ0υ0s b r u l   t s h o g s   c a n 0υ0ftcZ|BfES
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 0h0n g a r a Eg a %0h0(	>		0		M			0"o0h0"o0XjP[0υ0s k y u r   r t s i 0υ0ftbbr
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T0υ0k l u ' i   r g y a l   p o ' i   m i n g   l a 0υ0@t`rbcT|`rXrDc
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 n g a s v a r a [a b d 
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 0h0n g a s v a r a [a b d 0h0(	>		8	M	5	0	6	,	M	&	>	0"o0Ya0"o0Y0υ0g l a n g   p o   c h e ' i   s g r a   s k a d 0υ0BDT|Fz`rffQ
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 n g a v i k r n t a g m +
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 n g a v i k r n t a g m +
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 0h0n g a v i k r n t a g m +0h0(	>		5	?		M	0	>	(	M	$		>	.	@	0"o0Lekv2^[Yas0υ0g l a n g   p o   c h e ' i   s t a b s   s u   g s h e g s   p a 0υ0BDT|Fz`rfVfftBdzBfT
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 n g a v i l o k i t e n v a l o k y a 
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 n g a v i l o k i t e n v a l o k y a 
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 0h0n g a v i l o k i t e n v a l o k y a 0h0(	>		5	?	2	K		?	$	G	(	>	5	2	K		M	/	0"o0Yaw0υ0g l a n g   p o   c h e ' i   l t a   s t a n g s   k y i s   b l t a s   n a s 0υ0BDT|Fz`rcfDf@rfVcfSf
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 n g a v [k ca %
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 n g a v [k ca %
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 0h0n g a v [k ca %0h0(	>		5	C		M	7		0"o09j0υ0k l u   s h i n g 0υ0@tdrD
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 n g a %
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 n g a %
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 0h0n g a %0h0(	>			0"o00υ0k l u 0υ0@t
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 n g e n d r a r u t 
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 n g e n d r a r u t 
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 0h0n g e n d r a r u t 0h0(	>		G	(	M	&	M	0	0	A	$	>	0"o0Y0"o0Ys0υ0k l u ' i   d b a n g   p o ' i   s g r a 0υ0@t`rQVDT|`rf
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 n g l n   u d a k a   u c c r a p r a s r v a C  k h e ma C  s i Eg h Ga k a C  v n t a C  v i r i k t a C  c c h o r a y i cy m i 
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 n g l n   u d a k a   u c c r a p r a s r v a C  k h e ma C  s i Eg h Ga k a C  v n t a C  v i r i k t a C  c c h o r a y i cy m i 
 
 0h0n g l n   u d a k a   u c c r a p r a s r v a C  k h e ma C  s i Eg h Ga k a C  v n t a C  v i r i k t a C  c c h o r a y i cy m i 0h0(	>		M	2	>	(	>	  		&		  			M		>	0	*	M	0	8	M	0	>	5		  	G			  8	?		M		>	#			  5	>	(	M	$		  5	?	0	?		M	$		  	M		K	0	/	?	7	M	/	>	.	?	0"o0
N_4l-N'Y\Om>Udu0υ0m i   n a   b a r   c h u ' i   n a n g   d u   b s h a n g   g c i   d a n g   m c h i l   m a   d a n g   s n a b s   d a n g   s k y u g s   p a   d a n g   k h a   n a s   b y u n g   b a   m i   d o r 0υ0XrSVbFt`rSDQtVdDBErQDXFrcXQDfVfQDftBfTQDASfVtDVXrQ|b
 
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 n g l n   u t t h i t   u c c r a p r a s r v a C  k a r i cy m a %
 
 n g l n   u t t h i t   u c c r a p r a s r v a C  k a r i cy m a %
 
 0h0n g l n   u t t h i t   u c c r a p r a s r v a C  k a r i cy m a %0h0(	>		M	2	>	(	>	  		$	M	%	?	$	>	  			M		>	0	*	M	0	8	M	0	>	5		  	0	?	7	M	/	>	.		0"o0
Nz'Y\Odu0υ0m i   n a   b a r   ' g r e n g   s t e   b s h a n g   g c i   m i   b y a 0υ0XrSVb`BzDfzVdDBErXrV
 
 
 
 n g l n %  s a h a r i t a p [t h i v +p r a d e [e   u c c r a p r a s r v a C  k h e ma C  s i Cg h Ga k a C  v n t a C  v i r i k t a C  c c h o r a y i cy m a %
 
 n g l n %  s a h a r i t a p [t h i v +p r a d e [e   u c c r a p r a s r v a C  k h e ma C  s i Cg h Ga k a C  v n t a C  v i r i k t a C  c c h o r a y i cy m a %
 
 0h0n g l n %  s a h a r i t a p [t h i v +p r a d e [e   u c c r a p r a s r v a C  k h e ma C  s i Cg h Ga k a C  v n t a C  v i r i k t a C  c c h o r a y i cy m a %0h0(	>		M	2	>	(	>		  8	9	0	?	$	*	C	%	?	5	@	*	M	0	&	G	6	G	  			M		>	0	*	M	0	8	M	0	>	5		  	G			  8	?			>	#			  5	>	(	M	$		  5	?	0	?		M	$		  	M		K	0	/	?	7	M	/	>	.		0"o0
N_RI
Nh'Y\OSm>Udu0υ0m i   n a   b a r   r t s a   s n g o n   p o   y o d   p a ' i   s a   p h y o g s   s u   b s h a n g   l c i   (   g c i   )   d a n g   m c h i l   m a   d a n g   s n a b s   d a n g   s k y u g s   p a   d a n g   k h a   n a s   b y u n g   b a   m i   d o r 0υ0XrSVbbf|ST|a|QT`rfU|BfftVdDcr<BEr=QDXFrcXQDfVfQDftBfTQDASfVtDVXrQ|b
 
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 n g d h i p a t i %
 
 n g d h i p a t i %
 
 0h0n g d h i p a t i %0h0(	>		>	'	?	*	$	?		0"o0;N0υ0k l u   b d a g 0υ0@tVQB
 
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 
 n g h v a y a %
 
 n g h v a y a %
 
 0h0n g h v a y a %0h0(	>		>	9	M	5	/		0"o0S0υ0k l u s   b o d 0υ0@tfV|Q
 
 
 
 n g r j u n a %
 
 n g r j u n a %
 
 0h0n g r j u n a %0h0(	>		>	0	M		A	(		0"o0b0"o09j0"o0s0υ0k l u   s g r u b 0υ0@tftV
 
 
 
 n l a m 
 
 n l a m 
 
 0h0n l a m 0h0(	>	2	.	M	0"o00"o0g0υ0c h u   b a 0υ0FtV
 
 
 
 n l i %
 
 n l i %
 
 0h0n l i %0h0(	>	2	?		0"o00υ0s o n   p a 0υ0f|ST
 
 
 
 n m a 
 
 n m a 
 
 0h0n m a 0h0(	>	.	0"o0֖]b0"o0֖/f0υ0g y u r   d u   z i n   k y a n g   n g a m   c h u g   k y a n g 0υ0BtbQt_rS@DDXFtB@D
 
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 n m a d h e y a m   a n u v i t a r k i t a m 
 
 n m a d h e y a m   a n u v i t a r k i t a m 
 
 0h0n m a d h e y a m   a n u v i t a r k i t a m 0h0(	>	.	'	G	/	.	(	A	5	?	$	0	M		?	$	.	M	0"o0``
T0υ0m i n g   r j e s   s u   b r t a g s   p a s 0υ0XrDbzfftVbBfTf
 
 
 
 n m a k y a %
 
 n m a k y a %
 
 0h0n m a k y a %0h0(	>	.		>	/		0"o0
T0υ0m i n g   g i   t s h o g s 0υ0XrDBrZ|Bf
 
 
 
 n m a n i y a t a p r a v e [o   n m a   s a m d h i %
 
 n m a n i y a t a p r a v e [o   n m a   s a m d h i %
 
 0h0n m a n i y a t a p r a v e [o   n m a   s a m d h i %0h0(	>	.	(	?	/	$	*	M	0	5	G	6	K	  (	>	.	  8	.	>	'	?		0"o0eQ[
Ty[0"o0eQ
T	Nid0W0υ0m i n g   n g e s   p a r   ' j u g   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0XrDDzfTb`GtBT^zfVV`rOrDDz`[rS
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 
 n m a r kp a m 
 
 n m a r kp a m 
 
 0h0n m a r kp a m 0h0(	>	.	0	B	*	.	M	0"o0
Tr0υ0m i n g   d a n g   g z u g s 0υ0XrDQDB_tBf
 
 
 
 n m a t i k a   ( n m a n t i k a %) 
 
 n m a t i k a   ( n m a n t i k a %) 
 
 0h0n m a t i k a   ( n m a n t i k a %) 0h0(	>	.	$	?		  ( (	>	.	(	M	$	?			) 0"o0{ϑߘ0υ0' p h y i n g   b a   p a 0υ0`UrDfTT
 
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 
 n m n y a t e 
 
 n m n y a t e 
 
 0h0n m n y a t e 0h0(	>	.	M	(	>	/	$	G	0"o0
N0"o0
N0"o0
NQ0υ0m a   b r j o d   p a ' a m   m i   ' b y u n g 0υ0XVb|QT`XXr`VtD
 
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 
 n m o p a d e [e n a 
 
 n m o p a d e [e n a 
 
 0h0n m o p a d e [e n a 0h0(	>	.	K	*	&	G	6	G	(	0"o0c:y
T0υ0m i n g   b s t a n   p a s 0υ0XrDVfSTf
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 n n a n u j  t %
 
 n n a n u j  t %
 
 0h0n n a n u j  t %0h0(	>	(	(	A		M		>	$	>		0"o0*gˊ0υ0m a   b s g o   b a r 0υ0XVf|Vb
 
 
 
 n n b o d h i s a t t v a n m n i 
 
 n n b o d h i s a t t v a n m n i 
 
 0h0n n b o d h i s a t t v a n m n i 0h0(	>	(	>	,	K	'	?	8	$	M	$	M	5	(	>	.	>	(	?	0"o0郩
T_0υ0b y a n g   c h u b   s e m s   d p a '   s o   s o ' i   m t s h a n   l a 0υ0VDFtVfzXfQT`f|f|`rXZSc
 
 
 
 n n b u d d h a k ce t r a s a Cn i p a t i t %
 
 n n b u d d h a k ce t r a s a Cn i p a t i t %
 
 0h0n n b u d d h a k ce t r a s a Cn i p a t i t %0h0(	>	(	>	,	A	&	M	'		M	7	G	$	M	0	8		(	?	*	$	?	$	>		0"o0_.z.z[OWOg0υ0s a n g s   r g y a s   k y i   z h i n g   s n a   t s h o g s   n a s   ' d u s   p a 0υ0fDfbf@r^rDfZ|BfSf`QtfT
 
 
 
 n n d h i m u k t i j  n a b a l a m 
 
 n n d h i m u k t i j  n a b a l a m 
 
 0h0n n d h i m u k t i j  n a b a l a m 0h0(	>	(	>	'	?	.	A		M	$	?		M		>	(	,	2	.	M	0"o0.z.zRzfR0υ0m o s   p a   s n a   t s h o g s   m k h y e n   p a ' i   s t o b s 0υ0X|fTfZ|BfXAzST`rf|Vf
 
 
 
 n n d h t u j  n a b a l a m 
 
 n n d h t u j  n a b a l a m 
 
 0h0n n d h t u j  n a b a l a m 0h0(	>	(	>	'	>	$	A		M		>	(	,	2	.	M	0"o0.z.zLuzfR0υ0k h a m s   s n a   t s h o g s   m k h y e n   p a ' i   s t o b s 0υ0AXffZ|BfXAzST`rf|Vf
 
 
 
 n n d [cmy a n u [a y a p a r y a v a s t h n a k l e [a p r a [a m a n a k u [a l a %
 
 n n d [cmy a n u [a y a p a r y a v a s t h n a k l e [a p r a [a m a n a k u [a l a %
 
 0h0n n d [cmy a n u [a y a p a r y a v a s t h n a k l e [a p r a [a m a n a k u [a l a %0h0(	>	(	>	&	C	7	M		M	/	(	A	6	/	*	0	M	/	5	8	M	%	>	(		M	2	G	6	*	M	0	6	.	(		A	6	2		0"o0dT}^~~iq`0υ0l t a   b a   t h a   d a d   p a   d a n g   b a g   l a   n y a l   d a n g   k u n   n a s   d k r i s   p a ' i   n y o n   m o n g s   p a   r a b   t u   z h i   b a r   b y e d   p a   l a   m k h a s   p a 0υ0cVPQQTQDVBcIcQD@tSSfQ@rfT`rI|SX|DfTbVOt^rVbVzQTcXAfT
 
 
 
 n n g a t e   k h d a n +y e   b h o j a n +y e   p t r a m   u p a n m a y i cy m a %  ( n n g a t e   k h d a n +y e   b h o j a n +y e   p t r a m   u d h n m a y i cy a m a %) 
 
 n n g a t e   k h d a n +y e   b h o j a n +y e   p t r a m   u p a n m a y i cy m a %  ( n n g a t e   k h d a n +y e   b h o j a n +y e   p t r a m   u d h n m a y i cy a m a %) 
 
 0h0n n g a t e   k h d a n +y e   b h o j a n +y e   p t r a m   u p a n m a y i cy m a %  ( n n g a t e   k h d a n +y e   b h o j a n +y e   p t r a m   u d h n m a y i cy a m a %) 0h0(	>	(	>		$	G	  	>	&	(	@	/	G	  -	K		(	@	/	G	  *	>	$	M	0	.	A	*	(	>	.	/	?	7	M	/	>	.		  ( (	>	(	>		$	G	  	>	&	(	@	/	G	  -	K		(	@	/	G	  *	>	$	M	0	.	A	'	>	(	>	.	/	?	7	M	/	.		) 0"o0ߘ*g3uvQb0υ0b z a '   b a   d a n g   b c a '   b a   m a   ' o n g s   b a r   l h u n g   b z e d   m i   b z e d 0υ0V_`VQDVE`VX`|DfTbctDV_zQctDB_zQXrV_zQ
 
 
 
 n n g a t e   l o p e   m u k h a d v r a C  v i v a r i cy m a %
 
 n n g a t e   l o p e   m u k h a d v r a C  v i v a r i cy m a %
 
 0h0n n g a t e   l o p e   m u k h a d v r a C  v i v a r i cy m a %0h0(	>	(	>		$	G	  	2	K	*	G	  .	A		&	M	5	>	0		  5	?	5	0	?	7	M	/	>	.		0"o0ߘ*g
N5_S_0υ0k h a m   m a   g z a s   p a r   k h a   m i   g d a n g 0υ0AXXB_fTbAXrBQD
 
 
 
 n n g u Ga n m n i 
 
 n n g u Ga n m n i 
 
 0h0n n g u Ga n m n i 0h0(	>	(	>		A	#	(	>	.	>	(	?	0"o0R_
Tv0υ0y o n   t a n   s n a   t s h o g s   k y i   m i n g   l a 0υ0a|SOSfZ|Bf@rXrDc
 
 
 
 n n s a Cv s i k a %
 
 n n s a Cv s i k a %
 
 0h0n n s a Cv s i k a %0h0(	>	(	>	8		5	>	8	?			0"o0TE\0"o0%ROO0υ0t h a   d a d   d u   g n a s   p a 0υ0PQQBSfT
 
 
 
 n n s t +r Ga p [t h i v +p r a d e [e   p t r a C  s t h p a y i cy m a %
 
 n n s t +r Ga p [t h i v +p r a d e [e   p t r a C  s t h p a y i cy m a %
 
 0h0n n s t +r Ga p [t h i v +p r a d e [e   p t r a C  s t h p a y i cy m a %0h0(	>	(	>	8	M	$	@	0	M	#	*	C	%	?	5	@	*	M	0	&	G	6	G	  *	>	$	M	0		  8	M	%	>	*	/	?	7	M	/	>	.		0"o00W
N!qf
Na[b0υ0' o g   g z h i   m e d   p a ' i   s a   p h y o g s   s u   l h u n g   b z e d   m i   b z h a g 0υ0`|BB^rXzQT`rfU|BfftctDV_zQXrV^B
 
 
 
 n n t a t h g a t a n m n i 
 
 n n t a t h g a t a n m n i 
 
 0h0n n t a t h g a t a n m n i 0h0(	>	(	>	$	%	>		$	(	>	.	>	(	?	0"o0TYO
T_0υ0d e   b z h i n   g s h e g s   p a   s o   s o ' i   m t s h a n   l a 0υ0QzV^rSBdzBfTf|f|`rXZSc
 
 
 
 n n t v a k y   e k a t v a s a Cj  i n a s   t a d y a t h   d e v   b r a h m a k y i k %  p r a t h a m b h i n i r v [t t %
 
 n n t v a k y   e k a t v a s a Cj  i n a s   t a d y a t h   d e v   b r a h m a k y i k %  p r a t h a m b h i n i r v [t t %
 
 0h0n n t v a k y   e k a t v a s a Cj  i n a s   t a d y a t h   d e v   b r a h m a k y i k %  p r a t h a m b h i n i r v [t t %0h0(	>	(	>	$	M	5		>	/	>	  		$	M	5	8			M		?	(	8	M	$	&	M	/	%	>	  &	G	5	>	  ,	M	0	9	M	.		>	/	?		>		  *	M	0	%	.	>	-	?	(	?	0	M	5	C	$	M	$	>		0"o0pu` NYh>w)YRRw0υ0l u s   t h a   d a d   l a   ' d u   s h e s   g c i g   p a   d a g   d p e r   n a   t s h a n g s   r i s   k y i   l h a   d a g   d a n g   p o r   ' b y u n g   b a ' o 0υ0ctfPQQc`QtdzfBErBTQBQTzbSZDfbrf@rcQBQDT|b`VtDV`|
 
 
 
 n n t v a k y   n n t v a s a Cj  i n a %  t a d y a t h   m a n u cy   e k a t y [c a   d e v %
 
 n n t v a k y   n n t v a s a Cj  i n a %  t a d y a t h   m a n u cy   e k a t y [c a   d e v %
 
 0h0n n t v a k y   n n t v a s a Cj  i n a %  t a d y a t h   m a n u cy   e k a t y [c a   d e v %0h0(	>	(	>	$	M	5		>	/	>	  (	>	(	>	$	M	5	8			M		?	(		  $	&	M	/	%	>	  .	(	A	7	M	/	>	  		$	M	/	>	6	M		  &	G	5	>		0"o0pu`puYN NR)Y0υ0l u s   t h a   d a d   c i n g   ' d u   s h e s   t h a   d a d   p a   d a g   d p e r   n a   m i   r n a m s   d a n g   l h a   k h a   g c i g   g o 0υ0ctfPQQErD`QtdzfPQQTQBQTzbSXrbXfQDcABErBB|
 
 
 
 n n v y d h i p a r i g a t a %
 
 n n v y d h i p a r i g a t a %
 
 0h0n n v y d h i p a r i g a t a %0h0(	>	(	>	5	M	/	>	'	?	*	0	?		$		0"o0Wu0υ0n a d   s n a   t s h o g s   k y i s   b t a b   p a 0υ0SQfZ|Bf@rfVOVT
 
 
 
 n n [r v a k a n m n i 
 
 n n [r v a k a n m n i 
 
 0h0n n [r v a k a n m n i 0h0(	>	(	>	6	M	0	>	5		(	>	.	>	(	?	0"o0Tr^
T_0υ0n y a n   t h o s   s o   s o ' i   m i n g   l a 0υ0ISP|ff|f|`rXrDc
 
 
 
 n p i t a b h G
a m 
 
 n p i t a b h G
a m 
 
 0h0n p i t a b h G
a m 0h0(	>	*	?	$	-	>	#	M	!	.	M	0"o0CR-[hV0υ0' d r e g   m k h a n   g y i   l a g   c h a 0υ0`QzBXASBrcBF
 
 
 
 n r a d a %
 
 n r a d a %
 
 0h0n r a d a %0h0(	>	0	&		0"o0NP[0υ0m i s   b y i n   g y i   b u 0υ0XrfVrSBrVt
 
 
 
 n r t +y a t e 
 
 n r t +y a t e 
 
 0h0n r t +y a t e 0h0(	>	0	M	$	@	/	$	G	0"o0
N0"o0
N 0υ0m i   l d o g 0υ0Xrc|B                        
 
 
 
 n r c a %
 
 n r c a %
 
 0h0n r c a %0h0(	>	0	>			0"o05{0υ0l c a g s   m d a ' 0υ0cBfXQ`
 
 
 
 n r y a Ga b a l a m 
 
 n r y a Ga b a l a m 
 
 0h0n r y a Ga b a l a m 0h0(	>	0	>	/	#	,	2	.	M	0"o0^R0υ0s r e d   m e d   b u ' i   s t o b s 0υ0fzQXzQVt`rf|Vf                        
 
 
 
 n r [+b h v a %  ( n a r [+b h v a %) 
 
 n r [+b h v a %  ( n a r [+b h v a %) 
 
 0h0n r [+b h v a %  ( n a r [+b h v a %) 0h0(	>	0	>	6	@	-	>	5		  ( (	0	>	6	@	-	>	5		) 0"o0!qir0"o0^
0"o0!q
ir0υ0s p u n g s   p a ' i   d n g o s   p o   m e d   p a ' a m   p h u n g   p o r   g y u r   p a   m a   y i n   p a 0υ0ftDfT`rQD|fT|XzQT`XUtDT|bBtbTXarST
 
 
 
 n r +
 
 n r +
 
 0h0n r +0h0(	>	0	@	0"o0sYN0υ0b u d   m e d 0υ0VtQXzQ
 
 
 
 n s t i   c c h a n d a s y a   h n i %
 
 n s t i   c c h a n d a s y a   h n i %
 
 0h0n s t i   c c h a n d a s y a   h n i %0h0(	>	8	M	$	?	  	M		(	M	&	8	M	/	  9	>	(	?		0"o02k!qn0υ0' d u n   p a   n y a m s   p a   m e d   p a 0υ0`QtSTIXfTXzQT
 
 
 
 n s t i   m u ci t a s m [t i t   ( s m [t i %) 
 
 n s t i   m u ci t a s m [t i t   ( s m [t i %) 
 
 0h0n s t i   m u ci t a s m [t i t   ( s m [t i %) 0h0(	>	8	M	$	?	.	A	7	?	$	8	M	.	C	$	?	$	>	  ( 8	M	.	C	$	?		) 0"o0_!q1Y0υ0b s n y e l   b a   m e d   p a 0υ0VfzcVXzQT
 
 
 
 n s t i   n n t v a s a m j  
 
 n s t i   n n t v a s a m j  
 
 0h0n s t i   n n t v a s a m j  0h0(	>	8	M	$	?	  (	>	(	>	$	M	5	8	.	M		M		>	0"o0!qpu`0υ0t h a   d a d   p a ' i   ' d u   s h e s   m e d   p a 0υ0PQQT`r`QtdzfXzQT
 
 
 
 n s t i   p r a j  y   h n i %
 
 n s t i   p r a j  y   h n i %
 
 0h0n s t i   p r a j  y   h n i %0h0(	>	8	M	$	?	  *	M	0		M		>	/	>	  9	>	(	?		0"o0ga!qn0υ0s h e s   r a b   n y a m s   p a   m e d   p a 0υ0dzfbVIXfTXzQT
 
 
 
 n s t i   r a v i t a m 
 
 n s t i   r a v i t a m 
 
 0h0n s t i   r a v i t a m 0h0(	>	8	M	$	?	  0	5	?	$	.	M	0"o0S!q1Y0υ0c a   c o   m e d   p a 0υ0EE|XzQT
 
 
 
 n s t i   s a m d h i h n i %
 
 n s t i   s a m d h i h n i %
 
 0h0n s t i   s a m d h i h n i %0h0(	>	8	M	$	?	  8	.	>	'	?	9	>	(	?		0"o0[!qn0υ0t i n g   n g e   ' d z i n   n y a m s   p a   m e d   p a 0υ0OrDDz`[rSIXfTXzQT
 
 
 
 n s t i   s m [t i h n i %
 
 n s t i   s m [t i h n i %
 
 0h0n s t i   s m [t i h n i %0h0(	>	8	M	$	?	  8	M	.	C	$	?	9	>	(	?		0"o0_!qn0υ0d r a n   p a   n y a m s   p a   m e d   p a 0υ0QSTIXfTXzQT
 
 
 
 n s t i   t a t h g a t a s y a   s k h a l i t a m 
 
 n s t i   t a t h g a t a s y a   s k h a l i t a m 
 
 0h0n s t i   t a t h g a t a s y a   s k h a l i t a m 0h0(	>	8	M	$	?	  $	%	>		$	8	M	/	  8	M		2	?	$	.	M	0"o0!q1Y0"o0[O!q1Y0υ0d e   b z h i n   g s h e g s   p a   l a   ' k h r u l   b a   m e d   p a 0υ0QzV^rSBdzBfTc`AtcVXzQT
 
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 n s t i   v i m u k t i h n i %
 
 n s t i   v i m u k t i h n i %
 
 0h0n s t i   v i m u k t i h n i %0h0(	>	8	M	$	?	  5	?	.	A		M	$	?	9	>	(	?		0"o0+w!qn0υ0r n a m   p a r   g r o l   b a   n y a m s   p a   m e d   p a 0υ0bXTbB|cVIXfTXzQT
 
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 
 n s t i   v +r y a s y a   h Gi %
 
 n s t i   v +r y a s y a   h Gi %
 
 0h0n s t i   v +r y a s y a   h Gi %0h0(	>	8	M	$	?	  5	@	0	M	/	8	M	/	  9	>	#	?		0"o0|2!qn0υ0b r t s o n   ' g r u s   n y a m s   p a   m e d   p a 0υ0Vb|S`BtfIXfTXzQT
 
 
 
 n s t y a p r a t i s a Ck h y y o p e k c
 
 n s t y a p r a t i s a Ck h y y o p e k c
 
 0h0n s t y a p r a t i s a Ck h y y o p e k c0h0(	>	8	M	$	M	/	*	M	0	$	?	8			M	/	>	/	K	*	G		M	7	>	0"o0!q
Nwhc_0"o0!q
Nw]hc0υ0s o   s o r   m a   r t o g s   p a ' i   b t a n g   s n y o m s   m e d   p a 0υ0f|f|bXb|BfT`rVODf|XfXzQT
 
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 
 n s t y a s a m h i t a c i t t a m 
 
 n s t y a s a m h i t a c i t t a m 
 
 0h0n s t y a s a m h i t a c i t t a m 0h0(	>	8	M	$	M	/	8	.	>	9	?	$		?	$	M	$	.	M	0"o0!q
N[_0υ0s e m s   m n y a m   p a r   m a   g z h a g   p a   m e d   p a 0υ0fzXfXIXTbXB^BTXzQT
 
 
 
 n s p u ma %  ( n s p kt m ) 
 
 n s p u ma %  ( n s p kt m ) 
 
 0h0n s p u ma %  ( n s p kt m ) 0h0(	>	8	>	*	A			  ( (	>	8	>	*	B	$	>	.	M	) 0"o0;T[0υ0s n a ' i   b u g 0υ0f`rVtB
 
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 n s +r a %  ( n s i r a %) 
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 n s +r a %  ( n s i r a %) 
 
 0h0n s +r a %  ( n s i r a %) 0h0(	>	8	@	0		  ( (	>	8	?	0		) 0"o0>w^Z0υ0s n g a   t s h o m s   t s h o g s 0υ0fZ|XfZ|Bf
 
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 n t h a %
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 n t h a %
 
 0h0n t h a %0h0(	>	%		0"o0O0υ0m g o n 0υ0XB|S
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 
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 n t i d kr a m 
 
 n t i d kr a m 
 
 0h0n t i d kr a m 0h0(	>	$	?	&	B	0	.	M	0"o0ASe
N`0"o0
Nu`0υ0h a   c a n g   y a n g   m i   r i n g 0υ0gEDaDXrbrD
 
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 n t i j a l p e t 
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 n t i j a l p e t 
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 0h0n t i j a l p e t 0h0(	>	$	?		2	M	*	G	$	M	0"o0
NY0"o0Y0υ0h a   c a n g   s m r a   b a   m a n g   d u   m i   b y a 0υ0gEDfVXDQtXrV
 
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 n t i k cu Ga k a i r   l o p a i %  ( n t i k h u n t a n n a k i r l o p a i %) 
 
 n t i k cu Ga k a i r   l o p a i %  ( n t i k h u n t a n n a k i r l o p a i %) 
 
 0h0n t i k cu Ga k a i r   l o p a i %  ( n t i k h u n t a n n a k i r l o p a i %) 0h0(	>	$	?		M	7	A	#		H	0	>	2	K	*	H		  ( (	>	$	?		A	(	M	$	(	M	(		?	0	>	2	K	*	H		) 0"o0
Nui\vd0υ0k h a m   h a   c a n g   c h u n g   b a   y a n g   m a   y i n 0υ0AXgEDFtDVaDXarS
 
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 n t i m a h a n t a m 
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 n t i m a h a n t a m 
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 0h0n t i m a h a n t a m 0h0(	>	$	?	.	9	(	M	$	.	M	0"o0
Nui'Yvd0υ0k h a m   h a   c a n g   c h e n   p o   m a   y i n 0υ0AXgEDFzST|XarS
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 n t i s a r e t 
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 n t i s a r e t 
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 0h0n t i s a r e t 0h0(	>	$	?	8	0	G	$	M	0"o0
Nnm0"o0X0υ0h a   c a n g   ' p h r o   b a r   m i   b y e d 0υ0gED`U|VbXrVzQ
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 n t i [+t a m 
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 n t i [+t a m 
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 0h0n t i [+t a m 0h0(	>	$	?	6	@	$	.	M	0"o0yr
NQ0"o0
NuQ0υ0h a   c a n g   y a n g   m i   g r a n g 0υ0gEDaDXrBD
 
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 n t y a v a k [cma m   ( n t y u p r a k [cma %) 
 
 n t y a v a k [cma m   ( n t y u p r a k [cma %) 
 
 0h0n t y a v a k [cma m   ( n t y u p r a k [cma %) 0h0(	>	$	M	/	5		C	7	M		.	M	  ( (	>	$	M	/	A	*	M	0		C	7	M			) 0"o0
N*YN0υ0h a   c a n g   ' j o l   b a   m a   y i n   p a 0υ0gED`G|cVXarST
 
 
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 n t y a v a k [cma C  c +v a r a m   ( n t y u p a k [cma C  c +v a r a m ) 
 
 n t y a v a k [cma C  c +v a r a m   ( n t y u p a k [cma C  c +v a r a m ) 
 
 0h0n t y a v a k [cma C  c +v a r a m   ( n t y u p a k [cma C  c +v a r a m ) 0h0(	>	$	M	/	5		C	7	M			  	@	5	0	.	M	  ( (	>	$	M	/	A	*		C	7	M			  	@	5	0	.	M	) 0"o0c
N*YN0υ0c h o s   g o s   h a   c a n g   ' j o l   b a   m a   y i n 0υ0F|fB|fgED`G|cVXarS
 
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 n t y u t k [cma m   ( n t y s k [cma %) 
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 n t y u t k [cma m   ( n t y s k [cma %) 
 
 0h0n t y u t k [cma m   ( n t y s k [cma %) 0h0(	>	$	M	/	A	$	M		C	7	M		.	M	  ( (	>	$	M	/	>	8	M		C	7	M			) 0"o0
N*Yؚ0υ0h a   c a n   r t s e n g s   p a   m a   y i n   p a 0υ0gESbzDfTXarST
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 n t y u t k [cma C  c +v a r a m 
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 n t y u t k [cma C  c +v a r a m 
 
 0h0n t y u t k [cma C  c +v a r a m 0h0(	>	$	M	/	A	$	M		C	7	M			  	@	5	0	.	M	0"o0c
N*Yؚ0υ0c h o s   g o s   h a   c a n g   r t s e n g s   p a   m a   y i n   p a 0υ0F|fB|fgEDbzDfTXarST
 
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 
 n t y u cGa m 
 
 n t y u cGa m 
 
 0h0n t y u cGa m 0h0(	>	$	M	/	A	7	M	#	.	M	0"o0yr
Nq0"o0
Nuq0υ0h a   c a n g   y a n g   m i   d r o 0υ0gEDaDXrQ|
 
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 
 n t y s a n n a m 
 
 n t y s a n n a m 
 
 0h0n t y s a n n a m 0h0(	>	$	M	/	>	8	(	M	(	.	M	0"o0ASe
Nя0"o0
Nuя0υ0h a   c a n g   y a n g   m i   n y e 0υ0gEDaDXrIz
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 n t y y a t a v a d a n a %
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 n t y y a t a v a d a n a %
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 0h0n t y y a t a v a d a n a %0h0(	>	$	M	/	>	/	$	5	&	(		0"o0b
Nw'Y0υ0z h a l   h a   c a n g   y a n g   m i   r i n g   b a 0υ0^cgEDaDXrbrDV
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 n v a d h y n a p r e k ci Go   ' n t a r i k a s y a   b h i k co %  p t r a m   a v a l o k a y i cy m a %
 
 n v a d h y n a p r e k ci Go   ' n t a r i k a s y a   b h i k co %  p t r a m   a v a l o k a y i cy m a %
 
 0h0n v a d h y n a p r e k ci Go   ' n t a r i k a s y a   b h i k co %  p t r a m   a v a l o k a y i cy m a %0h0(	>	5	'	M	/	>	(	*	M	0	G		M	7	?	#	K	=	(	M	$	0	?		8	M	/	  -	?		M	7	K		  *	>	$	M	0	.	5	2	K		/	?	7	M	/	>	.		0"o0
Nba_kPWb-Nߘ0υ0d r u n g   n a   ' d u g   p a ' i   d g e   s l o n g   g i   l h u n g   b z e d   l a   ' p h y a s   g d a g s   p a ' i   p h y i r   m i   b l t a 0υ0QtDS`QtBT`rQBzf|DBrctDV_zQc`UfBQBfT`rUrbXrVc
 
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 n v a r Ga k r a k a m   ( n a v a r Ga k a r a k a m ) 
 
 n v a r Ga k r a k a m   ( n a v a r Ga k a r a k a m ) 
 
 0h0n v a r Ga k r a k a m   ( n a v a r Ga k a r a k a m ) 0h0(	>	5	0	M	#		>	0		.	M	  ( (	5	0	M	#		0		.	M	) 0"o0RZ`0υ0p h y a s   m i   g d a g s 0υ0UfXrBQBf
FfXrBQBf
 
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 n v a %
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 n v a %
 
 0h0n v a %0h0(	>	5		0"o090υ0g r u 0υ0Bt
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 n v i k a %
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 n v i k a %
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 0h0n v i k a %0h0(	>	5	?			0"o0+^0υ0g r u   p a 0υ0BtT
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 n y a k a %
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 n y a k a %
 
 0h0n y a k a %0h0(	>	/			0"o0'Y\0υ0s d e   s n a ' a m   s d e   d p o n 0υ0fzf`XfzQT|S
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 n y a k a %
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 n y a k a %
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 0h0n y a k a %0h0(	>	/			0"o0\+^0υ0' d r e n   p a 0υ0`QzST
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 
 n y u d h a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 n y u d h a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 0h0n y u d h a p Ga y e   d h a r m a C  d e [a y i cy m a %0h0(	>	/	A	'	*	>	#	/	G	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
NpWQhVl0υ0l a g   n a   d g r a   c h a   t h o g s   p a   l a   c h o s   m i   b s h a d 0υ0cBSQBFP|BfTcF|fXrVdQ
 
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 n [a n +y a m   ( n a [a n +y a m ) 
 
 n [a n +y a m   ( n a [a n +y a m ) 
 
 0h0n [a n +y a m   ( n a [a n +y a m ) 0h0(	>	6	(	@	/	.	M	  ( (	6	(	@	/	.	M	) 0"o0an0υ0b s n y i l   b a 0υ0VfrcV
 
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 n [i t a s a Cg r a h a %
 
 n [i t a s a Cg r a h a %
 
 0h0n [i t a s a Cg r a h a %0h0(	>	6	?	$	8			M	0	9		0"o0cGR_ԏ0"o0d_ce0υ0b s n y i l   b a   s d u d   p a 0υ0VfrcVftQT
 
 
 
 n [v r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 n [v r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 0h0n [v r k
h y a   d h a r m a C  d e [a y i cy m a %0h0(	>	6	M	5	>	0	B	"	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		0"o0
NpXNl0υ0r t a   z h o n   p a   l a   c h o s   m i   b s h a d 0υ0b^|STcF|fXrVdQ
 
 
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 n 
+
 
 n 
+
 
 0h0n 
+0h0(	>	!	@	0"o0fo0υ0c h u   t s h o d 0υ0FtZ|Q
 
 
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 n +c a k u l a m   ( n +c i k u l a m ) 
 
 n +c a k u l a m   ( n +c i k u l a m ) 
 
 0h0n +c a k u l a m   ( n +c i k u l a m ) 0h0(	@			A	2	.	M	  ( (	@		?		A	2	.	M	) 0"o0N.z0"o0.z0υ0r i g s   d m a '   b a 0υ0brBfQX`V
 
 
 
 n +c a v [t t i %
 
 n +c a v [t t i %
 
 0h0n +c a v [t t i %0h0(	@		5	C	$	M	$	?		0"o0LN0"o0T`0υ0s p y o d   p a   d m a n   p a   ( d m a n   p a   l a   ' j u g   p a ) 0υ0f|QTQXST  ( QXSTc`GtBT) 
 
 
 
 n +h r a %
 
 n +h r a %
 
 0h0n +h r a %0h0(	@	9	>	0		0"o0'0υ0k h u g   r n a   ( k h u g   s n a ) 0υ0AtBb( AtBf) 
 
 
 
 n +l a c c h a v i v a r Ga %
 
 n +l a c c h a v i v a r Ga %
 
 0h0n +l a c c h a v i v a r Ga %0h0(	@	2		M		5	?	5	0	M	#		0"o0rR0υ0s h a   m d o g   s n o   c h e s   p a 0υ0dXQ|Bf|FzfT
 
 
 
 n +l a k [t s n y a t a n a m 
 
 n +l a k [t s n y a t a n a m 
 
 0h0n +l a k [t s n y a t a n a m 0h0(	@	2		C	$	M	8	M	(	>	/	$	(	.	M	0"o0RMU[0υ0z a d   p a r   s n g o n   p o ' i   s k y e   m c h e d 0υ0_QTbf|ST|`rfzXFzQ
 
 
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 n +l a m 
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 n +l a m 
 
 0h0n +l a m 0h0(	@	2	.	M	0"o0R0υ0s n g o n   p o 0υ0f|ST|
 
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 n +l r u Ga %
 
 n +l r u Ga %
 
 0h0n +l r u Ga %0h0(	@	2	>	0	A	#		0"o0qgeR|v}v0υ0s k y a   r e n g s   d a n g   p o   s h a r   b a 0υ0fbzDfQDT|dbV
 
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 
 n +l +
 
 n +l +
 
 0h0n +l +0h0(	@	2	@	0"o0[0υ0r a m s 0υ0bXf
 
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 
 n +t i %
 
 n +t i %
 
 0h0n +t i %0h0(	@	$	?		0"o0ye0υ0c h o s   l u g s 0υ0F|fctBf
 
 
 
 n +t r t h a s kt r a p r a t i s a r a Ge n a   b h a v i t a v y a C  n a   n e y r t h a s kt r a p r a t i s a r a Ge n a 
 
 n +t r t h a s kt r a p r a t i s a r a Ge n a   b h a v i t a v y a C  n a   n e y r t h a s kt r a p r a t i s a r a Ge n a 
 
 0h0n +t r t h a s kt r a p r a t i s a r a Ge n a   b h a v i t a v y a C  n a   n e y r t h a s kt r a p r a t i s a r a Ge n a 0h0(	@	$	>	0	M	%	8	B	$	M	0	*	M	0	$	?	8	0	#	G	(	  -	5	?	$	5	M	/		  (	  (	G	/	>	0	M	%	8	B	$	M	0	*	M	0	$	?	8	0	#	G	(	0"o0ON
NO
NN0υ0n g e s   p a ' i   d o n   g y i   m d o   s d e   l a   r t o n   p a   b y a   b a ' i   d r a n g   b a ' i   d o n   g y i   m d o   s d e   l a   r t o n   p a r   m i   b y a 0υ0DzfT`rQ|SBrXQ|fzcb|STV`rQDV`rQ|SBrXQ|fzcb|STbXrV                        
 
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 n kn a m   ( n kn i ) 
 
 n kn a m   ( n kn i ) 
 
 0h0n kn a m   ( n kn i ) 0h0(	B	(	.	M	  ( (	B	(	?	) 0"o0w[!qu0υ0n g e s   p a r   r a m   g o r   m a   c h a g   p a ' a m   s n y a m   p a 0υ0DzfTbbXB|bXFBT`XfXT
 
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 n kp u r a m 
 
 n kp u r a m 
 
 0h0n kp u r a m 0h0(	B	*	A	0	.	M	0"o0V0υ0r k a n g   g d u b 0υ0bDBQtV
 
 
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 o b s = p a r i k h 
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 o b s = p a r i k h 
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 o d = p r a b h 
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 o d a n a %
 
 o d a n a %
 
 0h0o d a n a %0h0	&	(		0"o00υ0' b r a s   z a n 0υ0`Vf_S
 
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 o d   ' b a r   z h i n g   ' p h r o   b a ' i   d p a l   g y i   s n y i n g   p o = j y o t i r j v a l a n r c i [r +g a r b h a %
 
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 o d   b s r u n g = k [y a p a %
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 o d   b y e d = j y o t i ck a r a %
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 o d   b y e d   g r u b = p r a b h k a r a s i d d h i %
 
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 
 o d   b y e d   p a = p r a b h k a r +
 
 
 
 o d   b y e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = p r a b h k a r o   n m a   s a m d h i %
 
 
 
 o d   c a n   g z h o n   n u r   g y u r   p a = j y o t i cm a t i %  k u m r a b h kt a %
 
 
 
 o d   c h e n   p o ' i   d k y i l   ' k h o r   b k o d   p a ' i   y e   s h e s   k y i   p h y a g   r g y a = m a h p r a b h m a G
a l a v y kh a j  n a   m u d r 
 
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 
 o d   c h u n g = p a r +t t b h %
 
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 
 o d   d e   b y u n g   n a s = s a   r a [m i C  n i [c r y a 
 
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 
 o d   d p a g   m e d = a m i t b h a %
 
 
 
 o d   d r i   m a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = v i m a l a p r a b h o   n m a   s a m d h i %
 
 
 
 o d   d r i   m a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = v i m a l a p r a b h o   n m a   s a m d h i %
 
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 o d   g s a l = b h s v a r %
 
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 o d   k y i   m i n g   l a = p r a b h p a r y y a %
 
 
 
 o d   k y i s   y o n g s   s u   k h y a b   p a ' a m   r g y a s   p a r   g y u r   b a = b h a y   p a r i s p h u mo   ' b h kt 
 
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 o d   l d a n   b u = t i cy a %
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 o d   m a = p i G
a v e Gu %
 
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 o d   m a ' i   t s h a l = v e Gu v a n a m 
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 o d   m d z e s = k a r a b h a %
 
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 o d   m d z e s = r o c a %
 
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 o d   m d z e s   c h e n   p o = m a h k a r a b h a %
 
 
 
 o d   m t h a '   y a s   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = a n a n t a p r a b h o   n m a   s a m d h i %
 
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 o d   ' p h r o   b a   c a n = a r c i cm a t +
 
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 o d   ' p h r o   m i g   b d a g = a r c i n e t r d h i p a t i %
 
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 o d   s r u n g = k [y a p a %
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 o d   s r u n g   b a ' i   s d e = k [y a p +y %  ( k a [y a p +y %) 
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 
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 o d   s r u n g s   r d z o g s   b y e d = p kr a Ga %  k [y a p a %
 
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 o d   z e r = r a [m i %
 
 
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 o d   z e r   g y i   s n a n g   b a   d e s   r e g   p a = t e n a   r a [m y a v a b h s e n a   s p [cma %
 
 
 
 o d   z e r   r a b   t u   ' g y e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = r a [m i p r a m u k t o   n m a   s a m d h i %
 
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 o g = a d h a %
 
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 o g   g z h i   m e d   p a ' i   s a   p h y o g s   s u   l h u n g   b z e d   m i   b z h a g = n n s t +r Ga p [t h i v +p r a d e [e   p t r a C  s t h p a y i cy m a %
 
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 
 o g h a %
 
 o g h a %
 
 0h0o g h a %0h0			0"o0l0υ0c h u   b o 0υ0FtV|
 
 
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 o g h a %
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 o g h a %
 
 0h0o g h a %0h0			0"o0fAm0υ0c h u   b o 0υ0FtV|
 
 
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 o g h d   u t t +r Ga %
 
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a p t i k a %0h0*	H	#	M	!	*	>	$	?			0"o08^L^Nߘ0υ0b s o d   s n y o m s   p a 0υ0Vf|Qf|XfT
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NB0υ0g z h o g s   p h y e d   ' j a s   p a 0υ0B^|BfUzQ`GfT
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 p a r i [u d d h a j +v a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a j +v a t 
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 0h0p a r i [u d d h a j +v a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a j +v a t 0h0*	0	?	6	A	&	M	'		@	5	8	M	$	%	>		$		.   (	>	8	M	$	?	  $	%	>		$	8	M	/	>	*	0	?	6	A	&	M	'		@	5	$	>	0"o0YO}TLnm!q	gՕoS2w0υ0d e   b z h i n   g s h e g s   p a   l a   ' t s h o   b a   y o n g s   s u   d a g   p a   s t e   d e   b z h i n   g s h e g s   p a   l a   ' t s h o   b a   y o n g s   s u   m a   d a g   p a   m e d   p a ' o 0υ0QzV^rSBdzBfTc`Z|Va|DfftQBTfzQzV^rSBdzBfTc`Z|Va|DfftXQBTXzQT`|                        
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 p a r i [u d d h a m a n a %s a m u d c r a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a m a n a %s a m u d c a r a t 
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 p a r i [u d d h a m a n a %s a m u d c r a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a m a n a %s a m u d c a r a t 
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 0h0p a r i [u d d h a m a n a %s a m u d c r a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a m a n a %s a m u d c a r a t 0h0*	0	?	6	A	&	M	'	.	(		8	.	A	&	>		>	0	8	M	$	%	>		$		.   (	>	8	M	$	?	  $	%	>		$	8	M	/	>	*	0	?	6	A	&	M	'	.	(		8	.	A	&	>		0	$	>	0"o0YOaLnm!q	gՕoS2w0υ0d e   b z h i n   g s h e g s   p a   l a   t h u g s   k y i   ' p h r i n   l a s   k y i   s p y o d   p a   y o n g s   s u   d a g   p a   s t e   d e   b z h i n   g z h e g s   p a   l a   t h u g s   k y i   ' p h r i n   l a s   k y i   s p y o d   p a   y o n g s   s u   m a   d a g   p a   m e d   p a ' o 0υ0QzV^rSBdzBfTcPtBf@r`UrScf@rf|QTa|DfftQBTfzQzV^rSB^zBfTcPtBf@r`UrScf@rf|QTa|DfftXQBTXzQT`|
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 0h0p a r i [u d d h a p a r y y %0h0*	0	?	6	A	&	M	'	*	0	M	/	>	/	>		0"o0nmpu
T0υ0d a g   p a   d a n g   g r o l   b a   l a   s o g s   p a ' i   m i n g   l a 0υ0QBTQDB|cVcf|BfT`rXrDc
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 p a r i [u d d h a v k s a m u d c r a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a v k s a m u d c r a t 
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Nbߘ0υ0g r a l   r i m s   s u   m a   b a b   p a r   ' g r i m   d u   ' j u g   p a   l a   m a   b z l o g   p a r   z a   b a 0υ0BcbrXfftXVVTb`QrXQt`GtBTcXV_|BTb_V
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 0h0p a Gi t a k a m   v a d h n a n t i   ( p r a Gi t a k a m   v a n a n t i ) 0h0*	#	?	$		.	M	5	'	M	(	(	M	$	?	  ( *	M	0	#	?	$		.	M	5	(	(	M	$	?	) 0"o0NT0"o0WV0υ0s k u s   ' d z u g s   p a ' a m   y a l   z u g   k h r a   b a 0υ0ftf`[tBfT`Xac_tBAV
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 p a Gy p a Ga %
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a r o   n g a r j 0h0*	#	M	!	0	K	  (	>		0	>		>	0"o0Ns0"o0N<Ps0υ0k l u ' i   r g y a l   p o   s k y a   b o 0υ0@t`rbcT|fV|
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i t a j t +y a %0h0*	#	M	!	?	$		>	$	@	/		0"o06q0"o00υ0m k h a s   p a ' i   r a n g   b z h i n   c a n 0υ0XAfT`rbDV^rSES
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i t a p a r y y a n m n i 
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i t a p a r y y a n m n i 0h0*	#	M	!	?	$	*	0	M	/	>	/	(	>	.	>	(	?	0"o0zfpu
T0υ0m k h a s   p a ' i   r n a m   g r a n g s   k y i   m i n g   l a 0υ0XAfT`rbXBDf@rXrDc
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 p h a g s   p a   k u n   g y i s   b k u r   b a ' i   s d e = r y a s a m m a t +y %
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 p h a g s   p a   r g y a   c h e r   r o l   p a ' i   n a n g   n a s   g r a n g s   d a n g   b r t s i s   ' b y u n g   b a ' i   m i n g   l a = l a l i t a v i s t a r o d b h a v i t a s a Ck h y n m n i 
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 p h a g s   p a   t h a m s   c a d   y o d   p a r   s m r a   b a = r y a s a r v s t i v d %
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 p h a g s   p a   t h o g s   m e d = r y s a Eg a %
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 p h a g s   p a   t s h a n g s   p a   k h y a d   p a r   s e m s   g y i s   z h u s   p a = b r a h m a v i [e ca c i n t i p a r i p [c c h 
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 p h a g s   s d o n g   p o   b k o d   p a   l a s   ' b y u n g   b a ' i   g r a n g s   k y i   m i n g   l a = r y a g a G
a v y kh o d b h a v i t a s a Ck h y n m n i 
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h a k a %
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h a k a %
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 p h e b s   p a ' i   s a r   g n a s   ' d e b s   p a = j i t a m   a d h y v a s a t i 
 
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 p h e b s   p a r   s m r a   b a = s a Cl a p t a k a %
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 p h e g   r d o b   p a = t 
v a c a r a %  ( t mv a c r a %) 
 
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 p h e l a %
 
 p h e l a %
 
 0h0p h e l a %0h0+	G	2		0"o0ew0υ0p h y o l   y a s 0υ0U|caf
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 p h e l   b a = v a r d h a t e 
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 p h e l   b a = v i s a r p a Ga m 
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 p h e l   b a ' a m   s k y e   b a = u t k a r ca %
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 p h e l   b a ' a m   s k y e s   p a = p r a v [d d h a %
 
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 p h e l   b a ' a m   s o g s   p a = c a y a %
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 p h e l   b a ' i   b l o   g r o s = v a r d h a m n a m a t i %
 
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 p h e l   b a r   b y e d   p a = u p a b [Ch a Ga m   ( u p a v [h a Ga m ) 
 
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 p h e l   b a r   b y e d   p a ' a m   r g y a s   p a r   b y e d   p a = u p a b [Ch a y a t i 
 
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 p h e l   z h i n g   r g y a s   p a   d a n g   y a n g s   p a r   ' g y u r = v [d d h i C  v i r k
h i   ( v [d d h i C  v i r k
h i C) 
 
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 
 p h e n a p i G
a %
 
 p h e n a p i G
a %
 
 0h0p h e n a p i G
a %0h0+	G	(	*	?	#	M	!		0"o0lRGRn0"o04l-Nul0υ0l b u   b a   r d o s   p a 0υ0ctVb|fT
 
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 p h e n   p a ' a m   s h u g s = v e d h a %
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 p h i   n a n g   s t o n g   p a   n y i d = a d h y t m a b a h i r d h [kn y a t 
 
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 p h i r   g l a n   p a = p r a t y y a n a m 
 
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 p h o   b a = m [a y a %
 
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 p h o   b a ' i   d r o d   s n y o m s   s h i n g   ' j u   b a r   b y e d   p a   d a n g   l d a n   p a = s a m a y   p c a n y 
 
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 p h o   b r a n g   ' k h o r   d u   k h a   ' d z i n   p a = r j a d v r i k a %
 
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 p h o   b r a n g   ' k h o r   g y i   s k a d   d a m   ' k h o r   d u   g r a g s   p a = p a u r +s t k a t h y a m   ( p a u r i s t k a t h y a m .   p a u m+s t k a t h y a m ) 
 
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 p h o   c h e   b a ' a m   k h e n g s   p a = u n n a t a %
 
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 p h o ' i   d b a n g   p o = p u r u ce n d r i y a m 
 
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 p h o l   m i g = p i ma k a %
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 p h o   l o n g = k a n d u %
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 p h o   m t s h a n   c h a d   p a = l Eg u l a c c h i n n a %
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 p h o n g   d p y a d = d h a n u r v e d a %
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 p h o n g   g i   s l o b   d p o n = i cv a s t r c r y a %
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 p h o n g   g i   s l o b   d p o n = i cv a s t r c r y a %
 
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 p h o   n y a = d kt a %
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 p h o   n y a   r a n g   r t a = k a t h y y i t t a %  ( k a t h y a y i t t a %) 
 
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 p h o r   b u = s a r a k a m 
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 p h o r   b u = s a r a k a m 
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 p h o   r g o d   p a = u d d h a t a %
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 p h r a   b a = a Gi m 
 
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 p h r a   b k o d   p a = k h a c i t a m 
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 p h r a d   p a = s a Cy o g a %
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 p h r a d   y a s = m e l u %
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 p h r a d   y a s = m e l a %
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 p h r a g   d o g = +r cy 
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 p h r a g   m i g = s k a n d h k ca %
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 p h r a g   p a = a C[a %
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 p h r a g   p a   b c u m   p a = s r a s t a s k a n d h a %  ( p r a s t a s k a n d h a %) 
 
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 p h r a g   p a   g n y i s   k a   l a   m i   g z a r = n a   p a r y a s t i k a y   ( n a   p a r y a s t i k a r y ) 
 
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 p h r a g   p a   m i   s p r a d = n a   s o 
h a u k i k a y 
 
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 p h r a l   l a   b o s   p a = a u t p t i k a m   ( a u t p a t i k a m ) 
 
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 p h r a l   l a m   g l o   b u r   r a m   g y i   n a ' a m   r g y u   m e d   p a r   ' b y u n g   b a = k a s m i k a m 
 
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 p h r a   m a r   s m r a   b a   s p o n g   b a = p a i [u n y t   p r a t i v i r a t i %
 
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 p h r a   m o ' a m   z h i b   m o = s kk cm a m 
 
 
 
 p h r a n   t s h e g s   ' g r i m   p a = y a t k i Cc i c c r a k a %
 
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 p h r e n g   b a = m l y a m 
 
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 p h r e n g   b a r   b k o d   p a   b z h i n   d u   g y u r   b a = p +
a k a j t a m   ( a b h i t p i 
+k a j t a m ) 
 
 
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 p h r e n g   n g a m   g r a s   /   p h r e n g   b a ' a m   g r a l = p a Ek t i %  ( p a k t i %) 
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 p h r e n g   t h o g s = m l d h r a %
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 p h r i n   b l o n = s m d h i v i g r a h i k a %
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 p h r i n   p h a r   b s k y a l   b a   d a n g   p h y i r   b s k y a l   b a = h a r a t i .   p r a t y h a r a t i 
 
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 p h r o d   p a ' a m   ' b y o r   b a = n u c c h a v i k a %
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 p h r o g   p a = h a r a Ga m 
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 p h r o g   y a s = h a r i b h a m 
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 p h r o g   y a s = h a r i v a %
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 p h r o   y a s = v i s a r a %
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 p h r o   y a s = v i s a r a m 
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 p h r u l   d g a ' = n i r m Ga r a t a y a %
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 p h r u l   p a   p o ' a m   ' p h r u l   b y e d   p a = n i r m t   ( n i r m t [) 
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 p h r u   r t o g = g h a mi k 
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 p h r u   s n o d = p i mh a r +
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 p h u b   m a = t u ca %
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 p h u   b o = j y e cmh a b h r t   ( j y e cmh a b h r t [) 
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 p h u b   t h o g s   p a = s p h r i k a %
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 p h u b   z l u m = k h e ma k a %
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 p h u   c h u ' i   r g y u n = n i %s a r a d h r %
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 p h u g   r o n = p a r p a t a %  ( p r p a t a %) ,   p r r a t a %
 
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 p h u g   s b a s = g u h a g u p t a %
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 p h u l = [r e cmh a %
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 
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 p h u l   b a ' i   b t u n g   p h o r = a n u p n a p a mma k a m   ( a n u p r a p a mma k a m ,   a n t u p r a p a mma k a m ) 
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 p h u l l i t a m 
 
 p h u l l i t a m 
 
 0h0p h u l l i t a m 0h0+	A	2	M	2	?	$	.	M	0"o00υ0r g y a s   p a ' a m   k h a   b y e   ( r g y a s   s a m   k h a   b y e ) 0υ0bfT`XAVz  ( bffXAVz) 
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 p h u n g   p o ' a m   r d z a s   s a m   n y o n   m o n g s   p a = u p a d h i %
 
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 p h u n g   p o   d a g   l a s   r a b   t u   r n a m   p a r   g r o l   b a = v i p r a m u k t a %  s k a n d h e b h y a %
 
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 p h u n g   p o   d a n g   k h a m s   d a n g   s k y e   m c h e d   d a n g   d b a n g   p o   b s h a d   p a ' i   n a n g   n a s   ' b y u n g   b a ' i   m i n g   s n a   t s h o g s   l a = s k a n d h a d h t v y a t a n e n d r i y n t a r g a t n i   p d n t a r Gi 
 
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 p h u n g   p o   g s u m   g y i   l a m   s t o n   p a = t r i s k a n d h a p a t h a d e [i k a %
 
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 p h u n g   p o   g s u m   p a = t r i s k a n d h a k a C
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 p h u n g   p o   k u n   s p a n g s   p a = s a r v o p a d h i p r a t i n i s a r g a %
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 p h u n g   p o   l h a g   m a   d a n g   b c a s   p a ' i   m y a   n g a n   l a s   ' d a s   p a = s o p a d h i [e ca n i r v Ga m 
 
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 p h u n g   p o   l h a g   m a   m e d   p a ' i   m y a   n g a n   l a s   ' d a s   p a = n i r u p a d h i [e ca n i r v Ga m 
 
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 p h u n g   p o   l n g a ' i   r a b   t u   b y e d   p a = p a  c a s k a n d h a p r a k a r a Ga m 
 
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 p h u n   s u m   t s h o g s   p a   t h a m s   c a d   ' t h o b   p a r   ' g y u r   b a r   n g e s   p a r   ' b y u n g   b a ' i   l a m   d e   b z h i n   d u   ' g y u r   b a   l a   m i   ' j i g s   p a = s a r v a s a Cp a d a d h i g a m y a n a i r y Gi k a   p r a t i p a t t a t h t v a v a i [r a d y a m 
 
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 
 p h u   n u   m o s   b s r u n g s   p a = b h a g i n +r a k ci t 
 
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 
 p h u   p h u   m i   b y a = n a   p h u t p h u k r a k a m 
 
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 
 p h u p p h u s a %
 
 p h u p p h u s a %
 
 0h0p h u p p h u s a %0h0+	A	*	M	+	A	8		0"o00υ0g l o   b a 0υ0B|V
 
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 p h u r   b u = b [h a s p a t i %
 
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 p h u r   b u = k +l a k a m 
 
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 0h0p r a s r a b h y a   c i t t a s a Cs k r n   p r a [v a s a n   p r a s r a b h y a   c i t t a s a Cs k r n   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 0h0*	M	0	8	M	0	-	M	/	  	?	$	M	$	8		8	M		>	0	>	(	M	*	M	0	6	M	5	8	(	M	*	M	0	8	M	0	-	M	/	  	?	$	M	$	8		8	M		>	0	>	(	M	*	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	0"o0b]bk_LQo`Nwb]bk_LQo`0υ0s e m s   k y i   ' d u   b y e d   s h i n   t u   s b y a n g s   n a s   d b u g s   p h y u n g   n a   s e m s   k y i   ' d u   b y e d   s h i n   t u   s b y a n g s   n a s   d b u g s   p h y u n g   n g o   s n y a m   d u   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o 0υ0fzXf@r`QtVzQdrSOtfDfSfQVtBfUtDSfzXf@r`QtVzQdrSOtfDfSfQVtBfUtDD|fXQtaDQBTGrcVV^rSQtbVOtdzff|
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 0h0p r a s r a b h y a   c i t t a s a Cs k r n   [v a s a n   p r a s r a b h y a   c i t t a s a Cs k r n   [v a s m +t i   y a t h b h kt a C  p r a j n t i 0h0*	M	0	8	M	0	-	M	/	  	?	$	M	$	8		8	M		>	0	>	(	>	6	M	5	8	(	M	*	M	0	8	M	0	-	M	/	  	?	$	M	$	8		8	M		>	0	>	(	>	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	0"o0b]bk_LeQo`Nwb]bk_LeQo`0υ0s e m s   k y i   ' d u   b y e d   s h i n   t u   s b y a n g s   n a s   d b u g s   b r n g u b s   n a   s e m s   k y i   ' d u   b y e d   s h i n   t u   s b y a n g s   n a s   d b u g s   b r n g u b s   s o   z h e s   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o 0υ0fzXf@r`QtVzQdrSOtfDfSfQVtBfVbtVfSfzXf@r`QtVzQdrSOtfDfSfQVtBfVbtVff|^zfaDQBTGrcVV^rSQtbVOtdzff|
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 0h0p r a s r a b h y a   k y a s a Cs k r n   p r a [v a s a n   p r a s r a b h y a   k y a s a Cs k r n   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 0h0*	M	0	8	M	0	-	M	/	  	>	/	8		8	M		>	0	>	(	M	*	M	0	6	M	5	8	(	M	*	M	0	8	M	0	-	M	/	  	>	/	8		8	M		>	0	>	(	M	*	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	0"o0b]bkLQo`Nwb]bkLQo`0υ0l u s   k y i   ' d u   b y e d   s h i n   t u   s b y a n g s   n a s   d b u g s   p h y u n g   n a   l u s   k y i   ' d u   b y e d   s h i n   t u   s b y a n g s   n a s   d b u g s   p h y u n g   n g o   s n y a m   d u   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o 0υ0ctf@r`QtVzQdrSOtfDfSfQVtBfUtDSctf@r`QtVzQdrSOtfDfSfQVtBfUtDD|fXQtaDQBTGrcVV^rSQtbVOtdzff|
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Nk0"o0▷eu}T0υ0s r o g   g c o d   p a   s p o n g   b a 0υ0f|BBE|QTf|DV
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Nku0"o0`►ku0"o0►ku0υ0s r o g   g c o d   p a   s p o n g   b a 0υ0f|BBE|QTf|DV
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 p y a t t i k %  ( p y a n t i k a .   p p a t t i k .   p p a n t i k .   p c i t t i y k .   p t a y a n t i k .   p r y a [c i t t i k ) 
 
 0h0p y a t t i k %  ( p y a n t i k a .   p p a t t i k .   p p a n t i k .   p c i t t i y k .   p t a y a n t i k .   p r y a [c i t t i k ) 0h0*	>	/	$	M	$	?		>		  ( *	>	/	(	M	$	?		.   *	>	*	$	M	$	?		>	.   *	>	*	(	M	$	?		>	.   *	>		?	$	M	$	?	/	>		>	.   *	>	$	/	(	M	$	?		>	.   *	M	0	>	/	6	M		?	$	M	$	?		>	) 0"o0l8^0υ0l t u n g   b y e d 0υ0ctDVzQ
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 p y u %
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 p y u %
 
 0h0p y u %0h0*	>	/	A		0"o00"o0_0υ0r k u b 0υ0btV
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 p  c a d a [i k a m 
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 p  c a d a [i k a m 
 
 0h0p  c a d a [i k a m 0h0*	>		M		&	6	?		.	M	0"o0gu{0υ0n y a   s t o n 0υ0If|S
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 p  c a m i k a m 
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 p  c a m i k a m 
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 0h0p  c a m i k a m 0h0*	>		M		.	?		.	M	0"o0NRu{0"o0Nu{0υ0l n g a   s t o n 0υ0cf|S
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 p  c i k a %
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 p  c i k a %
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 0h0p  c i k a %0h0*	>		M		?			0"o0Nd\0"o0sN0υ0l n g a s   r t s e n 0υ0cfbzS                        
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 p [a g r a h a %
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 p [a g r a h a %
 
 0h0p [a g r a h a %0h0*	>	6		M	0	9		0"o0W"}0υ0z h a g s   p a   g d a b   p a 0υ0^BfTBQVT
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 p [u p a t a %
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 p [u p a t a %
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 0h0p [u p a t a %0h0*	>	6	A	*	$		0"o0\u;N0υ0p h y u g s   b d a g 0υ0UtBfVQB
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 p Cs u k kl a m   ( p Cs u k k u l a m ) 
 
 p Cs u k kl a m   ( p Cs u k k u l a m ) 
 
 0h0p Cs u k kl a m   ( p Cs u k k u l a m ) 0h0*	>		8	A		B	2	.	M	  ( *	>		8	A		M		A	2	.	M	) 0"o0|cc0υ0p h y a g   d a r   k h r o d 0υ0UBQbA|Q
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 p C[u k kl i k a %
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 p C[u k kl i k a %
 
 0h0p C[u k kl i k a %0h0*	>		6	A		B	2	?			0"o0
_
}c0υ0p h y a g   d a r   k h r o d   p a 0υ0UBQbA|QT
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 p   Gi   n i = p Gi n i 
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 p Gi n i 
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 p Gi n i 
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 0h0p Gi n i 0h0*	>	#	?	(	?	0"o0l<\0υ0p   Gi   n i 0υ0TqNrSr
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 p Gi %
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 p Gi %
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 0h0p Gi %0h0*	>	#	?		0"o0Kb0"o0Kb0υ0l a g   p a 0υ0cBT
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 p G
a r a b h i k cu %
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 p G
a r a b h i k cu %
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 0h0p G
a r a b h i k cu %0h0*	>	#	M	!	0	-	?		M	7	A		0"o0}vr^N0υ0s p o n g   b a   d k a r   p o 0υ0f|DVQ@bT|
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 p G
a r a m 
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 p G
a r a m 
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 0h0p G
a r a m 0h0*	>	#	M	!	0	.	M	0"o0m}v0υ0s k y a   b o 0υ0fV|
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 p G
a r a v s i n +
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 p G
a r a v s i n +
 
 0h0p G
a r a v s i n +0h0*	>	#	M	!	0	5	>	8	?	(	@	0"o0wQ}vc0"o0}vck0υ0g o s   d k a r   c a n 0υ0B|fQ@bES
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 p G
a v %
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 p G
a v %
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 0h0p G
a v %0h0*	>	#	M	!	5	>		0"o0EsP[7u0"o0s@l0υ0s k y a   b s e n g   g i   b u 0υ0fVfzDBrVt
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 p G
u k a m b a l a [i l t a l a m 
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 p G
u k a m b a l a [i l t a l a m 
 
 0h0p G
u k a m b a l a [i l t a l a m 0h0*	>	#	M	!	A		.	M	,	2	6	?	2	>	$	2	.	M	0"o0Ynm>Sw0υ0a r   m o   n i g   l t a   b u ' i   r d o   l e b 0υ0hbX|SrBcVt`rb|czV
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 p G
u p a l [a %
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 p G
u p a l [a %
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 0h0p G
u p a l [a %0h0*	>	#	M	!	A	*	2	>	6		0"o0ÞI0υ0l o   m a   s e r   p o 0υ0c|Xfzb
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 p G
u r a k o   n g a r j 
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 p G
u r a k o   n g a r j 
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 0h0p G
u r a k o   n g a r j 0h0*	>	#	M	!	A	0		K	  (	>		0	>		>	0"o0f}vs0"o0}vms0"o0To}v0υ0k l u ' i   r g y a l   p o   d k a r   g s a l 0υ0@t`rbcT|Q@bBfc
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 p G
u r   n g a r j 
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 p G
u r   n g a r j 
 
 0h0p G
u r   n g a r j 0h0*	>	#	M	!	A	0	M	(	>		0	>		>	0"o0Rfs0υ0k l u ' i   r g y a l   p o   s k y a   b s e n g 0υ0@t`rbcT|fVfzD
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 p G
u r o g a %
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 p G
u r o g a %
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 0h0p G
u r o g a %0h0*	>	#	M	!	A	0	K			0"o0Uq_0"o01u0υ0s k y a   r b a b 0υ0fbV( ffT) 
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 p ca G
i k a %
 
 p ca G
i k a %
 
 0h0p ca G
i k a %0h0*	>	7	#	M	!	?			0"o0Ye_0υ0y a   m t s h a n   c a n 0υ0aXZSES
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 p cGa m 
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 p cGa m 
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 0h0p cGa m 0h0*	>	7	>	#	.	M	0"o0w0υ0r d o   b a 0υ0b|V
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 p c+
 
 p c+
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 0h0p c+0h0*	>	7	@	0"o0|0υ0l u d 0υ0ctQ
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 p ma l a m 
 
 p ma l a m 
 
 0h0p ma l a m 0h0*	>		2	.	M	0"o0ppr0υ0s k y a   s n a r   ( s k y a   n a r ) 0υ0ffb( fSb) 
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 p ma n a m 
 
 p ma n a m 
 
 0h0p ma n a m 0h0*	>		(	.	M	0"o0ceN0"o04x0υ0g z a l   b a ' a m   b k a s   p a 0υ0B_cV`XV@fT
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 p ma p mi k a %  ( p mp a mi k ) 
 
 p ma p mi k a %  ( p mp a mi k ) 
 
 0h0p ma p mi k a %  ( p mp a mi k ) 0h0*	>		*	>		?			  ( *	>		>	*		?		>	) 0"o0N NN!k0υ0l a n   g c i g   g n y i s   p h r a d   p a 0υ0cSBErBBIrfUQT
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 p mh c r y a %
 
 p mh c r y a %
 
 0h0p mh c r y a %0h0*	>	 	>		>	0	M	/		0"o0_+^0"o0Ye?n)R60υ0k l o g   p a ' i   s l o b   d p o n 0υ0@|BT`rf|VQT|S
 
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 
 p +l u p a t i %.   g a j a p a t i %
 
 p +l u p a t i %.   g a j a p a t i %
 
 0h0p +l u p a t i %.   g a j a p a t i %0h0*	@	2	A	*	$	?		.   		*	$	?		0"o0gra0"o0Sa0υ0g l a n g   p o   c h e ' i   b l a 0υ0BDT|Fz`rV
 
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 
 p +n y a t a k a r Ga %
 
 p +n y a t a k a r Ga %
 
 0h0p +n y a t a k a r Ga %0h0*	@	(	>	/	$		0	M	#		0"o03SOw0υ0s n y a n   s h a l   s t u g   c i n g   r i n g   b a 0υ0fSdcftBErDbrDV
 
 
 
 p +t a c c h a v i v a r Ga %
 
 p +t a c c h a v i v a r Ga %
 
 0h0p +t a c c h a v i v a r Ga %0h0*	@	$		M		5	?	5	0	M	#		0"o0rÞ0υ0s h a   m d o g   s e r   c h e s   p a 0υ0dXQ|BfzbFzfT
 
 
 
 p +t a k [t s n y a t a n a m 
 
 p +t a k [t s n y a t a n a m 
 
 0h0p +t a k [t s n y a t a n a m 0h0*	@	$		C	$	M	8	M	(	>	/	$	(	.	M	0"o0ÞMU[0υ0z a d   p a r   s e r   p o ' i   s k y e   m c h e d 0υ0_QTbfzbT|`rfzXFzQ
 
 
 
 p +t a m 
 
 p +t a m 
 
 0h0p +t a m 0h0*	@	$	.	M	0"o0Þ0υ0s e r   p o 0υ0fzbT|
 
 
 
 p +t r u Ga %
 
 p +t r u Ga %
 
 0h0p +t r u Ga %0h0*	@	$	>	0	A	#		0"o0*g|v}v0"o0'YN0υ0s k y a   r e n g s   b a r   m a 0υ0fbzDfVbX
 
 
 
 p +y kca m 
 
 p +y kca m 
 
 0h0p +y kca m 0h0*	@	/	B	7	.	M	0"o0|sN0"o0RsN0"o0u20υ0s p r i 0υ0fr
 
 
 
 p +
a y a t i 
 
 p +
a y a t i 
 
 0h0p +
a y a t i 0h0*	@	!	/	$	?	0"o0d0"o0[0υ0' t s h i r   b a ' a m   g n o d   p a r   b y e d   p a 0υ0`ZrbV`XBS|QTbVzQT
 
 
 
 p +mh a s a r p i %
 
 p +mh a s a r p i %
 
 0h0p +mh a s a r p i %0h0*	@	 	8	0	M	*	?		0"o00υ0r t e n   ' p h y e 0υ0bzS`Uz
 
 
 
 p +mh a %
 
 p +mh a %
 
 0h0p +mh a %0h0*	@	 		0"o0PWwQ0"o0i~^0υ0k h r i ' u 0υ0Ar`t
 
 
 
 p +mh i k 
 
 p +mh i k 
 
 0h0p +mh i k 0h0*	@	 	?		>	0"o0s0"o0:gP[0υ0k h r i ' u 0υ0Ar`t
 
 
 
 p +mh i k 
 
 p +mh i k 
 
 0h0p +mh i k 0h0*	@	 	?		>	0"o0iP[0υ0k h r i ' u 0υ0Ar`t
 
 
 
 p kg a p h a l a m 
 
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g a %
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Tv0υ0t s h o n   r t s i ' i   m i n g   l a 0υ0Z|Sbr`rXrDc
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i k 
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a n u d h a r m %
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W0υ0r g y a l   p o ' i   p h o   b r a n g   ' k h o r 0υ0bcT|`rU|VD`A|b
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W0υ0r g y a l   p o ' i   k h a b 0υ0bcT|`rAV
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0υ0' d u n   k h a n g 0υ0`QtSAD
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 s a b   m o s   b s k o r   b a ' a m   r i b   m a s   b s k o r   b a = v ma d a t t i k   ( v t a d a t t i k ) 
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 s a b r a h m a c r +
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 0h0s a b r a h m a c r +0h08	,	M	0	9	M	.		>	0	@	0"o0ThL4OO0υ0t s h a n g s   p a r   m t s h u n g s   p a r   s p y o d 0υ0ZDfTbXZtDfTbf|Q
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 s a   c e t   p [cma %  p r a [n v y k a r a Gy a   a v a k [a C  k u r y t 
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 0h0s a   c e t   p [cma %  p r a [n v y k a r a Gy a   a v a k [a C  k u r y t 0h08	  	G	$	M	*	C	7	M			  *	M	0	6	M	(	>	5	M	/	>		0	#	>	/	  	5		>	6		  	A	0	M	/	>	$	M	0"o0傺pOUp\OOUBf{0υ0g a l   t e   z h u b   n a s   z h u   b a   l u n g   b s t a n   p a ' i   s l a d   d u 0υ0BcOz^tfSf^tVctDVfST`rfQQt
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T0υ0d a m   p a ' i   c h o s   k y i   m i n g   l a 0υ0QXT`rF|f@rXrDc
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N_1YS:ys
Np>e8N	g`Qnm!q	gy_!q@bOu0υ0c h o s   b z u n g   b a   y u n   d u   m i   b r j e d   p a s   t h a b s   d a n g   s h e s   r a b   m t h a r   p h y i n   p a s   s e m s   c a n   s g r o l   z h i n g   d a n g   p a   s t o n   p a   d a n g   d g e   b a ' i   b a r   c h a d   d u   m i   ' g y u r   b a ' i   m i   ' j i g s   p a 0υ0F|fV_tDVatSQtXrVbzQTQDPVfdzfbVXPbUrSTffzXfESf|cXPb^rDQQTf|STQDQBzV`rVbFQQtXr`BtbV`rXr`GrBfT
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 s a d m d a %
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 0h0s a h a c a r a s a m b a n d h a %0h08	9		0	8	.	M	,	(	M	'		0"o0OLvl\0υ0l h a n   c i g   ' g r o g s   p a ' i   ' b r e l   b a 0υ0cSErB`B|BfT`r`VzcV
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e n [a s t r e Ga   d h a r m e Ga   s a m e n b h i n i r j i t y d h y v a s a t i 0h08	  	.	>	.	G	5	  8	.	A	&	M	0	*	0	M	/	(	M	$	>		  .	9	>	*	C	%	?	5	@	.		?	2	>	.		#	M			>	.	(	A	$	M	*	>	$	>	.	&	#	M	!	G	(	>	6	8	M	$	M	0	G	#	  '	0	M	.	G	#	  8	.	G	(	>	-	?	(	?	0	M		?	$	M	/	>	'	M	/	>	5	8	$	?	0"o0wm!qz'Y0W!q[!qls^I{0υ0d e   r g y a   m t s h o   l a   t h u g   p a ' i   s a   c h e n   p o   m a   l u s   p a r   g n o d   p a r   s d o   b a   m e d   c i n g   ' t s h e   b a   m e d   p a   ' d i   n y i d   c h a d   p a   m e d   c i n g   m t s h o n   g y i s   b d a '   b a   m e d   l a   c h o s   d a n g   m t h u n   z h i n g   s n y o m s   p a s   l e g s   p a r   p h a b   c i n g   g n a s   p a ' o 0υ0QzbXZ|cPtBT`rfFzST|XctfTbBS|QTbf|VXzQErD`ZzVXzQT`QrIrQFQTXzQErDXZ|SBrfVQ`VXzQcF|fQDXPtS^rDf|XfTfczBfTbUVErDBSfT`|                        
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 0h0s a m a n t a b h a d r 0h08	.	(	M	$	-	&	M	0	>	0"o0nfk0"o0nf0υ0k u n   t u   b z a n g   m o 0υ0@tSOtV_DX|
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 0h0s a m a n t a c r i t r a m a t i %0h08	.	(	M	$		>	0	?	$	M	0	.	$	?		0"o0Lga0"o0nfLga0υ0k u n   t u   s p y o d   p a ' i   b l o   g r o s 0υ0@tSOtf|QT`rV|B|f
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 0h0s a m a n t a g a n d h a %0h08	.	(	M	$		(	M	'		0"o0nf0υ0k u n   t u   b s u n g 0υ0@tSOtVftD
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 0h0s a m a n t a n e t r a %0h08	.	(	M	$	(	G	$	M	0		0"o0nfMv0"o0nf<wMv0υ0k u n   t u   s p y a n .   k u n   t u   m i g 0υ0@tSOtXrB
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 0h0s a m a n t a p r a b h a %0h08	.	(	M	$	*	M	0	-		0"o0nfIQ0υ0k u n   t u   ' o d 0υ0@tSOt`|Q
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 s a m a n t a p r a b h b u d d h a b h km i %
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 0h0s a m a n t a p r a b h b u d d h a b h km i %0h08	.	(	M	$	*	M	0	-	>	,	A	&	M	'	-	B	.	?		0"o0UIQ[O0W0υ0s a n g s   r g y a s   k y i   s a   k u n   t u   ' o d 0υ0fDfbf@rf@tSOt`|Q                        
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 0h0s a m a n t a s p h a r a Ga m u k h a d a r [a n a %0h08	.	(	M	$	8	M	+	0	#	.	A		&	0	M	6	(		0"o0bnfMc:y0υ0b z h i n   k u n   t u   k h y a b   p a r   s t o n   p a 0υ0V^rS@tSOtAVTbf|ST
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 
 s a m a n t a s t h kl v a l o k a n a n a y a n b h i r m a %  ( s a m a n t a s t h kl v a l o k a n a n a y b h i r m a %) 
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 0h0s a m a n t a s t h kl v a l o k a n a n a y a n b h i r m a %  ( s a m a n t a s t h kl v a l o k a n a n a y b h i r m a %) 0h08	.	(	M	$	8	M	%	B	2	>	5	2	K		(	(	/	(	>	-	?	0	>	.		  ( 8	.	(	M	$	8	M	%	B	2	>	5	2	K		(	(	/	>	-	?	0	>	.		) 0"o0nfsSa0υ0k u n   t u   c h e r   s n a n g 0υ0XrBQtftB
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W^~0"o0>w-N0υ0k u n   g y i   d k y i l 0υ0@tSBrQ@rc
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W^~0υ0k u n   n a s   ' k h o r   y u g   ( k u n   n a s   s a m   k h o r   y u g ) 0υ0@tSSf`A|batB  ( @tSSffXA|batB) 
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Nhc[Ockl:ys`Bl0υ0c h o s   t h a m s   c a d   k y i   t h a b s   s b y i n   p a s   d b a n g   b s k u r   b a   t h o b   p a r   b y a   b a ' i   p h y i r   s a n g s   r g y a s   k y i   c h o s   r t s o l   b a   b s t a n   p a   l a s   p h y i r   m i   l d o g   p a   r n a m s 0υ0F|fPXfEQ@rPVffrSTfQVDVftbVP|VTbVV`rUrbfDfbf@rF|fVYcVVfSTcfUrbXrc|BTbXf                        
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0υ0s d u g   b s n g a l   g y i   p h u n g   p o   t h a m s   c a d   b z o d   p a ' i   l u s   l e n   p a s   s e m s   c a n   g y i   k h a m s   t h a m s   c a d   y o n g s   s u   m i   g t o n g   b a   r n a m s 0υ0ftBVfcBrUtDT|PXfEQV_|QT`rctfczSTffzXfESBrAXfPXfEQa|DfftXrBO|DVbXf
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 0h0s a r v a g u Ga s a Cc a y a g a t o   n m a   s a m d h i %0h08	0	M	5		A	#	8			/		$	K	  (	>	.	  8	.	>	'	?		0"o0Ɩ NRR_	Nid0W0"o0ƖR_	N'f0υ0y o n   t a n   t h a m s   c a d   k y i   t s h o g s   s u   ' g y u r   b a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0a|SOSPXfEQ@rZ|Bfft`BtbV^zfVV`rOrDDz`[rS
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 0h0s a r v a j a g a d a b h i r u c i s a Cd a r [a k %0h08	0	M	5			&	-	?	0	A		?	8		&	0	M	6		>		0"o0p:ys NRNKN@baj0υ0' g r o   b a   t h a m s   c a d   m n g o n   p a r   d g a '   b a r   s t o n   p a   r n a m s 0υ0`B|VPXfEQXD|STbQB`Vbf|STbXf
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 0h0s a r v a j  a %0h08	0	M	5		M			0"o0 NRzf0"o0FZ0υ0t h a m s   c a d   m k h y e n   p a   (   ' a m   )   k u n   m k h y e n 0υ0PXfEQXAzST`X@tSXAzS
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NeXNBlQB}
N_1Y NRzf__Wn.z.z(WeO)Rv NR	g`_!q@bOu0υ0t h a m s   c a d   m k h y e n   p a   n y i d   k y i   s e m s   m i   n y a m s   s h i n g   t h e g   p a   g z h a n   g y i s   m i   ' g y u r   b a r   d b a n g   y o n g s   s u   r d z o g s   p a   d a n g   s e m s   c a n   g y i   d o n   r n a m   p a   t h a m s   c a d   d u   y a n g   d a g   p a r   t h o b   p a r   b y a   b a   l a   m i   ' j i g s   p a 0υ0PXfEQXAzSTIrQ@rfzXfXrIXfdrDPzBTB^SBrfXr`BtbVbQVDa|Dfftb|BfTQDfzXfESBrQ|SbXTPXfEQQtaDQBTbP|VTbVVcXr`GrBfT                        
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 
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 0h0s a r v a s a Cp a d a d h i g a m y a n a i r y Gi k a   p r a t i p a t t a t h t v a v a i [r a d y a m 0h08	0	M	5	8		*	&	'	?		.	>	/	(	H	0	M	/	>	#	?		  *	M	0	$	?	*	$	M	$	%	>	$	M	5	5	H	6	>	0	&	M	/	.	M	0"o0QS!qOu0υ0p h u n   s u m   t s h o g s   p a   t h a m s   c a d   ' t h o b   p a r   ' g y u r   b a r   n g e s   p a r   ' b y u n g   b a ' i   l a m   d e   b z h i n   d u   ' g y u r   b a   l a   m i   ' j i g s   p a 0υ0UtSftXZ|BfTPXfEQ`P|VTb`BtbVbDzfTb`VtDV`rcXQzV^rSQt`BtbVcXr`GrBfT                        
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Na NRj	Nid0W0"o0
NUj	N'f0υ0b d e   b a   d a n g   s d u g   b s n g a l   t h a m s   c a d   l a   m n g o n   p a r   d g a '   b a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0VQzVQDftBVfcPXfEQcXD|STbQB`VXzQT^zfVV`rOrDDz`[rS
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0υ0p h u n g   p o   k u n   s p a n g s   p a 0υ0UtDT|@tSfDfT
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 0h0s a r v k r a p r a b h k a r o   n m a   s a m d h i %0h08	0	M	5	>		>	0	*	M	0	-	>		0	K	  (	>	.	  8	.	>	'	?		0"o0gq NRN	Nid0W0"o0gq NRN	N'f0υ0r n a m   p a   t h a m s   c a d   d u   ' o d   b y e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0bXTPXfEQQt`|QVzQT^zfVV`rOrDDz`[rS
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Tv0υ0r g y a n   g y i   r n a m   p a ' i   m i n g   l a 0υ0bSBrbXT`rXrDc
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 s a   s a r v a [a   k [n a n t y   y a t a n a C  s a m a t i k r a m y n a n t a C  v i j  n a m   i t i   v i j  n n a n t y   y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 0h0s a   s a r v a [a   k [n a n t y   y a t a n a C  s a m a t i k r a m y n a n t a C  v i j  n a m   i t i   v i j  n n a n t y   y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 0h08	  8	0	M	5	6	  		>	6	>	(	(	M	$	M	/	>	/	$	(		  8	.	$	?		M	0	.	M	/	>	(	(	M	$		  5	?		M		>	(	.	?	$	?	  5	?		M		>	(	>	(	(	M	$	M	/	>	/	$	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	0"o0 NRzz!qUeQ!qXX!qUwQOO0υ0d e   r n a m   p a   t h a m s   c a d   d u   n a m   m k h a '   m t h a '   y a s   s k y e   m c h e d   l a s   y a n g   d a g   p a r   ' d a s   t e   r n a m   p a r   s h e s   p a   m t h a '   y a s   s o   s n y a m   n a s   r n a m   s h e s   m t h a '   y a s   s k y e   m c h e d   r d z o g s   p a r   b y a s   t e   g n a s   s o 0υ0QzbXTPXfEQQtSXXA`XP`affzXFzQcfaDQBTb`QfOzbXTbdzfTXP`aff|fXSfbXdzfXP`affzXFzQb|BfTbVfOzBSff|
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 s a   s a r v a [a   k [n a n t y y a t a n a C  s a m a t i k r a m y n a n t a C  v i j  n a m   i t i   v i j  n n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i   i d a m   a cma m a m   a b h i b h v y a t a n a m 
 
 s a   s a r v a [a   k [n a n t y y a t a n a C  s a m a t i k r a m y n a n t a C  v i j  n a m   i t i   v i j  n n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i   i d a m   a cma m a m   a b h i b h v y a t a n a m 
 
 0h0s a   s a r v a [a   k [n a n t y y a t a n a C  s a m a t i k r a m y n a n t a C  v i j  n a m   i t i   v i j  n n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i   i d a m   a cma m a m   a b h i b h v y a t a n a m 0h08	  8	0	M	5	6	  		>	6	>	(	(	M	$	M	/	>	/	$	(		  8	.	$	?		M	0	.	M	/	>	(	(	M	$		  5	?		M		>	(	.	?	$	?	  5	?		M		>	(	>	(	(	M	$	M	/	>	/	$	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	  	&	.	7	M		.	.	-	?	-	M	5	>	/	$	(	.	M	0"o0gQ!qr`Yr}v}vo}vs}vIQ6sYplefrbYFZueui}vc}v}vo}vs}vIQgQ!qr`Yr}v}vo}vs}vIQN_Y/fe|_rRwR	gY/f`/f,{kQRU0υ0d e   r n a m   p a   t h a m s   c a d   d u   n a m   m k h a '   m t h a '   y a s   s k y e   m c h e d   l a s   y a n g   d a g   p a r   ' d a s   t e   r n a m   p a r   s h e s   p a   m t h a '   y a s   s o   s n y a m   n a s   r n a m   s h e s   m t h a '   y a s   s k y e   m c h e d   r d z o g s   p a r   b y a s   t e   g n a s   p a   ' d i   n i   z i l   y i s   g n o n   p a ' i   s k y e   m c h e d   b r g y a d   p a ' o 0υ0QzbXTPXfEQQtSXXA`XP`affzXFzQcfaDQBTb`QfOzbXTbdzfTXP`aff|fXSfbXdzfXP`affzXFzQb|BfTbVfOzBSfT`QrSrB_rcarfBS|ST`rfzXFzQVbQT`|                        
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 s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m   i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m   i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 0h0s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m   i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 0h08	  8	0	M	5	6	K	  0	B	*	8			M		>	(	>		  8	.	$	?		M	0	.	>	$	M	*	M	0	$	?		8			M		>	(	>	.	8	M	$			.	>	(	M	(	>	(	>	$	M	5	8			M		>	(	>	.	.	(	8	?		>	0	>	&	(	(	M	$	.	>		>	6	.	?	$	M	/	>		>	6	>	(	(	M	$	M	/	>	/	$	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	0"o0r`n	g
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N``.z.z`eQ!qzzzz!qUwQOO0υ0d e   r n a m   p a   t h a m s   c a d   d u   g z u g s   k y i   ' d u   s h e s   r n a m s   l a s   y a n g   d a g   p a r   ' d a s   t e   t h o g s   p a ' i   ' d u   s h e s   r n a m s   n u b   p a r   g y u r   c i n g   s n a   t s h o g s   p a ' i   ' d u   s h e s   r n a m s   y i d   l a   m i   b y e d   p a s   n a m   m k h a '   m t h a '   y a s   s o   s n y a m   n a s   n a m   m k h a '   m t h a '   y a s   s k y e   m c h e d   r d z o g s   p a r   b y a s   t e   g n a s   s o 0υ0QzbXTPXfEQQtB_tBf@r`QtdzfbXfcfaDQBTb`QfOzP|BfT`r`QtdzfbXfStVTbBtbErDfZ|Bf@r`QtdzfbXfarQcXrVzQTfSXXA`XP`aff|fXSfSXXA`XP`affzXFzQb|BfTbVfOzBSff|
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 s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i   i d a C  s a p t a m a m   a b h i b h v y a t a n a m 
 
 s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i   i d a C  s a p t a m a m   a b h i b h v y a t a n a m 
 
 0h0s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i   i d a C  s a p t a m a m   a b h i b h v y a t a n a m 0h08	  8	0	M	5	6	K	  0	B	*	8			M		>	(	>		  8	.	$	?		M	0	.	>	$	M	*	M	0	$	?		8			M		>	(	>	.	8	M	$			.	>	(	M	(	>	(	>	$	M	5	8			M		>	(	>	.	.	(	8	?		>	0	>	&	(	(	M	$	.	>		>	6	.	?	$	M	/	>		>	6	>	(	(	M	$	M	/	>	/	$	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	  	&		  8	*	M	$	.	.	-	?	-	M	5	>	/	$	(	.	M	0"o0gQ!qr`YrddodsdIQ6sYiFBf~揱bYFZuemgdcddodsdIQgQ!qr`YrddodsdIQN_Y/fe|_rRwR	gY/f`/f,{NRU0υ0d e   r n a m   p a   t h a m s   c a d   d u   g z u g s   k y i   ' d u   s h e s   r n a m s   l a s   y a n g   d a g   p a r   ' d a s   t e   t h o g s   p a ' i   ' d u   s h e s   r n a m s   n u b   p a r   g y u r   c i n g   s n a   t s h o g s   k y i   ' d u   s h e s   r n a m s   y i d   l a   m i   b y e d   p a s   n a m   m k h a '   m t h a '   y a s   s o   s n y a m   n a s   m k h a '   m t h a '   y a s   s k y e   m c h e d   r d z o g s   p a r   b y a s   s t e   g n a s   p a   ' d i   n i   z i l   g y i s   g n o n   p a ' i   s k y e   m c h e d   b d u n   p a ' o 0υ0QzbXTPXfEQQtB_tBf@r`QtdzfbXfcfaDQBTb`QfOzP|BfT`r`QtdzfbXfStVTbBtbErDfZ|Bf@r`QtdzfbXfarQcXrVzQTfSXXA`XP`aff|fXSfXA`XP`affzXFzQb|BfTbVffzBSfT`QrSr_rcBrfBS|ST`rfzXFzQVQtST`|
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 s a   s a r v a [o   r kp a s a Gj  n C  s a m a t i k r a m t   p r a t i g h a   [ p r a t h a m a ] s a  j En m   a s t a Cg a m n   n n   t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m   i t y k [n a n t y y a t a n a m   u p s a m p a d y a   v i h a r a t y   a y a C  c a t u r t h o   v i m o k ca %
 
 s a   s a r v a [o   r kp a s a Gj  n C  s a m a t i k r a m t   p r a t i g h a   [ p r a t h a m a ] s a  j En m   a s t a Cg a m n   n n   t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m   i t y k [n a n t y y a t a n a m   u p s a m p a d y a   v i h a r a t y   a y a C  c a t u r t h o   v i m o k ca %
 
 0h0s a   s a r v a [o   r kp a s a Gj  n C  s a m a t i k r a m t   p r a t i g h a   [ p r a t h a m a ] s a  j En m   a s t a Cg a m n   n n   t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m   i t y k [n a n t y y a t a n a m   u p s a m p a d y a   v i h a r a t y   a y a C  c a t u r t h o   v i m o k ca %0h08	  8	0	M	5	6	K	  0	B	*	8	#	M		M		>	(	>		  8	.	$	?		M	0	.	>	$	M	*	M	0	$	?		  [ *	M	0	%	.	] 8		M		M		>	(	>	.	8	M	$			.	>	(	M	(	>	(	>	  $	M	5	8			M		>	(	>	.	.	(	8	?		>	0	>	&	(	(	M	$	.	>		>	6	.	?	$	M	/	>		>	6	>	(	(	M	$	M	/	>	/	$	(	.	A	*	M	8	.	M	*	&	M	/	  5	?	9	0	$	M	/	/		  	$	A	0	M	%	K	  5	?	.	K		M	7		0"o0 NRr`n	g
\`
N``.z.z`eQ!qzzzz!qU[wQOO/f,{V+0υ0d e   r n a m   p a   t h a m s   c a d   d u   g z u g s   k y i   ' d u   s h e s   l a s   y a n g   d a g   p a r   ' d a s   t e   t h o g s   p a ' i   ' d u   s h e s   r n a m s   n u b   p a r   g y u r   c i n g   s n a   t s h o g s   k y i   ' d u   s h e s   r n a m s   y i d   l a   m i   b y e d   p a s   n a m   m k h a '   m t h a '   y a s   s o   s n y a m   n a s   n a m   m k h a '   m t h a '   y a s   s k y e   m c h e d   r d z o g s   p a r   b y a s   n a s   g n a s   p a   ' d i   n i   r n a m   p a r   t h a r   b a   b z h i   p a ' o 0υ0QzbXTPXfEQQtB_tBf@r`QtdzfcfaDQBTb`QfOzP|BfT`r`QtdzfbXfStVTbBtbErDfZ|Bf@r`QtdzfbXfarQcXrVzQTfSXXA`XP`aff|fXSfSXXA`XP`affzXFzQb|BfTbVfSfBSfT`QrSrbXTbPbVV^rT`|
 
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 s a   s a r v a [o   v i j  n n a n t y y a t a n a C  s a m a t i k r a m y a   n s t i   k i Cc i d   i t y k i Cc a n y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 s a   s a r v a [o   v i j  n n a n t y y a t a n a C  s a m a t i k r a m y a   n s t i   k i Cc i d   i t y k i Cc a n y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 0h0s a   s a r v a [o   v i j  n n a n t y y a t a n a C  s a m a t i k r a m y a   n s t i   k i Cc i d   i t y k i Cc a n y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 0h08	  8	0	M	5	6	K	  5	?		M		>	(	>	(	(	M	$	M	/	>	/	$	(		  8	.	$	?		M	0	.	M	/	  (	>	8	M	$	?	  	?			?	&	?	$	M	/	>		?			(	M	/	>	/	$	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	0"o0 NRX!qUeQ!q@b	g!q@b	gUwQOO0υ0d e   r n a m   p a   t h a m s   c a d   d u   r n a m   s h e s   m t h a '   y a s   s k y e   m c h e d   l a s   y a n g   d a g   p a r   ' d a s   t e   c i   y a n g   m e d   d o   s n y a m   n a s   c i   y a n g   m e d   p a ' i   s k y e   m c h e d   r d z o g s   p a r   b y a s   t e   g n a s   s o 0υ0QzbXTPXfEQQtbXdzfXP`affzXFzQcfaDQBTb`QfOzEraDXzQQ|fXSfEraDXzQT`rfzXFzQb|BfTbVfOzBSff|
 
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 s a   s a r v a [o   k i Cc a n y y a t a n a C  s a m a t i k r a m y a   n a i v a s a Cj  n s a Cj  y a t a n a m   u p a s a m p a d y a   v i h a r a t i 
 
 s a   s a r v a [o   k i Cc a n y y a t a n a C  s a m a t i k r a m y a   n a i v a s a Cj  n s a Cj  y a t a n a m   u p a s a m p a d y a   v i h a r a t i 
 
 0h0s a   s a r v a [o   k i Cc a n y y a t a n a C  s a m a t i k r a m y a   n a i v a s a Cj  n s a Cj  y a t a n a m   u p a s a m p a d y a   v i h a r a t i 0h08	  8	0	M	5	6	K	  		?			(	M	/	>	/	$	(		  8	.	$	?		M	0	.	M	/	  (	H	5	8			M		>	(	>	8			M		>	/	$	(	.	A	*	8	.	M	*	&	M	/	  5	?	9	0	$	?	0"o0 NR!q@b	gUeQ^`^^`UwQOO0υ0d e   r n a m   p a   t h a m s   c a d   d u   c i   y a n g   m e d   p a ' i   s k y e   m c h e d   l a s   y a n g   d a g   p a r   ' d a s   n a s   ' d u   s h e s   m e d   ' d u   s h e s   m e d   m i n   s k y e   m c h e d   r d z o g s   p a r   b y a s   t e   g n a s   s o 0υ0QzbXTPXfEQQtEraDXzQT`rfzXFzQcfaDQBTb`QfSf`QtdzfXzQ`QtdzfXzQXrSfzXFzQb|BfTbVfOzBSff|
 
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 s a   s t e n g   m t s h o n   c h a   m c h o g   t u   m i   z a d   p a = d h a r a G+s u r e n d r y u d h a %
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 s a   s t e n g s   d p a l = d h a r a G+t a l a [r +%
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 s a   s t o n   s d e = m a h +[s a k %
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 s a   s u k h a s y a   c a   p r a h Gd   d u %k h a s y a   c a   p r a h Gt   p kr v a m   e v a   c a   s a u m a n a s y a d a u r m a n a s y a y o r   a s t a Cg a m d   a d u %k h s u k h a m   u p e k cs m [t i p a r i [u d d h a C  c a t u r t h a C  d h y n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 s a   s u k h a s y a   c a   p r a h Gd   d u %k h a s y a   c a   p r a h Gt   p kr v a m   e v a   c a   s a u m a n a s y a d a u r m a n a s y a y o r   a s t a Cg a m d   a d u %k h s u k h a m   u p e k cs m [t i p a r i [u d d h a C  c a t u r t h a C  d h y n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 0h0s a   s u k h a s y a   c a   p r a h Gd   d u %k h a s y a   c a   p r a h Gt   p kr v a m   e v a   c a   s a u m a n a s y a d a u r m a n a s y a y o r   a s t a Cg a m d   a d u %k h s u k h a m   u p e k cs m [t i p a r i [u d d h a C  c a t u r t h a C  d h y n a m   u p a s a Cp a d y a   v i h a r a t i 0h08	  8	A		8	M	/	  	  *	M	0	9	>	#	>	&	M	&	A			8	M	/	  	  *	M	0	9	>	#	>	$	M	*	B	0	M	5	.	G	5	  	  8	L	.	(	8	M	/	&	L	0	M	.	(	8	M	/	/	K	0	8	M	$			.	>	&	&	A			>	8	A		.	A	*	G		M	7	>	8	M	.	C	$	?	*	0	?	6	A	&	M	'		  	$	A	0	M	%		  '	M	/	>	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	0"o0ejeHQUal
N
Njhc_nmeQ,{V\nawQOO0υ0d e   b d e   b a   y a n g   s p a n g s   t e   s n g a   n a s   s d u g   b s n g a l   y a n g   s p a n g s   s h i n g   y i d   b d e   b a   d a n g   y i d   m i   b d e   b a   y a n g   n u b   p a s   b d e   b a   y a n g   m a   y i n   s d u g   b s n g a l   y a n g   m a   y i n   b t a n g   s n y o m s   d a n g   d r a n   p a   y o n g s   s u   d a g   p a   b s a m   g t a n   b z h i   p a   r d z o g s   p a r   b y a s   t e   g n a s   s o 0υ0QzVQzVaDfDfOzfSfftBVfcaDfDfdrDarQVQzVQDarQXrVQzVaDStVTfVQzVaDXarSftBVfcaDXarSVODf|XfQDQSTa|DfftQBTVfXBOSV^rTb|BfTbVfOzBSff|
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 0h0s a t a t a s a m i t a m 0h08	$	$	8	.	?	$	.	M	0"o08l
Ne0υ0r t a g   t u   r g y u n   m i   ' c h a d   p a 0υ0bBOtbtSXr`FQT
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 s a t a t a s a m i t a s a m h i t a c i t t a %
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a p t a C  p a r i b h o k cy m a %  ( s a t k [t y a   p i G
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a p t r a C  p r a t i g r a h +cy m a %) 
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a p t a C  p r a t i g r a h +cy m a %  ( s a t k [t y a   p i G
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a p t a C  p r a t i g r a h +cy m a %  ( s a t k [t y a   p i G
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TW[0"o0
TW[kN0υ0m i n g   g i   d g e   s l o n g 0υ0XrDBrQBzf|D
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 s a Cy o j a n a m 
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 0h0s a Cy o j a n a m 0h08		/	K		(	.	M	0"o0P}0υ0k u n   t u   s b y o r   b a 0υ0@tSOtf|bV
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 s a Cy u k t g a m a %
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 s a Cy u k t g a m a %
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 0h0s a Cy u k t g a m a %0h08		/	A		M	$	>		.		0"o0ܖ?+T}0υ0y a n g   d a g   p a r   l d a n   p a ' i   l u n g 0υ0aDQBTbcST`rctD
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 s a C[a y a %
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 s a C[a y a %
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 0h0s a C[a y a %0h08		6	/		0"o0u`0υ0t h e   t s h o m 0υ0PzZ|X
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 s a C[l i cy a m Ga %
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 s a C[l i cy a m Ga %
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 0h0s a C[l i cy a m Ga %0h08		6	M	2	?	7	M	/	.	>	#		0"o00υ0' b y a r   b a 0υ0`VbV
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 s a Eg h a b h a d r a %
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 s a Eg h a b h a d r a %
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 0h0s a Eg h a b h a d r a %0h08		M		-	&	M	0		0"o0YZ0"o0P=Oˍ@0"o0>w0υ0' d u s   b z a n g 0υ0`QtfV_D
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 s b a = v e t r a m 
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 s b a g s   p a ' a m   n o s   p a = u t p i G
a m 
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 s b a l   b a = m a G
kk a %
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 s b a l   m i g   b y e   b a = k a l i k j t a m   ( k l i k j t a m ) 
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 s b a l   m i g   b y e   b a = k cr a k a j t a m 
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 s b a l   m i g   ' t h o n   p a = j l a k a j t a m 
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 s b a l   p a = m a G
kk a %
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 s b a r   y a s = s a Ck r a m a %
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 s b a r   y a s = s a Cg r a m a m   ( s a Ck r a m a m ) 
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 s b a s   p a ' a m   b s r u n g s   p a = g u p t a %
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 s b e d   p a = g o p a n a m 
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 s b o m   p o ' a m   r a g s   p a = s t h kl a m 
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 s b o m s   s u ' a m   z a b s   s u = v i ck a m b h e Ga 
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 s b o r   b u   t s e   s h e l = r a u h i G+  ( r o h i G+) 
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 s b o s   p a = d h m n a %
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 s b r a = p a ma k u m+
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 s b r a n g   b u = t r y a m b u k a %
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 s b r a n g   b u = t r a i l m
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 s b r a n g   b u ' i   s b r a n g   r t s i = k ca u d r a C  m a d h u 
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 s b r a n g   b u   m c h u   r i n g s = m a [a k a %  ( m a ca k a %.   m a s t a k a %) 
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 s b r a n g   g y a b   ( s b r a n g   y a b ) = m a [a k a v a r a Ga m 
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 s b r a n g   r t s i = m a d h u 
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 s b r a n g   r t s i = m a d h u 
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 s b r a n g   r t s i   m a   s k o l   b a = a n e 
a k a m 
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 s b r a n g   r t s i r   b y e d = m a d h u k a r a %
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 s b r a n g   s k y a b s = m a [a k a k u m+
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 s b r a n   r t s i ' i   t s h i g s   m a ' a m   p r a   t s h i l = m a d h kc c h i cma m 
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 s b r i d = k cu t a m 
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 s b r u l = s a r p a %
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 s b r u l   g y i   g d e n g s   k a = p h a G
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 s b r u l   g y i   l u s   b s k y i l   b a = b h o g a %
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 s b r u l   g y i   m g o   l t a   b u = s a r p a [+r co p a m a %
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 s b r u l   k h a s   b s d i g s   p a = h i t u G
i k a %
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 s b r u l   m g o ' i   g d e n g s   k a   l t a r   s m a d   g y o g s   m i   b g o   b a r   b s l a b   p a r   b y a = n a   n g a [+r ca k a C  n i v s a n a C  n i v s a y i cy m +t i   [i k c  k a r a G+y 
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 s b r u l   t s h o g s   c a n = n g a m a G
a l i k a %
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 s b u n g s   s k y e s   p a ' a m   p a g   r t s a   s k y e s   p a = kr j 
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 s b u n   p a = b u s a %
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 s b u r   m a ' i   m e   c h u n g   n g u = p a r +t t a [a k a l i k g n i %
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 s b y a n g s   p a ' i   y o n   t a n = d h kt a g u G%
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 s b y a n g s   p a ' i   y o n   t a n   b c u   g n y i s   k y i   m i n g   l a = d v d a [a d h kt a g u G%
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 s b y a n g s   t s h a g s = d a G
a p o Ga m 
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 s b y a r   b a = y o j y a %  ( y o j y ) 
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 s b y a r   b a   l a s   b y u n g   b a = s Cy o g i k a %
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 s b y i n   b d a g = d n a p a t i %
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 s b y i n   s r e g = h o m a %
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 s b y o r   b a = y o g a %
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 s b y o r   b a = y o g a %
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 s b y o r   b a   l a s   b y u n g   b a = p r y o g i k +
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 s b y o r   b o = a b h i s a m b a d h y a t e 
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 s d a n g   b a ' i   s e m s   d a n g   l d a n   p a = d u cma c i t t a %
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 s d e 
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 s d e 
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 s d e ' a m   d m a g = s e n 
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 s d e b   s b y o r = c h a n d a %
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 s d i g   p a   b s a l   b a ' i   c h o s   c a n = v h i t a p p a d h a r m a %
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 s d i g   p a ' i   c h o s   c a n = p p a d h a r m a %
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 s d i g   p a ' i   ' g r o g s   p o   d a n g   b r t e n   p a = p p a m i t r a t 
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 s d i g   p a   m i   d g e   b a ' i   c h o s   m a   s k y e s   p a   r n a m s   m i   b s k y e d   p a ' i   p h y i r   ' d u n   p a   b s k y e d   d o = a n u t p a n n n C  p p a k n m   a k u [a l n C  d h a r m Gm   a n u t p d y a   c c h a n d a C  j a n a y a t i 
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 s d i g   p a   m i   d g e   b a ' i   c h o s   s k y e s   p a   r n a m s   s p o n g   b a ' i   p h y i r   ' d u n   p a   b s k y e d   d o = u t p a n n n C  p p a k n m   a k u [a l n C  d h a r m Gm   p r a h Gy a   c c h a n d a C  j a n a y a t i 
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 s d i g   p a   r n a m   p a r   s b y a n g s   p a = v i [u d d h a p p a %
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 s d i g   p a   r n a m   p a r   s b y a n g s   p a = v i d h kt a p p a %
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 s d i g   p a   s p a n g s   p a ' a m   s b y a n g s   p a = v h i t a p p a %
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 s d i g   p a   z h i   b a = [n t a p p a %
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 s d i g   s b r u l = s a r +s [p a %
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 s d i g   s d i g   l t a ' i   m t s h a n   n y i d = p p a l a k ca Ga m 
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 s d i g   t o = p t a k +  ( p t a k i n ) 
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 s d o d = p r a t +k ca t e 
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 s d o d   c i g = g a m a y a s v a 
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 s d o d   c i n g   ' d u g = g a m a y a m n a s   t i cmh a t i   ( g a m a y a m a n a   t i cmh a t i ) 
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 s d o d   c i n g   ' d u g = p r a t +k ca m Ga s   t i cmh a t i   ( mi cmh a t i   p r a t +k ca m n a %) 
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 s d o d   p a = k ce p a %
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 s d o m = u d d n a C
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 s d o m   b r t s o n   p a = y a t i %
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 s d o m   p a = s a Cv a r a %
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 s d o m   p a = s a Ck a l a n a m 
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 s d o m   p a   c h a g s = s a Cv a r a r k
h a %  ( s a Cv a r k kma %.   s a Cv a r a r u ma %) 
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 s d o m s   t e   s p o n g   b a = s a Ck a l a n a p r a h Ga m 
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 s d o n g   b u = d a G
a %
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 s d o n g   b u ' i   s m a n = g a G
a b h a i ca j y a m   ( d a G
a b h a i ca j y a m ) 
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 s d o n g   b u   n i   b a i   
k  r y a = v a i 
kr y a d a G
a %
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 s d o n g   p o   b k o d   p a = g a G
a v y kh a %
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 s d o n g   r i s = v a r d h a m n a %
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 s d u d   s n a = s a m h a r t 
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 s d u g   b s n g a l = d u %k h a m 
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 s d u g   b s n g a l   b a = d u %k h a m 
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 s d u g   b s n g a l   b a = d u %k h %
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 s d u g   b s n g a l   b r g y a d   k y i   m i n g   l a = p u n a r   a cma u   d u %k h a t %
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 s d u g   b s n g a l   ' g o g   p a   m n g o n   d u   b y a = d u %k h a n i r o d h a %  s k ct   k a r t a v y a %
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 s d u g   b s n g a l   ' g o g   p a r   ' g y u r   b a ' i   l a m   b s g o m   p a r   b y a = d u %k h a n i r o d h a g m i n +  p r a t i p a d   b h v a y i t a v y 
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 s d u g   b s n g a l   ' g o g   p a r   ' g y u r   b a ' i   l a m   b s g o m s = d u %k h a n i r o d h a g m i n +  p r a t i p a d   b h v i t 
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 s d u g   b s n g a l   g s u m   g y i   m i n g   l a = t r a y a d u %k h a t 
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 s d u g   b s n g a l   g y i   d b a n g   p o = d u k h e n d r i y a m 
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 s d u g   b s n g a l   g y i   p h u n g   p o   t h a m s   c a d   b z o d   p a ' i   l u s   l e n   p a s   s e m s   c a n   g y i   k h a m s   t h a m s   c a d   y o n g s   s u   m i   g t o n g   b a   r n a m s = s a r v a d u %k h a s k a n d h a s a h n t m o p d n a s a r v a s a t t v a d h t v a p a r i t y g i n a %
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 s d u g   b s n g a l   g y i   t s h o r   b a s   g z i r   b a   ( s d u g   b s n g a l   g y i   t s h o r   b a s   z i n   p a ) = v e d a n b h i n n a %
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 s d u g   b s n g a l   k u n   ' b y u n g   b a   y a n g   b o r   b y a = d u %k h a s a m u d a y a %  p r a h t a v y a %
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 s d u g   b s n g a l   l a   c h o s   s h e s   p a = d u %k h e   d h a r m a j  n a C
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 s d u g   b s n g a l   l a   r j e s   s u   r t o g s   p a ' i   s h e s   p a = d u %k h e   ' n v a y a j  n a m 
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 s d u g   b s n g a l   l a   r j e s   s u   r t o g s   p a   s h e s   p a ' i   b z o d   p a = d u %k h e   ' n v a y a j En a k cn t i %
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 s d u g   b s n g a l   m i   z a d   p a   r t s u b   p a   t s h a   b a = d u %k h C  t +v r C  k h a r C  k a mu k m 
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 s d u g   b s n g a l   m t h a r   ' b y i n   p a ' a m   s d u g   b s n g a l   g y i   m t h a r   b y e d   p a = d u %k h a s y n t a k a r a %
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 s d u g   b s n g a l   ' p h a g s   p a ' i   b d e n   p a   y o n g s   s u   s h e s   p a r   b y a = d u %k h a m   r y a s a t y a C  p a r i j  e y a m 
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 s d u g   b s n g a l   s h e s   p a = d u %k h a j  n a m 
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 s d u g   p a = k n t a %
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 s d u n g   b s n g a l   l a   c h o s   s h e s   p a ' i   b z o d   b a = d u %k h e   d h a r m a j  n a k cn t i %
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 s d u s   p a ' i   s d o m = p i G
o d n a m   ( p i G
o d d n a m ) 
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 s e c a n a m 
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 s e c a n a m 
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 0h0s e c a n a m 0h08	G		(	.	M	0"o0m0υ0b k r u   b a 0υ0V@tV
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 s e   g o l   g t o g s   p a   t s a m = a c c h a ms a Cg h t a m t r a m 
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 s e   g o l   g y i   s g r a = a c c h a m[a b d a %
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 s e l a %
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 s e l a %
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 0h0s e l a %0h08	G	2		0"o00}0υ0y a d   y o d 0υ0aQa|Q
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 s e l   b a = n i r h r a k a %  ( n a r h r a k a %) 
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 s e l   b a = a p o h a %
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 s e l   b a ' a m   ' j o m s   p a = v i d h a m a t i 
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 s e l u %
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 s e l u %
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 0h0s e l u %0h08	G	2	A		0"o00}0υ0y a d   y o d 0υ0aQa|Q
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 s e   m o   d o = a r d h a h r a %
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 s e m s   b s g y u r   b a = c i c c h a %
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 s e m s   b t u d   p a ' a m   s e m s   b s d u s   p a = v a r j i t a m n a s a %
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 s e m s   c a n = s a t t v a %
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 s e m s   c a n   d m y a l   b a = n a r a k %
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 s e m s   c a n   g i   g n a s   d g u ' i   m i n g   l a = n a v a s a t t v v s %
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 s e m s   c a n   g y i   s e m s   d a n g   s p y o d   p a   s h e s   p a   p h r a   m o   l a   m o s   s h i n g   ' j u g   p a   l a   m k h a s   p a = s a t t v a c i t t a c a r i t a s kk cm a j  n d h i m u k t y a v a t r a k u [a l a %
 
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 s e m s   c a n   g y i   s n y i g s   m a = s a t t v a k a cy a %
 
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 s e m s   m n y a m   p a r   b z h a g   n a   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o   y a n g   d a g     p a   j i   l t a   b a   b z h i n   m t h o n g   n g o = [ a ] s a m h i t a c i t t o   y a t h b h kt a C  p r a j n a t e ( p r a j n a t i ) 
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 s e m s   m n y a m   p a r   m a   g z h a g   p a   m e d   p a = n s t y a s a m h i t a c i t t a m 
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 s e m s   n a m   m k h a '   d a n g   m t s h u n g s   p a = k [a s a m a c i t t a %
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 s e m s   p a = c e t a n 
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 s e m s   p a = c i n t a n 
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 s e m s   p a ' a m   s e m s   k h o n g   d u   c h u d   p a = p r a d h y y a n t a %
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 s e m s   p a d   m a   l t a r   m a   g o s   p a = p a d m a v a d   a n u p a l i p t a c i t t a %
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 s e m s   r a b   t u   ' d z i n   n o = c i t t a C  p r a g [h Gt i 
 
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 s e m s   r a n g s   p a r   b y a ' o = c i t t a m   r d h a y i cy e   ( c i t t a m   r y i d h a cy e ) 
 
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 s e m s   r a n g s   p a r   g y u r   b a = h [ci t a c i t t a %
 
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 s e m s   r g y a   m t s h o   l t a r   z a b   p a = s g a r a v a d   g a m b h +r a c i t t a %
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 s e m s   r i ' i   r g y a l   p o   r i   r a b   l t a r   m i   s g u l   b a = s u m e r u p a r v a t a r j a v a d   a k a Cp y a c i t t a %
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 s e m s   r i n   p o   c h e   l t a r   s h i n   t u   y o n g s   s u   d a g   p a = r a t n a v a t   s u p a r i [u d d h a c i t t a %
 
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 s e m s   r n y e d   p a   d a n g   b k u r   s t i   t h a m s   c a d   d a n g   b r a l   b a = a p a g a t a s a r v a l b h a s a t k r a c i t t a %
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 s e m s   s h i n   t u   r n a m   p a r   g r o l   b a = s u v i m u k t a c i t t a %
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 s e m s   s i m   p a r   b y e d   p a = c i t t o d v i l y a k a r +
 
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 s e m s   t h a m s   c a d   l a   s e m s   m n y a m   p a = s a r v a s a t t v a s a m a c i t t a %
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 s e m s   t h o g s   p a   m e d   p a = a p r a t i h a t a c i t t a %
 
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 s e m s   y a n g   d a g   p a r   m y o n g   n a s   d b u g s   b r n g u b s   n a   s e m s   y a n g   d a g   p a r   m y o n g   n a s   d b u g s   b r n g u b s   s o   z h e s   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o = c i t t a p r a t i s a m v e d y a   [v a s a n   c i t t a p r a t i s a m v e d y [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 s e m s   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   p h y u n g   n a   s e m s   y a n g   d a g   p a r   m y o n g   z h i n g   d b u g s   p h y u n g   n g o   z h e s   y a n g   d a g   p a   j i   l t a   b a   b z h i n   d u   r a b   t u   s h e s   s o = c i t t a p r a t i s a Cv e d y a   p r a [v a s a    c i t t a p r a t i s a Cv e d y a p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 s e m s   z h u m   p a   m e d   p a = a p a g a t a l +n a c i t t a %
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 s e n g   g e = s i Ch a %
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 s e n g   g e   c a n g   s h e s = s i Ch j n e y a %
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 s e n g   g e   ' g r a m = s i Ch a h a n u %
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 s e n g   g e ' i   k h r i   b s h a m s   p a = s i Ch s a n a C  p r a j  p a y a n t i 
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 s e n g   g e ' i   k h r i   b z h a m s   p a = s i m h s a n a C  p r a j  p t a m 
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 s e n g   g e ' i   r t s a l = s i Ch a v i k r a m a %
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 s e n g   g e ' i   s g r a ' i   s h u g s = s i m h a s v a r a v e g 
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 s e n g   g e ' i   s g r a   s g r o g s = s i m h a n d a n d +  ( s i m h a n d a n d i n ) 
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 s e n g   g e ' i   s t a b s   s u   g s h e g s   p a = s i Ch a v i k r n t a g m +
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 s e n g   g e   r n a m   p a r   ' g y i n g s   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = s i Ch a v i j [m b h i t o   n m a   s a m d h i %
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 s e n g   g e   r n a m   p a r   r o l   p a = s i Ch a v i k r +
i t a %
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 s e n g   g e   r n a m   p a r   r t s e   b a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = s i Ch a v i k r +
i t o   n m a   s a m d h i %
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 s e n g   g e s   z h u s   p a = s i Ch a p a r i p [c c h 
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 s e n g   g e   z l a   b a = h a r i [c a n d r a %
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 s e n g   l d e n g = k h a d i r a %
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 s e n g   l d e n g   c a n = k h a d i r a k a %
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 s e n g   l d e n g   n a g s   p a = k h a d i r a v a n i k a %
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 s e n g   r a s = v i r a l i k 
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 s e n g   r a s = v e cma k a m 
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 s e n   m o = n a k h a %
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 s e n   m o   g c i g   p a = e k a n a k h a %
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 s e n   m o   m d o g   s n u m   p a = s n i g d h a n a k h a %
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 s e n   m o   m t h o   b a = t u Eg a n a k h a %
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 s e n   m o   z a n g s   k y i   m d o g   l t a   b u = t m r a n a k h a %
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 s e n 
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 s e n 
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 0h0s e n 0h08	G	(	>	0"o00"o0͎0υ0s d e ' a m   d m a g 0υ0fz`XQXB
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 s e n d a r [a n a m 
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 s e n d a r [a n a m 
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 0h0s e n d a r [a n a m 0h08	G	(	>	&	0	M	6	(	.	M	0"o0͎X0υ0d m a g   l a   l t a   b a 0υ0QXBccV
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 s e n p a t i %
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 s e n p a t i %
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 0h0s e n p a t i %0h08	G	(	>	*	$	?		0"o0\͎0"o0͎[0"o0T0υ0d m a g   d p o n   ( s d e   d p o n ) 0υ0QVDV|S  ( ftQQT|S) 
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 s e n v s a %
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 s e n v s a %
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 0h0s e n v s a %0h08	G	(	>	5	>	8		0"o0OO͎-N0υ0d m a g   g i   n a n g   n a   g n a s   p a 0υ0QXBBrSDSBSfT
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 s e   r a l   p h r e n g = p r [v a s kt r a k a m 
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 s e r   c a n   (   n a m   )   g s h e r   c h e   b a = a n kp a %
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 s e r   p o = p +t a m 
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 s e r   s k y a = p i Eg a l a m 
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 s e r   s k y a = p i Eg a l a %
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 s e r   s k y a ' i   g n a s   k y i   g r o n g   k h y e r = k a p i l a v s t u n a g a r a m 
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 s e r   s n a = m t s a r y a m 
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 s e r   s n a   c a n = m a t s a r a %
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 s e t u %
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 s e t u %
 
 0h0s e t u %0h08	G	$	A		0"o0S0"o0Kj0υ0s t e g s   s a m   z a m   p a 0υ0fzBffX_XT
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 s e ' u = d 
i m a m 
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 s e v a k a %
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 s e v a k a %
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 0h0s e v a k a %0h08	G	5			0"o0N0υ0z h a m   r i n g   b y e d   p a   ( z h a m   ' b r i n g   b a ) 0υ0^XbrDVzQT  ( ^X`VrDV) 
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 s e v a n a m 
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 s e v a n a m 
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 0h0s e v a n a m 0h08	G	5	(	.	M	0"o0OD0υ0b s t e n   p a 0υ0VfzST
 
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 s g a = [u Gmh +
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 s g a l   t s h i g s = p [cmh a v a C[a %
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 s g a n g   n g a m   m t h o   b a = u n n a t a m 
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 s g e g   p a ' a m   r o l   p a ' a m   m d z e s   p a = l a 
i t a m   ( l 
i t a m .   l a l i t a m ) 
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 s g e g   r d z a s = [a u m+r a %
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 s g e ' u   g s h e r = r d r a k a m 
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 s g o = d v r a m 
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 s g o   b s r u n g s   p a = d v r a p l a %
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 s g o   d p o n   c h e n   p o = p r a t i h r a %
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 s g o   g l e g s = d v r a k a p ma m 
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 s g o   g t a n   z u n g   c a n = c a k r i k 
 
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 s g o   k h a n g   n g a m   b a   g a m   s k a b s   d a n g   s b y a r = n i r y kh a %
 
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 s g o   k h a n g   s t e n g   g i   b s i l   k h a n g = v t g r a v e d i k   ( v mg r a p e t i k ) 
 
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 s g o   l c a g s = t l a k a m 
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 s g o m   p a = b h v a n 
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 s g o m   p a   l a   d g a '   b a = b h v a n r m a t 
 
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 s g o m s   p a s   s p a n g   b a r   b y a   b a = b h v a n p r a h t a v y a %
 
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 
 s g o   n g a   l a s   s k y e   b a = a G
a j %
 
 
 
 s g o   p a = d a u v r i k a %
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i k v r i k a %
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 s g r a   c h e n   p o ' i   d b y a n g s   k y i   r g y a l   p o = m a h g h o ca s v a r a r j a %
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a l a n i v s a n a m 
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 
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 0h0s i Ch a v a t s a %0h08	?		9	5	$	M	8		0"o0P[EsP[0υ0b u   s e n g   g e 0υ0VtfzDBz
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 0h0s i Ch a v i j [m b h i t o   n m a   s a m d h i %0h08	?		9	5	?		C	.	M	-	?	$	K	  (	>	.	  8	.	>	'	?		0"o0EsP[Zy[0υ0s e n g   g e   r n a m   p a r   ' g y i n g s   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0fzDBzbXTb`BrDfT^zfVV`rOrDDz`[rS
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 
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 0h0s i Ch a v i k r n t a g m +0h08	?		9	5	?		M	0	>	(	M	$		>	.	@	0"o0ekZ[JY+^P[s0υ0s e n g   g e ' i   s t a b s   s u   g s h e g s   p a 0υ0fzDBz`rfVfftBdzBfT
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i t a %
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i t a %0h08	?		9	5	?		M	0	@	!	?	$		0"o0+^P[J2b0υ0s e n g   g e   r n a m   p a r   r o l   p a 0υ0fzDBzbXTbb|cT
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i t o   n m a   s a m d h i %
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i t o   n m a   s a m d h i %
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i t o   n m a   s a m d h i %0h08	?		9	5	?		M	0	@	!	?	$	K	  (	>	.	  8	.	>	'	?		0"o0+^P[J2b	Nid0W0"o0+^P[J2b	N'f0υ0s e n g   g e   r n a m   p a r   r t s e   b a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0fzDBzbXTbbzV^zfVV`rOrDDz`[rS
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 s k a l   l d a n = b h a v y a %
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 s k a n d h a d h t v y a t a n e n d r i y n t a r g a t n i   p d n t a r Gi 
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LuU9h@be
Tv0υ0p h u n g   p o   d a n g   k h a m s   d a n g   s k y e   m c h e d   d a n g   d b a n g   p o   b s h a d   p a ' i   n a n g   n a s   ' b y u n g   b a ' i   m i n g   s n a   t s h o g s   l a 0υ0UtDT|QDAXfQDfzXFzQQDQVDT|VdQT`rSDSf`VtDT`rXrDfZ|Bfc
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 s k a n d h a %
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 s k a n d h a %  ( k a n d a %) 
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 s k a n d h a %  ( k a n d a %) 
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 0h0s k a n d h a %  ( k a n d a %) 0h08	M		(	M	'		  ( 	(	M	&		) 0"o09h0υ0r t s a   b a 0υ0bV
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 s k a n d h k ca %
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 s k a n d h k ca %
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 
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 s k a   r a g s = k y a b a n d h a n a m 
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 s k a r   ' b a l   b a = k e [o l l u  c a n a m .   k e [o l l u G
a n a m 
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 s k a r   k h u n g = v t y a n a m 
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 s k a r   k h u n g   d r a   b a   c a n = j l a v t y a n a m 
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 s k a r   l t a s   m k h a n = j y o t i ca %
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 s k a r   m a ' a m   s g r o n   m a ' a m   t a   l a   l a = u l k 
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 s k a r   m a ' i   d p y a d = j y o t i ca m 
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 s k a r   m a ' i   ' o d   d a m   m e ' i   ' o d = j y o t i cp r a b h a %
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 s k a r   m a ' i   r i g   p a = j y o t i r v i d y 
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 s k a r   m a ' i   t s h o g s   s a m   s n a n g   b a r   b y e d   p a ' i   t s h o g s = j y o t i r g a Ga %
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 s k a r   m a ' i   y i   g e = j y o t i ca m 
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 s k a r   m a   l a   d g a '   b a = j y o t +r a s a %
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 s k a r   m d a ' i   g d o n g   n g a m   s n a n g = u l k m u k h a m 
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 s k a r   m d a '   l t u n g   b a = u l k p t a %
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 s k a r   ' o d = j y o t i cp r a b h a %
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 s k a s = n i [r e Gi %
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 s k e m   b y e d = s k a n d a %
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 s k e m   p a = k [[a %
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 s k e m   p a = [o ca %
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 s k e m   p o = k [[l a k a %
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 s k e   r a g s = k a c c h mi k 
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 s k e   r a g s   p h o   g u   c a n = k a c c h h r a   ( k a c h a r a .   k a c c h o h r a ) 
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 s k e   r a g s   ( s k a   r a g s ) = k y a b a n d h a n a m 
 
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 s k e   t s e = r j i k 
 
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 
 s k e   t s h e = r j i k 
 
 
 
 s k o   c i g   p a = e k a j o 
a %
 
 
 
 s k o   d a   m y u n g = l i Eg a j o 
a %
 
 
 
 s k o g   s k y a ' a m   b y i   s k u = l a [u n a %  ( l a [kn a m ) 
 
 
 
 s k o m   ' d o d   p a   l a   s k o m = p n a C  p n r t h i b h y a %
 
 
 
 s k o m   m a m   b t u n g   b a = p n a m 
 
 
 
 s k o m   p a = p i p s i t a %
 
 
 
 s k o m   p a = p i p s 
 
 
 
 s k o m   p a   r n a m s   n i   n g o m s   p a r   g y u r = t [ci t   v i g a t a p i p s   b h a v a n t i   s m a 
 
 
 
 s k o n   b u   k h a   s b y a r = c a k o r a k a m 
 
 
 
 s k r a = [i r o r u h a %
 
 
 
 s k r a = k e [a %
 
 
 
 s k r a   b a   l a n g   g i   s p u   ' d r a   b a = n g a k e [a %
 
 
 
 s k r a   b r e g = m u G
a n 
 
 
 
 s k r a   b s h a d   ' d z i n g s   p a = k e [o G
u k a %  k e [o G
a k a m 
 
 
 
 s k r a   b z e d = k e [a p r a t i g r a h a Ga m 
 
 
 
 s k r a   c h a n   p a s   m i   b r e g = n a   g o l o m a k a m   k e [a [  c h e d a y e t   ( n a   g o l o m a k a m   k e [a m   c h e d a y e t .   n a   g o l o m a k a m   k e [c c h a d a y e t ) 
 
 
 
 s k r a   d k a r   b a = a v a d t a k e [a %
 
 
 
 s k r a   d o   k e r   c a n   l a   c h o s   m i   b s h a d = n o cG+ca [i r a s e   d h a r m a C  d e [a y i cy m a %
 
 
 
 s k r a   g y e n   d u   ' g r e n g   b a   l t a   b u = u t k a c a %
 
 
 
 s k r a ' i   ' k h y o n   n a m   b y i s   p a ' i   l a m = v l a p a t h a %  ( b l p a t h a %) 
 
 
 
 s k r a ' i   r k a n g   r t e n = p r a t i p d a k a m 
 
 
 
 s k r a ' i   r t s e   m o = v l g r a %
 
 
 
 s k r a ' i   r t s e   m o   m t h a '   c h a   s h a s = v l g r a k o mi %
 
 
 
 s k r a   l j a n g   k h u   b a = h a r i t a k e [a %
 
 
 
 s k r a   m e d   p a = a k e [a k a %
 
 
 
 s k r a n = g u l m a %
 
 
 
 s k r a   s e r = k a p i l a k e [a %
 
 
 
 s k r a   s e r = h r i d r a k e [a %
 
 
 
 s k r a   s e r   s k y a = h a r i k e [a %
 
 
 
 s k r a   s g r a   s g r e   c a n = g u l m a k e [a %
 
 
 
 s k r a   z h i g   p a   l t a   b u = p r a k a c a %
 
 
 
 s k r o d   p a = n i ck a r ca n a m 
 
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 
 s k u   b s r u n g s = t a l a v a r g a %
 
 
 
 s k u   b y a d   b l t a   b a s   c h o g   m i   s h e s   p a = a s e c a n a k o   r kp e Ga 
 
 
 
 s k u   b y i   d o r   b y a s   p a   l t a   b u = m [cma g t r a %
 
 
 
 s k u d   p a = s kt r a m 
 
 
 
 s k u   g s u m   l a = t r i k y %
 
 
 
 s k u   g t s a n g   b a = [u c i g t r a %
 
 
 
 s k u ' i   s p u   g y e n   d u   p h y o g s   p a = kr d h v a g a r o m a %
 
 
 
 s k u   ' j a m   p a = m [d u g t r a %
 
 
 
 s k u   ' j i g   r t e n   g y i   k h a m s   t h a m s   c a d   d u   r a b   t u   k h y a b   p a = s a r v a l o k a d h t u p r a s [t a k y a %
 
 
 
 s k u   k h o   l a g   y a n g s   s h i n g   b z a n g   b a = p [t h u c r u m a G
a l a g t r a %
 
 
 
 s k u   ' k h r i l   b a g   c h a g s   p a = v [t t a g t r a %
 
 
 
 s k u   l a   s m e   b a   d a n g   g n a g   b a g   m e d   p a = v y a p a g a t a t i l a k a k l a g t r a %
 
 
 
 s k u l   b y e d = c u n d a %
 
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 s k u   m t s h u n g s   p a   m e d   p a = a p r a t i s a m a %  k y e n a 
 
 
 
 s k u n   d o n g = p a l G
u %
 
 
 
 s k u r   b a   ' d e b s   p a = a b h y k h y n a m 
 
 
 
 s k u   r g y a s   p a = u n n a t a g t r a %
 
 
 
 s k u   r i m   p a r   ' t s h a m   p a = a n u p kr v a g t r a %
 
 
 
 s k u   r n a m   p a r   d a g   p a = v i [u d d h a g t r a %
 
 
 
 s k u r   r a m   b t a n g = p r e ci t a %
 
 
 
 s k u s   ' d z u g s   p a ' a m   y a l   z u g   k h r a   b a = p a Gi t a k a m   v a d h n a n t i   ( p r a Gi t a k a m   v a n a n t i ) 
 
 
 
 s k u   s h i n   t u   g r i m s   p a = s u s a Ch i t a g t r a %
 
 
 
 s k u   s h i n   t u   g z h o n   m d o g   c a n = s u k u m r a g t r a %
 
 
 
 s k u   y a n   l a g   d a n g   n y i n g   l a g   s h i n   t u   r n a m   p a r   ' b y e d   p a = s u v i b h a k t Eg a p r a t y a Eg a h 
 
 
 
 s k u   z h u m   p a   m e d   p a = a d +n a g t r a %
 
 
 
 s k y a   b o = p G
a r a m 
 
 
 
 s k y a b s = [a r a Ga m 
 
 
 
 s k y a b s = [a r a Ga m 
 
 
 
 s k y a   b s e n g   g i   b u = p G
a v %
 
 
 
 s k y a b s   ( g l i n g ) = d v +p a %
 
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 
 s k y a b s   g s u m   d u   ' g r o   b a ' i   m i n g   l a = t r i [a r a Ga g a m a n a m 
 
 
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 s k y a b s   k y i   r n a m   p a ' i   m i n g   l a = [a r a Ga p a r y y %
 
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 
 s k y a b s   ' o s = [a r a Gy a %
 
 
 
 s k y a b s   s g r o n   r g y a l   m t s h a n = p r a d +p a [a r a Ga d h v a j a %
 
 
 
 s k y a n g   ' p h y e s   ( s k y a n g   ' p h y i s ) = m a h p a d m a m 
 
 
 
 s k y a   r b a b = p G
u r o g a %
 
 
 
 s k y a   r e n g s = a r u Ga %  ( r u Ga m ) 
 
 
 
 s k y a   r e n g s   b a r   m a = p +t r u Ga %
 
 
 
 s k y a   r e n g s   d a n g   p o   s h a r   b a = n +l r u Ga %
 
 
 
 s k y a   r e n g s   s h a r   b a = a r u Go d g a t a m 
 
 
 
 s k y a   r e n g s   t h a   m a = t a m r r u Ga %  ( t m r u Ga %) 
 
 
 
 s k y a   s n a r   b k r a   c h e n = m a h c i t r a p ma l a m 
 
 
 
 s k y a   s n a r   c h e n   p o = m a h p ma l a m 
 
 
 
 s k y a   s n a r   k h r a   b o = c i t r a p ma l a m 
 
 
 
 s k y a   s n a r   ( s k y a   n a r ) = p ma l a m 
 
 
 
 s k y e   b a = j t i %
 
 
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 s k y e   b a = j t i %
 
 
 
 s k y e   b a   d a n g   ' p h e l   b a = v [d d h i p r a s a r p a Ga m 
 
 
 
 s k y e   b a   g c i g   g i s   t h o g s   p a = e k a j t i p r a t i b a d d h a %
 
 
 
 s k y e   b a ' i   c h a r   g t o g s   p a = u p a p a t t y a C[i k a m   ( u p a p a t t y a [i k a m ) 
 
 
 
 s k y e   b a ' i   s d u g   b s n g a l = j t i d u %k h a m 
 
 
 
 s k y e   b a ' i   s r i d   p a = u p a p a t t i b h a v a %
 
 
 
 s k y e   b a   l a   d b a n g   b a = u p a p a t t i v a [i t   ( u t p a t t i v a [i t ) 
 
 
 
 s k y e   b a   p o = j a n t u %
 
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 
 s k y e   b a s   t h o b   p a = u p a p a t t i p r t i l a m b h i k a %
 
 
 
 s k y e   b a   t s h e   r a b s   d r a n   p a   c h e   g e   m o   z h i g   n a   b d a g   g i   m i n g   ' d i   z h e s   b y a   b a r   g y u r   r i g s   ' d i   z h e s   b y a   b a   r u s   n i   ' d i   z h e s   b y a   b a   z a s   n i   ' d i   l t a   b u   z h i g   z a   b d e   b a   d a n g   s d u g   b s n g a l   n i   ' d i   l t a   b u   z h i g   m y o n g   y u n   n i   ' d i   s r i d   c i g   g n a s   t s h e   n i   ' d i   t s a m   z h i g   t h u b   d e   n a s   t s h e   ' p h o s   n a s   c h e   g e   m o   z h i g   t u   s k y e s   d e   n a s   t s h e   ' p h o s   n a s   k y a n g   y a n g   ' d i r   s k y e s = j t i s m a r a %  a m u t r h a m   s a m   e v a C  n m   e v a C  j t +%  e v a C  g o t r a %  e v a m   h r a %  e v a C  s u k h a d u %k h a p r a t i s a Cv e d +  e v a C  c i r a s t h i t i k a %  e v a C  y u cp a r y a n t a %  t a t a [  c y u t o   ' m u t r o p a p a n n a %  t a t a [  c y u t a   i h p y   u p a p a n n a %
 
 
 
 s k y e   b o   d a n g   m i   m a n g   p o s   g a n g   b a = k +r Ga b a %u j a n a m a n u cy a %
 
 
 
 s k y e   b o   m a n g   p o   d g a '   b a = b a h u j a n a p r i y a %
 
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 
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 s k y e   b o   p h a l   p o   c h e ' i = m a h a t o   j a n a k y a s y a 
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 s k y e   b u   d a m   p a = s a t p u r u ca %
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 s k y e   b u   d a n g   p o = p r a t h a m a p u r u ca %
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 s k y e   d g u ' i   b d a g = p r a j p a t i %
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 s k y e d   m o ' i   t s h a l = u d y n a m 
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 s k y e d   m o s   t s h a l   b s r u n g   b a = u d y n a p l a %
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 s k y e d   m o s   t s h a l   l a m   n a g s   ' d a b = u p a v a n a m 
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 s k y e   g n a s   b z h i ' i   m i n g   l a = c a t v r o   y o n a y a %
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 s k y e   g u ' i   b d a g   m o   c h e n   m o   g a ' u   t a   m i = m a h p r a j p a t +  g a u t a m +
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 s k y e   m c h e d   b c u   g n y i s   k y i   m i n g   l a = d v d a [y a t a n n i 
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 s k y e   m c h e d   d r u g = ca d y a t a n a m 
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 s k y e   m c h e d   r n a m s   b s d a m s   p a = s a Cv [t a   y a t a n a i %
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 s k y e r   p a = d r u h a r i d r 
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 s k y e s   b u = p u r u ca %
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 s k y e s   b u   b a r   m a = m a d h y a m a p u r u ca %
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 s k y e s   b u   b y e d   p a ' i   ' b r a s   b u = p u r u ca k r a p h a l a m 
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 s k y e s   b u   c h e n   p o = m a h p u r u ca %
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 s k y e s   b u   c h e n   p o ' i   m t s h a n   s u m   c u   r t s a   g n y i s   k y i   m i n g   l a = d v t r i C[a n m a h p u r u ca l a k ca Gn i 
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 s k y e s   b u   d a m   p a   l a   b r t e n   p a = s a t p u r u cp [r a y a m 
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 s k y e s   b u   ' d u l   b a ' i   k h a   l o   b s g y u r   b a = p u r u ca d a m y a s r a t h i %
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 s k y e s   b u   k h y u   m c h o g = p u r u ca v [ca b h a %
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 s k y e s   b u   m c h o g = u t t a m a p u r u ca %
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 s k y e s   b u   s k y e s   m c h o g = p u r u ca p u Eg a v a %
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 s k y e s   b u s   m a   b y a s   p a = a p a u r u ce y a %
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 s k y e s   k y i   d u s   b t a b   p a = m l g u Ga p a r i k ci p t a %
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 s k y e s   n a s   m y o n g   b a r   ' g y u r   b a = u p a p a d y a   v e d a n +y a m 
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 s k y e s   n a s   y o n g s   s u   m y a   n g a n   l a s   ' d a '   b a = u p a p a d y a   p a r i n i r v y +
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 s k y e s   p a = n a r a %
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 s k y e s   p a = p u r u ca %
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 s k y e s   p a   ' d r a   b a ' i   b u d   m e d = p u r u cn u k [t i s t r +
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 s k y e s   p a ' i   r a b s   k y i   s d e = j t a k a m 
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 s k y e s   p a   m e d   p a r   b u d   m e d   d a n g   l a m   d u   ' g r o   b a = a p u r u ca y   s t r i y m r g a g a m a n a m 
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 s k y e s   p a   n a s   m a   n i n g   d u   g y u r   p a = j t i p a G
a k a %
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 s k y o   b a = u d v e g a %
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 s k y o n = a p a k ca Ga %  ( a p k ca l a %.   a p a k cl a %) 
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 s k y o n   m e d   p a = a c c h i d r a m 
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 s k y o n   n a s   s m r a   b a = kn a v d a %
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 s k y o   s n g o g s   b y e d   p a   ( s k y o   b r n g o g s   b y e d   p a ) = k h o ma n a m   ( k h o mn a m .   u t k o ma n a m ) 
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 s k y u g   b r o   b a = c h a r d i %
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 s k y u r   b a = m l a %
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 s k y u r   r t s i   c h e n   p o = j a m b +r a m .   j a m b h +r a m   ( j a m b +r a %.   j a m b h +r a %) 
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 s k y u   r u   r a = m a l a k a m 
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 s l a r   g r u n g s   p a = p r a t y u c c r a Ga m   ( p r a t y u c c h r a Ga m ) 
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 s l a r   s m r a   b a ' a m   s l a r   z l o s   p a = p r a t y u d +r a y a t i 
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 s l a r   s m r a   b a r   b y a   b a = p r a t i m a n t r a y i t a v y a m 
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 s l e   g d a m s   p a = s a Cb h i n n a v y a  j a n 
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 s l o b   d p o n = c r y a %
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 s l o b   m a   s h i n   t u   d u l   b a   m t h a '   y a s   p a ' i   t s h o g s   m n g a '   b a = a n a n t a [i s y a g a Ga s u v i n +t a %
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 s l o b   p a = [a i k ca %
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 s l o b   p a   y a n g   m a   y i n   m i   s l o b   p a   y a n g   m a   y i n = n a i v a [a i k ca n [a i k ca %
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 s l o n g   b a = y c  
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 s l o n g   b a ' i   p h y i r   d u   d g e   s l o n g = b h i k cu t a   i t i   b h i k cu %
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 s l o n g   b a   p o = u t t h p a k a %
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 s l u   b a = v i s a Cv d a n a m 
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 s l u   b a = v a  c a n 
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 s l u   b a = v i p r a v d a n a m 
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 s l u   b a ' i   c h o s   c a n = m o ca d h a r m i Ga %
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 s m a d   ' c h a l = k G
a r i k a %  ( k a G
a r i k a %) 
 
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 s m a d   g y o g s   d a n g   s t o d   g y o g   s u   b c a s   p a = s n t a r o t t a r a m 
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 s m a d   p a = n i n d 
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 s m a d   p a = n i r g a r h a G+y a m 
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 s m a d   p a = n i n d 
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 s m a d   p a ' a m   s p y o   b a = a v a s d a %
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 s m a d   p a r   b y a   b a = k u t s a n +y a m 
 
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 s m a n = o ca d h i %
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 s m a n   b k u s   t e   b o r   b a = p kt i m u k t a b h a i ca j y a m 
 
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 s m a n   g c e ' u = n e t r i k a m 
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 s m a n   g y i   b l a   b a i   d k  r y a ' i   ' o d = b h a i ca j y a g u r u v a i 
kr y a p r a b h a h 
 
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 s m a n   l j o n g s = g i r i k u  j a %
 
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 s m a n   p a = b h i ca k 
 
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 s m a n   p a = v a i d y a %
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 s m a n   p a = v a i d y a %
 
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 s m a n   p h o r = b h a i ca j y a s a r a v a k a m 
 
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 
 s m a r a [a t r u %
 
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 s n g a g s   k y i   r g y u d   n a s   ' b y u n g   b a ' i   m i n g   l a = m a n t r a n y a v a n i r g a t n i 
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 s n y i n g   p o ' a m   m n g a l = g a r b h a %
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 s n y i n g   p o ' a m   s r a   b a = s r a %
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 s n p a n a m .   s n a p a n a m 
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 s p a n g s   p a ' i   r j e s   s u   p h y o g s   p a = u t k ci p t n u v [t t i %
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 s p r i n = a b h r a m 
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 s p r i n   ' b y u n g = m e g h a s a m b h a v a %
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 s p r i n   g y i   r t s a   b a   n a r   b a r   s n a n g   b a   l a s   c h a r   ' b a b   p a r   r j e s   s u   d p a g   p a = l a m b m b u d a d a r [a n d 
 
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 s p r i n   ' k h r i g s   p a r   s n a n g   b a ' a m   m t h o n g   b a = m e g h o n n a t i d a r [a n t 
 
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 s p r i n   m e d = a n a b h r a k %
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 s p r o   b a = u t s h a %
 
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 s p r o   b a = u t s k
h i %  ( u t s [c i t a %) 
 
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 s p r o   b a ' a m   b r t s o n   p a = a u t s u k y a m   ( u t s u k t a m .   u t s u k y a m ) 
 
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 s p r o s   d a n g   b r a l   b a = n i cp r a p a  c a %
 
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 s p r o s   p a   m e d   p a = a p r a p a  c a %
 
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 s p r u g   p a = d h u n t i 
 
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 s p r u g s   p a ' a m   p h y i   b a = p r a s p h o ma n a m   ( p r a s p o ma n a m ) 
 
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 s p r u l   p a = n i r m i t a %
 
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 s p r u l   p a ' i   s k u = n i r m Ga k y a %
 
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 s p u = r o m a   ( r o m a n ) 
 
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 s p u g = m u s l a g a l v a %
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 s p u   g r i ' i   s o = k s u r a d h r a %
 
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 s p u   l a   ' b a b   p a   d a n g   r u n g   b a = y o g y a m 
 
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 s p u n = b h r t   ( b h r t [) 
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 s p u n g s   p a ' i   d n g o s   p o   m e d   p a ' a m   p h u n g   p o r   g y u r   p a   m a   y i n   p a = n r [+b h v a %  ( n a r [+b h v a %) 
 
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 s p u   r e   r e   n a s   s k y e s   s h i n g   g y a s   s u   ' k h y i l   b a = e k a i k a r o m a p r a d a k ci Gv a r t a %
 
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 s p u   s a   l a   l h u n g   b a   l t a   b u = r o m a p t a %
 
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 s p u   z i n g   z h e s   b y e d   p a = r o m a h a r ca %
 
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 s p y a n   d k a r   n a g   ' b y e s   s h i n g   p a d   m a ' i   ' d a b   m a ' i   m d a n g s   p a   l t a   b u = s i t s i t a k a m a l a [a k a l a n a y a n a %  ( s i t s i t a k a m a l a d a l a [a k a l a n a y a n a %) 
 
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 s p y a n   d r a n g   p a = v h a n a m 
 
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 s p y a n g   ( c e   s p y a n g ) = b h e r u G
a k a %
 
 
 
 s p y a n g   k i = v [k a %
 
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 s p y a n   g s a l   r g y a s = p r a h a s i t a n e t r a %
 
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 s p y a n   m t h o n   m t h i n g   l a   b a ' i   r d z i   m a   l t a   b u = a b h i n +l a n e t r a g o p a k cm 
 
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 s p y a n   p a = a d h y a k ca %
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 s p y a n   r a s   g z i g s   d b a n g   p h y u g = a v a l o k i t e [v a r a %
 
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 s p y a n   r n a m   p a r   d a g   p a = v i [u d d h a n e t r a %
 
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 s p y a n   y a n g s   p a = v i [l a n e t r a %
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 s p y i = s m n y a m 
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 s p y i = s m n y a m 
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 s p y i   b o = m kr d h a n 
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 s p y i   b o   s k y e s = m kr d h a t a %  ( m kr d h a j t a %) 
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 s p y i   c h e n   p o = m a h s m n y a m 
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 s p y i   g t s u g   r n a m   p a r   l t a   b a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = v i l o k i t a m kr d h o   n m a   s a m d h i %
 
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 s p y i ' i   d o n = s a m u d y r t h a %
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 s p y i l   p o ' a m   r t s a   k h a n g = t [Ga k u m+  ( t r i ca k u m+) 
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 s p y i   m o = c a m p a %
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 s p y i n = g a v y a d [
h a %
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 s p y i r   b t a n g   b a = u t s a r g a %
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 s p y i   r t o l   c a n   n a m   k h w a ' a m   b y a   r o g = d h v Ek ca %
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 s p y i s   b r t s a n   p a ' a m   s p y i   r t o l   c h e   b a = p r a g a l b h a d h r cmy a m 
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 s p y i   t h e r = k h l i t y a m 
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 s p y i ' u   t s h u g s = a v a m kr d h a k a %
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 s p y i ' u   t s h u g s = a v a m kr d h a %
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 s p y o   b a = p a r i b h c
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 s p y o d   l a m = +r y p a t h a %
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 s p y o d   l a m   r a b   t u   z h i   b a   p h u n   s u m   t s h o g s   p a = p r a [n t e r y p a t h a s a Cp a n n a %
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 s p y o d   p a = c r i t r a m 
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 s p y o d   p a   d a n g   l d a n   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n = c r i t r a v a t +  n m a   s a m d h i %
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 s p y o d   p a   d m a n   p a   ( d m a n   p a   l a   ' j u g   p a ) = n +c a v [t t i %
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 s p y o d   p a ' i   s t o b s = c a r y b a l a m 
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 s p y o d   p a   m i   g s a l   b a = a p a mu p r a c r a %
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 s p y o d   y u l = g o c a r a %
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 s p y o d   y u l   g y i s   m i   ' p h r o g s   p a = a s a Ch r y a g o c a r a %
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 s p y o d   y u l   r a n   p a r   m t h u n   p a = p r a t i r kp o   g o c a r e Ga 
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 s p y o d   y u l   y o n g s   s u   d a g   p a = g o c a r a p a r i [u d d h a m 
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 s p y o m s   p a ' a m   s m o d   p a = v i k a t t h a n a m   ( v i k a n t h n a m ) 
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 s p y o s   ' a m   b r g y a d   p a ' a m   t s h a r   g c a d   p a   b y a = n i r b h t s i t a %  ( n i r b h a n s i t a %) 
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 s p y u g s   s h i g = p r a v s a y e t   ( p r a v a s a y e t ) 
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 s p [h 
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 s p [h 
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 0h0s p [h 0h08	M	*	C	9	>	0"o02k0"o0a0υ0c h a g s   p a ' a m   z h e n   p a 0υ0FBfT`X^zST
 
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 s r a   b a   n y i d = k h a k k h a ma t v a m 
 
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 s r a   b r k y a n g = k a mh i n a m 
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 s r a   b r k y a n g = k a mh i n a m 
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 s r a   b r k y a n g   b t i n g   b a = k a mh i n s t a r a k a %
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 s r a   b r k y a n g   b t i n g   b a = k a mh i n s t a r a Ga m 
 
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 s r a   b r k y a n g   g d i n g   b a = k a mh i n s t r a Ga m .   k a mh i n a s t r a %
 
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 s r a   b r k y a n g   k y i   g z h i = k a mh i n a v a s t u 
 
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 s r a   b r k y a n g   p h y u n g   b a = u d d h [t a k a mh i n a m 
 
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 s r a b   s k y o g s = [ b ] p r a g r a h a %
 
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 s r a b   s k y o g s = [ a ] r a [m i %
 
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 s r a b   s k y o g s   s a m   s n a   t h a g = r a [m i %
 
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 s r a m = u d r a %
 
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 s r a n   c h u n g = m a s kr a %
 
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 s r a n g   g c i g = p a l a m   e k a m 
 
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 s r a n g   n g a m   k h y a m s = v +t h +  ( v +t h i ) 
 
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 s r a n g   p h y e d = a r d h a p a l a m 
 
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 s r a n   m a = v a r t u l i %
 
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 s r a n   t s h o d = s kp a %
 
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 s r a   r t s i = s a r j a r a s a %
 
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 s r a   r t s i   p h o g = s a r j a r a s a %
 
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 s r a s t a s k a n d h a %  ( p r a s t a s k a n d h a %) 
 
 s r a s t a s k a n d h a %  ( p r a s t a s k a n d h a %) 
 
 0h0s r a s t a s k a n d h a %  ( p r a s t a s k a n d h a %) 0h08	M	0	8	M	$	8	M		(	M	'		  ( *	M	0	8	M	$	8	M		(	M	'		) 0"o0.~0υ0p h r a g   p a   b c u m   p a 0υ0UBTVEtXT
 
 
 
 s r a   z h i n g   b r t a n   p a = d [
h a s r a m 
 
 
 
 s r a cm  ( s r a ct [) 
 
 s r a cm  ( s r a ct [) 
 
 0h0s r a cm  ( s r a ct [) 0h08	M	0	7	M		>	  ( 8	M	0	7	M	$	C	) 0"o0u0υ0' b y i n   p a   p o ' a m   ' b y i n   p a r   b y e d   p a 0υ0`VrSTT|`X`VrSTbVzQT
 
 
 
 s r e   b o ' a m   s t a g   r i ' a m   k h r a   b a ' a m   ' d r e s   p a = [a b a l a m 
 
 
 
 s r e   d a = k r a G
a v a %
 
 
 
 s r e d   m e d   b u ' i   s t o b s = n r y a Ga b a l a m 
 
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 
 s r e d   p a = t [cG
 
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 s r e d   p a   d a n g   b r a l   b a = v +t a t [cGa %
 
 
 
 s r e d   p a   l a s   y o n g s   s u   g r o l   b a = p a r i m u k t a s   t [cGa y 
 
 
 
 s r e g   b l u g   g i   r d z a s = h u t i d r a v y a m 
 
 
 
 s r e g   g o   t s h i g   g o = d a h y a t e 
 
 
 
 s r e g   p a = t i t t i r i %
 
 
 
 s r e g   p a = h a v a n a m 
 
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N
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 s u k h p i   g r e d h [r i t   d u %k h p y a d u %k h s u k h p i   g r e d h [r i t 
 
 s u k h p i   g r e d h [r i t   d u %k h p y a d u %k h s u k h p i   g r e d h [r i t 
 
 0h0s u k h p i   g r e d h [r i t   d u %k h p y a d u %k h s u k h p i   g r e d h [r i t 0h08	A		>	*	?	  	M	0	G	'	>	6	M	0	?	$	>	  &	A			>	*	M	/	&	A			>	8	A		>	*	?	  	M	0	G	'	>	6	M	0	?	$	>	0"o0OjO悦N
N
Nj0υ0z h e n   p a   l a   b r t e n   p a ' i   b d e   b a ' a n g   r u n g   z h e n   p a   l a   b r t e n   p a ' i   s d u g   b s n g a l   y a n g   r u n g   s d u g   b s n g a l   y a n g   m a   y i n   b d e   b a ' a n g   m a   y i n   p a ' a n g   r u n g 0υ0^zSTcVbzST`rVQzV`DbtD^zSTcVbzST`rftBVfcaDbtDftBVfcaDXarSVQzV`DXarST`DbtD
 
 
 
 s u k h p i   k y i k +  d u %k h p y   a d u %k h s u k h p i   k y i k i 
 
 s u k h p i   k y i k +  d u %k h p y   a d u %k h s u k h p i   k y i k i 
 
 0h0s u k h p i   k y i k +  d u %k h p y   a d u %k h s u k h p i   k y i k i 0h08	A		>	*	?	  	>	/	?		@	  &	A			>	*	M	/	&	A			>	8	A		>	*	?	  	>	/	?		?	0"o0j悦N
N
Nj0υ0l u s   k y i   b d e   b a ' a n g   r u n g   l u s   k y i   s d u g   b s n g a l   y a n g   r u n g   s d u g   b s n g a l   y a n g   y a n g   m a   y i n   b d e   b a ' a n g   m a   y i n   p a ' a n g   r u n g 0υ0ctf@rVQzV`DbtDctf@rftBVfcaDbtDftBVfcaDXarSVQzV`DXarST`DbtD
 
 
 
 s u k h p i   n a i ck r a m y [r i t   d u %k h p y a d u %k h s u k h p i   n a i ck r a m y [r i t 
 
 s u k h p i   n a i ck r a m y [r i t   d u %k h p y a d u %k h s u k h p i   n a i ck r a m y [r i t 
 
 0h0s u k h p i   n a i ck r a m y [r i t   d u %k h p y a d u %k h s u k h p i   n a i ck r a m y [r i t 0h08	A		>	*	?	  (	H	7	M		M	0	.	M	/	>	6	M	0	?	$	>	  &	A			>	*	M	/	&	A			>	8	A		>	*	?	  (	H	7	M		M	0	.	M	/	>	6	M	0	?	$	>	0"o0OQ[jOQ[悦N
N
Nj0υ0m n g o n   p a r   ' b y u n g   b a   l a   b r t e n   p a ' i   b d e   b a   y a n g   r u n g   m n g o n   p a r   ' b y u n g   b a   l a   b r t e n   p a ' i   s d u g   b s n g a l   y a n g   r u n g   s d u g   b s n g a l   y a n g   m a   y i n   b d e   b a   y a n g   m a   y i n   p a ' a n g   r u n g 0υ0XD|STb`VtDVcVbzST`rVQzVaDbtDXD|STb`VtDVcVbzST`rftBVfcaDbtDftBVfcaDXarSVQzVaDXarST`DbtD
 
 
 
 s u k h p i   s m i c  d u %k h p y   a d u %k h s u k h p i   s m i c
 
 s u k h p i   s m i c  d u %k h p y   a d u %k h s u k h p i   s m i c
 
 0h0s u k h p i   s m i c  d u %k h p y   a d u %k h s u k h p i   s m i c0h08	A		>	*	?	  8	>	.	?	7	>	  &	A			>	*	M	/	&	A			>	8	A		>	*	?	  8	>	.	?	7	>	0"o0agjag悦N
N
Nj0υ0z a n g   z i n g   d a n g   b c a s   p a ' i   b d e   b a ' a n g   r u n g   z a n g   z i n g   d a n g   b c a s   p a ' i   s d u g   b s n g a l   b a   y a n g   r u n g   s d u g   b s n g a l   b a ' a n g   m a   y i n   b d e   b a ' a n g   m a   y i n   p a ' a n g   r u n g 0υ0_D_rDQDVEfT`rVQzV`DbtD_D_rDQDVEfT`rftBVfcVaDbtDftBVfcV`DXarSVQzV`DXarST`DbtD
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 s u k h   p r a t i p a d   d h a n d h b h i j  
 
 s u k h   p r a t i p a d   d h a n d h b h i j  
 
 0h0s u k h   p r a t i p a d   d h a n d h b h i j  0h08	A		>	  *	M	0	$	?	*	&	M	'	(	M	'	>	-	?		M		>	0"o0jrL0υ0m n g o n   p a r   s h e s   p a   b u l   b a   l a   s l a   b a ' i   l a m 0υ0XD|STbdzfTVtcVcfV`rcX
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 s u k h   p r a t i p a t   k ci p r b h i j  
 
 s u k h   p r a t i p a t   k ci p r b h i j  
 
 0h0s u k h   p r a t i p a t   k ci p r b h i j  0h08	A		>	  *	M	0	$	?	*	$	M		M	7	?	*	M	0	>	-	?		M		>	0"o0jL0υ0m n g o n   p a r   s h e s   p a   m y u r   l a   s l a   b a ' i   l a m 0υ0XD|STbdzfTXtbVcfV`rcX                        
 
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 s u k h v a t +
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 s u k h v a t +
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 0h0s u k h v a t +0h08	A		>	5	$	@	0"o0uijNLu0υ0b d e   b a   c a n 0υ0VQzVES
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 s u k h %
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 s u k h %
 
 0h0s u k h %0h08	A		>		0"o0j0υ0b d e   b a 0υ0VQzV
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 s u k u m r a g t r a %
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 s u k u m r a g t r a %
 
 0h0s u k u m r a g t r a %0h08	A		A	.	>	0		>	$	M	0		0"o0rZߎ0"o0[OGYY8^\t^0υ0s k u   s h i n   t u   g z h o n   m d o g   c a n 0υ0ftdrSOtB^|SXQ|BES
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 s u k [t a k a r m a k r +
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 s u k [t a k a r m a k r +
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 0h0s u k [t a k a r m a k r +0h08	A		C	$		0	M	.		>	0	@	0"o0U\Omi0"o0\OUmi0υ0l e g s   p a r   b y a   b a ' i   l a s   b y e d   p a 0υ0czBfTbVV`rcfVzQT
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 s u k ce t r a m 
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 0h0s u k ce t r a m 0h08	A		M	7	G	$	M	0	.	M	0"o0}Y0u0υ0z h i n g   b z a n g   p o 0υ0^rDV_DT|
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 0h0s u l a b h a %0h08	A	2	-		0"o0f_0"o0	g0υ0r n y e d   s l a   b a ' a m   m o d   p a 0υ0bzQfV`XX|QT
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 s u m a n %
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 s u m a n %
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 0h0s u m a n %0h08	A	.	(	>		0"o0U1z0υ0s n a   m a ' i   m e   t o g 0υ0fX`rXzO|B
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 s u m a t i r e Gu %
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 s u m a t i r e Gu %
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 0h0s u m a t i r e Gu %0h08	A	.	$	?	0	G	#	A		0"o0zfgaUR0υ0b l o   g r o s   z h i   b a   m c h o g 0υ0V|B|f^rVXF|B
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 s u m a t i %  k u m r a b h kt a %
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 0h0s u m a t i %  k u m r a b h kt a %0h08	A	.	$	?		  	A	.	>	0	-	B	$		0"o0Ygaz[z0υ0b z a n g   p o ' i   b l o   g r o s   g z h o n   n u r   g y u r   p a 0υ0V_DT|`rV|B|fB^|SStbBtbT
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 s u m b h a %  ( [u m b h a ) 
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 0h0s u m b h a %  ( [u m b h a ) 0h08	A	.	M	-		  ( 6	A	.	M	-	) 0"o0k[FZ0υ0g n o d   m d z e s 0υ0BS|QX[zf
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 s u m   c h a = t [t +y C[a %
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a %
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a %0h08	A	.	G	0	A	*	0	?	7	#	M	!		0"o0L_q\d\0υ0r i   r a b   k y i   b a n g   r i m 0υ0brbV@rVDbrX                        
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 s u m e r u p a r v a t a r j a v a d   a k a Cp y a c i t t a %
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 s u m e r u p a r v a t a r j a v a d   a k a Cp y a c i t t a %
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 0h0s u m e r u p a r v a t a r j a v a d   a k a Cp y a c i t t a %0h08	A	.	G	0	A	*	0	M	5	$	0	>		5	&			*	M	/		?	$	M	$		0"o0
NRL_0υ0s e m s   r i ' i   r g y a l   p o   r i   r a b   l t a r   m i   s g u l   b a 0υ0fzXfbr`rbcT|brbVcbXrftcV
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 s k ci p [cma m n a m   ( s k ci p [cma s m n ) 
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 0h0s k ci p [cma m n a m   ( s k ci p [cma s m n ) 0h08	>		M	7	?	*	C	7	M		.	>	(	.	M	  ( 8	>		M	7	?	*	C	7	M		8	M	.	>	(	M	) 0"o0T9h0υ0d b a n g   p o r   ' d r i s   p a ' a m   c h e   b z h i   r m a s   p a 0υ0QVDT|`QrfT`XFzV^rbfT
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 s k ci v y a p a d i cm
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 s l a m b h a %
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 s l a m b h a %
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 0h0s l a m b h a %0h08	>	2	.	M	-		0"o0kRcw0"o0RXv0υ0g y a d   k y i   ' d z i n   s t a n g s 0υ0BQ@r`[rSfDf
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 s l a v [k ca %
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 s l o h i t a %
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 0h0s l o h i t a %0h08	>	2	K	9	?	$		0"o0b0"o0
\w0υ0s n a g   g i   g n y e n   m t s h a m s   s a m   p h a ' a m   r g a n   z h u g s 0υ0fBBrBIzSXZXffXU`XbS^tBf
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 s m a n t a k a m 
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 0h0s m a n t a k a m 0h08	>	.	(	M	$		.	M	0"o0яR0υ0n y e r   b s d o g s 0υ0IzbVf|Bf
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 s m a v e d a %
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 0h0s m a v e d a %0h08	>	.	5	G	&		0"o0\Of 0"o0y Q zf֊0υ0s n y a n   t s h i g   g i   r i g   b y e d 0υ0fSZrBBrbrBVzQ
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 s m a v y a %
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 s r t h a v h a %
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 s r t h a v h a %
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Tv0υ0b u   s t o n g   d u   t s h a n g   b a r   ' g y u r   b a ' i   m i n g   l a 0υ0Vtf|DQtZDVb`BtbV`rXrDc
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NuEe0υ0t s h e   r a b s   p h y i   m a ' i   z a g   r n a m s   p a   c h u   l o n   g y i s   b z l o g   b y a   b a ' i   p h y i r 0υ0ZzbVfUrX`r_BbXfTFtc|SBrfV_|BVV`rUrb
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T [z0υ0k u n   t u   t h a   s n y a d   ' d o g s   p a 0υ0@tSOtPfQ`Q|BfT
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 t h a g   z a n g s = v e m a %
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 t h a l   b a ' i   s o l   r i s   g s u m   m t s h a n   c a n = t r i p u G
r a k a c i h n i t a m 
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 t h a l   b a r   ' g y u r = p r a s a Eg a %  p r a s a j y a t e 
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 t h a l   c h e s   p a r   g y u r = a t i p r a s a Eg a %
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 t h a l   g o n g = s k a n d h a %
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 t h a l   g y u r = p r a s a Eg a %
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 t h a l   l c a g = c a p e t a %
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 t h a l   m o   s b y a r = p r a g [h +t  j a l i %
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 t h a l   y a s = e l a d a m 
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 t h a l   y a s = e l a d a %
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 t h a   m a ' i   c h a   d a n g   m t h u n   p a = a v a r a b h g +y a %
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 t h a   m a l   p a = p r k [t a m 
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 t h a m s   c a d   d a n g   l d a n   p a ' i   ' k h o r   g y i   d k y i l   ' k h o r = s a r v n t a C  p a r ca n m a G
a l a m 
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 t h a m s   c a d   d u   ' g r o   b a ' i   l a m   m k h y e n   p a ' i   s t o b s = s a r v a t r a g m a n +p r a t i p a j ( p r a t i p a t ) j  n a 
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 t h a m s   c a d   m k h y e n   p a   n y i d   l a   ' b a b   p a = s a r v a j  t p r a v a Ga %
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 t s h e   r a b s   p h y i   m a ' i   z a g   r n a m s   p a   c h u   l o n   g y i s   b z l o g   b y a   b a ' i   p h y i r = s Cp a r y i k GC  s e t u s a m u d g h t y a   ( s a Cp a r y i k GC  s e t u s a m u d g a t y a ) 
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a v a c o d s i t 
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v a c a r a %  ( t mv a c r a %) 0h0$	>	!	>	5		0		  ( $	>		>	5		>	0		) 0"o0bg0υ0p h e g   r d o b   p a 0υ0UzBb|VT
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a v a %
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Tv0υ0m u   s t e g s   c a n   g y i   b d a g   t u   b r j o d   p a ' i   m i n g   l a 0υ0XtfzBfESBrVQBOtVb|QT`rXrDc
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 0h0t +r t h i k v a s a t h a %  ( t +r t h i k %  a p a s t h a %) 0h0$	@	0	M	%	?		>	5	8	%		  ( $	@	0	M	%	?		>		  	*	8	M	%		) 0"o0	gYSU0υ0m u   s t e g s   c a n   g y i   g n a s 0υ0XtfzBfESBrBSf
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T0υ0m u   s t e g s   p a   l a   y a   m t s h a n   c a n   g y i   m i n g   l a 0υ0XtfzBfTcaXZSESBrXrDc
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Nb0υ0g n y i s   k a   l a   m a   g r u b   p a 0υ0BIrf@cXBtVT
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 u p t t a m a h b h kt a h e t u k a %  s a t t v k h y o   ' s a t t v k h y o   m a n o j  n m a n o j  [c a 
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 0h0u p t t a m a h b h kt a h e t u k a %  s a t t v k h y o   ' s a t t v k h y o   m a n o j  n m a n o j  [c a 0h0		*	>	$	M	$	.	9	>	-	B	$	9	G	$	A			  8	$	M	$	M	5	>		M	/	K	=	8	$	M	$	M	5	>		M	/	K	  .	(	K		M		>	(	M	.	(	K		M		>	6	M		0"o0	gWS'Y.zV	g`
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N0υ0d b u   g t s u g   t o r   d a n g   l d a n   p a 0υ0QVtBYtBO|bQDcST
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N0υ0g l a b   t h a m s   p a 0υ0BVPXfT
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NR0υ0t s h a d   ' d a s 0υ0ZQ`Qf
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k  r y a 0υ0f|DVtSrV{Lqtb
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a l o   n m a   s a m d h i %0h05		M	0	.	#	M	!	2	K	  (	>	.	  8	.	>	'	?		0"o0ё[R*	Nid0W0"o0ё[R*	N'f0υ0r d o   r j e ' i   d k y i l   ' k h o r   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0b|bz`rQ@rc`A|b^zfVV`rOrDDz`[rS
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N0"o0dk 
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 0h0v h i t a p p a %0h05	>	9	?	$	*	>	*		0"o0h0"o0mdjmi0υ0s d i g   p a   s p a n g s   p a ' a m   s b y a n g s   p a 0υ0frBTfDfT`XfDfT
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 v h y r t h a v d +  ( v d y r t h a v d +) 
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 v h y r t h a v d +  ( v d y r t h a v d +) 
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 0h0v h y r t h a v d +  ( v d y r t h a v d +) 0h05	>	9	M	/	>	0	M	%	5	>	&	@	  ( 5	>	&	M	/	>	0	M	%	5	>	&	@	) 0"o0YX֊0υ0p h a   r o l   g y i   d o n   y o d   p a r   s m r a   b a 0υ0Urb|cBrQ|Sa|QTbfV
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 v k 
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 v k 
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 0h0v k 0h05	>		M	0"o00"o0 0υ0n g a g   g a m   t s h i g 0υ0DBBXZrB
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 v k k a l i v i d h v a Cs a n a g a g a n a k a l p o   n m a   s a m d h i %
 
 v k k a l i v i d h v a Cs a n a g a g a n a k a l p o   n m a   s a m d h i %
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 0h0v k k a l i v i d h v a Cs a n a g a g a n a k a l p o   n m a   s a m d h i %0h05	>		M		2	?	5	?	'	M	5		8	(			(		2	M	*	K	  (	>	.	  8	.	>	'	?		0"o0▞bz`	Nid0W0υ0n g a g   g i   s k y o n   r n a m   p a r   ' j i g   p a s   n a m   m k h a '   l t a r   g y u r   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0DBBrf|SbXTb`GrBTfSXXA`cbBtbT^zfVV`rOrDDz`[rS
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 v k y a [e ca %
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 v k y a [e ca %
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 0h0v k y a [e ca %0h05	>		M	/	6	G	7		0"o0eQ 	g0"o0 >\b0υ0t s h i g   g i   ' j u g   g a m   l h a g   m a 0υ0ZrBBr`GtBBXcBX
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 v k y o p a n y s a %
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 v k y o p a n y s a %
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 0h0v k y o p a n y s a %0h05	>		M	/	K	*	(	M	/	>	8		0"o0_e0υ0t s h i g   g i   l h a d 0υ0ZrBBrcQ
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 v l a p a t h a %  ( b l p a t h a %) 
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 v l a p a t h a %  ( b l p a t h a %) 
 
 0h0v l a p a t h a %  ( b l p a t h a %) 0h05	>	2	*	%		  ( ,	>	2	>	*	%		) 0"o0kS0υ0s k r a ' i   ' k h y o n   n a m   b y i s   p a ' i   l a m 0υ0f`rA|SSXVrfT`rcX
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 v l g r a k o mi %
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 v l g r a k o mi %
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 0h0v l g r a k o mi %0h05	>	2	>		M	0		K		?		0"o0k\z0υ0s k r a ' i   r t s e   m o   m t h a '   c h a   s h a s 0υ0f`rbzX|XP``XFdf
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 v l g r a %
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 v l g r a %
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 v m a k a %
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 v m a k a %
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 v m a n a %
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 v m a n a %
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 v n a m 
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 v n a m 
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 0h0v n a m 0h05	>	(	.	M	0"o0T~_0υ0t h a g   r a n 0υ0PBbS
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 v n a p r a s t h a %
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 v n a p r a s t h a %
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 0h0v n a p r a s t h a %0h05	>	(	*	M	0	8	M	%		0"o0E\q\g0υ0n a g s   k h r o d   n a   g n a s   p a 0υ0SBfA|QSBSfT
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 v n a r a %
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 v n a r a %
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 0h0v n a r a %0h05	>	(	0		0"o04s0"o0L_4s0υ0s p r e ' u 0υ0fz`t
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 v n t a d o ca %
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 v n t a d o ca %
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 0h0v n t a d o ca %0h05	>	(	M	$	&	K	7		0"o0dN0"o0N0υ0s k y o n   b s a l   b a 0υ0f|SVfcV
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 v n t +b h a v a %
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 v n t +b h a v a %
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 0h0v n t +b h a v a %0h05	>	(	M	$	@	-	5		0"o0N\O0"o00υ0b s t s a l   b a ' a m   s k y u g s   p a 0υ0VfcV`XftBfT
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 v n t +k [t a m 
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 v n t +k [t a m 
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 0h0v n t +k [t a m 0h05	>	(	M	$	@		C	$	.	M	0"o0md0"o0}q0υ0b s a l   b a ' a m   s b y a n g s   p a 0υ0VfcV`XfDfT
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 v r i t r a s a Cp a n n a %
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 v r i t r a s a Cp a n n a %
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 0h0v r i t r a s a Cp a n n a %0h05	>	0	?	$	M	0	8		*	(	M	(		0"o0wQ^n0υ0b z l o g   p a   p h u n   s u m   t s h o g s   p a 0υ0V_|BTUtSftXZ|BfT
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 v r t i k a m 
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 v r t i k a m 
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 0h0v r t i k a m 0h05	>	0	M	$	?		.	M	0"o0>wu0"o0'Yu0υ0r n a m   ' g r e l 0υ0bX`Bzc
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 v r t t 
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 v r t t 
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 0h0v r t t 0h05	>	0	M	$	M	$	>	0"o0u݅0υ0' t s h o   c h a s 0υ0`Z|Ff
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 v r u G+
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 v r u G+
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 v r ci k a %
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 v r ci k a %
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 0h0v r ci k a %0h05	>	0	M	7	?			0"o0YBf0υ0d b y a r   g y i   d u s 0υ0QVbBrQtf
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 v r ci k v s a %
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 v r ci k v s a %
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 0h0v r ci k v s a %0h05	>	0	M	7	?		>	5	>	8		0"o0Y0W0υ0d b y a r   s a 0υ0QVbf
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 v r ci k +  ( v r ci k ) 
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 v r ci k +  ( v r ci k ) 
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 0h0v r ci k +  ( v r ci k ) 0h05	>	0	M	7	?		@	  ( 5	>	0	M	7	?		>	) 0"o0Yu0"o0u0υ0w a r   s h i   k i 0υ0]bdr@r
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 v r c[my a k l a p a r +cmi d h r a Ga m 
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 v r c[my a k l a p a r +cmi d h r a Ga m 
 
 0h0v r c[my a k l a p a r +cmi d h r a Ga m 0h05	>	0	M	7	>	6	>		M	/		>	2	*	0	@	7	M		?	'	>	0	#	.	M	0"o0Wc^Y'YY^0"o0Blbc^Bftmc0υ0d b y a r   g y i   r a s   c h e n   d u s   m a   y i n   p a r   ' t s h o l   b a   d a n g   ' c h a n g   b a 0υ0QVbBrbfFzSQtfXarSTb`Z|cVQD`FDV
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 v s a n 
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 v s a n 
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 0h0v s a n 0h05	>	8	(	>	0"o0#l0"o0#l0υ0b a g   c h a g s 0υ0VBFBf
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 v s a C  k a l p a y a t i 
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 v s a C  k a l p a y a t i 
 
 0h0v s a C  k a l p a y a t i 0h05	>	8		  	2	M	*	/	$	?	0"o0nU0υ0g n a s   ' c h a '   b a 0υ0BSf`F`V
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 v s t u v i d y   ( v a s t u v i d y ) 
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 v s t u v i d y   ( v a s t u v i d y ) 
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 0h0v s t u v i d y   ( v a s t u v i d y ) 0h05	>	8	M	$	A	5	?	&	M	/	>	  ( 5	8	M	$	A	5	?	&	M	/	>	) 0"o0v[0W0υ0k h y i m   b r t a g   p a ' i   d p y a d 0υ0ArXVbBT`rQTQ
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 v s u d e v a %
 
 v s u d e v a %
 
 0h0v s u d e v a %0h05	>	8	A	&	G	5		0"o0)YP[0υ0n o r   l h a ' i   b u 0υ0S|bc`rVt
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 v s u k i r   n g a r j 
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 v s u k i r   n g a r j 
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 0h0v s u k i r   n g a r j 0h05	>	8	A		?	0	M	(	>		0	>		>	0"o0^s0υ0k l u ' i   r g y a l   p o   n o r   r g y a s 0υ0@t`rbcT|S|bbf
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 v t a p r a t o d a %
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 v t a p r a t o d a %
 
 0h0v t a p r a t o d a %0h05	>	$	*	M	0	$	K	&		0"o0NbWu0υ0g z e r   t h a b s 0υ0B_zbPVf
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 v t s +p u t r +y %
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 v t s +p u t r +y %
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 0h0v t s +p u t r +y %0h05	>	$	M	8	@	*	A	$	M	0	@	/	>		0"o0rP[0υ0g n a s   m a   b u ' i   s d e 0υ0BSfXVt`rfz
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 v t g r a v e d i k   ( v mg r a p e t i k ) 
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 v t g r a v e d i k   ( v mg r a p e t i k ) 
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 0h0v t g r a v e d i k   ( v mg r a p e t i k ) 0h05	>	$	>		M	0	5	G	&	?		>	  ( 5	>		>		M	0	*	G	$	?		>	) 0"o0j
N#lz0"o0j
Nm@b0υ0s g o   k h a n g   s t e n g   g i   b s i l   k h a n g 0υ0f|ADfzDBrVfrcAD
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 v t y a n a c c h i d r a r a j a %
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 v t y a n a c c h i d r a r a j a %
 
 0h0v t y a n a c c h i d r a r a j a %0h05	>	$	>	/	(		M		?	&	M	0	0			0"o0JuX0υ0n y i   z e r   g y i   r d u l 0υ0Ir_zbBrbtc
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 v t y a n a m 
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 v t y a n a m 
 
 0h0v t y a n a m 0h05	>	$	>	/	(	.	M	0"o0zT[0υ0s k a r   k h u n g 0υ0fbAtD
 
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 v t G
a %
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 v y a n a m   ( d h y a n a %.   v a y a n a m ) 
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W^~0"o0}FrJ]
W0υ0s a b   m o s   b s k o r   b a ' a m   r i b   m a s   b s k o r   b a 0υ0fVX|fVf|bV`XbrVXfVf|bV
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+) 
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+) 
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+) 0h05	>		@	  ( 5	>	!	@	) 0"o0IW0"o0܃W0υ0l d u m   r a 0υ0ctXb
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 0h0v +t a r g a b h km i %  ( v i g a t a r g a b h km i %) 0h05	@	$	0	>		-	B	.	?		  ( 5	?		$	0	>		-	B	.	?		) 0"o02k0W0υ0' d o d   c h a g s   d a n g   b r a l   p a ' i   s a 0υ0`Q|QFBfQDVcT`rf
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\w)YSNNƖg0υ0g a n g   g i   t s h e   b c o m   l d a n   ' d a s   k y i s   l h a   d a n g   b c a s   p a ' i   ' j i g   r t e n   t s h o g s   p a r   m k h y e n   p a 0υ0BDBrZzVE|XcS`Qf@rfcQDVEfT`r`GrBbzSZ|BfTbXAzST
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Nߘ 0υ0j i   s k a d   s m r a s   p a   b z h i n   d u   b y e d   p a 0υ0GrfQffTV^rSQtVzQT
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 z a g   p a   d a n g   b c a s   p a ' i   s h e s   p a = s s r a v a j  n a m 
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 z a g   p a   m e d   p a = a n [r a v a %  ( a n s r a v a %) 
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 z a g   p a   m e d   p a ' i   s h e s   p a = a n s r a v a j  n a m 
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 z a g   p a   z a d   p a = k c+Gs r a v a %
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 z a g   p a   z a d   p a   m k h y e n   p a ' i   s t o b s = [r a v a k ca y a b a l a m 
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 z a g   p a   z a d   p a   s h e s   p a = [r a v a k ca y a j  n a m 
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 z a g   p a   z a d   p a   t h a m s   c a d   m k h y e n   p a   l a   m i   ' j i g s   p a = s a r v [r a v a k ca y a j  n a v a i [r a d y a m 
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 z a l   z u l = [v e l u %  ( [v a i l u %) 
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 z a l   z u l = s v e l a %  ( s v a i l a %) 
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 z a   m a = ca G
h a %
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 z a   m a   t o g = s a m u d g a %
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 z a   m a   t o g = k a r a G
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 z a m   z i m = p o m a m 
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 z a m   z i m = h km a m   ( 
km a m .   h a m a m ) 
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 z a n g s = t m r a m 
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 z a n g s   s a m   r d z a   b o = k a mh a k a m 
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 z a n g   y a g = a t y u d g a t a m 
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 z a n g   y a g   /   z a n g s   y a g = a t y u d g a t a %
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 z a n g   z i n g   c u n g   z a d   k y i   p h y i r   r a m   k h a   z a s   c u n g   z a d   k y i   p h y i r = m i ca k i Cc i t k a h e t o %
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 z a n g   z i n g   d a n g   b c a s   p a = s m i ca %
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 z a n g   z i n g   d a n g   b c a s   p a ' i   b d e   b a ' a n g   r u n g   z a n g   z i n g   d a n g   b c a s   p a ' i   s d u g   b s n g a l   b a   y a n g   r u n g   s d u g   b s n g a l   b a ' a n g   m a   y i n   b d e   b a ' a n g   m a   y i n   p a ' a n g   r u n g = s u k h p i   s m i c  d u %k h p y   a d u %k h s u k h p i   s m i c
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 z a n g   z i n g   m e d   p a = n i r m i ca %
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 z a n g   z i n g   m e d   p a   c h o s   s t o n   p a = n i r m i ca d h a r m a d e [a k a %
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 z a n g   z i n g   n g a m   s h a ' a m   z a s = m i c
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 z a r   m a = a t a s +
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 z a r   z e r = m [g a v a m 
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 z a s   ' d a m   p a = v i c i t r h r a t 
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 z h e   s d a n g   m e d   p a ' i   d g e   b a ' i   r t s a   b a = a d v e ca %  k u [a l a m kl a m 
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 z h i   b a = [n t i k a m 
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 z h i   b a = [i v a %
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 z h i   b a = [n t a %
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 z h i   b a = [n t a m 
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 z h i   b a   l e g s = s d h u [a m a %
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 z h i   b a   p a = [i v a %
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 z h i   b a r   m d z a d   p a = [a m i t 
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 z h i   b a   ' t s h o = [n t a r a k ci t a %
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 z h i b   m o r   b r t a g s   p a ' i   m k h a s   p a   d a n g   ' d z a n g s   p a s   r i g   p a = s kk cm a C  n i p u Ga p a G
i t a v i j  a v e d a n +y a %
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 z h i g   m a ' a m   s l o   m a = [kr p a k a %
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 z h i   g n a s = [a m a t h a %  ( [a m a t h ) 
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 z h i   g n a s   d a n g   l h a g   m t h o n g   l a   s o g s   p a ' i   m i n g   l a = [a m a t h a v i p a [y a n %
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 z h i g   n a s   m e d   p a = p r a d h v a Cs b h v a %
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 z h i g   p a ' a m   m e d   p a r   g y u r   b a = u p a r a t a %
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 z h i g   p a ' a m   m i   s n a n g   b a = l u p t a %
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 z h i g   p a r   ' g y u r   b a ' a m   s n y i l   b a = v i [+r y a t e 
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 z h i n g = k ce t r a m 
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 z h i n g   b l a s = k [ci k a r m n t a %
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 z h i n g   b z a n g   p o = s u k ce t r a m 
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 z h i n g   c h u   m a = n a d +m t [k a %
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 z h i n g   g i   s k a b s   s u   m u   t h u g   b r i s   k h r i m s   k y i   s k a b s   s u   n i   b k a '   k h r i m s   b c a ' = m a r y d C  v y a v a s t h p a y a n t i 
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 z h i n g   n g a n   p a = k u k ce t r a m 
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 z h i n g   p a = k r ci k a %
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 z h i n g   p a = k a r m n t i k a %
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 z h i n g   r m o d   p a = k [c+v a l a %
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 z h o = d a d h i 
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 z h o = k a r ca %
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 z h o   k h a   c h u = d a d h i m a G
a %
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 z h o   s h a s   ' t s h o   b a = p a u r u cy a %
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 z h u g s   g l i n g = a Eg r a s t h p a n a [a k a mi k   ( a Eg r e   s t h p a r a m ) 
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 z h u g s   n a s   s a m   r t o g s   n a s = a v a g h y a 
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 z h u g s   p a = p r a t i p a n n a %
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 z h u g s   p a = v y p [t a %  ( v y p r i t t a %.   v y v [t t a %) 
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 z h u g s   p a ' a m   b r t s o n   p a ' a m   s b y a r   b a ' a m   s b y o r   b a = p r a y u k t a %
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 z h u g s   p a ' a m   z h e n   p a ' a m   p h o n g s   p a ' a m   n y o n   m o n g s   p a = v y a s a n a m 
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 z h u g s   p a ' a m   z h o n   p a ' a m   n o n   p a = s a m r k
h a m 
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 z h u g s   s a m   ' p h e n   p a = k ce p a %
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 z h u m   p a = l +n a %
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 z h w a   b a = k h o l a C
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 z i l   g y i s   m n a n   t e   n g e s   p a r   ' b y u n g = a b h i b h ky a n i r y s y a t i 
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 z i l   p a = a v a [y y a b i n d u %
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 z i n   p a ' a m   m t h a r   p h y i n   p a r   r a m   n g e s   p a r   b r g a l   b a = n i s t a r a %  ( n i s t r a %) 
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 z i n   p a ' i   ' b y u n g   b a   c h e n   p o ' i   r g y u   l a s   b y u n g   b a   s e m s   c a n   d u   s t o n   p a   d a n g   s e m s   c a n   d u   m i   s t o n   p a   y i d   d u   ' o n g   b a   d a n g   y i d   d u   m i   ' o n g   b a = u p t t a m a h b h kt a h e t u k a %  s a t t v k h y o   ' s a t t v k h y o   m a n o j  n m a n o j  [c a 
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 z l a   b a = s o m a %
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 z u r   b a = j a 
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 0h0b a d d h a p a r i k a r a %0h0	,	&	M	'	*	0	?		0		0"o0
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 
 0h0b h a r a Ga m 0h0	-	0	#	.	M	0"o0ta}0υ0p h y a n g   p h r u l   l a m   s p u d   p a ' a m   m a   ' d o m   n a   r g y a n   d u   g d a g s 0υ0UDUtccXftQT`XX`Q|XSbSQtBQBf
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 0h0b h a y   p a r i s p h u mo   ' b h kt 0h0	-	/	>	  *	0	?	8	M	+	A		K	=	-	B	$	M	0"o0IQMn0υ0' o d   k y i s   y o n g s   s u   k h y a b   p a ' a m   r g y a s   p a r   g y u r   b a 0υ0`|Q@rfa|DfftAVT`XbfTbBtbT=
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 b h i c r i k a m 
 
 b h i c r i k a m 
 
 0h0b h i c r i k a m 0h0	-	?		>	0	?		.	M	0"o0MO0υ0d r a g   s h u l   s p y o d   p a 0υ0QBdtcf|QT
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 
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 
 0h0b h i p r y i k a %0h0	-	?	*	M	0	>	/	?			0"o0a0υ0d g o n g s   p a ' i 0υ0QB|DfT`r
 
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 
 0h0b h i s a Ck ce p i k a m 0h0	-	?	8			M	7	G	*	?		.	M	0"o0uieur0υ0b s d u s   p a   l a s   g y u r   p a 0υ0VftfTcfBtbT
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 0h0b h o g a %0h0	-	K			0"o0RR0"o0\O0"o0eQ0υ0s g r i m   p a ' a m   ' j u g   p a ' a m   b z o   b a 0υ0frXT`X`GtBT`XV_|V
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 
 0h0b h y a v a k [i k %0h0	-	M	/	5		>	6	?		>		0"o020WPW0υ0b l a   g a b   m e d   p a 0υ0VBVXzQT
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 b h s v a r %
 
 0h0b h s v a r %0h0	-	>	8	M	5	0	>		0"o0IQ)Y0υ0' o d   g s a l 0υ0`|QBfc                        
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 0h0b h +r a %0h0	-	@	0		0"o0gr[rN0"o0gr\uN0υ0p h y u g s   r d z i 0υ0UtBfbr
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h a [a l y a m   ( b r +
h a [a l y a m ) 
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 b [
h a [a l y a m   ( b r +
h a [a l y a m ) 
 
 0h0b [
h a [a l y a m   ( b r +
h a [a l y a m ) 0h0	,	C	"	6	2	M	/	.	M	  ( 	,	M	0	@	"	6	2	M	/	.	M	) 0"o0b:Ru0υ0z u g   r n g u   p h y u n g   b a 0υ0_tBbtUtDV
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 0h0c a m a n a m 0h0		.	(	.	M	0"o0Qp0υ0' t h o r   ' t h u n g 0υ0`P|b`PtD
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 0h0c a y a %0h0		/		0"o0Mz0"o0X0υ0b s a g s   p a 0υ0VfBfT
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 0h0c a cme 0h0		7	M		G	0"o00υ0s m r a s   p a 0υ0f
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 0h0c i t a %0h0		?	$		0"o0Mz0υ0b s a g s   p a 0υ0VfBfT
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 0h0c m a %  ( a g a m a ) 0h0		>	.		  ( 		.	) 0"o0g0υ0' b r a s   b u 0υ0`VfVt
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 0h0c r a s t h a %0h0		>	0	8	M	%		0"o0OOel Q0υ0c h o   g a   l a   g n a s   p a 0υ0F|BcBSfT
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 0h0c r a v i p a n n a %0h0		>	0	5	?	*	(	M	(		0"o0XL0υ0c h o   g a   n y a m s   p a 0υ0F|BIXfT
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 0h0c r y a m u cmi %0h0		>	0	M	/	.	A	7	M		?		0"o0+^b0υ0s l o b   d p o n   g y i   d p e   m k h y u d 0υ0f|VQT|SBrQTzXAtQ
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 0h0c r y a %0h0		>	0	M	/		0"o0?n)R60"o0̎{+^0"o0?͕h0υ0s l o b   d p o n 0υ0f|VQT|S
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a t   ( a c +r Ga d a G
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a t   ( a c +r Ga d a G
a t ) 0h0		@	0	M	#	&	#	M	!	$	>	  ( 		@	0	M	#	&	#	M	!	$	>	) 0"o0ORSO]0"o0ON0υ0d b y u g   p a   g c o d   p a 0υ0QVtBTBE|QT
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 0h0d a r [a m u k h o   n g a r j 0h0	&	0	M	6	.	A		K	  (	>		0	>		>	0"o0bs0υ0k l u ' i   r g y a l   p o   m e   l o n g   g d o n g 0υ0@t`rbcT|Xzc|DBQ|D
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 0h0d a r [a %0h0	&	0	M	6		0"o0P[0υ0m e   l o n g 0υ0Xzc|D
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 0h0d a u   k a l y Ga m 0h0	&	L	  	2	M	/	>	#	.	M	0"o0RU0υ0t h o g   m a r   d g e   b a 0υ0P|BXbQBzV
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 0h0d e y a v k y a m 0h0	&	G	/	5	>		M	/	.	M	0"o0[Y 0"o0ckv0υ0t s h i g   g z u n g   b a ' a m   b t s u n   p a 0υ0ZrBB_tDV`XVYtST
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 0h0d e [a n p r t i h r y a m 0h0	&	G	6	(	>	*	M	0	>	$	?	9	>	0	M	/	.	M	0"o0:yYe*0"o0l*0υ0k u n   b r j o d   p a ' i   c h o   ' p h r u l 0υ0@tSVb|QT`rF|`Utc
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 0h0d h e y t i [a y a %0h0	'	G	/	>	$	?	6	/		0"o0-NI0"o0SI0υ0b s g y u r   d u   r u n g   b a 0υ0VftbQtbtDV
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 0h0d h i p a t e y a %0h0	'	?	*	$	G	/		0"o0MO0υ0d b a n g   d u   ' g y u r   b a ' a m   d b a n g   d u   b y a   b a 0υ0QVDQt`BtbV`XQVDQtVV
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 0h0d h m n a %0h0	'	M	.	>	(		0"o090υ0s b o s   p a 0υ0f|fT
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 0h0d h u n t i 0h0	'	A	(	>	$	?	0"o0b0υ0s p r u g   p a 0υ0ftBT
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 0h0d h r a Ga   m u d r   n m a   s a m d h i %0h0	'	>	0	#	  .	A	&	M	0	>	  (	>	.	  8	.	>	'	?		0"o0=~cpS	Nid0W0"o0@<\pS	N'f0υ0p h y a g   r g y a   y o n g s   s u   ' d z i n   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0UBba|Dfft`[rST^zfVV`rOrDDz`[rS
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 d h r a G+
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 0h0d h r a G+0h0	'	>	0	#	@	0"o0c>wk0υ0k u n   ' d z i n   m a 0υ0@tS`[rSX
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 d h r d h e y a l a k ca Ga s a m b a n d h a %
 
 d h r d h e y a l a k ca Ga s a m b a n d h a %
 
 0h0d h r d h e y a l a k ca Ga s a m b a n d h a %0h0	'	>	0	>	'	G	/	2		M	7	#	8	.	M	,	(	M	'		0"o0c@bcvvl\0υ0g z h i   d a n g   b r t e n   p a ' i   m t s h a n   n y i d   k y i   (   k y i s   )   ' b r e l   b a 0υ0B^rQDVbzST`rXZSIrQ@r( @rf) `VzcV
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 d i k a r m i k a %
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 d i k a r m i k a %
 
 0h0d i k a r m i k a %0h0	&	?		0	M	.	?			0"o0Rmi0υ0l a s   d a n g   p o   p a 0υ0cfQDT|T
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 
 0h0d i t y a g a r b h a %0h0	&	?	$	M	/		0	M	-		0"o0eυ0υ0s kr y a   d a n g   m a   ' d o m   n a   n y i   m a ' i   s n y i n g   p o   ( ' d o m   n a   g n y i   g d u g   s n y i n g   p o ) 0υ0fqtbaQDX`Q|XSIrX`rfrDT|  ( `Q|XSIrBQtBfrDT|) 
 
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 d r i y a t e 
 
 0h0d r i y a t e 0h0	&	M	0	?	/	$	G	0"o0le0υ0g u s   p a r   b y e d   p a 0υ0BtfTbVzQT
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 d n a v i j  n a m 
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 d n a v i j  n a m 
 
 0h0d n a v i j  n a m 0h0	&	>	(	5	?		M		>	(	.	M	0"o0?@X0"o0WcX0υ0l e n   p a ' i   r n a m   p a r   s h e s   p a 0υ0czST`rbXTbdzfT
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 d +n a v a %
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 
 0h0d +n a v a %0h0	&	@	(	5		0"o0N1Y0υ0n y e s   d m i g s 0υ0IzfQXrBf
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 d +p t a [i r a [c e l o p a m a %
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 d +p t a [i r a [c e l o p a m a %
 
 0h0d +p t a [i r a [c e l o p a m a %0h0	&	@	*	M	$	6	?	0	6	M		G	2	K	*	.		0"o0Y-kpcq0"o0YQecq0υ0m g o   d a n g   g o s   l a   m e   ' b a r   b a   l t a   b u 0υ0XB|QDB|fcXz`VbVcVt
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 d +p t a %
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 0h0d +p t a %0h0	&	@	*	M	$		0"o00q0υ0' b a r 0υ0`Vb
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 d +p t %  k m %
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 d +p t %  k m %
 
 0h0d +p t %  k m %0h0	&	@	*	M	$	>		  	>	.	>		0"o02kw0q0υ0' d o d   p a   r n a m s   k u n   t u   ' b a r   b a 0υ0`Q|QTbXf@tSOt`VbV
 
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 g a c c h a 
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 g a c c h a 
 
 0h0g a c c h a 0h0			M		0"o0O0υ0t s h u r   s h o g 0υ0Ztbd|B
 
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 g a c c h a t i 
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 g a c c h a t i 
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 0h0g a c c h a t i 0h0			M		$	?	0"o0O0υ0' o n g 0υ0`|D
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 g a m a n i r g a m a u 
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 g a m a n i r g a m a u 
 
 0h0g a m a n i r g a m a u 0h0		.	(	?	0	M		.	L	0"o0OS0"o0OS0υ0' o n g   b a   d a n g   ' g r o   b a 0υ0`|DVQD`B|V
 
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 g a m a y a m n a s   t i cmh a t i   ( g a m a y a m a n a   t i cmh a t i ) 
 
 g a m a y a m n a s   t i cmh a t i   ( g a m a y a m a n a   t i cmh a t i ) 
 
 0h0g a m a y a m n a s   t i cmh a t i   ( g a m a y a m a n a   t i cmh a t i ) 0h0		.	/	.	>	(	8	M	$	?	7	M	 	$	?	  ( 		.	/	.	(	  $	?	7	M	 	$	?	) 0"o0_BfOO0υ0s d o d   c i n g   ' d u g 0υ0f|QErD`QtB
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 
 g a m a y a s v a 
 
 0h0g a m a y a s v a 0h0		.	/	8	M	5	0"o0_Bf0υ0s d o d   c i g 0υ0f|QErB
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 0h0g a m a %0h0		.		0"o0P0"o0?+T0υ0l u n g 0υ0ctD
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 0h0g a m a %0h0		.		0"o0VYe0υ0l u n g 0υ0ctD
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 g a m a %  p u Gy a n i d h n n m 
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 g a m a %  p u Gy a n i d h n n m 
 
 0h0g a m a %  p u Gy a n i d h n n m 0h0		.		  *	A	#	M	/	(	?	'	>	(	>	(	>	.	M	0"o0yυ9h0"o0yυhV0υ0b s o d   n a m s   k y i   g t e r   r n a m s   k y i   g z h i 0υ0Vf|QSXf@rBOzbbXf@rB^r
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 0h0g a m i k a %0h0		.	?			0"o0O0υ0' o n g s   p a 0υ0`|DfT
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 0h0g a n t u k a %0h0		(	M	$	A			0"o0[0υ0g l o   b u r   d u   ' o n g s   p a ' a m   g l o   s k y e s   (   b l o   s k y e s   )   s a m   t h o r   b u 0υ0B|( V|) VtbQt`|DfT`XB|fzf( V|fzf) fXP|bVt
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 0h0g a n t u k a %0h0		(	M	$	A			0"o0[P0υ0b l o   b u r   d u   ' o n g s   p a 0υ0V|VtbQt`|DfT
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 0h0g a t a p h a l a m 0h0		$	+	2	.	M	0"o0rsg0"o00RKb0υ0' b r a s   b u   l a g   t u   ' o n g s   p a ' a m   t h o b   p a 0υ0`VfVtcBOt`|DfT`XP|VT
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 0h0g h t a %0h0		>	$		0"o0Zh`0υ0k u n   n a s   m n a r   s e m s   p a 0υ0@tSSfXSbfzXf
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 0h0g n e y +0h0		M	(	G	/	@	0"o0qgWS0υ0m e ' i   p h y o g s 0υ0Xz`rU|Bf
 
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 
 0h0g r a h a %0h0		M	0	9		0"o0Wb0υ0k u n   t u   ' d z i n   p a 0υ0@tSOt`[rST
 
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 
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 
 0h0g m +0h0		>	.	@	0"o0_Q0"o0_O0υ0p h y i   m a ' a m   p h y i s   ' b y u n g   b a 0υ0UrX`XUrf`VtDV
 
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 
 0h0g r a m 0h0		>	0	.	M	0"o0[0υ0k h y i m 0υ0ArX
 
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 
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 
 0h0g r a %0h0		>	0		0"o0?=O0υ0y i d   y a l 0υ0arQac
 
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h +k a r i cy m i 
 
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h +k a r i cy m i 
 
 0h0g 
h +k a r i cy m i 0h0		>	"	@		0	?	7	M	/	>	.	?	0"o0}lx0"o0\Olx0"o0N}0υ0d a m   p o r   b y e d   p a ' a m   s r a   b a r   b y e d   p a 0υ0QXT|bVzQT`XfVbVzQT
 
 
 
 h a r a Ga m 
 
 h a r a Ga m 
 
 0h0h a r a Ga m 0h0	9	0	#	.	M	0"o0S0"o0W0"o0c0υ0l e n   p a ' a m   ' d z i n   p a 0υ0czST`X`[rST
 
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 
 h a v a n +y a %
 
 h a v a n +y a %
 
 0h0h a v a n +y a %0h0	9	5	(	@	/		0"o0a^e0υ0k u n   t u   s b y i n   p a ' i   ' o s   s u   g y u r   b a 0υ0@tSOtfrST`r`|fftBtbV
 
 
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 h i t u G
i k a %
 
 h i t u G
i k a %
 
 0h0h i t u G
i k a %0h0	9	?	$	A	#	M	!	?			0"o0Mǆ0υ0s b r u l   k h a s   b s d i g s   p a 0υ0ftcAfVfrBfT
 
 
 
 h o   s v i t   ( e h o   s v i t ) 
 
 h o   s v i t   ( e h o   s v i t ) 
 
 0h0h o   s v i t   ( e h o   s v i t ) 0h0	9	K	  8	M	5	?	$	M	  ( 	9	K	  8	M	5	?	$	M	) 0"o0֖6q0"o0g/f0υ0' o n   t e ' a m   d e   s t e 0υ0`|SOz`XQzfz
 
 
 
 h r +k y a m 
 
 h r +k y a m 
 
 0h0h r +k y a m 0h0	9	M	0	@		M	/	.	M	0"o0!qZa0υ0n g o   t s h a   m e d   p a 0υ0D|ZXzQT
 
 
 
 h u t i d r a v y a m 
 
 h u t i d r a v y a m 
 
 0h0h u t i d r a v y a m 0h0	9	A	$	?	&	M	0	5	M	/	.	M	0"o0qLpKNir0υ0s r e g   b l u g   g i   r d z a s 0υ0fzBVtBBrbf
 
 
 
 h r a k a %
 
 h r a k a %
 
 0h0h r a k a %0h0	9	>	0			0"o0Pߘ0υ0s n y o d   c i n g   s t o b   p a 0υ0f|QErDf|VT
 
 
 
 h r e   g [d d h i r   b h a v a t i 
 
 h r e   g [d d h i r   b h a v a t i 
 
 0h0h r e   g [d d h i r   b h a v a t i 0h0	9	>	0	G	  	C	&	M	'	?	0	M	-	5	$	?	0"o0ߘsaT0υ0k h a   z a s   l a   b r k a m   p a r   ' g y u r 0υ0A_fcVbXTb`Btb
 
 
 
 h r e   p r a t i k kl a s a Cj  
 
 h r e   p r a t i k kl a s a Cj  
 
 0h0h r e   p r a t i k kl a s a Cj  0h0	9	>	0	G	  *	M	0	$	?		B	2	8			M		>	0"o0eߘU`0υ0z a s   l a   m i   ' p h r o d   p a ' i   ' d u   s h e s 0υ0_fcXr`U|QT`r`Qtdzf
 
 
 
 h r y a p d a k r o h +  ( a h a r y a p d a k r o h +) 
 
 h r y a p d a k r o h +  ( a h a r y a p d a k r o h +) 
 
 0h0h r y a p d a k r o h +  ( a h a r y a p d a k r o h +) 0h0	9	>	0	M	/	*	>	&		>	0	K	9	@	  ( 	9	0	M	/	*	>	&		>	0	K	9	@	) 0"o0{v+s^0υ0r t s a   b a   ' b y u n g   b a   l a   ' d u g   p a 0υ0bV`VtDVc`QtBT
 
 
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 j a v a Cj a v a s a m p a n n a %  ( j v a Cj a v a s a m p a n n a %) 
 
 j a v a Cj a v a s a m p a n n a %  ( j v a Cj a v a s a m p a n n a %) 
 
 0h0j a v a Cj a v a s a m p a n n a %  ( j v a Cj a v a s a m p a n n a %) 0h0		5			5	8	.	>	*	(	M	(		  ( 		>	5			5	8	.	>	*	(	M	(		) 0"o0	g_O0υ0' o n g   b a   d a n g   ' g r o   b a r   g y u r   b a 0υ0`|DVQD`B|VbBtbV                        
 
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 j  e n d r i y a m 
 
 j  e n d r i y a m 
 
 0h0j  e n d r i y a m 0h0		M		G	(	M	&	M	0	?	/	.	M	0"o0]w9h0υ0k u n   s h e s   p a ' i   d b a n g   p o 0υ0@tSdzfT`rQVDT|
 
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 j  e y 
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 j  e y 
 
 0h0j  e y 0h0		M		G	/	>	0"o0hTw0"o0YYeN0υ0k u n   t u   s h e s   p a r   b y a   b a 0υ0@tSOtdzfTbVV
 
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 j  c i t t e n a 
 
 j  c i t t e n a 
 
 0h0j  c i t t e n a 0h0		M		>		?	$	M	$	G	(	0"o0ga_0"o0SwKN_0υ0s h e s   p a r   b y a   b a r   s e m s   p a 0υ0dzfTbVVbfzXfT
 
 
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 j  k a r a %
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 j  k a r a %
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 0h0j  k a r a %0h0		M		>		0		0"o0OUee0"o0OUe_}T0υ0b k a '   b z h i n   b y e d   p a 0υ0V@`V^rSVzQT
 
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 j  m   r g a y a t i 
 
 j  m   r g a y a t i 
 
 0h0j  m   r g a y a t i 0h0		M		>	.	>	0	>		/	$	?	0"o0nf_w0υ0k u n   s h e s   p a   t h o b   p a r   b y e d 0υ0@tSdzfTP|VTbVzQ
 
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 j  p a n +y 
 
 j  p a n +y 
 
 0h0j  p a n +y 0h0		M		>	*	(	@	/	>	0"o0Mw0"o0ONYYeN0υ0k u n   t u   s h e s   p a r   b y e d   p a 0υ0@tSOtdzfTbVzQT
 
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 j  p a y e t 
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 j  p a y e t 
 
 0h0j  p a y e t 0h0		M		>	*	/	G	$	M	0"o0Mw0υ0k u n   s h e s   p a r   g y i s   s h i g 0υ0@tSdzfTbBrfdrB
 
 
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 j  t a k a u G
i n y a 
 
 j  t a k a u G
i n y a 
 
 0h0j  t a k a u G
i n y a 0h0		M		>	$		L	#	M	!	?	(	M	/	0"o0?傍asY0υ0k u n   s h e s   k a u G
i n y 0υ0@tSdzf@}NrI
 
 
 
 j  t v +n d r i y a m 
 
 j  t v +n d r i y a m 
 
 0h0j  t v +n d r i y a m 0h0		M		>	$	>	5	@	(	M	&	M	0	?	/	.	M	0"o0wQw9h0υ0k u n   s h e s   p a   d a n g   l d a n   p a ' i   d b a n g   p o 0υ0@tSdzfTQDcST`rQVDT|
 
 
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 j  v i h e mh a n a m   ( a n y a v d a v i h e mh a n a m ) 
 
 j  v i h e mh a n a m   ( a n y a v d a v i h e mh a n a m ) 
 
 0h0j  v i h e mh a n a m   ( a n y a v d a v i h e mh a n a m ) 0h0		M		>	5	?	9	G	 	(	.	M	  ( 	(	M	/	5	>	&	5	?	9	G	 	(	.	M	) 0"o0U` Ye0υ0b s g o   b a   b c a g   p a 0υ0Vf|VVEBT
 
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 j  v y k a r a Ga m 
 
 j  v y k a r a Ga m 
 
 0h0j  v y k a r a Ga m 0h0		M		>	5	M	/	>		0	#	.	M	0"o0:y0υ0s h e s   p a   b r d a   s p r o d   p a 0υ0dzfTVbf|QT
 
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 j n e y a %
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 j n e y a %
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 0h0j n e y a %0h0		>	(	G	/		0"o0Uo0"o0fo0υ0c a n g   s h e s   p a 0υ0EDdzfT
 
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 
 0h0j +v a v i p a n n a %0h0		@	5	5	?	*	(	M	(		0"o0X}T0υ0' t s h o   b a   n y a m s   p a 0υ0`Z|VIXfT
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 k a r a %  ( g a r a %) 
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 k a r a %  ( g a r a %) 
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 0h0k a r a %  ( g a r a %) 0h0		0		  ( 		0		) 0"o0QU0"o0QU0"o0Q0W0υ0b y u n g   k h u n g s   s a m   ' b y u n g   g n a s 0υ0`VtDAtDffX`VtDBSf
 
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 k a r ca y a t i 
 
 k a r ca y a t i 
 
 0h0k a r ca y a t i 0h0		0	M	7	/	$	?	0"o0ψ_0υ0t s h u r   ' d r e n 0υ0Ztb`QzS
 
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 k a r ca Ga m 
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 k a r ca Ga m 
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 0h0k a r ca Ga m 0h0		0	M	7	#	.	M	0"o0Sˊ0υ0d g u g   p a 0υ0QBtBT
 
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 k a r ca Ga m 
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 0h0k a r ca Ga m 0h0		0	M	7	#	.	M	0"o06e0υ0d r a n g   b a 0υ0QDV
 
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 k a s m i k a m 
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 k a s m i k a m 
 
 0h0k a s m i k a m 0h0		8	M	.	?		.	M	0"o0_6q0"o0!q1uu0υ0' p h r a l   l a m   g l o   b u r   r a m   g y i   n a ' a m   r g y u   m e d   p a r   ' b y u n g   b a 0υ0`UccXV|VtbbXBrS`X`BtXzQTb`VtDV
 
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 k a  c u k a m   ( a cmu  c a k a m ) 
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 k a  c u k a m   ( a cmu  c a k a m ) 
 
 0h0k a  c u k a m   ( a cmu  c a k a m ) 0h0			M		A		.	M	  ( 	7	M		A		M			.	M	) 0"o06^0υ0r g y a   c a n g 0υ0bED
 
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 k h y n a m 
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 0h0k h y n a m 0h0		M	/	>	(	.	M	0"o0S0υ0g t a m   r g y u d 0υ0BOXbtQ
 
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 k i Cc a n y y a t a n a m 
 
 k i Cc a n y y a t a n a m 
 
 0h0k i Cc a n y y a t a n a m 0h0		?			(	M	/	>	/	$	(	.	M	0"o0!q@b	gU)Y0υ0c i   y a n g   m e d   p a ' i   s k y e   m c h e d 0υ0EraDXzQT`rfzXFzQ
 
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 k i Cc a n y y a t a n a m 
 
 k i Cc a n y y a t a n a m 
 
 0h0k i Cc a n y y a t a n a m 0h0		?			(	M	/	>	/	$	(	.	M	0"o0!q@b	gU0υ0c i   y a n g   m e d   p a ' i   s k y e   m c h e d 0υ0EraDXzQT`rfzXFzQ
 
 
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 k o ma y e t 
 
 k o ma y e t 
 
 0h0k o ma y e t 0h0		K		/	G	$	M	0"o0Ne0υ0' c h a g   t u   ' j u g   p a 0υ0`FBOt`GtBT
 
 
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 k r a m a Ga m   ( b r a m a Ga m ) 
 
 k r a m a Ga m   ( b r a m a Ga m ) 
 
 0h0k r a m a Ga m   ( b r a m a Ga m ) 0h0		M	0	.	#	.	M	  ( 	,	M	0	.	#	.	M	) 0"o0M0υ0g n o n   p a 0υ0BS|ST
 
 
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 k r u cme n a   n a   p r a t y k r o cma v y a m   ( k r o ct o n a   n a   p r a t y k r o cma v y a m ) 
 
 k r u cme n a   n a   p r a t y k r o cma v y a m   ( k r o ct o n a   n a   p r a t y k r o cma v y a m ) 
 
 0h0k r u cme n a   n a   p r a t y k r o cma v y a m   ( k r o ct o n a   n a   p r a t y k r o cma v y a m ) 0h0		M	0	A	7	M		G	(	  (	  *	M	0	$	M	/	>		M	0	K	7	M		5	M	/	.	M	  ( 		M	0	K	7	M	$	K	(	  (	  *	M	0	$	M	/	>		M	0	K	7	M		5	M	/	.	M	) 0"o0Nu
Naԏu0υ0g s h e   y a n g   s l a r   m i   g s h e   b a r   b y a 0υ0BdzaDfbXrBdzVbV
 
 
 
 k r m a y a t i 
 
 k r m a y a t i 
 
 0h0k r m a y a t i 0h0		M	0	>	.	/	$	?	0"o0\OMO0υ0g n o n   p a r   b y e d   p a 0υ0BS|STbVzQT
 
 
 
 k u  c a n a m   ( a k u  c a n a m ) 
 
 k u  c a n a m   ( a k u  c a n a m ) 
 
 0h0k u  c a n a m   ( a k u  c a n a m ) 0h0		A		M		(	.	M	  ( 		A		M		(	.	M	) 0"o0H\0υ0b s k u m   p a 0υ0VftXT
 
 
 
 k l i k a %
 
 k l i k a %
 
 0h0k l i k a %0h0		>	2	?			0"o0!qe0"o0!qg{0υ0d u s   c h a d   p a   m e d   p a 0υ0QtfFQTXzQT
 
 
 
 k r a %
 
 k r a %
 
 0h0k r a %0h0		>	0		0"o0v0"o0bv0"o0w0υ0r n a m   p a ' a m   b y a d   b z h i n   n a m   t s h u l 0υ0bXT`XVQV^rSSXZtc
 
 
 
 k r b h i n i r h r o   n m a   s a m d h i %
 
 k r b h i n i r h r o   n m a   s a m d h i %
 
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Ng	N'f0υ0n a m   m k h a '   l t a r   c h a g s   p a   m e d   p a s   r n a m   p a r   g r o l   z h i n g   g o s   p a   m e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0SXXA`cbFBfTXzQTfbXTbB|c^rDB|fTXzQT^zfVV`rOrDDz`[rS                        
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 
 l e k h y a c i t r i t e v a   d a r [a n +y a %
 
 0h0l e k h y a c i t r i t e v a   d a r [a n +y a %0h0	2	G		M	/		?	$	M	0	?	$	G	5	  &	0	M	6	(	@	/		0"o0}YwYTcku0υ0b u   d o n   d u   b r i s   p a   b z h i n   d u   b l t a   n a   s d u g   p a 0υ0VtQ|SQtVrfTV^rSQtVcSftBT
 
 
 
 l e k h y a %  ( l e k h y o .   a l e k h o ) 
 
 l e k h y a %  ( l e k h y o .   a l e k h o ) 
 
 0h0l e k h y a %  ( l e k h y o .   a l e k h o ) 0h0	2	G		M	/		  ( 	2	G		M	/	K	.   	2	G		K	) 0"o0`N0"o0_`0υ0' g y o d   p a   d a n g   y i d   l a   g c a g s   p a ' i   r n a m   g r a n g s 0υ0`B|QTQDarQcBEBfT`rbXBDf
 
 
 
 l i %
 
 l i %
 
 0h0l i %0h0	2	?		0"o0\n0υ0y u r   p h r a n 0υ0atbUS
 
 
 
 l i Eg i t a m 
 
 l i Eg i t a m 
 
 0h0l i Eg i t a m 0h0	2	?		M		?	$	.	M	0"o0b0υ0' k h y u d   p a 0υ0`AtQT
 
 
 
 l o k a k a r o   n m a   s a m d h i %
 
 l o k a k a r o   n m a   s a m d h i %
 
 0h0l o k a k a r o   n m a   s a m d h i %0h0	2	K			0	K	  (	>	.	  8	.	>	'	?		0"o0\Of	N'f0υ0s n a n g   b a r   b y e d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0fDVbVzQT^zfVV`rOrDDz`[rS
 
 
 
 l o k a l a b d h a %
 
 l o k a l a b d h a %
 
 0h0l o k a l a b d h a %0h0	2	K		2	,	M	'		0"o0_oa0υ0s n a n g   b a   t h o b   p a 0υ0fDVP|VT
 
 
 
 l o k a s u v e g a d h v a j a %
 
 l o k a s u v e g a d h v a j a %
 
 0h0l o k a s u v e g a d h v a j a %0h0	2	K		8	A	5	G		'	M	5			0"o0sRRb^0υ0s n a n g   b a   s h u g s   m c h o g   r g y a l   m t s h a n 0υ0fDVdtBfXF|BbcXZS
 
 
 
 l o k a v [d d h i %
 
 l o k a v [d d h i %
 
 0h0l o k a v [d d h i %0h0	2	K		5	C	&	M	'	?		0"o0_'Yoa0"o0_aaǌ0υ0s n a n g   b a   m c h e d   p a 0υ0fDVXFzQT
 
 
 
 l o k a %
 
 l o k a %
 
 0h0l o k a %0h0	2	K			0"o0f0υ0s n a n g   b a 0υ0fDV
 
 
 
 l o k a %
 
 l o k a %
 
 0h0l o k a %0h0	2	K			0"o0f0υ0s n a n g   b a 0υ0fDV
 
 
 
 l o k i t a %  ( l o k a n t a %) 
 
 l o k i t a %  ( l o k a n t a %) 
 
 0h0l o k i t a %  ( l o k a n t a %) 0h0	2	K		?	$		  ( 	2	K		(	M	$		) 0"o0nf0"o0MR0υ0k u n   t u   l t a   b a ' a m   m d u n   d u   l t a   b a 0υ0@tSOtcV`XXQtSQtcV
 
 
 
 l o p a %  ( a l a u p a %) 
 
 l o p a %  ( a l a u p a %) 
 
 0h0l o p a %  ( a l a u p a %) 0h0	2	K	*		  ( 	2	L	*		) 0"o0vd0υ0k h a m 0υ0AX
 
 
 
 l u %
 
 l u %
 
 0h0l u %0h0	2	A		0"o0(g0W܃0υ0m o n   p a ' i   d o   b a 0υ0X|ST`rQ|V
 
 
 
 l b k%
 
 l b k%
 
 0h0l b k%0h0	2	>	,	B		0"o0k0υ0k u   b a 0υ0@tV
 
 
 
 l +
h a m 
 
 l +
h a m 
 
 0h0l +
h a m 0h0	2	@	"	.	M	0"o0U\S0υ0g y a s   b r k y a n g   b a 0υ0BafVbDV
 
 
 
 m a l a k a m 
 
 m a l a k a m 
 
 0h0m a l a k a m 0h0	.	2		.	M	0"o0q\g0"o0uP[0υ0s k y u   r u   r a 0υ0ftbtb
 
 
 
 m a n t r a y a t e   s m a 
 
 m a n t r a y a t e   s m a 
 
 0h0m a n t r a y a t e   s m a 0h0	.	(	M	$	M	0	/	$	G	  8	M	.	0"o0JT}vc0"o0JT}v0υ0b k a '   s t s a l   p a ' a m   s m r a s   p a ' a m   b o d   p a 0υ0V@`fcT`XffT`XV|QT
 
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 m i ca k i Cc i t k a h e t o %
 
 m i ca k i Cc i t k a h e t o %
 
 0h0m i ca k i Cc i t k a h e t o %0h0	.	?	7		?			?	$	M		9	G	$	K		0"o0p\ir0"o0p NޞUߘ0υ0z a n g   z i n g   c u n g   z a d   k y i   p h y i r   r a m   k h a   z a s   c u n g   z a d   k y i   p h y i r 0υ0_D_rDEtD_Q@rUrbbXA_fEtD_Q@rUrb
 
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 m i ca k i Cc i t k v a v d a %
 
 m i ca k i Cc i t k v a v d a %
 
 0h0m i ca k i Cc i t k v a v d a %0h0	.	?	7		?			?	$	M		>	5	5	>	&		0"o0pߘEeYec0υ0z a s   c u n g   z a d   k y i   p h y i r   s t o n   p o 0υ0_fEtD_Q@rUrbf|ST|
 
 
 
 m i c
 
 m i c
 
 0h0m i c0h0	.	?	7	>	0"o00"o0ߘ0"o00υ0z a n g   z i n g   n g a m   s h a ' a m   z a s 0υ0_D_rDDXd`X_f
 
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 m l a v e t a s a %
 
 m l a v e t a s a %
 
 0h0m l a v e t a s a %0h0	.	M	2	5	G	$	8		0"o0xg0υ0s t a r   b u 0υ0fbVt
 
 
 
 m l a %
 
 m l a %
 
 0h0m l a %0h0	.	M	2		0"o00υ0s k y u r   b a 0υ0ftbV
 
 
 
 m n t a %
 
 m n t a %
 
 0h0m n t a %0h0	.	M	(	>	$		0"o01z0"o00υ0g r a g s   p a ' a m   b r j o d   p a 0υ0BBfT`XVb|QT
 
 
 
 m n y a %
 
 m n y a %
 
 0h0m n y a %0h0	.	M	(	>	/		0"o0S#0"o0VxQ0υ0m a n   n g a g 0υ0XSDB
 
 
 
 m r a t +r t h o   n g a r j 
 
 m r a t +r t h o   n g a r j 
 
 0h0m r a t +r t h o   n g a r j 0h0	.	M	0	$	@	0	M	%	K	  (	>		0	>		>	0"o0^U\S%RP[s0υ0k l u ' i   r g y a l   p o   a   m r a ' i   b u 0υ0@t`rbcT|hX`rVt
 
 
 
 m t y a %
 
 m t y a %
 
 0h0m t y a %0h0	.	>	$	M	/		0"o00υ0b l o n   p o 0υ0V|ST|
 
 
 
 m [a y a %
 
 m [a y a %
 
 0h0m [a y a %0h0	.	>	6	/		0"o0À0υ0p h o   b a 0υ0U|V
 
 
 
 m [[a t i 
 
 m [[a t i 
 
 0h0m [[a t i 0h0	.	C	6	$	?	0"o00υ0n o m   p a 0υ0S|XT
 
 
 
 n a n d a   p a mmi k a %  ( s n t a   p a mmi k a %) 
 
 n a n d a   p a mmi k a %  ( s n t a   p a mmi k a %) 
 
 0h0n a n d a   p a mmi k a %  ( s n t a   p a mmi k a %) 0h0	(	(	M	&	  *		M		?			  ( 8	>	(	M	$	  *		M		?			) 0"o0hT
W0υ0m t h a '   s k o r 0υ0XP`f|b
 
 
 
 n a n d a %
 
 n a n d a %
 
 0h0n a n d a %0h0	(	(	M	&		0"o0nfU0υ0k u n   d g a '   b o 0υ0@tSQB`V|
 
 
 
 n a n d a %
 
 n a n d a %
 
 0h0n a n d a %0h0	(	(	M	&		0"o0?0"o0?@0υ0k u n   d g a '   b o 0υ0@tSQB`V|
 
 
 
 n a n t a r y a m r g a %
 
 n a n t a r y a m r g a %
 
 0h0n a n t a r y a m r g a %0h0	(	(	M	$	0	M	/	.	>	0	M			0"o0!qS0υ0b a r   c h a d   m e d   p a ' i   l a m 0υ0VbFQXzQT`rcX
 
 
 
 n i  j y a m 
 
 n i  j y a m 
 
 0h0n i  j y a m 0h0	(	?		M		M	/	.	M	0"o0
NR0υ0m i   g y o   b a 0υ0XrBa|V
 
 
 
 n t a r +k ca v s i n a %  ( n t a r i k ca v s i n a %) 
 
 n t a r +k ca v s i n a %  ( n t a r i k ca v s i n a %) 
 
 0h0n t a r +k ca v s i n a %  ( n t a r i k ca v s i n a %) 0h0	(	M	$	0	@		M	7	5	>	8	?	(		  ( 	(	M	$	0	?		M	7	5	>	8	?	(		) 0"o0E\[zz0υ0b a r   s n a n g   l a   g n a s   p a 0υ0VbfDcBSfT
 
 
 
 n u c c h a v i k a i %
 
 n u c c h a v i k a i %
 
 0h0n u c c h a v i k a i %0h0	(	A		M		5	?		H		0"o0b0υ0r j e s   s u   ' p h r o d   p a 0υ0bzfft`U|QT
 
 
 
 n u c c h a v i k a %
 
 n u c c h a v i k a %
 
 0h0n u c c h a v i k a %0h0	(	A		M		5	?			0"o0vG0"o0vT0υ0' p h r o d   p a ' a m   ' b y o r   b a 0υ0`U|QT`X`V|bV
 
 
 
 n u l o m i k a i %
 
 n u l o m i k a i %
 
 0h0n u l o m i k a i %0h0	(	A	2	K	.	?		H		0"o00υ0r j e s   s u   m t h u n   p a 0υ0bzfftXPtST
 
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 n u l o m i k +
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 n u l o m i k +
 
 0h0n u l o m i k +0h0	(	A	2	K	.	?		@	0"o00"o0T0υ0r j e s   s u   m t h u n   p a 0υ0bzfftXPtST                        
 
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 n u l o m i k +  k cn t i %
 
 n u l o m i k +  k cn t i %
 
 0h0n u l o m i k +  k cn t i %0h0	(	A	2	K	.	?		@	  	M	7	>	(	M	$	?		0"o0_0υ0r j e s   s u   m t h u n   p a ' i   b z o d   p a 0υ0bzfftXPtST`rV_|QT
 
 
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 n u ca Eg i k a %
 
 n u ca Eg i k a %
 
 0h0n u ca Eg i k a %0h0	(	A	7		M		?			0"o0_w0υ0z h a r   l a   b y u n g   b a 0υ0^bcVtDV
 
 
 
 n p n a b h v a n v i d h i %  ( n p r Ga b h v a n v i d h i %) 
 
 n p n a b h v a n v i d h i %  ( n p r Ga b h v a n v i d h i %) 
 
 0h0n p n a b h v a n v i d h i %  ( n p r Ga b h v a n v i d h i %) 0h0	(	>	*	>	(	-	>	5	(	>	5	?	'	?		  ( 	(	>	*	M	0	>	#	-	>	5	(	>	5	?	'	?		) 0"o0eQQo`!k,{0υ0d b u g s   p h y i   n a n g   d u   r g y u   b a   b g r a n g   b a ' i   r i m   p a ' i   m i n g   l a 0υ0QVtBfUrSDQtbtVVBDV`rbrXT`rXrDc
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 n p n a s m [t i %
 
 n p n a s m [t i %
 
 0h0n p n a s m [t i %0h0	(	>	*	>	(	8	M	.	C	$	?		0"o0eQQo`_0"o0[,_0υ0d b u g s   r n g u b   p a   d a n g   ' b y u n g   b a   d r a n   p a 0υ0QVtBfbtVTQD`VtDVQST
 
 
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 n +y a t m 
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 n +y a t m 
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 0h0n +y a t m 0h0	(	@	/	$	>	.	M	0"o0\O0"o0SNO0υ0k h y e r   t e   s h o g 0υ0AzbOzd|B
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 p a t p a G
a k a %
 
 p a t p a G
a k a %
 
 0h0p a t p a G
a k a %0h0	*	$	M	*	#	M	!			0"o0[Þ0υ0n y a m s   p a ' i   m a   n i n g 0υ0IXfT`rXSrD
 
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 p a t   p o ca d h a m   ( a r v a t p o ca d h a m ) 
 
 p a t   p o ca d h a m   ( a r v a t p o ca d h a m ) 
 
 0h0p a t   p o ca d h a m   ( a r v a t p o ca d h a m ) 0h0	*	$	M	*	K	7	'	.	M	  ( 	0	M	5	$	M	*	K	7	'	.	M	) 0"o0
N[Bf^0"o0
N[Qp@0υ0m i   b d e   b a   l a   g s o   s b y o n g   b y a   b a 0υ0XrVQzVcBf|f|DVV
 
 
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 p a t t i v y u t t h n a m   ( u t p a t t s ) 
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 p a t t i v y u t t h n a m   ( u t p a t t s ) 
 
 0h0p a t t i v y u t t h n a m   ( u t p a t t s ) 0h0	*	$	M	$	?	5	M	/	A	$	M	%	>	(	.	M	  ( 		$	M	*	$	M	$	M	8	M	) 0"o0Qj0υ0l t u n g   b a   l a s   b s l a n g   b a 0υ0ctDVcfVfDV
 
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 p a t t i %
 
 p a t t i %
 
 0h0p a t t i %0h0	*	$	M	$	?		0"o0X=0"o0r0υ0l t u n g   b a 0υ0ctDV
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 p t a %
 
 p t a %
 
 0h0p t a %0h0	*	M	$		0"o0я0"o0Xb_0υ0b c u g   p a ' a m   y i d   b r t a n   p a 0υ0VEtBT`XarQVbST
 
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 p y y a n a m 
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 p y y a n a m 
 
 0h0p y y a n a m 0h0	*	M	/	>	/	(	.	M	0"o0Xv0υ0y o n g s   s u   r g y a s   b y a 0υ0a|DfftbfV
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 p +
a k a j t a m   ( a b h i t p i 
+k a j t a m ) 
 
 p +
a k a j t a m   ( a b h i t p i 
+k a j t a m ) 
 
 0h0p +
a k a j t a m   ( a b h i t p i 
+k a j t a m ) 0h0	*	@	!			>	$	.	M	  ( 	-	?	$	>	*	?	!	@			>	$	.	M	) 0"o0VY0υ0p h r e n g   b a r   b k o d   p a   b z h i n   d u   g y u r   b a 0υ0UzDVbV@|QTV^rSQtBtbV
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 r a g b a d h a %  ( a r a g b a d h a %) 
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 r a g b a d h a %  ( a r a g b a d h a %) 
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 0h0r a g b a d h a %  ( a r a g b a d h a %) 0h0	0		M	,	'		  ( 	0		M	,	'		) 0"o0Yrv0υ0d o n g   k a 0υ0Q|D@
 
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 r a m 
 
 r a m 
 
 0h0r a m 0h0	0	.	M	0"o0dk0υ0t s h u   r o l 0υ0Ztb|c
 
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 r a m b a Ga c c h e d a n o   n m a   s a m d h i %
 
 r a m b a Ga c c h e d a n o   n m a   s a m d h i %
 
 0h0r a m b a Ga c c h e d a n o   n m a   s a m d h i %0h0	0	.	M	,	#		M		G	&	(	K	  (	>	.	  8	.	>	'	?		0"o0e@b}	Nid0W0υ0d m i g s   p a   g c o d   p a   z h e s   b y a   b a ' i   t i n g   n g e   ' d z i n 0υ0QXrBfTBE|QT^zfVV`rOrDDz`[rS
 
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 r a m b a Ga k a m 
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 r a m b a Ga k a m 
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 0h0r a m b a Ga k a m 0h0	0	.	M	,	#		.	M	0"o0SP[0υ0g d a n g   b u 0υ0BQDVt
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 r a m b h a %
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 0h0r a m b h a %0h0	0	.	M	-		0"o0|vR0υ0r t s o m   p a 0υ0b|XT
 
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 r a Gy a k a %
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 r a Gy a k a %
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 0h0r a Gy a k a %0h0	0	#	M	/			0"o0?-U0υ0d g o n   p a   p a 0υ0QB|STT
 
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 r a Gy a v a r h a %
 
 r a Gy a v a r h a %
 
 0h0r a Gy a v a r h a %0h0	0	#	M	/	5	0	>	9		0"o0Αl0υ0p h a g   r g o d 0υ0UBb|Q
 
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 
 r d r a k a m 
 
 r d r a k a m 
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 0h0r d r a k a m 0h0	0	M	&	M	0		.	M	0"o0܃0"o00υ0s g e ' u   g s h e r 0υ0fz`tBdzb
 
 
 
 r d r 
 
 r d r 
 
 0h0r d r 0h0	0	M	&	M	0	>	0"o0S0υ0l a g 0υ0cB
 
 
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 r h a t a %
 
 r h a t a %
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 0h0r h a t a %0h0	0	M	9	$		0"o0*Xle0υ0m c h o d   ' o s   p a 0υ0XF|Q`|fT
 
 
 
 r j a v a %
 
 r j a v a %
 
 0h0r j a v a %0h0	0	M		5		0"o0s^0υ0g n a m   p o 0υ0BSXT|
 
 
 
 r o c a n a m 
 
 r o c a n a m 
 
 0h0r o c a n a m 0h0	0	K		(	.	M	0"o0y]y0υ0g s o l   b a   g d a b   p a 0υ0Bf|cVBQVT
 
 
 
 r o h a p a r i Gh a s a Cp a n n a %
 
 r o h a p a r i Gh a s a Cp a n n a %
 
 0h0r o h a p a r i Gh a s a Cp a n n a %0h0	0	K	9	*	0	?	#	>	9	8		*	(	M	(		0"o01~kjwQ0υ0c h u   d a n g   z h e n g   d u   l d a n   p a 0υ0XFtQD^zDQtcST
 
 
 
 r o h a %
 
 r o h a %
 
 0h0r o h a %0h0	0	K	9		0"o0w0"o0ؚ0υ0k h r u n   n a m   ' p h a n g   n g a m   s r i d 0υ0AtSSX`UDDXfrQ
 
 
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 r t a s v a r a C  k r a n d a n t i 
 
 r t a s v a r a C  k r a n d a n t i 
 
 0h0r t a s v a r a C  k r a n d a n t i 0h0	0	M	$	8	M	5	0		  	M	0	(	M	&	(	M	$	?	0"o0{TT_S0"o0TT0"o0_Sp0"o0_S0υ0n y a m   t h a g   p a ' i   n g a   r o s   ' b y i n   p a ' a m   ' o   d o d   ' b o d   p a ' a m   c h o   n g e s   ' d e b s   p a 0υ0IXPBT`rDb|f`VrST`X`|Q|Q`V|QT`XF|Dzf`QzVfT
 
 
 
 r t a %
 
 r t a %
 
 0h0r t a %0h0	0	M	$		0"o00υ0n y a m   t h a g   p a 0υ0IXPBT
 
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 
 r y a b h [k u m+
 
 r y a b h [k u m+
 
 0h0r y a b h [k u m+0h0	0	M	/	-	C		A		@	0"o0wQ_`Rk0"o0V_`k0υ0' p h a g s   m a   k h r o   g n y e r   c a n 0υ0`UBfXA|BIzbES
 
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 r y a d e v a %
 
 r y a d e v a %
 
 0h0r y a d e v a %0h0	0	M	/	&	G	5		0"o0V)Y0"o0cFZ0υ0' p h a g s   p a   l h a 0υ0`UBfTc
 
 
 
 r y a g a Ga m 
 
 r y a g a Ga m 
 
 0h0r y a g a Ga m 0h0	0	M	/		#	.	M	0"o0Vg0υ0' p h a g s   p a ' i   t s h o g s 0υ0`UBfT`rZ|Bf
 
 
 
 r y a g a G
a v y kh o d b h a v i t a s a Ck h y n m n i 
 
 r y a g a G
a v y kh o d b h a v i t a s a Ck h y n m n i 
 
 0h0r y a g a G
a v y kh o d b h a v i t a s a Ck h y n m n i 0h0	0	M	/		#	M	!	5	M	/	B	9	K	&	M	-	5	?	$	8			M	/	>	(	>	.	>	(	?	0"o0VeQlLuT-N@bQxev0υ0' p h a g s   s d o n g   p o   b k o d   p a   l a s   ' b y u n g   b a ' i   g r a n g s   k y i   m i n g   l a 0υ0`UBff|DT|V@|QTcf`VtDV`rBDf@rXrDc
 
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 r y a k n t a m 
 
 r y a k n t a m 
 
 0h0r y a k n t a m 0h0	0	M	/		>	(	M	$	.	M	0"o0SVU0"o0V@bU0"o0V@b0υ0' p h a g s   p a   b z h e d   p a   ' a m   d g y e s   p a 0υ0`UBfTV^zQT`XQBzfT
 
 
 
 r y a m a h v a i p u l y a b u d d h v a t a Cs a k a s u t r n t a v i t t a   g a Ga n n m n i 
 
 r y a m a h v a i p u l y a b u d d h v a t a Cs a k a s u t r n t a v i t t a   g a Ga n n m n i 
 
 0h0r y a m a h v a i p u l y a b u d d h v a t a Cs a k a s u t r n t a v i t t a   g a Ga n n m n i 0h0	0	M	/	.	9	>	5	H	*	A	2	M	/	,	A	&	M	'	>	5	$		8		8	A	$	M	0	>	(	M	$	5	?	$	M	$	  	#	(	>	(	>	.	>	(	?	0"o0'Ye^[OV}@bQxe
T0υ0g r a n g s   d a n g   b s g r e   b a   d a n g   d u s   d a n g   p h y o g s   k y i   m i n g   l a s   /   ' p h a g s   p a   s a n g s   r g y a s   p h a l   p o   c h e ' i   n a n g   n a s   g r a n g s   k y i   l e ' u   l a s   b y u n g   b a ' i   g r a n g s   k y i   m i n g   l a 0υ0BDfQDVfzVQDQtfQDU|Bf@rXrDcf`UBfTfDfbfUcT|Fz`rSDSfBDf@rcz`tcfVtDV`rBDf@rXrDc
 
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 r y a s a m m a t +y %
 
 r y a s a m m a t +y %
 
 0h0r y a s a m m a t +y %0h0	0	M	/	8	.	M	.	$	@	/	>		0"o0Vckϑ0υ0' p h a g s   p a   k u n   g y i s   b k u r   b a ' i   s d e 0υ0`UBfT@tSBrfV@tbV`rfz
 
 
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 r y a s a r v s t i v d %
 
 r y a s a r v s t i v d %
 
 0h0r y a s a r v s t i v d %0h0	0	M	/	8	0	M	5	>	8	M	$	?	5	>	&	>		0"o0V NR	g0υ0' p h a g s   p a   t h a m s   c a d   y o d   p a r   s m r a   b a 0υ0`UBfTPXfEQa|QTbfV
 
 
 
 r y a s a t y n C  d v i t +y a p a r i v a r t o   b h v a n m r g a %
 
 r y a s a t y n C  d v i t +y a p a r i v a r t o   b h v a n m r g a %
 
 0h0r y a s a t y n C  d v i t +y a p a r i v a r t o   b h v a n m r g a %0h0	0	M	/	8	$	M	/	>	(	>		  &	M	5	?	$	@	/	*	0	?	5	0	M	$	K	  -	>	5	(	>	.	>	0	M			0"o0V抺p,{NOSMO0υ0' p h a g s   p a ' i   b d e n   p a   r n a m s   b z l a s   p a   g n y i s   p a   s t e   b s g o m   p a ' i   l a m 0υ0`UBfT`rVQzSTbXfV_fTBIrfTfzVf|XT`rcX
 
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 r y a s a t y n C  p r a t h a m a p a r i v a r t o   d a r [a n a m r g a %
 
 r y a s a t y n C  p r a t h a m a p a r i v a r t o   d a r [a n a m r g a %
 
 0h0r y a s a t y n C  p r a t h a m a p a r i v a r t o   d a r [a n a m r g a %0h0	0	M	/	8	$	M	/	>	(	>		  *	M	0	%	.	*	0	?	5	0	M	$	K	  &	0	M	6	(	.	>	0	M			0"o0V,{ NIpS0υ0' p h a g s   p a ' i   b d e n   p a   r n a m s   b z l a s   p a   d a n g   p o   s t e   m t h o n g   b a ' i   l a m 0υ0`UBfT`rVQzSTbXfV_fTQDT|fzXP|DV`rcX
 
 
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 r y a s a t y n C  t [t +y a %  p a r i v a r t o   ' [a i k ca m r g a %
 
 r y a s a t y n C  t [t +y a %  p a r i v a r t o   ' [a i k ca m r g a %
 
 0h0r y a s a t y n C  t [t +y a %  p a r i v a r t o   ' [a i k ca m r g a %0h0	0	M	/	8	$	M	/	>	(	>		  $	C	$	@	/		  *	0	?	5	0	M	$	K	=	6	H		M	7	.	>	0	M			0"o0V抺p,{	N!qx[MO0υ0' p h a g s   p a ' i   b d e n   p a   r n a m s   b z l a s   p a   g s u m   p a   s t e   m i   s l o b   p a ' i   l a m 0υ0`UBfT`rVQzSTbXfV_fTBftXTfzXrf|VT`rcX
 
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 r y a s a Cg h a %
 
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 
 0h0r y a s a Cg h a %0h0	0	M	/	8				0"o0V>w0υ0' p h a g s   p a ' i   d g e   ' d u n 0υ0`UBfT`rQBz`QtS
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 
 0h0r y a s t h a v i r a h 0h0	0	M	/	8	M	%	5	?	0	9	M	0"o0V
N^0υ0' p h a g s   p a   g n a s   b r t a n   p a 0υ0`UBfTBSfVbST
 
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 r y a v a A[a s a At u cma %
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 
 0h0r y a v a A[a s a At u cma %0h0	0	M	/	5		6	8		$	A	7	M			0"o0V.zw0"o0NV.zw0υ0' p h a g s   p a ' i   r i g s   k y i s   c h o g   s h e s   p a 0υ0`UBfT`rbrBf@rfF|BdzfT
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 0h0r y a y a m n t a k a %0h0	0	M	/	/	.	>	(	M	$			0"o0Vf_0υ0' p h a g s   p a   g s h i n   r j e   s e l 0υ0`UBfTBdrSbzfzc
 
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 0h0r y a [kr a %0h0	0	M	/	6	B	0		0"o0VRs0υ0' p h a g s   p a   d p a '   b o 0υ0`UBfTQT`V|
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 0h0r y a %0h0	0	M	/		0"o0
\0υ0r j e   p o ' a m   j o   b o 0υ0bzT|`XG|V|
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 
 0h0r y s a Eg a %0h0	0	M	/	>	8		M			0"o0?P=O0"o0!qW0υ0' p h a g s   p a   t h o g s   m e d 0υ0`UBfTP|BfXzQ
 
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 0h0r 0h0	0	>	0"o0IR0"o0}0"o00υ0s m y u n g   n g a m   g s o r 0υ0ftDDXBf|b
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 0h0r d h a n a m 0h0	0	>	'	(	.	M	0"o0N`0"o0NsU0υ0m g u   b a r   b y a   b a ' a m   m n y e s   p a r   b y a   b a 0υ0XBtVbVV`XXIzfTbVV
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 
 0h0r g a y a t i 0h0	0	>		/	$	?	0"o0bN0υ0m n y e s   p a r   b y e d   p a 0υ0XIzfTbVzQT
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 0h0r m a %0h0	0	>	.		0"o0qQUW0"o0nfUW0υ0k u n   d g a '   r a   b a 0υ0@tSQB`bV
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 0h0r m i k a %0h0	0	>	.	?			0"o0nfUW0"o0wJU0υ0k u n   d g a '   r a   b a   b a 0υ0@tSQB`bVV
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 0h0r t 0h0	0	>	$	M	0"o0EN`0υ0r i n g   b a ' a m   t h u n g   b a   s k a b s   d a n g   s b y a r 0υ0brDV`XPtDVfVfQDfb
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 
 0h0r v a m   ( a g a v a m ) 0h0	0	>	5	.	M	  ( 		5	.	M	) 0"o0?VFZ0υ0r i g   s d o m 0υ0brBf|X
 
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a k l m a %
 
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a k l m a %
 
 0h0r 
a k l m a %0h0	0	>	!		>	2	>	.		0"o06揅id0υ0s g y u   r t s a l   s h e s   k y i   b u   r i n g   d u   ' p h u r 0υ0ftbcdzf@rVtbrDQt`Utb
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 
 r kp y a p r a t i s a Cy u k t a %
 
 0h0r kp y a p r a t i s a Cy u k t a %0h0	0	B	*	M	/	*	M	0	$	?	8		/	A		M	$		0"o0!qr@bk~0υ0g z u g s   m e d   p a   d a n g   l d a n 0υ0B_tBfXzQTQDcS
 
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 r ca b h a C  s t h n a C  p r a t i j n +t e 
 
 r ca b h a C  s t h n a C  p r a t i j n +t e 
 
 0h0r ca b h a C  s t h n a C  p r a t i j n +t e 0h0	0	M	7	-		  8	M	%	>	(		  *	M	0	$	?		>	(	@	$	G	0"o01RU0υ0k h y u   m c h o g   g i   g n a s   s u   d a m   ' c h a '   ' a m   z h a l   g y i s   ' c h e s   p a 0υ0AtXF|BBrBSfftQX`F``X^cBrf`FzfT
 
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 r ca %
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 r ca %
 
 0h0r ca %0h0	0	M	7		0"o0}xQ0υ0g t s u g   l a g 0υ0BYtBcB
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 
 s a k t a p r d u r b h v +  p a G
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 
 0h0s a k t a p r d u r b h v +  p a G
a k a %0h0	8		M	$	*	M	0	>	&	A	0	M	-	>	5	@	  *	#	M	!			0"o0buÞ0"o0bÞ0υ0' k h y u d   n a s   l d a n g   b a ' i   m a   n i n g 0υ0`AtQSfcDV`rXSrD
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 0h0s a n d +0h0	8	(	M	&	@	0"o0Ni0υ0k h r i ' u 0υ0Ar`t
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 0h0s a n n +b h kt a %0h0	8	(	M	(	@	-	B	$		0"o0я0"o0P0υ0n y e   b a r   g y u r   r a m   b s t e n 0υ0IzVbBtbbXVfzS
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   s a p t a m a C  y u g a m   u p d y a 
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   s a p t a m a C  y u g a m   u p d y a 
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 0h0  s a p t a m a C  y u g a m   u p d y a 0h0	  8	*	M	$	.		  /	A		.	A	*	>	&	>	/	0"o06rkNNNN0υ0p h a   m a ' i   r i g s   b d u n   r g y u d   t s h u n   c h a d 0υ0UX`rbrBfVQtSbtQZtSFQ
 
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 s a Cj  i k a m 
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 s a Cj  i k a m 
 
 0h0s a Cj  i k a m 0h0	8			M		?		.	M	0"o0!q`0υ0' d u   s h e s   m e d   p a 0υ0`QtdzfXzQT
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a k a %  ( [+k y a p a G
a k a %) 
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a k a %  ( [+k y a p a G
a k a %) 
 
 0h0s e k y a p a G
a k a %  ( [+k y a p a G
a k a %) 0h0	8	G		M	/	*	#	M	!			  ( 	6	@		M	/	*	#	M	!			) 0"o0Þ0υ0b r a n   p a ' i   m a   n i n g   /   d r a n   p a ' i   m a   n i n g 0υ0VST`rXSrD
QST`rXSrD
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 0h0s e v i t a m 0h0	8	G	5	?	$	.	M	0"o0O0"o0P0υ0b r t e n   p a ' a m   b s n y e n   p a 0υ0VbzST`XVfzST
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 0h0s p a d a m 0h0	8	M	*	&	.	M	0"o0OO`U0"o0`U0"o0OOU0υ0g n a s   s a m   r t e n 0υ0BSffXbzS
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 0h0s p h a r a Ga k a s a m d h i %0h0	8	M	+	0	#		8	.	>	'	?		0"o0Mzz	N'f0υ0m k h a '   k h y a b   k y i   t i n g   n g e   ' d z i n 0υ0XA`AV@rOrDDz`[rS
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 0h0s t h 0h0	8	M	%	>	0"o00"o02k0υ0c h a g s   p a ' a m   z h e n   p a 0υ0FBfT`X^zST
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 s t h n a m a G
a p a %
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 s t h n a m a G
a p a %
 
 0h0s t h n a m a G
a p a %0h0	8	M	%	>	(	.	#	M	!	*		0"o0ac[0υ0g d a n   l a   g s h e g s   p a 0υ0BQScBdzBfT
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 0h0s v d a n a s a Cp r a y u k t a d h y n a m 0h0	8	M	5	>	&	(	8		*	M	0	/	A		M	$	'	M	/	>	(	.	M	0"o0sTva\na0υ0m y o n g   b a   d a n g   b c a s   p a ' i   b s a m   g t a n 0υ0X|DVQDVEfT`rVfXBOS
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 0h0s d y a 0h0	8	>	&	M	/	0"o0P0"o0_0"o0G0υ0b r t e n   n a s   s a m   p h r a d   n a s   s a m   t h o b   n a s 0υ0VbzSSffXUQSffXP|VSf
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 0h0s +t 0h0	8	@	$	M	0"o0f	g0υ0b y u n g   b a r   g y u r 0υ0VtDVbBtb
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 0h0t a p a %0h0	$	*		0"o0e0υ0n y i   m a 0υ0IrX
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 0h0t a p a %0h0	$	*		0"o0e0υ0n y i   m a 0υ0IrX
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 0h0t a p t a k r +  ( t a p t a k r i n ) 0h0	$	*	M	$		>	0	@	  ( 	$	*	M	$		>	0	?	(	M	) 0"o0\OvT0"o0NRL0υ0b r t u n   c i n g   b y e d   p a 0υ0VbtSErDVzQT
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 0h0t m a h i t a m 0h0	$	M	.	9	?	$	.	M	0"o0)R0υ0b d a g   l a   p h a n   p a 0υ0VQBcUST
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 0h0t m a m o h a %0h0	$	M	.	.	K	9		0"o0bav0υ0b d a g   t u   r m o n g s   p a 0υ0VQBOtb|DfT
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 0h0t m a n a %  s a m y a k p r a Gi d h n a m 0h0	$	M	.	(		  8	.	M	/		M	*	M	0	#	?	'	>	(	.	M	0"o0ck*0υ0b d a g   n y i d   k y i s   y a n g   d a g   p a ' i   s m o n   l a m   b t a b   p a 0υ0VQBIrQ@rfaDQBT`rf|ScX
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 0h0t m a s n e h a %0h0	$	M	.	8	M	(	G	9		0"o0ba0υ0b d a g   l a   c h a g s   p a 0υ0VQBcFBfT
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 t m e n d r i y r t h d   y a d   u t p a n n a m   j  n a C  p r a t y a k ca m 
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 t m e n d r i y r t h d   y a d   u t p a n n a m   j  n a C  p r a t y a k ca m 
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 0h0t m e n d r i y r t h d   y a d   u t p a n n a m   j  n a C  p r a t y a k ca m 0h0	$	M	.	G	(	M	&	M	0	?	/	>	0	M	%	>	&	M	/	&	A	$	M	*	(	M	(	.	M		M		>	(		  *	M	0	$	M	/		M	7	.	M	0"o0_b9hX@buzfpsϑ0υ0b d a g   d a n g   d b a n g   p o   d a n g   d o n   l a s   g a n g   b y u n g   b a ' i   s h e s   p a   m n g o n   s u m   p a 0υ0VQBQDQVDT|QDQ|ScfBDVtDV`rdzfTXD|SftXT
 
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 t m o p a k r a m a %  ( t m o p k r m a %) 
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 0h0t m o p a k r a m a %  ( t m o p k r m a %) 0h0	$	M	.	K	*		M	0	.		  ( 	$	M	.	K	*	>		M	0	>	.		) 0"o0[b0υ0b d a g   l a   g n o d   p a 0υ0VQBcBS|QT
 
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 t m o t k a r ca %
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 
 0h0t m o t k a r ca %0h0	$	M	.	K	$	M		0	M	7		0"o0ꁚ0υ0b d a g   l a   b s t o d   p a 0υ0VQBcVf|QT
 
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 t m 
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 0h0t m +y a C  r kp a C  b h [t y a v a t 0h0	$	M	.	@	/		  0	B	*		  -	C	$	M	/	5	$	M	0"o0r/fb@bYPP0υ0g z u g s   b d a g   g i   y i n   t e   b r a n   d a n g   ' d r a 0υ0B_tBfVQBBrarSOzVSQD`Q
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 0h0t m +y a C  v i j  n a m 0h0	$	M	.	@	/		  5	?		M		>	(	.	M	0"o0X/fb@b0υ0r n a m   p a r   s h e s   p a   b d a g   g i   y i n 0υ0bXTbdzfTVQBBrarS
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 0h0t m +y   s a Aj  0h0	$	M	.	@	/	>	  8			M		>	0"o0`/fb@b0υ0' d u   s h e s   b d a g   g i   y i n 0υ0`QtdzfVQBBrarS
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 0h0t m +y %  s a m s k r %0h0	$	M	.	@	/	>		  8	.	M	8	M		>	0	>		0"o0L/fb@b0υ0' d u   b y e d   b d e g   g i   y i n 0υ0`QtVzQVQzBBrarS
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 0h0t u r a %0h0	$	A	0		0"o0uu0"o0uN0υ0n a d   p a ' a m   n a   b a 0υ0SQT`XSV                        
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 0h0t y a n t i k a %  ( d y a n t i k a %) 0h0	$	M	/	(	M	$	?			  ( 	&	M	/	(	M	$	?			) 0"o0buz0"o0 NT0υ0g t a n   d u   b a 0υ0BOSQtV
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 0h0v i r   b h a v a t i   t i r o b h v a m   a p i   p r a t y a n u b h a v a t i 0h0	5	?	0	M	-	5	$	?	  $	?	0	K	-	>	5	.	*	?	  *	M	0	$	M	/	(	A	-	5	$	?	0"o0bsb0υ0s n a n g   b a r   ' g y u r   c i n g   m i   s n a n g   b a r   y a n g   ' g y u r 0υ0fDVb`BtbErDXrfDVbaD`Btb
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 0h0v h a %0h0	5	>	9		0"o06Z0υ0b a g   m a r   b l a n g s   p a 0υ0VBXbVDfT
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 0h0v +t a %0h0	5	@	$		0"o0fO0υ0g s a l   t e   ' o n g s   p a 0υ0BfcOz`|DfT
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 0h0y a s a d a r v i k 0h0	/	8	&	0	M	5	?		>	0"o05Sg0υ0l c a g s   g z a r   ( l c a g s   b z a r ) 0υ0cBfB_b( cBfV_b) 
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 0h0y a t a b h r k%0h0	/	$	-	M	0	B		0"o0	wkOw0"o0	wYRg0υ0s m i n   t s h u g s   r i n g   b a 0υ0frSZtBfbrDV
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 0h0y a t a p d a p r cGi %0h0	/	$	*	>	&	*	>	0	M	7	M	#	?		0"o0ߍ^s^v0υ0z h a b s   k y i   m t h i l   r t i n g   p a   y a n g s   p a 0υ0^Vf@rXPrcbrDTaDfT
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 0h0y a t a p Gi l e k h a %0h0	/	$	*	>	#	?	2	G			0"o0Kbew0υ0p h y a g   g i   r i   m o   r i n g   b a 0υ0UBBrbrX|brDV
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 0h0y a t a %0h0	/	$		0"o0EN0"o0'Y0"o0^0υ0y u n   r i n g   p o ' a m   r g y a   c h e   b a ' a m   y a n g s   p a 0υ0atSbrDT|`XbFzV`XaDfT
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 0h0y a t y m 0h0	/	$	M	/	>	.	M	0"o0_N0υ0p h y i   m a 0υ0UrX
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 y a t y C  s a Cv a r a m 
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 y a t y C  s a Cv a r a m 
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 0h0y a t y C  s a Cv a r a m 0h0	/	$	M	/	>		  8		5	0	.	M	0"o0_Rcb0υ0p h y i s   s d o m   p a   ' d z i n   p a 0υ0Urff|XT`[rST
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 0h0y a %0h0	/		0"o0Q0"o0Z0υ0' b u n g   b a ' a m   ' d u   b a 0υ0`VtDV`X`QtV
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 
 0h0y u d h a j +v +0h0	/	A	'		@	5	@	0"o0hVh0"o0uQhV0υ0m t s h o n   c h a s   ' t s h o   b a 0υ0XZ|SFf`Z|V
 
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 0h0y u d h a m 0h0	/	A	'	.	M	0"o0hVh0"o0uQhV0"o0KbhVh0υ0m t s h o n   c h a ' a m   l a g   c h a ' a m   m t s h a n 0υ0XZ|SF`XcBF`XXZS
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 y u r v a [i t 
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 
 0h0y u r v a [i t 0h0	/	A	0	M	5	6	?	$	>	0"o0}T(W0υ0t s h e   l a   d b a n g   b a 0υ0ZzcQVDV
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 0h0y u r v e d a %0h0	/	A	0	M	5	G	&		0"o0\Of
\0"o0e}Tzf֊0υ0t s h e ' i   r i g   b y e d 0υ0Zz`rbrBVzQ
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 y u %k a cy a %
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 y u %k a cy a %
 
 0h0y u %k a cy a %0h0	/	A			7	>	/		0"o0}To0υ0t s h e ' i   s n y i g s   m a 0υ0Zz`rfrBfX
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 y u %s a Cs k r n   u t s [j a t i 
 
 y u %s a Cs k r n   u t s [j a t i 
 
 0h0y u %s a Cs k r n   u t s [j a t i 0h0	/	A		8		8	M		>	0	>	(	A	$	M	8	C		$	?	0"o0hcXL0υ0t s h e ' i   ' d u   b y e d   ' d o r   b a 0υ0Zz`r`QtVzQ`Q|bV
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 y u cm n 
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 y u cm n 
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 0h0y u cm n 0h0	/	A	7	M	.	>	(	M	0"o0wQX0"o0w0υ0t s h e   d a n g   l d a n   p a 0υ0ZzQDcST
 
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 y m a %
 
 y m a %
 
 0h0y m a %0h0	/	>	.		0"o0
NeQ0"o0vN0υ0c h u r 0υ0Ftb
 
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 
 [a y a b a l a C
 
 0h0[a y a b a l a C0h0	6	/	,	2		0"o0m_R0"o0v_R0υ0b s a m   p a ' i   s t o b s 0υ0VfXT`rf|Vf
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 0h0[a y a t a %0h0	6	/	$		0"o0_aj0υ0b s a m   p a   t h a g   p a   n a s 0υ0VfXTPBTSf
 
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 [c a r y a m 
 
 [c a r y a m 
 
 0h0[c a r y a m 0h0	6	M		0	M	/	.	M	0"o0^U0υ0n g o   m t s h a r 0υ0D|XZb
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 
 0h0[i ca %0h0	6	?	7		0"o0m]yX0υ0l e g s   s u   s m o n   p a 0υ0czBfftf|ST
 
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 
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 
 0h0[r a v a k ca y a b a l a m 0h0	6	M	0	5		M	7	/	,	2	.	M	0"o0ovzfR0υ0z a g   p a   z a d   p a   m k h y e n   p a ' i   s t o b s 0υ0_BT_QTXAzST`rf|Vf                        
 
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 
 0h0[r a v a k ca y a j  n a m 0h0	6	M	0	5		M	7	/		M		>	(	.	M	0"o0ov0υ0z a g   p a   z a d   p a   s h e s   p a 0υ0_BT_QTdzfT                        
 
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 
 0h0[r a v a %0h0	6	M	0	5		0"o0o0υ0z a g   p a 0υ0_BT
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 [r a y a b h kt a r kp a Gy t   ( [r a y a b h kt a r kp a Gy a m ) 
 
 [r a y a b h kt a r kp a Gy t   ( [r a y a b h kt a r kp a Gy a m ) 
 
 0h0[r a y a b h kt a r kp a Gy t   ( [r a y a b h kt a r kp a Gy a m ) 0h0	6	M	0	/	-	B	$	0	B	*	#	M	/	>	$	M	  ( 	6	M	0	/	-	B	$	0	B	*	#	M	/	.	M	) 0"o0	gSPrEe0"o0SXXEe0υ0r t e n   d u   g y u r   b a   g z u g s   s u   y o d   p a ' i   p h y i r   r a m   g z h i g   t u   r u n g   b a ' i   p h y i r 0υ0bzSQtBtbVB_tBffta|QT`rUrbbXB^rBOtbtDV`rUrb
 
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 [r a y a p a r v [t t a m 
 
 [r a y a p a r v [t t a m 
 
 0h0[r a y a p a r v [t t a m 0h0	6	M	0	/	*	0	>	5	C	$	M	$	.	M	0"o0@bO]I0υ0g n a s   g y u r   p a 0υ0BSfBtbT
 
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 
 0h0[r a y a G+y a m 0h0	6	M	0	/	#	@	/	.	M	0"o0E\OO@b(u0"o0@b[0υ0g n a s   b c a '   b a 0υ0BSfVE`V
 
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 0h0[u 0h0	6	A	0"o0_0υ0m y u r   b a 0υ0XtbV
 
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 
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 
 0h0[u g a n d h a %0h0	6	A		(	M	'		0"o0W0"o00υ0d r i   m g y o g s 0υ0QrXB|Bf
 
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 [u p r a j  a %
 
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 
 0h0[u p r a j  a %0h0	6	A	*	M	0		M			0"o0ga0υ0s h e s   r a b   m y u r   b a 0υ0dzfbVXtbV
 
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 
 [u t a r a v [t t i %
 
 0h0[u t a r a v [t t i %0h0	6	A	$	0	5	C	$	M	$	?		0"o0u20υ0s h i n g   t u   m y u r   b a r   ' j u g   p a 0υ0drDOtXtbVb`GtBT
 
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 
 [v a s t a %
 
 0h0[v a s t a %0h0	6	M	5	8	M	$		0"o0Oo`0"o0NOo`0υ0d b u g s   p h y i n   p a   ( d b u g s   ' b y i n   p a   ) 0υ0QVtBfUrST( QVtBf`VrST) 
 
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 [v s a k a %
 
 [v s a k a %
 
 0h0[v s a k a %0h0	6	M	5	>	8			0"o0HP{0"o0	NASNW[HP0υ0t s h i g s 0υ0ZrBf
 
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 
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 
 0h0[0h0	6	>	0"o0g0υ0r e   b a 0υ0bzV
 
 
 
 [+r v d a %
 
 [+r v d a %
 
 0h0[+r v d a %0h0	6	@	0	M	5	>	&		0"o0	Tey0υ0s h i s   p a r   b r j o d   p a 0υ0drfTbVb|QT
 
 
 
 [+v i ca %
 
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 
 0h0[+v i ca %0h0	6	@	5	?	7		0"o0Rk0"o0ǆk0υ0s o   g d u g   p a ' a m   s b r u l   g d u g   p a 0υ0f|BQtBT`XftcBQtBT
 
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 
h y a %
 
 
h y a %
 
 0h0
h y a %0h0	"	M	/		0"o0[0υ0p h y u g   p o 0υ0UtBT|
 
 
 
 Eg i r a s a %
 
 Eg i r a s a %
 
 0h0Eg i r a s a %0h0		M		?	0	8		0"o0ee0"o0?QVZ0υ0n y i   m a ' i   r g y u d 0υ0IrX`rbtQ
 
 
 
 G+p r a t y G+n i r h r a y o g e Ga   ( a G+p r a t y a G+n i r h n a y o g e n a ) 
 
 G+p r a t y G+n i r h r a y o g e Ga   ( a G+p r a t y a G+n i r h n a y o g e n a ) 
 
 0h0G+p r a t y G+n i r h r a y o g e Ga   ( a G+p r a t y a G+n i r h n a y o g e n a ) 0h0	#	@	*	M	0	$	M	/	>	#	@	(	?	0	M	9	>	0	/	K		G	#	  ( 	#	@	*	M	0	$	M	/	#	@	(	?	0	M	9	>	(	/	K		G	(	) 0"o07u#c7u0υ0k h y e ' u s   k h y e ' u   ' b y u n g   b a ' i   t s h u l   d u 0υ0Az`tfAz`t`VtDV`rZtcQt
 
 
 
 c
h a %
 
 c
h a %
 
 0h0c
h a %0h0	7	>	"		0"o0NY0υ0d b y a r   z l a   ' b r i n g   p o   c h u   s t o d 0υ0QVb_`VrDT|Ftf|Q
 
 
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 ma v i k a y a k ca %
 
 ma v i k a y a k ca %
 
 0h0ma v i k a y a k ca %0h0		5	?		/		M	7		0"o0OOfΑey0υ0g n o d   s b y i n   ' b r o g   g n a s 0υ0BS|QfrS`V|BBSf
 
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 ma v i k a %  ( a ma v i k a %) 
 
 ma v i k a %  ( a ma v i k a %) 
 
 0h0ma v i k a %  ( a ma v i k a %) 0h0		5	?			  ( 		5	?			) 0"o0g;N0υ0n a g s   k h r o d   b d a g 0υ0SBfA|QVQB
 
 
 
 +r y p a t h a %
 
 +r y p a t h a %
 
 0h0+r y p a t h a %0h0	0	M	/	>	*	%		0"o0LS0"o0Z Q0υ0s p y o d   l a m 0υ0f|QcX
 
 
 
 +r cy 
 
 +r cy 
 
 0h0+r cy 0h0	0	M	7	M	/	>	0"o0Z0υ0p h r a g   d o g 0υ0UBQ|B
 
 
 
 +r cy p a G
a k a %
 
 +r cy p a G
a k a %
 
 0h0+r cy p a G
a k a %0h0	0	M	7	M	/	>	*	#	M	!			0"o0YÞ0"o0ZYÞ0υ0m a   n i n g   p h r a g   d o g   c a n 0υ0XSrDUBQ|BES
 
 
 
 +s d h a r a %
 
 +s d h a r a %
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W N0υ0k h r u   g a n g   k h o r   y u g 0υ0AtBDA|batB
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 0h0[a t a m   a y u t n m   n a y u t a C  n m o c y a t e 0h06	$	.	/	A	$	>	(	>	.	M	(	/	A	$		  (	>	.	K		M	/	$	G	0"o0~v?1uY
T1uY0υ0t h e r   ' b u m   p h r a g   b r g y a   n a   k h r a g   k h r i g   c e s   b y a ' o 0υ0Pzb`VtXUBVbSABArBEzfV`|
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 [a t a m   u c c h a Eg n A  b a h u l a A  n m o c y a t e 
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 [a t a m   u c c h a Eg n A  b a h u l a A  n m o c y a t e 
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 0h0[a t a m   u c c h a Eg n A  b a h u l a A  n m o c y a t e 0h06	$	.	M	  			M			M		>	(	>		  ,	9	A	2		  (	>	.	K		M	/	$	G	0"o0~v1P=O
TFZ|T0υ0p a n g   s t e n g s   p h r a g   b r g y a   n a   m a n g   ' d z i n   z h e s   b y a ' o 0υ0TDfzDfUBVbSXD`[rS^zfV`|
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 0h0[a t a p a t t r a m 0h06	$	*	$	M	$	M	0	.	M	0"o00"o0}g0υ0p a d   m a 0υ0TQX
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 0h0[a t a r a t h a %0h06	$	0	%		0"o0~vXN0υ0s h i n g   r t a   b r g y a   p a 0υ0drDbVbT
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 [a t a s a h a s r a p a t t r a m 
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 0h0[a t a s a h a s r a p a t t r a m 0h06	$	8	9	8	M	0	*	$	M	$	M	0	.	M	0"o0Qt0υ0' d a b   ' b u m 0υ0`QV`VtX
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 [a t a s h a s r i k p r a j  p r a m i t 
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 [a t a s h a s r i k p r a j  p r a m i t 
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 0h0[a t a s h a s r i k p r a j  p r a m i t 0h06	$	8	>	9	8	M	0	?		>	*	M	0		M		>	*	>	0	.	?	$	>	0"o0zfga0R|_\~vCS0"o0,~vCS0υ0s h e s   r a b   k y i   p h a   r o l   t u   p h y i n   p a   s t o n g   p h r a g   b r g y a   p a 0υ0dzfbV@rUb|cOtUrSTf|DUBVbT
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 [a t a C  a k co b h y GC  v i v h o   n m o c y a t e 
 
 [a t a C  a k co b h y GC  v i v h o   n m o c y a t e 
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 0h0[a t a C  a k co b h y GC  v i v h o   n m o c y a t e 0h06	$		  		M	7	K	-	M	/	>	#	>		  5	?	5	>	9	K	  (	>	.	K		M	/	$	G	0"o0~v?FZ
TkFZ60υ0m i   ' k h r u g s   p a   p h r a g   b r g y a   n a   k h y a d   b y i n   z h e s   b y a ' o 0υ0Xr`AtBfTUBVbSAQVrS^zfV`|
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 [a t a C  b a h u l n C  n g a b a l a C  n m o c y a t e 
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 [a t a C  b a h u l n C  n g a b a l a C  n m o c y a t e 
 
 0h0[a t a C  b a h u l n C  n g a b a l a C  n m o c y a t e 0h06	$		  ,	9	A	2	>	(	>		  (	>		,	2		  (	>	.	K		M	/	$	G	0"o0~vFZ|T
T=OFZ0υ0m a n g   ' d z i n   p h r a g   b r g y a   n a   g l a n g   p o ' i   s t o b s   z h e s   b y a ' o 0υ0XD`[rSUBVbSBDT|`rf|Vf^zfV`|
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 [a t a C  g a Ga n g a t +n C  n +v a r a Ga C  n m o c y a t e 
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 [a t a C  g a Ga n g a t +n C  n +v a r a Ga C  n m o c y a t e 
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 0h0[a t a C  g a Ga n g a t +n C  n +v a r a Ga C  n m o c y a t e 0h06	$		  	#	(	>		$	@	(	>		  (	@	5	0	#		  (	>	.	K		M	/	$	G	0"o0~v=O=O
T<\͕0υ0b g r a n g   r t o g s   p h r a g   b r g y a   n a   s g r i b   p a   z h e s   b y a ' o 0υ0VBDb|BfUBVbSfrVT^zfV`|
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 [a t a C  h e t u h i l n C  k a r a p h u r   n m o c y a t e   ( [a t a C  h e t u h i l n C  m a r a p h u   n m o c y a t e ) 
 
 [a t a C  h e t u h i l n C  k a r a p h u r   n m o c y a t e   ( [a t a C  h e t u h i l n C  m a r a p h u   n m o c y a t e ) 
 
 0h0[a t a C  h e t u h i l n C  k a r a p h u r   n m o c y a t e   ( [a t a C  h e t u h i l n C  m a r a p h u   n m o c y a t e ) 0h06	$		  9	G	$	A	9	?	2	>	(	>		  	0	+	A	0	M	(	>	.	K		M	/	$	G	  ( 6	$		  9	G	$	A	9	?	2	>	(	>		  .	0	+	A	  (	>	.	K		M	/	$	G	) 0"o0~vZY
T揅0υ0r g y u   r i g   ' d z i n   p h r a g   b r g y a   n a   l a g   b y i n   z h e s   b y a ' o 0υ0btbrB`[rSUBVbScBVrS^zfV`|
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 [a t a C  h e t v i n d r i y GC  s a m p t a l a m b h o   n m o c y a t e 
 
 [a t a C  h e t v i n d r i y GC  s a m p t a l a m b h o   n m o c y a t e 
 
 0h0[a t a C  h e t v i n d r i y GC  s a m p t a l a m b h o   n m o c y a t e 0h06	$		  9	G	$	M	5	?	(	M	&	M	0	?	/	>	#	>		  8	.	>	*	M	$	2	.	M	-	K	  (	>	.	K		M	/	$	G	0"o0~vV@)R
TPT`FZ0υ0r g y u   d b a n g   p h r a g   b r g y a   n a   r d z o g s   ' t h o b   z h e s   b y a ' o 0υ0btQVDUBVbSb|Bf`P|V^zfV`|
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 [a t a C  k a r a p h kGC  h e t v i n d r i y a C  n m o c y a t e 
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 [a t a C  k a r a p h kGC  h e t v i n d r i y a C  n m o c y a t e 
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 0h0[a t a C  k a r a p h kGC  h e t v i n d r i y a C  n m o c y a t e 0h06	$		  	0	+	B	#	>		  9	G	$	M	5	?	(	M	&	M	0	?	/		  (	>	.	K		M	/	$	G	0"o0~v揅
TV@)R0υ0l a g   b y i n   p h r a g   b r g y a   n a   r g y u   d b a n g   z h e s   b y a ' o 0υ0cBVrSUBVbSbtQVD^zfV`|
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 [a t a C  k a Ck a r GC  v i Cv a r a C  n m o c y a t e 
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 [a t a C  k a Ck a r GC  v i Cv a r a C  n m o c y a t e 
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 0h0[a t a C  k a Ck a r GC  v i Cv a r a C  n m o c y a t e 0h06	$		  			0	>	#	>		  5	?		5	0		  (	>	.	K		M	/	$	G	0"o0~vfrR
T;FZ0υ0g t a m s   p a   p h r a g   b r g y a   n a   d k r i g s   p a   z h e s   b y a ' o 0υ0BOXfTUBVbSQ@rBfT^zfV`|
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 [a t a C  k o m+n a m   a y u t a C  n m o c y a t e 
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 [a t a C  k o m+n a m   a y u t a C  n m o c y a t e 
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 0h0[a t a C  k o m+n a m   a y u t a C  n m o c y a t e 0h06	$		  	K		@	(	.	/	A	$		  (	>	.	K		M	/	$	G	0"o0~vb݀
T?1uY0υ0b y e   b a   p h r a g   b r g y a   n a   t h e r   ' b u m   z h e s   b y a ' o 0υ0VzVUBVbSPzb`VtX^zfV`|
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 [a t a C  m u d r b a l n C  s a r v a b a l a m   n m o c y a t e 
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 [a t a C  m u d r b a l n C  s a r v a b a l a m   n m o c y a t e 
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 0h0[a t a C  m u d r b a l n C  s a r v a b a l a m   n m o c y a t e 0h06	$		  .	A	&	M	0	>	,	2	>	(	>		  8	0	M	5	,	2	.	M	(	>	.	K		M	/	$	G	0"o0~vv@FZ
TFZFZ0υ0r g y a   s t o b s   p h r a g   b r g y a   n a   k u n   s t o b s   z h e s   b y a ' o 0υ0bf|VfUBVbS@tSf|Vf^zfV`|
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 [a t a C  n a y u t n C  k a Ck a r a C  n m o c y a t e 
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 [a t a C  n a y u t n C  k a Ck a r a C  n m o c y a t e 
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 0h0[a t a C  n a y u t n C  k a Ck a r a C  n m o c y a t e 0h06	$		  (	/	A	$	>	(	>		  			0		  (	>	.	K		M	/	$	G	0"o0~v1uY
TfrR0υ0k h r a g   k h r i g   p h r a g   b r g y a   n a   g t a m s   p a   z h e s   b y a ' o 0υ0ABArBUBVbSBOXfT^zfV`|
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 [a t a C  n g a b a l n C  mi mi l a C  n m o c y a t e 
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 [a t a C  n g a b a l n C  mi mi l a C  n m o c y a t e 
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 0h0[a t a C  n g a b a l n C  mi mi l a C  n m o c y a t e 0h06	$		  (	>		,	2	>	(	>		  	?		?	2		  (	>	.	K		M	/	$	G	0"o0~v=OFZ
T^FZ0υ0g l a n g   p o ' i   s t o b s   p h r a g   b r g y a   n a   n g o g s   t h o b   s h e s   b y a ' o 0υ0BDT|`rf|VfUBVbSD|BfP|VdzfV`|
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 [a t a C  n +v a r a Gn C  m u d r b a l a C  n m o c y a t e 
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 [a t a C  n +v a r a Gn C  m u d r b a l a C  n m o c y a t e 
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 0h0[a t a C  n +v a r a Gn C  m u d r b a l a C  n m o c y a t e 0h06	$		  (	@	5	0	#	>	(	>		  .	A	&	M	0	>	,	2		  (	>	.	K		M	/	$	G	0"o0~v<\͕
Tv@FZ0υ0s g r i b   p a   p h r a g   b r g y a   n a   r g y a   s t o b s   z h e s   b y a ' o 0υ0frVTUBVbSbf|Vf^zfV`|
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 [a t a C  s a m p t a l a m b h n C  g a Ga n g a t i r   n m o c y a t e 
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 [a t a C  s a m p t a l a m b h n C  g a Ga n g a t i r   n m o c y a t e 
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 0h0[a t a C  s a m p t a l a m b h n C  g a Ga n g a t i r   n m o c y a t e 0h06	$		  8	.	>	*	M	$	2	.	M	-	>	(	>		  	#	(	>		$	?	0	M	(	>	.	K		M	/	$	G	0"o0~vPT`FZ
T=O=O0υ0r d z o g s   ' t h o b   p h r a g   b r g y a   n a   b g r a n g   r t o g s   z h e s   b y a ' o 0υ0b|Bf`P|VUBVbSVBDb|Bf^zfV`|
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 [a t a C  s a r v a b a l n C  v i s a Cj  v a t i r   n m o c y a t e 
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 [a t a C  s a r v a b a l n C  v i s a Cj  v a t i r   n m o c y a t e 
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 0h0[a t a C  s a r v a b a l n C  v i s a Cj  v a t i r   n m o c y a t e 0h06	$		  8	0	M	5	,	2	>	(	>		  5	?	8			M		>	5	$	?	0	M	(	>	.	K		M	/	$	G	0"o0~vFZFZ
TkPNˍ0υ0k u n   s t o b s   p h r a g   b r g y a   n a   r n a m   p a r   b r d a   s h e s   l d a n   z h e s   b y a ' o 0υ0@tSf|VfUBVbSbXTbVbdzfcS^zfV`|
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 [a t a C  s a r v a s a Cj  n C  v i b h kt i g a m a C  n m o c y a t e 
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 0h0[a t a C  s a r v a s a Cj  n C  v i b h kt i g a m a C  n m o c y a t e 0h06	$		  8	0	M	5	8			M		>	(	>		  5	?	-	B	$	?		.		  (	>	.	K		M	/	$	G	0"o0~vFZN
Tknm{v=Oid0υ0b r d a   s h e s   k u n   p h r a g   b r g y a   n a   r n a m   ' b y u n g   s h e s   b y a ' o 0υ0Vbdzf@tSUBVbSbX`VtDdzfV`|
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 [a t a C  v i b h kt i g a m n C  t a l l a k ca Ga m 
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 [a t a C  v i b h kt i g a m n C  t a l l a k ca Ga m 
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T`a}S0υ0r n a m   ' b y u n g   p h r a g   b r g y a   n a   d e ' i   m t s h a n   n y i d   c e s   b y a ' o 0υ0bX`VtDUBVbSQz`rXZSIrQEzfV`|
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 0h0[a t a C  v i s a Cj  v a t +n C  s a r v a s a Cj  n m o c y a t e 0h06	$		  5	?	8			M		>	5	$	@	(	>		  8	0	M	5	8			M		>	(	>	.	K		M	/	$	G	0"o0~vkPNˍ
TFZPN0υ0r n a m   p a r   b r d a   s h e s   l d a n   p h r a g   b r g y a   n a   b r d a   s h e s   k u n   z h e s   b y a ' o 0υ0bXTbVbdzfcSUBVbSVbdzf@tS^zfV`|
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 [a t a C  v i v h n m   u c c h a Eg a C  n m o c y a t e   ( [a t a C  v i v h n m   u c c h a Eg   n m o c y a t e ) 
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 0h0[a t a C  v i v h n m   u c c h a Eg a C  n m o c y a t e   ( [a t a C  v i v h n m   u c c h a Eg   n m o c y a t e ) 0h06	$		  5	?	5	>	9	>	(	>	.	A		M			M			  (	>	.	K		M	/	$	G	  ( 6	$		  5	?	5	>	9	>	(	>	.	A		M			M		>	  (	>	.	K		M	/	$	G	) 0"o0~vkFZ6
T1P=O0υ0k h y a d   b y i n   p h r a g   b r g y a   n a   p a n g   s t e n g s   p a   z h e s   b y a ' o 0υ0AQVrSUBVbSTDfzDfT^zfV`|
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 0h0[a t a C  v i Cv a r Gm   a k co b h y a C  n m o c y a t e 0h06	$		  5	?		5	0	>	#	>	.		M	7	K	-	M	/		  (	>	.	K		M	/	$	G	0"o0~v;FZ
T?FZ0υ0d k r i g s   p a   p h r a g   b r g y a   n a   m i   ' k h r u g s   p a   z h e s   b y a ' o 0υ0Q@rBfTUBVbSXr`AtBfT^zfV`|
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T\QZY0υ0r n a m   p a r   g z h a g   p a   g d a g s   p a   p h r a g   b r g y a   n a   r g y u   r i g   ' d z i n   c h e s   b y a ' o 0υ0bXTbB^BTBQBfTUBVbSbtbrB`[rSFzfV`|
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TQSlFZN,^0υ0n g o g s   t h o b   p h r a g   b r g y a   n a   r n a m   p a r   g z h a g   p a   g d a g s   p a   z h e s   b y a ' o 0υ0D|BfP|VUBVbSbXTbB^BTBQBfT^zfV`|
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 
 		C	7	M		K	*	M	$	>	  $	#	M	!	A	2	+	2	6	>	2	@		  ( 		C	7	M		K	*	M	$	>	  $	#	M	!	A	2	+	2	6	>	2	.	M	) = a k [cmo p t   t a G
u l a p h a l a [l +%  ( a k [cmo p t   t a G
u l a p h a l a [l a m ) 
 
 
 
 		G	6			= a k e [a k a %
 
 
 
 		M	2	?	7	M		.	(		= a k l i cma m a n a %
 
 
 
 		M	7		= a k ca %
 
 
 
 		M	7		M	0	@	!		= a k ca k r +
a %
 
 
 
 		M	7	$	.	M	= a k ca t a m 
 
 
 
 		M	7	'	B	0	M	$		= a k ca d h kr t a %
 
 
 
 		M	7	*	>	&		= a k ca p d a %
 
 
 
 		M	7	.	>	$	M	0	>	-	?	0	M	'	>	0	>	-	?		= a k ca m t r b h i r   d h r b h i %
 
 
 
 		M	7	/		  ( 		M	7	G	/		) = a k ca y a %  ( a k ce y a %) 
 
 
 
 		M	7	/		0	#	M	!	>	= a k ca y a k a r a G

 
 
 
 		M	7	/		0	#	M	!	K	( 		M	7	/		0	#	M	!		K	)   (	>	.	  8	.	>	'	?		= a k ca y a k a r a G
o ( a k ca y a k a r a G
a k o )   n m a   s a m d h i %
 
 
 
 		M	7	/		M		>	(		  	M	7	/		M		>	(	.	M	= a k ca y a j  n a A  k ca y a j  n a m 
 
 
 
 		M	7	/	.	$	?		= a k ca y a m a t i %
 
 
 
 		M	7	/	.	$	?	(	?	0	M	&	G	6		= a k ca y a m a t i n i r d e [a %
 
 
 
 		M	7	/	.	$	?	*	0	?	*	C		M		>	= a k ca y a m a t i p a r i p [c c h 
 
 
 
 		M	7	/	.	M	= a k ca y a m 
 
 
 
 		M	7	/	K	  (	>	.	  8	.	>	'	?		= a k ca y o   n m a   s a m d h i %
 
 
 
 		M	7	0	.	M	= a k ca r a m 
 
 
 
 		M	7	0	>	*		$	K	  (	>	.	  8	.	>	'	?		= a k ca r p a g a t o   n m a   s a m d h i %
 
 
 
 		M	7	>		M	7		= a k ck ca %
 
 
 
 		M	7	?	&	0	M	&	M	0	A		= a k ci d a r d r u %
 
 
 
 		M	7	?	*	A	0	A	7		= a k ci p u r u ca %
 
 
 
 		M	7	?	5	?	5	0	M		?			  ( 		M	7	?	5	?		0	M		?			) = a k ci v i v a r c i k a %  ( a k ci v i c a r c i k a %) 
 
 
 
 		M	7	?	6	(	M	$	M	0		  ( 		M	7	?	6	$	M	$	M	0		) = a k ci [a n t r a %  ( a k ci [a t t r a %) 
 
 
 
 		M	7	?	6	>	2	>		= a k ci [l %
 
 
 
 		M	7	A	#	M	#	5	G	'		  ( 		M	7	A	#	5	G	'		) = a k cu GGa v e d h a %  ( a k cu Ga v e d h a %) 
 
 
 
 		M	7	A	#	M	#	5	M	/	>		0	#	.	M	= a k cu GGa v y k a r a Ga m 
 
 
 
 		M	7	K	-	M	/		= a k co b h y a %
 
 
 
 		M	7	K	-	M	/		= a k co b h y a %
 
 
 
 		#	M	!	.	M	= a k h a G
a m 
 
 
 
 [ 	]   	.	M	-	@	0	*	$	?		= [ a ]   k h a m b h +r a p a t i %
 
 
 
 		#	G	/	*	0	?	5	0	M	$		= a g a Ge y a p a r i v a r t a %
 
 
 
 		#	G	/	*	0	?	5	0	M	$		= a g a Ge y a p a r i v a r t a %
 
 
 
 		#	G	/	.	M	= a g a Ge y a m 
 
 
 
 		#	G	/	.	M	= a g a Ge y a m 
 
 
 
 		$	?		>		  8	0	M	5	'	0	M	.	>		= a g a t i k %  s a r v a d h a r m %
 
 
 
 		.			= a g a m a k a %
 
 
 
 		0	A		= a g a r u %
 
 
 
 		8	M	$	?		= a g a s t i %
 
 
 
 		8	M	$	?	9	0	@	$		@	= a g a s t i h a r +t a k +
 
 
 
 		>	0	.	'	M	/	>	5	>	8		= a g r a m a d h y v s a %
 
 
 
 		>	0	.	M	= a g r a m 
 
 
 
 		K	$	M	0			= a g o t r a k a %
 
 
 
 		M	(	?		A	#	M	!		= a g n i k u G
a %
 
 
 
 		M	(	?		&	>	= a g n i k h a d 
 
 
 
 		M	(	?		M	5	>	2	K	*	.		  ( 		M	(	?		M	5	2	K	*	.	>		) = a g n i j v l o p a m a %  ( a g n i j v a l o p a m %) 
 
 
 
 		M	(	?	5	0	M	#	0	$	M	(	.	M	.   		M	(	?	,	2	0	$	M	(	.	M	= a g n i v a r Ga r a t n a m .   a g n i b a l a r a t n a m 
 
 
 
 		M	(	?	5	C	$	M	$	.	M	= a g n i v [t t a m 
 
 
 
 		M	(	?	5	G	6		= a g n i v e [a %
 
 
 
 		M	0		= a g r a %
 
 
 
 		M	0	.	$	?		?	$	M	0		B	!		= a g r a m a t i c i t r a c k
a %
 
 
 
 		M	0	.	9	?	7	@	= a g r a m a h i c+
 
 
 
 		M	0	5	@	0	,	>	9	A		= a g r a v +r a b h u %
 
 
 
 		M	0	8	>	0	>	= a g r a s r 
 
 
 
 		M	0	@	5		= a g r +v a %
 
 
 
 		M	0	K	=	0	#	5	?	9	>	0	?	#	>	.	M	= a g r o   ' r a Ga v i h r i Gm 
 
 
 
 			= a g h a %
 
 
 
 			M		?	$		= a g h a mmi t a %
 
 
 
 		9	(	M	$	>	= a g h a h a n t 
 
 
 
 		M		'	>	$	M	0	@	= a Ek a d h t r +
 
 
 
 		M		A	6		M	0	9		= a Ek u [a g r a h a %
 
 
 
 		M		#	.	M	= a Eg a Ga m 
 
 
 
 		M		&		= a Eg a d a %
 
 
 
 		M		&	>	9		= a Eg a d h a %
 
 
 
 		M		*	M	0	$	M	/		M		>	(	?	  	?	(	M	&	G	/	A	0	(	5	.	0	M	&	(	@	/		= a Eg a p r a t y a Eg n i   c h i n d e y u r a n a v a m a r d a n +y a %
 
 
 
 		M		-	G	&		= a Eg a b h e d a %
 
 
 
 		M		.	#	?	5	?	&	M	/	>	  ( 	&	M		>	.	#	?	5	?	&	M	/	>	) = a Eg a m a Gi v i d y   ( a d g m a Gi v i d y ) 
 
 
 
 		M		.	M	= a Eg a m 
 
 
 
 		M		>	0			= a Eg r a k a %
 
 
 
 		M		>	0	8	M	%	>	*	(	6			?		>	  ( 		M		>	0	G	  8	M	%	>	*	0	.	M	) = a Eg r a s t h p a n a [a k a mi k   ( a Eg r e   s t h p a r a m ) 
 
 
 
 		M		?	0	>		= a Eg i r %
 
 
 
 		M		A	2	?		= a Eg u l i %
 
 
 
 		M		A	2	?		= a Eg u l i %
 
 
 
 		M		A	2	?	*	0	M	5	  ( 		M		A	2	?	*	0	M	5	(	M	) = a Eg u l i p a r v a   ( a Eg u l i p a r v a n ) 
 
 
 
 		M		A	2	?	*	M	0	$	K	&	(	.	M	  ( 		A	2	?	*	M	0	-	K	&	>	(	.	M	) = a Eg u l i p r a t o d a n a m   ( a g u l i p r a b h o d n a m ) 
 
 
 
 		M		A	2	?	.	>	2	@	/	.	M	= a Eg u l i m l +y a m 
 
 
 
 		M		A	2	@	+	#	9	8	M	$			= a Eg u l +p h a Ga h a s t a k a %
 
 
 
 		M		A	2	@	/		.	M	= a Eg u l +y a k a m 
 
 
 
 		M		A	7	M	 	.	M	= a Eg u cmh a m 
 
 
 
 			M		2	>	= a c a  c a l 
 
 
 
 		*	2	>	= a c a p a l 
 
 
 
 		2	>	= a c a l 
 
 
 
 		2	K	  (	>	.	  8	.	>	'	?		= a c a l o   n m a   s a m d h i %
 
 
 
 		?	(	M	$	?		.	'	M	/	-	A	&	M	'	?	5	?		M	0	@	!	?	$		= a c i n t i k a m a d h y a b h u d d h i v i k r +
i t a %
 
 
 
 		?	(	M	$	M	/	'	>	$	A		= a c i n t y a d h t u %
 
 
 
 		?	(	M	$	M	/	*	0	?	5	0	M	$		= a c i n t y a p a r i v a r t a %
 
 
 
 		?	(	M	$	M	/	*	0	?	5	0	M	$		= a c i n t y a p a r i v a r t a %
 
 
 
 		?	(	M	$	M	/	.	M	= a c i n t y a m 
 
 
 
 		?	(	M	$	M	/	.	M	= a c i n t y a m 
 
 
 
 		?	(	M	$	M	/	.	M	= a c i n t y a m 
 
 
 
 		?	(	M	$	M	/	5	M	/	5	8	M	%	>	(		= a c i n t y a v y a v a s t h n a %
 
 
 
 		G	2			= a c e l a k a %
 
 
 
 		G	2	&	>	(	.	M	  ( 		H	2	&	>	(	.	M	) = a c e l a d n a m   ( a c a i l a d n a m ) 
 
 
 
 		M			= a c c h a %
 
 
 
 		M			>	6	,	M	&		= a c c h a m[a b d a %
 
 
 
 		M			>	8			>	$	.	>	$	M	0	.	M	= a c c h a ms a Cg h t a m t r a m 
 
 
 
 		M		.	M	-	@	  ( 		M		.	M	-	?	(	M	  ,   	(	A		M		.	M	-	K	) = a c c h a m b h +  ( a c c h a m b h i n   ,   a n u  c a m b h o ) 
 
 
 
 		M		?	&	M	0	.	M	= a c c h i d r a m 
 
 
 
 		M		?	&	M	0	K	*		>	0		= a c c h i d r o p a c r a %
 
 
 
 		M	/	A	$	6	@	2		= a c y u t a [+l a %
 
 
 
 		M	/	A	$	8	.	>	'	?		= a c y u t a s a m d h i %
 
 
 
 		M	/	A	$	>	(	A	$	M	*	(	M	(	>		  8	0	M	5	'	0	M	.	>		= a c y u t n u t p a n n %  s a r v a d h a r m %
 
 
 
 		M	/	A	$	>	-	?		M			= a c y u t b h i j  a %
 
 
 
 		M	/	A	$	K	  (	>		0	>		>	= a c y u t o   n g a r j 
 
 
 
 		M	2	G	8		= a c l e s a %
 
 
 
 			= a j a %
 
 
 
 		*	&		&	#	M	!		  ( 		*	&			#	M	!		) = a j a p a d a k a d a G
a %  ( a j a p a d a k a k a G
a %) 
 
 
 
 		6	>	2	>	= a j a [l 
 
 
 
 		8	M	0	.	M	= a j a s r a m 
 
 
 
 		>		@	  ( 			?	) = a j j +  ( a j a j i ) 
 
 
 
 		>		@	*	A	7	M	*	.	M	  ( 		?		?	*	A	7	M	*	.	M	) = a j j +p u cp a m   ( a j i j i p u cp a m ) 
 
 
 
 		>	$	6	$	M	0	A		L		C	$	M	/	5	?	(	K	&	(		= a j t a [a t r u k a u k [t y a v i n o d a n a %
 
 
 
 		>	$	>		  8	0	M	5	'	0	M	.	>		= a j t %  s a r v a d h a r m %
 
 
 
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 		M		>	*			  ( 		M		>	*		.	M	) = a j  p a k a %  ( a j  p a k a m ) 
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 		M		(	6	2	>		>	= a  j a n a [a l k 
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 		M		2	?		0	M	.	  ( 		M		2	?		0	M	.	(	M	) = a  j a l i k a r m a   ( a  j a l i k a r m a n ) 
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 			>	5	$	@	  ( 	2		>	5	$	@	) = a ma k v a t +  ( a l a k v a t +) 
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 			M		0		= a ma k k a r a %
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 				= a ma ma %
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 		5	@	= a ma v +
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 		M			= a mma %
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 		M			  ( 	$	M	$		) = a mma %  ( a t t a %) 
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 		M		>	2		  ( 	7	M	 	2		.   	7	M		>	2		) = a mml a %  ( a cmh a l a %.   a cml a %) 
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 	#	?	.	>	= a Gi m 
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 	#	A		= a Gu %
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 	#	M	!		>		= a G
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 	#	M	!	2	>		M		A	2	*	M	0	$	?		M		(	M	(		= a G
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 	$		.   	$	8	M	.	>	$	M		>	0	#	>	$	M	  ( 	$	8	M	.	>	(	M		>	0	#	>	$	M	) = a t a %.   e t a s m t   k r a Gt   ( e t a s m n   k r a Gt ) 
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 	$	(	M	&	M	0	?	$		= a t a n d r i t a %
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 	$	*	>		= a t a p %
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 	$	>	0	M	7	@		M			M	7	A		  8	.	A	&	M	0	.	M	= a t r c+c c a k cu %  s a m u d r a m 
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 	$	?		?	2	>	8	@	  ( 	$	?		?	2	>	6	@	) = a t i k i l s +  ( a t i k i l [+) 
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 	$	?	&	@	0	M			= a t i d +r g h a %
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 	$	?	*	?		M		2	>		M	7		= a t i p i Eg a l k ca %
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 	$	?	*	M	0	8		M			= a t i p r a s a Eg a %
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 	$	?	,	>	2			= a t i b l a k a %
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 	$	?	.	>	$	M	0		M	7	>	(	M	$	?	8	.	(	M	5	>		$		= a t i m t r a k cn t i s a m a n v g a t a %
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 	$	?	2		M	7	.	M	= a t i l a k ca m 
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 	$	?	5	$	M	$	>		M	7		  ( 	$	?	5	(	M	$	>		M	7		) = a t i v a t t k ca %  ( a t i v a n t k ca %) 
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 	$	?	5	?	8	M	.	/		  ( 	-	?	5	?	8	M	.	/		) = a t i v i s m a y a %  ( a b h i v i s m a y a %) 
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 	$	?	8	>	0		( 	$	@	8	>	0		) = a t i s r a %( a t +s r a %) 
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 	$	?	8	M	%	B	2		= a t i s t h kl a %
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 	$	?	9	M	0	8	M	5		= a t i h r a s v a %
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 	$	@	$		= a t +t a %
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 	$	@	$	>		6		$	>	= a t +t C[a g a t 
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 	$	@	$	G	=	'	M	5	(	M	/	8		M		.	*	M	0	$	?	9	$		  	M		>	(	&	0	M	6	(		  *	M	0	5	0	M	$	$	G	= a t +t e   ' d h v a n y   a s a Eg a m   a p r a t i h a t a C  j  n a d a r [a n a C  p r a v a r t a t e 
 
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 	$	A	2	M	/	*	0	?	5	0	M	$		= a t u l y a p a r i v a r t a %
 
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 	$	A	2	M	/	*	0	?	5	0	M	$		  ( 	$	A	2	M	/	.	M	*	0	?	5	0	M	$		) = a t u l y a p a r i v a r t a %  ( a t u l y a m p a r i v a r t a %) 
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 	$	A	2	M	/	.	M	= a t u l y a m 
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 	$	A	2	M	/	.	M	= a t u l y a m 
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 	$	A	2	M	/	.	M	= a t u l y a m 
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 	$	A	2	M	/	>	(	?	  5	>	8		8	?	= a t u l y n i   v s a Cs i 
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 	$	C	*	M	$	.	M	= a t [p t a m 
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 	$	C	*	M	$	>	  5	$	G	.	G	  8	$	M	$	M	5	>	  2	>	-	8	$	M		>	0	6	M	2	K		K	*		0	?	$	>	8	M	$	C	*	M	$	>		  8	M	.	  	$	?	  *	M	0	$	?		>	(	(	M	$	G	= a t [p t   v a t e m e   s a t t v   l b h a s a t k r a [l o k o p a c a r i t s   t [p t %  s m a   i t i   p r a t i j n a n t e 
 
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 	$	K	=	*	M	/	A	$	M	$	0	?	  '	M	5		>		M	0	.	#	?	0	M	(	>	.	  	#	(	>	= a t o   ' p y u t t a r i   d h v a j g r a m a Gi r   n m a   g a Ga n 
 
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 	$	K	=	*	M	/	A	$	M	$	0	?	  *	0	.	>	#	A	0			*	M	0	5	G	6	K	  (	>	.	  	#	(	>	  ( $	$	K	=	*	M	/	A	$	M	$	0	?	  *	0	.	>	#	A	0			*	M	0	5	G	6	K	  (	>	.	  	#	(	>	) = a t o   ' p y u t t a r i   p a r a m Gu r a j a %p r a v e [o   n m a   g a Ga n   ( t a t o   ' p y u t t a r i   p a r a m Gu r a j a %p r a v e [o   n m a   g a Ga n ) 
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 	$	M	/	(	M	$	.	M	= a t y a n t a m 
 
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 	$	M	/	(	M	$	6	B	(	M	/	$	>	= a t y a n t a [kn y a t 
 
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 	$	M	/	(	M	$	>	-	>	5		= a t y a n t b h v a %
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 	$	M	/	/		= a t y a y a %
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 	$	M	/	0	M	%	.	M	= a t y a r t h a m 
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 	$	M	/	A	&	M		$		= a t y u d g a t a %
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 	$	M	/	A	&	M		$	.	M	= a t y u d g a t a m 
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 	$	M	0	= a t r a 
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 	$	M	5	0		= a t v a r a %
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 	%	  	= a t h a   c a 
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 	%	0	M	5	5	G	&		  ( 	%	0	M	5	#	5	G	&		) = a t h a r v a v e d a %  ( a t h a r v a Ga v e d a %) 
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 	%	  5	>	= a t h a   v 
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 	%	  5	>	= a t h a   v 
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 	&	$	M	$	8	M	/	  *		M		.	>	7		>	&	G		  ( 	&	$	M	$	8	M	/	  *		M		.	>	7		>	&	G	) = a d a t t a s y a   p a  c a m ca k d e %  ( a d a t t a s y a   p a  c a m ca k d e ) 
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 	&	$	M	$	>	&	>	(	.	M	= a d a t t d n a m 
 
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 	&	$	M	$	>	&	>	(	5	?	0	$	?		= a d a t t d n a v i r a t i %
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 	&	$	M	$	>	&	>	(	>	&	M	5	?	0	$	?		= a d a t t d n d   v i r a t i %
 
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 	&	(	M	$		= a d a n t a %
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 	&	-	M	0		= a d a b h r a %
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 	&	@	(		>	$	M	0		= a d +n a g t r a %
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 	&	A			>	8	A		>		= a d u %k h s u k h %
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 	&	G	5	.	>	$	C			= a d e v a m t [k a %
 
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 	&	G	6	8	M	%		= a d e [a s t h a %
 
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 	&	M	-	B	$		  ( 	0	M	-	A	$		) = a d b h kt a %  ( a r b h u t a %) 
 
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 	&	M	-	B	$	'	0	M	.		= a d b h kt a d h a r m a %
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 	&	M	-	B	$	.	M	= a d b h kt a m 
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 	&	M	0	>		M	7	@	$	M	= a d r k c+t 
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 	&	M	5	/	,	A	&	M	'	5	?	9	>	0	*	0	.	*	>	0	.	?	*	M	0	>	*	M	$		= a d v a y a b u d d h a v i h r a p a r a m a p r a m i p r p t a %
 
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 	&	M	5	/	.	G	$	&	&	M	5	H	'	@		>	0	.	-	?	(	M	(	.		M		?	(	M	(	.	M	= a d v a y a m   e t a d   a d v a i d h +k r a m   a b h i n n a m   a c c h i n n a m 
 
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 	&	M	5	/	.	M	= a d v a y a m 
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 	&	M	5	/	5	>	&	@	= a d v a y a v d +
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 	&	M	5	/	8	.	A	&	>		>	0		= a d v a y a s a m u d c r a %
 
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 	&	M	5	G	7		  	A	6	2	.	B	2	.	M	= a d v e ca %  k u [a l a m kl a m 
 
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 	&	M	5	H	'	@		>	0	.	M	= a d v a i d h +k r a m 
 
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 	'		= a d h a %
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 	'			>	/	>		M		@	$	2	>	  5	>	0	?	'	>	0	>		  8	M	/	(	M	&	(	M	$	G	= a d h a %k y c   c h +t a l   v r i d h r %  s y a n d a n t e 
 
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 	'		6	/	M	/	>	= a d h a %[a y y 
 
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 	'	0		= a d h a r a %
 
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 	'	0	M	.		= a d h a r m a %
 
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 	'	0	M	.		>	.		= a d h a r m a k m a %
 
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 	'	?		0	#	.	M	= a d h i k a r a Ga m 
 
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 	'	?		0	#	5	8	M	$	A	= a d h i k a r a Ga v a s t u 
 
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 	'	?		0	#	6	.	%	>	= a d h i k a r a Ga [a m a t h 
 
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 	'	?		>	0		= a d h i k r a %
 
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 	'	?		?	$	M	$	.	M	= a d h i c i t t a m 
 
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 	'	?	*	$	?	*	M	0	$	M	/	/		= a d h i p a t i p r a t y a y a %
 
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 	'	?	*	$	?	+	2	.	M	= a d h i p a t i p h a l a m 
 
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 	'	?	*	M	0		M		>	= a d h i p r a j  
 
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 	'	?	.	>	$	M	0	.	M	= a d h i m t r a m 
 
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 	'	?	.	>	(		= a d h i m n a %
 
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 	'	?	.	A		M	$	?		0	M	/	>	-	B	.	?		= a d h i m u k t i c a r y b h km i %
 
 
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 	'	?	.	A		M	$	?		0	M	/	>	-	B	.	?	(	>	.	>	(	?	= a d h i m u k t i c a r y b h km i n m n i 
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 	'	?	.	A		M	$	?	5	6	?	$	>	= a d h i m u k t i v a [i t 
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 	'	?	.	K		M	7		= a d h i m o k ca %
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 	'	?	5		(	*	M	0	5	G	6	K	  (	>	.	  8	.	>	'	?		= a d h i v a c a n a p r a v e [o   n m a   s a m d h i %
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 	'	?	5		(	.	M	= a d h i v a c a n a m 
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 	'	?	5	>	8	(	.	M	= a d h i v s a n a m 
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 	'	?	6	@	2	.	M	= a d h i [+l a m 
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 	'	?	7	M	 	>	(	.	M	= a d h i cmh n a m 
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 	'	?	7	M	 	>	(	.	M	= a d h i cmh n a m 
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 	'	A	(	>	= a d h u n 
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 	'	K	.	A			= a d h o m u k h a %
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 	'	M	/		M	7		= a d h y a k ca %
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 	'	M	/	0	M	'	.	M	= a d h y a r d h a m 
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 	'	M	/	5	8	>	(	.	>	*	(	M	(		= a d h y a v a s n a m   p a n n a %
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 	'	M	/	5	8	>	(	.	M	= a d h y a v a s n a m 
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 	'	M	/	5	8	?	$		  ( 	'	?	+ 	5	+ - / 8	K	+ $	) = a d h y a v a s i t a %  ( a d h i + a v a + - / s o + t a ) 
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 	'	M	/	9	(	.	M	= a d h y a h a n a m 
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 	'	M	/	>	$	M	.	(	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  *	@	$	>	(	?	  *	@	$	5	0	M	#	>	(	?	  *	@	$	(	?	&	0	M	6	(	>	(	?	  *	@	$	(	?	0	M	-	>	8	>	(	?	  $	&	M	/	%	>	  	0	M	#	?		>	0	*	A	7	M	*		  8		*	(	M	(	.	M	5	>	  5	>	0	>	#	8	G	/		  5	8	M	$	M	0		  *	@	$		  *	@	$	5	0	M	#		  *	@	$	(	?	&	0	M	6	(		  *	@	$	(	?	0	M	-	>	8	.	G	5	.	G	5	>	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  *	@	$	  5	0	M	#	>	(	?	  *	@	$	(	?	&	0	M	6	(	>	(	?	  *	@	$	(	?	0	M	-	>	8	>	(	?	  	&		  	$	A	0	M	%	.	-	?	-	M	5	>	/	(	.	M	= a d h y t m a n   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p +t n i   p +t a v a r Gn i   p +t a n i d a r [a n n i   p +t a n i r b h s n i   t a d y a t h   k a r Gi k r a p u cp a C  s a Cp a n n a m   v   v r Ga s e y a C  v a s t r a C  p +t a C  p +t a v a r Ga C  p +t a n i d a r [a n a C  p +t a n i r b h s a m   e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p +t a   v a r Gn i   p +t a n i d a r [a n n i   p +t a n i r b h s n i   i d a C  c a t u r t h a m   a b h i b h v y a n a m 
 
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 	'	M	/	>	$	M	.	(	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  2	K	9	?	$	>	(	?	  2	K	9	?	$	5	0	M	#	>	(	?	  2	K	9	?	$	(	?	&	0	M	6	(	>	(	?	  2	K	9	?	$	  (	?	0	M	-	>	8	>	(	?	  $	&	M	/	%	>	  ,	(	M	'	A		@	5		*	A	7	M	*		  8		*	(	M	(		  5	>	  5	>	0	>	#	8	G	/		  5	8	M	$	M	0		  2	K	9	?	$		  2	K	9	?	$	5	0	M	#		  2	K	9	?	$	(	?	&	0	M	6	(		  2	K	9	?	$	(	?	0	M	-	>	8		  	5	.	G	5	>	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  2	K	9	?	$	>	(	?	  2	K	9	?	$	5	0	M	#	>	(	?	  2	K	9	?	$	(	?	&	0	M	6	(	>	(	?	  2	K	9	?	$	5	0	M	#	>	(	?	  2	K	9	?	$	(	?	&	0	M	6	(	>	(	?	  2	K	9	?	$	(	?	0	M	-	>	8	>	(	?	  	&		  *		M		.	.	-	?	-	M	5	>	/	$	(	.	M	= a d h y t m a n   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a   n i r b h s n i   t a d y a t h   b a n d h u j +v a k a p u cp a C  s a Cp a n n a C  v   v r Ga s e y a C  v a s t r a C  l o h i t a C  l o h i t a v a r Ga C  l o h i t a n i d a r [a n a C  l o h i t a n i r b h s a C  e v a m e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a n i r b h s n i   i d a C  p a  c a m a m   a b h i b h v y a t a n a m 
 
 
 
 	'	M	/	>	$	M	.	,	9	?	0	M	'	>	6	B	(	M	/	$	>	= a d h y t m a b a h i r d h [kn y a t 
 
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 
 	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  	5	&	>	$	>	(	?	  	5	&	>	$	5	0	M	#	>	(	?	  	5	&	>	$	(	?	0	M	-	>	8	>	(	?	  $	&	M	/	%	>	  		6	(	8	M	$	>	0		>	5	0	M	#	  ( 	>	/	>	5	0	M	#	) 	5	&	>	$	  	5	&	>	$	5	0	M	#	  	5	&	>	$	(	?	&	0	M	6	(	  	5	&	>	$	(	?	0	M	-	>	8		  	5	.	G	5	>	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  	5	&	>	$	(	?	  	5	&	>	$	5	0	M	#	>	(	?	  	5	&	>	$	(	?	&	0	M	6	(	>	(	?	  	5	&	>	$	(	?	0	M	-	>	8	>	(	?	  	&		  7	7	M		.	-	?	-	M	5	>	/	$	(	.	M	= a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   a v a d t n i   a v a d t a v a r Gn i   a v a d t a n i r b h s n i   t a d y a t h   u [a n a s t r a k v a r Ga   ( k y v a r Ga ) a v a d t a   a v a d t a v a r Ga   a v a d t a n i d a r [a n a   a v a d t a n i r b h s a %  e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   a v a d t a n i   a v a d t a v a r Gn i   a v a d t a n i d a r [a n n i   a v a d t a n i r b h s n i   i d a C  ca cma m   a b h i b h v y a t a n a m 
 
 
 
 	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  (	@	2	>	(	?	  (	@	2	5	0	M	#	>	(	?	  (	@	2	(	?	&	0	M	6	(	>	(	?	  (	@	2	(	?	0	M	-	>	8	>	(	?	  $	&	M	/	%	>	  		.		*	A	7	M	*		  8	.	M	*	(	M	(		  5	>	  5	>	0	>	#	8	G	/		  5	8	M	$	M	0		  (	@	2		  (	@	2	5	0	M	#		  (	@	2	(	?	&	0	M	6	(		  (	@	2	(	?	0	M	-	>	8	.	G	5	.	G	5	>	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  (	@	2	>	(	?	  (	?	2	5	0	M	#	>	(	?	  (	@	2	(	?	&	0	M	6	(	>	(	?	  (	@	2	(	?	0	M	-	>	8	>	(	?	  	&		  $	C	$	@	/	.	-	?	-	M	5	>	/	$	(	.	M	= a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n +l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   t a d y a t h   u m a k a p u cp a C  s a m p a n n a C  v   v r Ga s e y a C  v a s t r a C  n +l a C  n +l a v a r Ga C  n +l a n i d a r [a n a C  n +l a n i r b h s a m   e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n i l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   i d a C  t [t +y a m   a b h i b h v y a t a n a m 
 
 
 
 	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  .	9	&	M		$	>	(	?	  8	A	5	0	M	#	&	A	0	M	5	0	M	#	>	(	?	  $	>	(	?	  	2	A	  0	B	*	>	#	M	/	-	?	-	B	/	  	>	(	>	$	M	/	-	?	-	B	/	  *	6	M	/	$	?	  	5		8			M		@	  	  -	5	$	?	  	&		  &	M	5	?	$	@	/	.	-	?	-	M	5	>	/	$	(	.	M	= a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   m a h a d g a t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  +  c a   b h a v a t i   i d a C  d v i t +y a m   a b h i b h v y a t a n a m 
 
 
 
 	'	M	/	>	$	M	.	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	M	/	/		  &	M	5	?	$	@	/	K	  5	?	.	K		M	7		= a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t y   a y a C  d v i t +y o   v i m o k ca %
 
 
 
 	'	M	/	>	$	M	.	0	B	*	8			M		@	  ,	9	?	0	M	'	>	  0	B	*	>	#	?	  *	6	M	/	$	?	  *	0	@	$	M	$	>	(	?	  8	A	5	0	M	#	&	A	0	M	5	0	M	#	>	(	?	  $	>	(	?	  	2	A	  0	B	*	>	#	M	/	-	?	-	B	/	  	>	(	>	$	M	/	-	?	-	B	/	  *	6	M	/	$	?	  	5		8			M		?	  	  -	5	$	?	  	&		  *	M	0	%	.	.	-	?	-	M	5	>	/	$	(		= a d h y t m a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p a r +t t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  i   c a   b h a v a t i   i d a C  p r a t h a m a m   a b h i b h v y a t a n a C
 
 
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 	'	M	/	>	$	M	.	5	?	&	M	/	>	= a d h y t m a v i d y 
 
 
 
 	'	M	/	>	$	M	.	6	B	(	M	/	$	>	= a d h y t m a [kn y a t 
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 	'	M	/	>	*	(	.	M	  ( 	'	M	/	>	/	(	.	M	.   	'	M	/	>	/	?	(	.	M	.   		M	/	(	.	M	) = a d h y p a n a m   ( a d h y y a n a m .   a d h y y i n a m .   a g h y a n a m ) 
 
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 	'	M	/	>	*	/	>	.	>	8	= a d h y p a y m   s a 
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 [ 	]   '	M	/	>	.	@		0	#	.	M	= [ a ]   d h y m +k a r a Ga m 
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 	'	M	/	>	/		= a d h y y a %
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 	'	M	/	>	2	.	M	,	$	G	= a d h y l a m b a t e 
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 	'	M	/	>	2	.	M	,	(	.	M	= a d h y l a m b a n a m 
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 	'	M	/	>	5	8	$	?	= a d h y v a s a t i 
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 	'	M	/	>	6	/		= a d h y [a y a %
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 	'	M	/	>	6	/	,	2		= a d h y [a y a b a l a C
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 	'	M	/	>	8	?	$		= a d h y s i t a %
 
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 	'	M	/	A	7	M			.   ( 	0	M	'	A	7	M			) = a d h y u cma %.   ( a r d h u cma %) 
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 	'	M	5		$		= a d h v a g a t a %
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 	'	M	5	K	0	M	#	K	"	?		  ( 	'	M	5	L	0	M	#	"	?	) = a d h v o r Go 
h i %  ( a d h v a u r Ga 
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 	(		M	7			= a n a k ca k a %
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 	(		M			?	$	M	= a n a Eg a j i t 
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 	(		M		#	.	M	= a n a Eg a Ga m 
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 	(	#	M	!			= a n a G
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 	(	(	M	$		  *	M	0	$	?	-	>	(	G	(	= a n a n t a %  p r a t i b h n e n a 
 
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 	(	(	M	$		2	M	*		K		@	(	?		8	0	#		A	6	2		= a n a n t a k a l p a k o m+n i %s a r a Ga k u [a l a %
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 	(	(	M	$		M		>	(		= a n a n t a j  n a %
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 	(	(	M	$	*	0	?	7	&	-	?	-	>	5	(		= a n a n t a p a r i ca d a b h i b h v a n a %
 
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 	(	(	M	$	*	M	0	$	?	-	>	(	K	  (	>	.	  8	.	>	'	?		= a n a n t a p r a t i b h n o   n m a   s a m d h i %
 
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 	(	(	M	$	*	M	0	-	K	  (	>	.	  8	.	>	'	?		= a n a n t a p r a b h o   n m a   s a m d h i %
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 	(	(	M	$	,	A	&	M	'		M	7	G	$	M	0	>		M	0	.	#		A	6	2		= a n a n t a b u d d h a k ce t r k r a m a Ga k u [a l a %
 
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 	(	(	M	$	.	'	M	/	,	A	&	M	'	-	B	.	?	8	.	$	>	'	?		$		= a n a n t a m a d h y a b u d d h a b h km i s a m a t d h i g a t a %
 
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 	(	(	M	$	.	A		&	G	5	>	8	A	0	(	G	$	M	0	>	8	A	0		= a n a n t a m u k h a d e v s u r a n e t r s u r a %
 
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 	(	(	M	$	0		(	M	.	  ( 	(	(	M	$	0		(	M	.	(	M	) = a n a n t a r a j a n m a   ( a n a n t a r a j a n m a n ) 
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 	(	(	M	$	0	>	*	0	?	(	?	0	M	5	>	/	@	= a n a n t a r p a r i n i r v y +
 
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 	(	(	M	$	0	M	/	8	.	>	'	?		= a n a n t a r y a s a m d h i %
 
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 	(	(	M	$	5	0	M	#	0	$	M	(	.	M	= a n a n t a v a r Ga r a t n a m 
 
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 	(	(	M	$	5	0	M	#	>	= a n a n t a v a r G
 
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 	(	(	M	$	5	>	(	M	2	K			= a n a n t a v n   l o k a %
 
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 	(	(	M	$	6	?	8	M	/		#	8	A	5	?	(	@	$		= a n a n t a [i s y a g a Ga s u v i n +t a %
 
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 	(	(	M	$	6	A	-	(	/	(		G	8	0	@	= a n a n t a [u b h a n a y a n a k e s a r +
 
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 	(	(	M	$	>	*	0	M	/	(	M	$		= a n a n t p a r y a n t a %
 
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 	(	(	M	$	>	5	0	M	$	>	= a n a n t v a r t 
 
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 	(	(	M	$	K	  (	>		0	>		>	= a n a n t o   n g a r j 
 
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 	(	(	M	/	$	%	>	$	>	= a n a n y a t a t h t 
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 	(	(	M	/	(	G	/		= a n a n y a n e y a %
 
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 	(	*		C	7	M			  ( 	(	5		C	7	M			) = a n a p a k [cma %  ( a n a v a k [cma %) 
 
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 	(	*	$	M	0	>	*	M	/	.	M	= a n a p a t r p y a m 
 
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 	(	-	?	*	M	0	8	(	M	(	>	(	>	.	-	?	*	M	0	8	>	&	>	/	= a n a b h i p r a s a n n n m   a b h i p r a s d y a 
 
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 	(	-	?	-	B	$		  *	M	0		M		/	>	= a n a b h i b h kt a %  p r a j  a y 
 
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 	(	-	?	2		M	7	?	$	K	  (	>	.	  8	.	>	'	?		= a n a b h i l a k ci t o   n m a   s a m d h i %
 
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 	(	-	?	2	>	*	M	/	*	0	?	5	0	M	$		= a n a b h i l p y a p a r i v a r t a %
 
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 	(	-	?	2	>	*	M	/	*	0	?	5	0	M	$		= a n a b h i l p y a p a r i v a r t a %
 
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 	(	-	?	2	>	*	M	/	.	M	= a n a b h i l p y a m 
 
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 	(	-	?	2	>	*	M	/	.	M	= a n a b h i l p y a m 
 
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 	(	-	?	2	>	*	M	/	.	M	= a n a b h i l p y a m 
 
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 	(	-	?	2	>	*	M	/	>	(	-	?	2	>	*	M	/	*	0	?	5	0	M	$		= a n a b h i l p y n a b h i l p y a p a r i v a r t a %
 
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 	(	-	?	2	>	*	M	/	>	(	-	?	2	>	*	M	/	*	0	?	5	0	M	$	(	?	0	M	&	G	6		= a n a b h i l p y n a b h i l p y a p a r i v a r t a n i r d e [a %
 
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 	(	-	?	2	>	*	M	/	>	(	-	?	2	>	*	M	/	.	M	  ( 	(	-	?	2	*	M	/	(	-	?	2	>	*	M	/	.	M	) = a n a b h i l p y n a b h i l p y a m   ( a n a b h i l a p y a n a b h i l p y a m ) 
 
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 	(	-	?	8		8	M		>	0	*	0	?	(	?	0	M	5	>	/	@	= a n a b h i s a Cs k r a p a r i n i r v y +
 
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 	(	-	?	8	.	M	8	M		>	0	>		  8	0	M	5	'	0	M	.	>		= a n a b h i s a m s k r %  s a r v a d h a r m %
 
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 	(	-	M	0		>		= a n a b h r a k %
 
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 	(	/	>	= a n a y 
 
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 	(	0	M		.	#	?	0	$	M	(	.	M	= a n a r g h a m a Gi r a t n a m 
 
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 	(	0	M	%	K	*	8		9	?	$		  (	*	C		M		$	?	= a n a r t h o p a s a Ch i t a C  n a p [c c h a t i 
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 	(	0	M	%	K	*	8		9	?	$	.	M	= a n a r t h o p a s a Ch i t a m 
 
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 	(	2		= a n a l a %
 
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 	(	5		>	0	6	B	(	M	/	$	>	= a n a v a k r a [kn y a t 
 
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 	(	5	$	*	M	$	(	>		0	>		*	0	?	*	C		M		>	= a n a v a t a p t a n g a r j a p a r i p [c c h 
 
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 	(	5	$	*	M	$	K	  (	>		0	>		>	= a n a v a t a p t o   n g a r j 
 
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 	(	5	&	M	/	.	M	= a n a v a d y a m 
 
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 	(	5	(	$	>	= a n a v a n a t 
 
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 	(	5	.	0	M	&	(	@	/	K	  ,	2	H		= a n a v a m a r d a n +y o   b a l a i %
 
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 	(	5	0	>		M	0	6	B	(	M	/	$	>	= a n a v a r g r a [kn y a t 
 
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 	(	5	8	M	%	>	*	M	0	8		M			= a n a v a s t h p r a s a Eg a %
 
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 	(	>		$		>	2		= a n g a t a k l a %
 
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 	(	>		$	?		>		  8	0	M	5	'	0	M	.	>		= a n g a t i k %  s a r v a d h a r m %
 
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 	(	>		$	G	=	'	M	5	(	M	/	8		M		.	*	M	0	$	?	9	$		  	M		>	(	&	0	M	6	(		  *	M	0	5	0	M	$	$	G	= a n g a t e   ' d h v a n y   a s a Eg a m   a p r a t i h a t a C  j  n a d a r [a n a C  p r a v a r t a t e 
 
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 	(	>		.	M	/	.	M	= a n g a m y a m 
 
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 	(	>		>	.	?	*	M	0	$	?	*	(	M	(			= a n g m i p r a t i p a n n a k a %
 
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 	(	>		>	.	@	= a n g m +
 
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 	(	>		>	.	@	  ( 	(	>		>	.	?	(	M	) = a n g m +  ( a n g m i n ) 
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 	(	>		M		G	&	M	/	*	M	0	$	?	-	>	(		= a n c c h e d y a p r a t i b h n a %
 
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 	(	>		M		>	$	.	>		M		>	8	M	/	>	.	@	(	M	&	M	0	?	/	.	M	= a n j  t a m   j  s y m +n d r i y a m 
 
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 	(	>	$	M	.		.	M	= a n t m a k a m 
 
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 	(	>	%	*	?	#	M	!	&	8	M	/	>	0	>	.		= a n t h a p i G
a d a s y r m a %
 
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 	(	>	&	0	5	C	$	M	$	.	M	= a n d a r a v [t t a m 
 
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 	(	>	'	G	/	>	$	?	6	/		= a n d h e y t i [a y a %
 
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 	(	>	*	$	M	$	?		= a n p a t t i %
 
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 	(	>	-	>	8		= a n b h s a %
 
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 	(	>	-	K		,	A	&	M	'		>	0	M	/	>	*	M	0	$	?	*	M	0	8	M	0	,	M	'		= a n b h o g a b u d d h a k r y p r a t i p r a s r a b d h a %
 
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 	(	>	.	?		>	= a n m i k 
 
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 	(	>	0	$		= a n r a t a %
 
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 	(	>	2	/	>		  8	0	M	5	'	0	M	.	>		= a n l a y %  s a r v a d h a r m %
 
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 	(	>	5	0	#		$	?		  	$		= a n v a r a Ga g a t i C  g a t a %
 
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 	(	>	5	?	2		= a n v i l a %
 
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 	(	>	5	?	2	8			2	M	*		= a n v i l a s a Ck a l p a %
 
 
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 	(	>	6	M	0	5		  ( 	(	>	8	M	0	5		) = a n [r a v a %  ( a n s r a v a %) 
 
 
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 	(	>	6	M	5	8	M	$	>	(	M	8	$	M	$	M	5	>	(	>	6	M	5	>	8	/	G	.	= a n [v a s t n   s a t t v n   [v s a y e m a 
 
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 	(	>	8		= a n s a %
 
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 	(	>	8	M	0	5		M		>	(	.	M	= a n s r a v a j  n a m 
 
 
 
 	(	?		G	$		  ( 	(		G	$		) = a n i k e t a %  ( a n a k e t a %) 
 
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 
 	(	?		G	$		>	0	@	  (	>	.	  8	.	>	'	?		= a n i k e t a c r +  n m a   s a m d h i %
 
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 
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 
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 
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 	(	A	.	G	/	G	  8	$	M	$	M	5	.	M	  ( 	(	A	.	G		G	  8	$	M	$	M	5	.	M	) = a n u m e y e   s a t t v a m   ( a n u m e g h e   s a t t v a m ) 
 
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 	(	A	/	>	$	M	0	?		>		  ( 	(	A	*	M	0	>	$	M	0			) = a n u y t r i k %  ( a n u p r t r a k a %) 
 
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 	(	A	0	>	'	>	= a n u r d h 
 
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 	(	A	0	K	'	>	*	M	0	$	?	0	K	'	K	  (	>	.	  8	.	>	'	?		= a n u r o d h p r a t i r o d h o   n m a   s a m d h i %
 
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 
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 
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 
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 	(	A	5	>	$		= a n u v t a %
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 
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 	(	A	6	.	M	8	>	= a n u [a m s 
 
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 	(	A	6	/		= a n u [a y a %
 
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 	(	A	6	>	8	(	>	= a n u [s a n 
 
 
 
 	(	A	6	>	8	(	@	*	M	0	>	$	?	9	>	0	M	/	.	M	= a n u [s a n +p r t i h r y a m 
 
 
 
 	(	A	6	?		M	7	G	= a n u [i k ce 
 
 
 
 	(	A	6	G	0	$	G	= a n u [e r a t e 
 
 
 
 	(	A	7		M			= a n u ca Eg a %
 
 
 
 	(	A	7	M	 	?	$		= a n u cmh i t a %
 
 
 
 	(	A	8		'	?		= a n u s a Cd h i %
 
 
 
 	(	A	8	0	#	.	M	= a n u s a r a Ga m 
 
 
 
 	(	A	8	9	?	$		= a n u s a h i t a %
 
 
 
 	(	A	8	M	.	C	$	M	/	(	A	$	M	$	0	M	/	.	M	= a n u s m [t y a n u t t a r y a m 
 
 
 
 	(	A	8	M	/	B	$	?		= a n u s y kt i %
 
 
 
 	(	A	8	M	0	K	$	K		>	.	@	= a n u s r o t o g m +
 
 
 
 	(	B	*		= a n kp a %
 
 
 
 	(	B	*		  ( 	(	B	*		.   	(	A	*		) = a n kp a %  ( n kp a %.   a n u p a %) 
 
 
 
 	(	G		.	M	= a n e k a m 
 
 
 
 	(	G		5	?	'	.	C	&	M	'	?	5	?	7	/		  *	M	0	$	M	/	(	A	-	5	$	?	= a n e k a v i d h a m   [d d h i v i ca y a C  p r a t y a n u b h a v a t i 
 
 
 
 	(	G	!		.	M	= a n e 
a k a m 
 
 
 
 	(	G	(	= a n e n a 
 
 
 
 	(	G	2	>	= a n e l 
 
 
 
 	(	H		>	(	M	$	?			= a n a i k n t i k a %
 
 
 
 	(	K	7	M	 			= a n o cmh a k a %
 
 
 
 	(	M	$			A	,	M			= a n t a %k u b j a %
 
 
 
 	(	M	$		*	A	0		= a n t a %p u r a %
 
 
 
 	(	M	$		*	A	0	.	M	= a n t a %p u r a m 
 
 
 
 	(	M	$		8	@	.	  ( 	(	M	$		8	@	.	>	) = a n t a %s +m a   ( a n t a %s +m ) 
 
 
 
 	(	M	$		M	0	>	9	&	C	7	M		?		= a n t a g r h a d [cmi %
 
 
 
 	(	M	$	*	>	2		= a n t a p l a %
 
 
 
 	(	M	$	0		2	M	*		= a n t a r a k a l p a %
 
 
 
 	(	M	$	0	>	*	#		  ( 	(	M	$	0	>	*	#	.	M	.   	(	M	$	0	>	*	(	.	M	) = a n t a r p a Ga %  ( a n t a r p a Ga m .   a n t a r p a n a m ) 
 
 
 
 	(	M	$	0	>	-	5		= a n t a r b h a v a %
 
 
 
 	(	M	$	0	>	/	?		'	0	M	.	>		= a n t a r y i k a d h a r m %
 
 
 
 	(	M	$	0	>	/	?		'	0	M	.	>	(	(	M	/	%	>	$	M	5	(	?	6	M		?	$	5	M	/	>		0	#	5	H	6	>	0	&	M	/	.	M	= a n t a r y i k a d h a r m n a n y a t h t v a n i [c i t a v y k a r a Ga v a i [r a d y a m 
 
 
 
 	(	M	$	0	@		M	7	*	M	0	&	G	6		= a n t a r +k ca p r a d e [a %
 
 
 
 	(	M	$	0	K	&	M	&	>	(	.	M	= a n t a r o d d n a m 
 
 
 
 	(	M	$	0	M		(		= a n t a r j a n a %
 
 
 
 	(	M	$	0	M	'	>	(		  	$		= a n t a r d h n a C  g a t a %
 
 
 
 	(	M	$	0	M	'	>	(	.	M	= a n t a r d h n a m 
 
 
 
 	(	M	$	0	M	*	B	$	M	/	5	8	M	0	A	$		  ( 	(	M	$	*	B	$	?	  	5	6	M	0	A	$		) = a n t a r p kt y a v a s r u t a %  ( a n t a p kt i   a v a [r u t a %) 
 
 
 
 	(	M	$	0	M	.	A		*	M	0	5	C	$	M	$	.	M	  ( 	(	M	$	.	A		*	M	0	5	C	$	A	.	M	) = a n t a r m u k h a p r a v [t t a m   ( a n t a m u k h a p r a v [t u m ) 
 
 
 
 	(	M	$	0	M	5	0	M	7	>	  ( 	(	M	$	0	M	5	>	0	M	7	>	) = a n t a r v a r c  ( a n t a r v r c) 
 
 
 
 	(	M	$	0	M	5	>	8		= a n t a r v s a %
 
 
 
 	(	M	$	0	M	5	>	8	?			= a n t a r v s i k a %
 
 
 
 	(	M	$	0	M	5	?	6	>	2		= a n t a r v i [l a %
 
 
 
 	(	M	$	5	>		6	M		>	(	(	M	$	5	>		6	M		= a n t a v C[c n a n t a v C[c a 
 
 
 
 	(	M	$	5	>	(	M	2	K			= a n t a v n   l o k a %
 
 
 
 	(	M	$	6	K	  9	>	8	M	/	*	M	0	G		M	7	?	#	M	/	>	*	?	= a n t a [o   h s y a p r e k ci Gy p i 
 
 
 
 	(	M	$	>	&	5	(	.	$	?	= a n t d   a v a n a m a t i 
 
 
 
 	(	M	$	>	&	A	(	M	(	.	$	?	= a n t d   u n n a m a t i 
 
 
 
 	(	M	$	?	.	.	>	$	C		M	0	>	.	-	>	5		= a n t i m a m t [g r m a b h v a %
 
 
 
 	(	M	$	G	5	8	@	  ( 	(	M	$	5	>	8	@	) = a n t e v a s +  ( a n t a v s +) 
 
 
 
 	(	M	$	M	0		A	#		= a n t r a g u Ga %
 
 
 
 	(	M	$	M	0	.	M	= a n t r a m 
 
 
 
 	(	M	'		>	0		= a n d h a k r a %
 
 
 
 	(	M	'	2		= a n d h a l a %
 
 
 
 	(	M	(	.	(	M	(	>	0	M	%	?	-	M	/		= a n n a m   a n n r t h i b h y a %
 
 
 
 	(	M	(	.	M	= a n n a m 
 
 
 
 	(	M	/		M		= a n y a c   c a 
 
 
 
 	(	M	/		>	$	@	/	&	C	7	M		>	(	M	$	K	*	8		9	>	0	2		M	7	#	.	M	= a n y a j t +y a d [cmn t o p a s a Ch r a l a k ca Ga m 
 
 
 
 	(	M	/	$	.	>	(	M	/	$	.		= a n y a t a m n y a t a m a %
 
 
 
 	(	M	/	$	0	>	8	?	&	M	'		= a n y a t a r s i d d h a %
 
 
 
 	(	M	/	$	M	0	= a n y a t r a 
 
 
 
 	(	M	/	$	M	0	= a n y a t r a 
 
 
 
 	(	M	/	%	>	$	M	5	.	M	= a n y a t h t v a m 
 
 
 
 	(	M	/	%	>	  -	>		@	/		= a n y a t h   b h g +y a %
 
 
 
 	(	M	/	>		>	0	.	M	= a n y k r a m 
 
 
 
 	(	M	/	>	*	K	9		  6	,	M	&	>	0	M	%		= a n y p o h a %  [a b d r t h a %
 
 
 
 	(	M	/	G	  	  .	9	L		8	M		>	  ,	K	'	?	8	$	M	$	M	5	>		= a n y e   c a   m a h a u j a s k   b o d h i s a t t v %
 
 
 
 	(	M	/	K	  	@	5	K	=	(	M	/		M		0	@	0	.	M	= a n y o   j +v o   ' n y a c c h a r +r a m 
 
 
 
 	(	M	/	K	(	M	/	5	?	5	>	&	8			C	9	@	$	K	  5	$	>	/		  2	K		8		(	?	5	G	6	K	  5	M	/	*	>	&		?	2	&	M	5	G	7	*	M	0	$	?	*	(	M	(	  	$	?	  8		*	6	M	/	(	M	= a n y o n y a v i v d a s a Cg [h +t o   v a t y a C  l o k a s a Cn i v e [o   v y a p d a k h i l a d v e ca p r a t i p a n n a   i t i   s a Cp a [y a n 
 
 
 
 	(	M	5	/		= a n v a y a %
 
 
 
 	(	M	5	/		M		>	(	.	M	= a n v a y a j  n a m 
 
 
 
 	(	M	5	0	M	%		= a n v a r t h a %
 
 
 
 	(	M	5	>		M	/	>	(	.	M	= a n v k h y n a m 
 
 
 
 	(	M	5	>	9	?	#	M	!	/	?	$	M	5	>	= a n v h i G
a y i t v 
 
 
 
 	(	M	5	>	9	?	#	M	!	M	/	  ( 	(	M	5	>	9	?	#	M	!	A	.   	(	M	'	9	?	#	M	!	M	/	) = a n v h i G
y a   ( a n v h i G
u .   a n d h a h i G
y a ) 
 
 
 
 	(	M	5	G	$	?	= a n v e t i 
 
 
 
 	(	M	5	G	8	#	>	= a n v e s a G
 
 
 
 	(	M	5	K	&	9	(	.	M	= a n v o d a h a n a m 
 
 
 
 	*		0	M	7		= a p a k a r ca %
 
 
 
 	*		0	M	7		= a p a k a r ca %
 
 
 
 	*		0	M	7	#	.	M	= a p a k a r ca Ga m 
 
 
 
 	*		>	0		= a p a k r a %
 
 
 
 	*		K		(	.	M	.   		K		(	.	M	= a p a k o ma n a m .   k o ma n a m 
 
 
 
 	*		M	0	.	?	$	5	M	/	.	M	= a p a k r a m i t a v y a m 
 
 
 
 	*		M	0	>	(	M	$		= a p a k r n t a %
 
 
 
 	*		M	7	#		  ( 	*	>		M	7	2		.   	*		M	7	>	2		) = a p a k ca Ga %  ( a p k ca l a %.   a p a k cl a %) 
 
 
 
 	*		$	+	2	M		A		= a p a g a t a p h a l g u %
 
 
 
 	*		$	-	C		A		?			  ( 	*		$	-	M	0	B		A		?			.   	*	M	0		$	-	C		A		?			) = a p a g a t a b h [k u mi k a %  ( a p a g a t a b h r kk u mi k a %.   a p r a g a t a b h [k u mi k a %) 
 
 
 
 	*		$	2	@	(		?	$	M	$		= a p a g a t a l +n a c i t t a %
 
 
 
 	*		$	6	>		>	*	$	M	$	M	0	*	2	>	6	2		?		>	$	M	5		M	+	2	M		A		= a p a g a t a [k h p a t t r a p a l [a l a mi k t v a g p h a l g u %
 
 
 
 	*		$	8	0	M	5	2	>	-	8	$	M		>	0		?	$	M	$		= a p a g a t a s a r v a l b h a s a t k r a c i t t a %
 
 
 
 	*		/		= a p a c a y a %
 
 
 
 	*		>	/	(	>	= a p a c y a n 
 
 
 
 	*		A	*	M	0		>	0		= a p a mu p r a c r a %
 
 
 
 	*	$	M	0	>	*	M	/	'	(	.	M	= a p a t r p y a d h a n a m 
 
 
 
 	*	$	M	0	>	*	M	/	.	M	= a p a t r p y a m 
 
 
 
 	*	-	M	0		6		= a p a b h r a C[a %
 
 
 
 	*	/	>	(	.	M	= a p a y n a m 
 
 
 
 	*	0		K	&	>	(	@	/		= a p a r a g o d n +y a %
 
 
 
 	*	0		>	.	0		  .   	5	0		>	.	0		= a p a r a c m a r a %.   a v a r a c m a r a %
 
 
 
 [ 	] *	0		?	$	M	$		M		>	(	.	M	= [ a ] p a r a c i t t a j  n a m 
 
 
 
 	*	0	$	M	5	.	M	= a p a r a t v a m 
 
 
 
 	*	0	*	0	M	/	>	/	5	G	&	(	@	/	.	M	= a p a r a p a r y y a v e d a n +y a m 
 
 
 
 	*	0	*	M	0	#	G	/		= a p a r a p r a Ge y a %
 
 
 
 	*	0	*	M	0	$	M	/	/		= a p a r a p r a t y a y a %
 
 
 
 	*	0	0	>	$	M	0		= a p a r a r t r a %
 
 
 
 	*	0	6	H	2	>		= a p a r a [a i l %
 
 
 
 [ 	] *	0	8	H	(	M	/	*	M	0	.	0	M	&	@	  [ ,	M	] *	0	8	H	(	M	/	*	M	0	.	0	M	&			= [ a ] p a r a s a i n y a p r a m a r d +  [ b ] p a r a s a i n y a p r a m a r d a k a %
 
 
 
 	*	0	>		?	$	$	G		>		= a p a r j i t a t e j %
 
 
 
 	*	0	>	'		= a p a r d h a %
 
 
 
 	*	0	>	'	@	(		= a p a r d h +n a %
 
 
 
 	*	0	>	(	M	$		  ( 	*	0	#		) = a p a r n t a %  ( a p a r a Ga %) 
 
 
 
 	*	0	>	(	M	$		.	M	= a p a r n t a k a m 
 
 
 
 	*	0	>	(	M	$		K		?	(	?	7	M	 		= a p a r n t a k o mi n i cmh a %
 
 
 
 	*	0	>	.	C	7	M			= a p a r m [cma %
 
 
 
 	*	0	>	.	C	7	M		.	M	  ( 	5	0	>	.	C	7	M		.	M	) = a p a r m [cma m   ( v a r m [cma m ) 
 
 
 
 	*	0	>	9	M	#		= a p a r h Ga %
 
 
 
 	*	0	?	(	?	7	M	*	(	M	(	2		M	7	#	.	M	= a p a r i n i cp a n n a l a k ca Ga m 
 
 
 
 	*	0	?	*	B	0	M	#		>	0	@	  ( 	*	0	?	*	B	0	M	#		>	0	?	(	M	) = a p a r i p kr Ga k r +  ( a p a r i p kr Ga k r i n ) 
 
 
 
 	*	0	?	.	>	#		= a p a r i m Ga %
 
 
 
 	*	0	?	.	>	#	*	0	?	5	0	M	$		= a p a r i m Ga p a r i v a r t a %
 
 
 
 	*	0	?	.	>	#	*	0	?	5	0	M	$		= a p a r i m Ga p a r i v a r t a %
 
 
 
 	*	0	?	.	>	#	.	M	= a p a r i m Ga m 
 
 
 
 	*	0	?	.	>	#	.	M	= a p a r i m Ga m 
 
 
 
 	*	0	?	.	?	$		M		>	(	8		-	>	0	*	0	M	/	G	7	#		A	6	2		= a p a r i m i t a j  n a s a Cb h r a p a r y e ca Ga k u [a l a %
 
 
 
 	*	0	?	.	?	$	,	A	&	M	'	>	'	M	/	G	7	#		A	6	2		= a p a r i m i t a b u d d h d h y e ca Ga k u [a l a %
 
 
 
 	*	0	?	.	?	$	.	M	= a p a r i m i t a m 
 
 
 
 	*	0	A	7		G	6		= a p a r u ca k e [a %
 
 
 
 	*	0	A	7	>	= a p a r u c
 
 
 
 	*	0	M	/	(	M	$		= a p a r y a n t a %
 
 
 
 	*	0	M	/	(	M	$		= a p a r y a n t a %
 
 
 
 	*	0	M	/	(	M	$	*	0	?	5	0	M	$		= a p a r y a n t a p a r i v a r t a %
 
 
 
 	*	0	M	/	(	M	$	*	0	?	5	0	M	$		= a p a r y a n t a p a r i v a r t a %
 
 
 
 	*	2	>	*	.	M	  ( 	*	2	*	.	M	) = a p a l p a m   ( a p a l a p a m ) 
 
 
 
 	*	2	>	2	K	  (	>		0	>		>	= a p a l l o   n g a r j 
 
 
 
 	*	5		.   ( 	/	5	.	M	) = a p a v a %.   ( a y a v a m ) 
 
 
 
 	*	5	0	M			= a p a v a r g a %
 
 
 
 	*	5	>	&		= a p a v d a %
 
 
 
 	*	5	>	&		= a p a v d a %
 
 
 
 	*	5	?	&	M	'	.	M	.   	*	0	?	5	?	&	M	'	.	M	= a p a v i d d h a m .   a p a r i v i d d h a m 
 
 
 
 	*	6	,	M	&	5	?		$	>	= a p a [a b d a v i g a t 
 
 
 
 	*	8	M	.	>	0		= a p a s m r a %
 
 
 
 	*	8	M	.	>	0		= a p a s m r a %
 
 
 
 	*	8	M	5	>	*	(	.	M	= a p a s v p a n a m 
 
 
 
 	*	9	C	$	-	>	0		= a p a h [t a b h r a %
 
 
 
 	*	>	&		= a p d a %
 
 
 
 	*	>	/		= a p y a %
 
 
 
 	*	>	0		= a p r a C
 
 
 
 	*	>	5	C	$	.	M	= a p v [t a m 
 
 
 
 	*	>	6	M	0	/		  ( 	*	>	6	M	0	/		) = a p [r a y a %  ( p [r a y a %) 
 
 
 
 	*	?	= a p i 
 
 
 
 	*	?	  	= a p i   c a 
 
 
 
 	*	?	  $	A	  ( 	*	?	  (	A	) = a p i   t u   ( a p i   n u ) 
 
 
 
 	*	A	#	M	/	K	*			= a p u Gy o p a g a %
 
 
 
 	*	A	0	A	7	/	>	  8	M	$	M	0	?	/	>	.	>	0	M			.	(	.	M	= a p u r u ca y   s t r i y m r g a g a m a n a m 
 
 
 
 	*	B	*		= a p kp a %
 
 
 
 	*	B	0	M	5	.		0	.	.	M	= a p kr v a m   a c a r a m a m 
 
 
 
 	*	B	0	M	5	>		0	.		= a p kr v c a r a m a %
 
 
 
 [ 	] *	B	0	M	5	G	  	  	C	$	*	A	#	M	/	$	>	  [ ,	M	] *	B	0	M	5		C	$	*	A	#	M	/	$	>	= [ a ] p kr v e   c a   k [t a p u Gy a t   [ b ] p kr v a k [t a p u Gy a t 
 
 
 
 	*	K	9		= a p o h a %
 
 
 
 	*	L	0	A	7	G	/		= a p a u r u ce y a %
 
 
 
 	*	M		C	$	M	8	M	(	>	/	$	(	.	M	= a p k [t s n y a t a n a m 
 
 
 
 	*	M	$	G		K	5	>	/	A	(	@	2	*	@	$	2	K	9	?	$	>	5	&	>	$		C	$	M	8	M	(	>	.	?	$	M	/	G		G	  8			>	(	$	G	  	$	M	/	B	0	M	'	M	5	.	'	8	M	$	?	0	M	/		&	M	5	/	.	*	M	0	.	>	#	.	M	= a p t e j o v y u n +l a p +t a l o h i t v a d t a k [t s n m   i t y   e k e   s a Cj n a t e   i t y   kr d h v a m   a d h a s   t i r y a g a d v a y a m   a p r a m Ga m 
 
 
 
 	*	M	/	G		$	M	/		= a p y e k a t y a %
 
 
 
 	*	M	0		.	M	*	M	/		= a p r a k a m p y a %
 
 
 
 	*	M	0		>	0	K	  (	>	.	  8	.	>	'	?		= a p r a k r o   n m a   s a m d h i %
 
 
 
 	*	M	0	#	?	9	?	$	>		  8	0	M	5	'	0	M	.	>		= a p r a Gi h i t %  s a r v a d h a r m %
 
 
 
 	*	M	0	$	?		B	2	K	  &	0	M	6	(	G	(	= a p r a t i k kl o   d a r [a n e n a 
 
 
 
 	*	M	0	$	?		M	0	>	9	?	$	-	A		M	$	?		  ( 	*	M	0	$	?		M	0	>	9	?	$	-		M	$	?		) = a p r a t i g r h i t a b h u k t i %  ( a p r a t i g r h i t a b h a k t i %) 
 
 
 
 	*	M	0	$	?			= a p r a t i g h a %
 
 
 
 	*	M	0	$	?	(	?	0	M	5	0	M	$	@	  ( 	*	M	0	$	?	0	M	5	>	$	?	) = a p r a t i n i r v a r t +  ( a p r a t i r v t i ) 
 
 
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 	*	M	0	$	?	*	A	&	M		2		= a p r a t i p u d g a l a %
 
 
 
 	*	M	0	$	?	*	M	0	6	M	0	,	M	'	.	>	0	M			= a p r a t i p r a [r a b d h a m r g a %
 
 
 
 	*	M	0	$	?	5	?	0	$		= a p r a t i v i r a t a %
 
 
 
 	*	M	0	$	?	7	M	 	>	'	M	/	>	(	5	0	M	$	(	@	= a p r a t i cmh d h y n a v a r t a n +
 
 
 
 	*	M	0	$	?	7	M	 	?	$	(	?	0	M	5	>	#	.	M	= a p r a t i cmh i t a n i r v Ga m 
 
 
 
 	*	M	0	$	?	7	M	 	?	$	K	  (	?	0	M	5	>	#	G	= a p r a t i cmh i t o   n i r v Ge 
 
 
 
 	*	M	0	$	?	8			M	/	>	(	?	0	K	'		= a p r a t i s a Ck h y n i r o d h a %
 
 
 
 	*	M	0	$	?	8		'	?		= a p r a t i s a Cd h i %
 
 
 
 	*	M	0	$	?	8	.		= a p r a t i s a m a %
 
 
 
 	*	M	0	$	?	8	.		  	>	/	G	(	= a p r a t i s a m a %  k y e n a 
 
 
 
 	*	M	0	$	?	9	$		?	$	M	$		= a p r a t i h a t a c i t t a %
 
 
 
 	*	M	0	$	M	/	A	&	>	5	0	M	$	(	@	/		= a p r a t y u d v a r t a n +y a %
 
 
 
 	*	M	0	$	M	/	A	&	>	5	0	M	$	M	/	'	0	M	.		= a p r a t y u d v a r t y a d h a r m a %
 
 
 
 	*	M	0	$	M	/	A	&	M	'	>	0	M	/	*	0	?	-	K			= a p r a t y u d d h r y a p a r i b h o g a %
 
 
 
 	*	M	0	$	M	/	A	&	M	'	>	0	M	/	.	8	M	/	  -	5	$	?	  6	M	0	>	.	#	M	/	.	M	= a p r a t y u d d h r y a m   a s y a   b h a v a t i   [r m a Gy a m 
 
 
 
 	*	M	0	$	M	/	A	*		>	0	>		>			M	7	>		= a p r a t y u p a k r k Ck c%
 
 
 
 	*	M	0	&	G	6	8	M	%		= a p r a d e [a s t h a %
 
 
 
 	*	M	0	*		M			= a p r a p a  c a %
 
 
 
 	*	M	0	*		M		>		  8	0	M	5	'	0	M	.	>		= a p r a p a  c %  s a r v a d h a r m %
 
 
 
 	*	M	0	.	#	>	= a p r a m a G
 
 
 
 	*	M	0	.	>	#		$	,	A	&	M	'	.	>	9	>	$	M	.	M	/		= a p r a m Ga g a t a b u d d h a m h t m y a %
 
 
 
 	*	M	0	.	>	#	*	0	?	5	0	M	$		= a p r a m Ga p a r i v a r t a %
 
 
 
 	*	M	0	.	>	#	.	M	= a p r a m Ga m 
 
 
 
 	*	M	0	.	>	#	.	M	= a p r a m Ga m 
 
 
 
 	*	M	0	.	>	#	6	A	-	>		= a p r a m Ga [u b h %
 
 
 
 	*	M	0	.	>	#	8	.	>	'	?		0	M	/	>	'	?	7	M	 	?	$		= a p r a m Ga s a m d h i c a r y d h i cmh i t a %
 
 
 
 	*	M	0	.	>	#	8	.	>	'	?	8	.	>	*	$	M	$	?	8	.	(	M	5	>		$		= a p r a m Ga s a m d h i s a m p a t t i s a m a n v g a t a %
 
 
 
 	*	M	0	.	>	#	>	-	>		= a p r a m Gb h %
 
 
 
 	*	M	0	.	>	&		= a p r a m d a %
 
 
 
 	*	M	0	.	G	/	.	M	= a p r a m e y a m 
 
 
 
 	*	M	0	.	G	/	K	  	M		>	(	G	(	= a p r a m e y o   j  n e n a 
 
 
 
 	*	M	0	0	K	9	#	'	0	M	.			  ( 	*	M	0	0	K	9	#	-	0	M	.			) = a p r a r o h a Ga d h a r m a k a %  ( a p r a r o h a Ga b h a r m a k a %) 
 
 
 
 	*	M	0	5	M	/	>	9	>	0		= a p r a v y h r a %
 
 
 
 	*	M	0	>	*	M	$	?		= a p r p t i %
 
 
 
 	*	M	0	?	/	8		*	M	0	/	K		&	A			.	M	= a p r i y a s a Cp r a y o g a d u %k h a m 
 
 
 
 	*	M	8		5	0	M	$	(	@	= a p s a Cv a r t a n +
 
 
 
 	*	M	8	0	>		= a p s a r %
 
 
 
 	,	&	M	'	.	M	  ( 	,	(	M	'	.	M	) = a b a d d h a m   ( a b a n d h a m ) 
 
 
 
 	,	(	M	'	M	/		= a b a n d h y a %
 
 
 
 	,	2	K	  (	>		0	>		>	= a b a l o   n g a r j 
 
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 	,	M	'	>	$	A		= a b d h t u %
 
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 	,	M	0			  ( 	*	M	0			) = a b r a j a %  ( a p r a j a %) 
 
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 	,	M	0	9	M	.		0	M	/	.	M	= a b r a h m a c a r y a m 
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 	,	M	0	9	M	.		0	M	/	>	5	?	0	$	?		= a b r a h m a c a r y v i r a t i %
 
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 	,	M	0	9	M	.		>	0	@	  ,	M	0	9	M	.		>	0	@	*	M	0	$	?		M			= a b r a h m a c r +  b r a h m a c r +p r a t i j  a %
 
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 	,	M	0	>	9	M	.	#	M	/	.	M	= a b r h m a Gy a m 
 
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 	-	/		?	0	?	5	>	8	?	(		= a b h a y a g i r i v s i n a %
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 	-	/	*	0	M	/	>	/		= a b h a y a p a r y y a %
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 	-	>	5		= a b h v a %
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 	-	>	5	6	B	(	M	/	$	>	= a b h v a [kn y a t 
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 	-	>	5	8	M	5	-	>	5	6	B	(	M	/	$	>	= a b h v a s v a b h v a [kn y a t 
 
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 	-	>	5	>		  8	0	M	5	'	0	M	.	>		= a b h v %  s a r v a d h a r m %
 
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 	-	>	5	?	$		>	/		= a b h v i t a k y a %
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 	-	?		M	0	.	$	?	  ( 	$	?		M	0	.	$	?	) = a b h i k r a m a t i   ( a t i k r a m a t i ) 
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 	-	?		M		>		0	M	.	>	#	?	= a b h i j  k a r m Gi 
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 
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 	-	?		M		>	5	?		M	0	@	!	?	$		= a b h i j  v i k r +
i t a %
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 	-	?	(	?	5	G	6		= a b h i n i v e [a %
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 
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 	-	?	(	M	(		  8		8	M	$	B	*		= a b h i n n a %  s a Cs t kp a %
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 
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 	-	?	*	M	0	2	.	M	,	$	G	= a b h i p r a l a m b a t e 
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 	-	?	*	M	0	2	.	M	,	$	G	= a b h i p r a l a m b a t e 
 
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 	-	?	*	M	0	8	(	M	(	>	(	>		  -	B	/	K	-	>	5	>	/	= a b h i p r a s a n n n C  b h ky o b h v y a 
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 	-	?	*	M	0	G	$	.	M	= a b h i p r e t a m 
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 	-	?	-	B	/	(	?	0	M	/	>	8	M	/	$	?	= a b h i b h ky a n i r y s y a t i 
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 	-	?	.	A		.	A	*		$	.	M	  ( 	.	A		.	A	*		$	.	M	) = a b h i m u k h a m   u p a g a t a m   ( a m u k h a m   u p a g a t a m ) 
 
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 	-	?	.	A		.	M	= a b h i m u k h a m 
 
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 	-	?	.	A		@	= a b h i m u k h +
 
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 	-	?	/	K			= a b h i y o g a %
 
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 	-	?	0	$	?		  6	M	0	&	M	'	>	'	?	.	A		M	$	>	(	>	.	M	= a b h i r a t i %  [r a d d h d h i m u k t n m 
 
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 	-	?	0	>	'	(	>	= a b h i r d h a n 
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 	-	?	0	B	"		= a b h i r k
h a %
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 	-	?	0	B	*		= a b h i r kp a %
 
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 	-	?	2	*	(	$	>	= a b h i l a p a n a t 
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 	-	?	2	>	*	M	/	8	>	.	>	(	M	/	.	M	= a b h i l p y a s m n y a m 
 
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 	-	?	2	>	7		= a b h i l ca %
 
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 	-	?	5	&	.	>	(	>	  	-	?	5	&	(	M	$	?	= a b h i v a d a m n   a b h i v a d a n t i 
 
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 
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 	-	?	5	M	/		M	$	?		= a b h i v y a k t i %
 
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 	-	?	7		M	$		= a b h i ca k t a %
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 	-	?	7	?		M	$		= a b h i ci k t a %
 
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 	-	?	7	G			= a b h i ce k a %
 
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 	-	?	7	M	/	(	M	&	?	$		= a b h i cy a n d i t a %
 
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 	-	?	8		,	K	$	M	8	M	/	$	G	= a b h i s a Cb o t s y a t e 
 
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 	-	?	8	.	/	9	M	= a b h i s a m a y a h 
 
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 	-	?	8	.	/	>	(	M	$	?			  	A	6	2	.	B	2	.	M	= a b h i s a m a y n t i k a C  k u [a l a m kl a m 
 
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 	-	?	8	.	/	>	(	M	$	?			= a b h i s a m a y n t i k a %
 
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 	-	?	8	.	?	$	>	5	@	= a b h i s a m i t v +
 
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 	-	?	8	.	M	*	M	0	$	M	/	/		  ( 	-	?	8	.	/		) = a b h i s a m p r a t y a y a %  ( a b h i s a m a y a %) 
 
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 	-	?	8	.	M	,	'	M	/	$	G	= a b h i s a m b a d h y a t e 
 
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 	-	?	8	.	M	,	A	'	M	/	$	?	  ( 	-	?	8	.	M	,	A	'	$	?	) = a b h i s a m b u d h y a t i   ( a b h i s a m b u d h a t i ) 
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 	-	@		M	7	M	#	.	M	= a b h +k cGa m 
 
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 	-	@	0	A		= a b h +r u %
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 	-	B	$	M	= a b h kt 
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 	-	B	$	M	5	>	  -	>	5		= a b h kt v   b h v a %
 
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 	-	G	&	M	/	*	0	?	5	>	0		= a b h e d y a p a r i v r a %
 
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 	-	G	&	M	/	*	M	0	8	>	&		= a b h e d y a p r a s d a %
 
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 	-	G	&	M	/	0	$	M	(		B	!		= a b h e d y a r a t n a c k
a %
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 	-	M	/	(	A		M		>	  ( 	8	M	/	(	A		M		>		) = a b h y a n u j    ( a s y a n u j  %) 
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 	-	M	/	(	M	$	0	*		M		?		>	= a b h y a n t a r a p a mmi k 
 
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 	-	M	/	5		>	6	?		.	M	= a b h y a v a k [i k a m 
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 	-	M	/	5	9	>	0		= a b h y a v a h r a %
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 
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 	-	M	/	A	$	M	8	>	9		= a b h y u t s h a %
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 	-	M	/	A	&	/		= a b h y u d a y a %
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 
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 	-	M	0		.	M	= a b h r a k a m 
 
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 	-	M	0	.	M	= a b h r a m 
 
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 	-	M	0	>	(	M	$	2		M	7	#	.	M	= a b h r n t a l a k ca Ga m 
 
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 	.	(	M	$	M	0	.	M	  ( 	.	(	M	0	.	M	) = a m a n t r a m   ( a m a n r a m ) 
 
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 	.	.		= a m a m a %
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 	.	.	.	M	= a m a m a m 
 
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 	.	.	>		  8	0	M	5	'	0	M	.	>		= a m a m %  s a r v a d h a r m %
 
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 	.	2		0	M	-		= a m a l a g a r b h a %
 
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 	.	>	*	M	/	*	0	?	5	0	M	$		= a m p y a p a r i v a r t a %
 
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 	.	>	*	M	/	.	M	= a m p y a m 
 
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 	.	>	*	M	/	.	M	( 	.	*	M	/	.	M	) = a m p y a m ( a m a p y a m ) 
 
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 	.	>	/	>	5	@	= a m y v +
 
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 	.	?	$	>	-		= a m i t b h a %
 
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 	.	?	$	M	0		0	M	.	= a m i t r a k a r m a 
 
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 	.	?	$	M	0	.	M	= a m i t r a m 
 
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 	.	?	2		  ( 	.	?	2		) = a m i l a %  ( m i l a %) 
 
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 	.	@	= a m +
 
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 	.	A			= a m u k a %
 
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 	.	A		M	$	.	M	= a m u k t a m 
 
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 
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 	.	B	"	5	?	(	/		= a m k
h a v i n a y a %
 
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 	.	B	2		.	M	= a m kl a k a m 
 
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 	.	B	2		>	-	M	/	>		M	/	>	(	.	M	= a m kl a k b h y k h y n a m 
 
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 	.	C	$		= a m [t a %
 
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 	.	C	$		A	#	M	!	2	@	= a m [t a k u G
a l +
 
 
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 	.	C	$	.	M	= a m [t a m 
 
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 	.	C	$	K	&	(		= a m [t o d a n a %
 
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 	.	G	/	*	0	?	5	0	M	$		= a m e y a p a r i v a r t a %
 
 
 
 	.	G	/	.	M	= a m e y a m 
 
 
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 	.	K			= a m o g h a %
 
 
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 	.	K			>	/	5	>		M	.	(			0	M	.	>	(	M	$	>	-	?	/	A		M	$		= a m o g h a k y a v g m a n a %k a r m n t b h i y u k t a %
 
 
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 	.	K		&	0	M	6	(		= a m o g h a d a r [a n a %
 
 
 
 	.	K		&	0	M	6	@	= a m o g h a d a r [+
 
 
 
 	.	K		0	>	7	M		M	0	*	?	#	M	!	.	M	*	0	?	-	A		M		M	$	G	= a m o g h a r cmr a p i G
a m   p a r i b h u Ek t e 
 
 
 
 	.	K		8	?	&	M	'	?		= a m o g h a s i d d h i %
 
 
 
 	.	K	9		  	A	6	2	.	B	2	.	M	= a m o h a %  k u [a l a m kl a m 
 
 
 
 	.	M	,	>	= a m b 
 
 
 
 	.	M	2		= a m l a %
 
 
 
 	/		  (	?	0	K	'		= a y a C  n i r o d h a %
 
 
 
 	/		  8	.	A	&	/		= a y a C  s a m u d a y a %
 
 
 
 	/		6	2	M	.	2	@	5	(	.	M	  ( 	/	>		6	2	M	.	2	@	5	(	.	M	) = a y a %[a l m a l +v a n a m   ( a y %[a l m a l +v a n a m ) 
 
 
 
 	/	.	M	= a y a m 
 
 
 
 	/	5		= a y a v a %
 
 
 
 	/	6		= a y a [a %
 
 
 
 	/	8	M		>	(	M	$		= a y a s k n t a %
 
 
 
 	/	8	M	$	A	#	M	!	(	>	.	>	(	K	  ( 	/	8	M	$	A	#	M	!	(	>	.	(	@	) = a y a s t u G
a n m n o   ( a y a s t u G
a n m a n +) 
 
 
 
 	/	8	M	*	?	#	M	!	.	M	= a y a s p i G
a m 
 
 
 
 	/	8	M	*	M	0	*	>		?		>	= a y a s p r a p mi k 
 
 
 
 	/	A	$		= a y u t a %
 
 
 
 	/	A	$	.	M	= a y u t a m 
 
 
 
 	/	A	$	.	M	= a y u t a m 
 
 
 
 	/	A	$	.	M	= a y u t a m 
 
 
 
 	/	K			= a y o g a %
 
 
 
 	/	K		A	!		= a y o g u 
a %
 
 
 
 	/	K	&	M	0	K	#	?			= a y o d r o Gi k a %
 
 
 
 	0		= a r a %
 
 
 
 	0		M	$	5	8	M	$	M	0	K	*	-	K			= a r a k t a v a s t r o p a b h o g a %
 
 
 
 	0		K	5	?	0		K	(	/	/	A		M	$	K	  (	>	.	  8	.	>	'	?		= a r a j o v i r a j o n a y a y u k t o   n m a   s a m d h i %
 
 
 
 	0	#	8	.	5	8	0	#	K	  (	>	.	  8	.	>	'	?		= a r a Ga s a m a v a s a r a Go   n m a   s a m d h i %
 
 
 
 	0	#	8	.	>	'	?		= a r a Ga s a m d h i %
 
 
 
 	0	#	8	0	#	8	0	M	5	8	.	5	8	0	#	K	  (	>	.	  8	.	>	'	?		= a r a Ga s a r a Ga s a r v a s a m a v a s a r a Go   n m a   s a m d h i %
 
 
 
 	0	#	?		= a r a Gi %
 
 
 
 	0	#	M	/	.	M	= a r a Gy a m 
 
 
 
 	0	$	?	(	?		8	0	#		  .	A	&	?	$	>	= a r a t i n i %s a r a Ga C  m u d i t 
 
 
 
 	0	(	G	.	?		= a r a n e m i %
 
 
 
 	0	5	>	!	K	  (	>		0	>		>	= a r a v 
o   n g a r j 
 
 
 
 [ 	] 0	6	M	.	?		= [ a ] r a [m i %
 
 
 
 	0	?	7	M		.	M	= a r i cma m 
 
 
 
 	0	A	#		  ( 	0	A	#	.	M	) = a r u Ga %  ( r u Ga m ) 
 
 
 
 	0	A	#	K	&	M		$	.	M	= a r u Go d g a t a m 
 
 
 
 	0	B	*	'	>	$	A		  ( 	0	B	*	M	/	'	>	$	A		) = a r kp a d h t u %  ( a r kp y a d h t u %) 
 
 
 
 	0	G	= a r e 
 
 
 
 	0	K			= a r o g a %
 
 
 
 	0	M		*	A	7	M	*	.	M	= a r k a p u cp a m 
 
 
 
 	0	M		!		= a r g a 
a %
 
 
 
 	0	M			= a r g h a %
 
 
 
 	0	M		(	>	= a r c a n 
 
 
 
 	0	M		?	$	.	M	= a r c i t a m 
 
 
 
 	0	M		?	(	G	$	M	0	>	'	?	*	$	?		= a r c i n e t r d h i p a t i %
 
 
 
 	0	M		?	7	M	.	$	@	= a r c i cm a t +
 
 
 
 	0	M		(	.	M	= a r j a n a m 
 
 
 
 	0	M		A	(		= a r j u n a %
 
 
 
 	0	M	%		0	M	/	>	= a r t h a c a r y 
 
 
 
 	0	M	%	*	M	0	$	?	8		5	?	$	M	= a r t h a p r a t i s a Cv i t 
 
 
 
 	0	M	%	*	M	0	$	?	8	0	#	G	(	  -	5	?	$	5	M	/		  (	  5	M	/		M		(	*	M	0	$	?	8	0	#	G	(	= a r t h a p r a t i s a r a Ge n a   b h a v i t a v y a C  n a   v y a  j a n a p r a t i s a r a Ge n a 
 
 
 
 	0	M	%	5	?	(	?	6	M		/		= a r t h a v i n i [c a y a %
 
 
 
 	0	M	%	8	>	.	>	(	M	/	.	M	= a r t h a s m n y a m 
 
 
 
 	0	M	%	>	(	M	$	0	>	-	?	*	M	0	>	/		= a r t h n t a r b h i p r y a %
 
 
 
 	0	M	%	>	*	$	M	$	?		= a r t h p a t t i %
 
 
 
 	0	M	%	>	2	K		(		M		>	(	.	M	= a r t h l o c a n a j  n a m 
 
 
 
 	0	M	%	K	*	8		9	?	$		  *	C		M		$	?	= a r t h o p a s a Ch i t a C  p [c c h a t i 
 
 
 
 	0	M	'		K	2		= a r d h a c o l a %
 
 
 
 	0	M	'	$	C	$	@	/	.	M	= a r d h a t [t +y a m 
 
 
 
 	0	M	'	$	M	0	/	K	&	6	6	$	>	(	?	= a r d h a t r a y o d a [a [a t n i 
 
 
 
 	0	M	'	(	>	0	>			= a r d h a n r c a %
 
 
 
 	0	M	'	*	2	.	M	= a r d h a p a l a m 
 
 
 
 	0	M	'	.	M	= a r d h a m 
 
 
 
 	0	M	'	/	K		(	*	0	?	8	>	.	(	M	$			= a r d h a y o j a n a p a r i s m a n t a k a %
 
 
 
 	0	M	'	9	>	0		= a r d h a h r a %
 
 
 
 	0	M	*	#	>	= a r p a G
 
 
 
 	0	M	,	A	&		= a r b u d a %
 
 
 
 	0	M	,	A	&	.	M	= a r b u d a m 
 
 
 
 	0	M	,	A	&	.	M	  ( 	0	M	,	&	.	M	) = a r b u d a m   ( a r b a d a m ) 
 
 
 
 	0	M	5	>		M	= a r v k 
 
 
 
 	0	M	6	>		M		?	  ( 	0	M	6	>		M		?		A	7	M		.	M	) = a r [Eg i   ( a r [Eg i k u cma m ) 
 
 
 
 	0	M	9				@			M	0	.	M	  ( 	0	M	9	!	M			@			M	0	.	M	.   	0	M	9				?	6		M	0	.	M	) = a r h a ma g h a m+c a k r a m   ( a r h a 
g h a m+c a k r a m .   a r h a ma g h a mi [a k r a m ) 
 
 
 
 	0	M	9	$	M	$	M	5	*	M	0	$	?	*	(	M	(		  ( 	0	M	9	$	M	*	M	0	$	?	*	(	M	(		.   	0	M	9	(	M	$	M	5	*	M	0	$	?	*	(	M	(		) = a r h a t t v a p r a t i p a n n a %  ( a r h a t p r a t i p a n n a %.   a r h a n t v a p r a t i p a n n a %) 
 
 
 
 	0	M	9	&	M		>	$		= a r h a d g h t a %
 
 
 
 	0	M	9	&	M		>	$			= a r h a d g h t a k a %
 
 
 
 	0	M	9	(	M	= a r h a n 
 
 
 
 	0	M	9	(	M	= a r h a n 
 
 
 
 	2			>	0		= a l a Ck r a %
 
 
 
 	2			C	$		  	M	7	>	(	M	$	M	/	>	= a l a Ck [t a %  k cn t y 
 
 
 
 	2		M	7	#	'	0	M	.	*	0	>	/	#		= a l a k ca Ga d h a r m a p a r y a Ga %
 
 
 
 	2	.	(	G	(	  5	?	5	>	&	G	(	= a l a m   a n e n a   v i v d e n a 
 
 
 
 	2	.	M	= a l a m 
 
 
 
 	2	>	$			M	0	.	M	= a l t a c a k r a m 
 
 
 
 	2	>	-		= a l b h a %
 
 
 
 	2	?		K	  (	>		0	>		>	= a l i k o   n g a r j 
 
 
 
 	2	?	*	M	$		  	>	.	H		= a l i p t a %  k m a i %
 
 
 
 	2	@	(	>	= a l +n 
 
 
 
 	2	K			= a l o k a %
 
 
 
 	2	K	-		  	A	6	2	.	B	2	.	M	= a l o b h a %  k u [a l a m kl a m 
 
 
 
 	2	K	9	?	(	@	= a l o h i n +
 
 
 
 	2	L		?		>	0	M	%	K	$	M	*	$	M	$	?		= a l a u k i k r t h o t p a t t i %
 
 
 
 	2	M	*		= a l p a %
 
 
 
 	2	M	*		0	#	@	/		= a l p a k a r a G+y a %
 
 
 
 	2	M	*		C		M		M	0	G	#	= a l p a k [c c h r e Ga 
 
 
 
 	2	M	*		C	$	M	/		.   	2	M	*		M	0	?	/		= a l p a k [t y a %.   a l p a k r i y a %
 
 
 
 	2	M	*	$	.	.	M	= a l p a t a m a m 
 
 
 
 	2	M	*	$	0	.	M	= a l p a t a r a m 
 
 
 
 	2	M	*	6	,	M	&		= a l p a [a b d a %
 
 
 
 	2	M	*	6	M	0	A	$		= a l p a [r u t a %
 
 
 
 	2	M	*	>	$		M		$	>	= a l p t a Ek a t 
 
 
 
 	2	M	*	>	,	>	'	$	>	= a l p b d h a t 
 
 
 
 	2	M	*	G		M			= a l p e c c h a %
 
 
 
 	2	M	*	G	6	>		M	/		= a l p e [k h y a %
 
 
 
 	5		2	M	*	(	>	= a v a k a l p a n 
 
 
 
 	5		>	6		  ( 	,	M	,		>	6		) = a v a k [a %  ( a b b a k [a %) 
 
 
 
 	5		M	0		>	.	@	= a v a k r a g m +
 
 
 
 	5		M	0	.	$	?	= a v a k r a m a t i 
 
 
 
 	5		M	7	G	*	#	.	M	= a v a k ce p a Ga m 
 
 
 
 	5		.	M	= a v a g a m 
 
 
 
 	5		>	9	M	/	= a v a g h y a 
 
 
 
 	5		0			  ( 	*		0			) = a v a c a r a k a %  ( a p a c a r a k a %) 
 
 
 
 	5	$		8		.	M	= a v a t a Cs a k a m 
 
 
 
 	5	$	>	0		= a v a t r a %
 
 
 
 	5	$	>	0	#	>	-	?	8		'	?		= a v a t r a Gb h i s a Cd h i %
 
 
 
 	5	$	>	0	*	M	0	G		M	7	?	#		= a v a t r a p r e k ci Ga %
 
 
 
 	5	&	.	M	= a v a d a m 
 
 
 
 	5	&	>	$		C	$	M	8	M	(	>	/	$	(	.	M	= a v a d t a k [t s n y a t a n a m 
 
 
 
 	5	&	>	$		G	6		= a v a d t a k e [a %
 
 
 
 	5	&	>	$		M		5	?	5	0	M	#		= a v a d t a c c h a v i v a r Ga %
 
 
 
 	5	&	>	$	.	M	= a v a d t a m 
 
 
 
 	5	&	>	(	.	M	= a v a d n a m 
 
 
 
 	5	&	@	0	M	#		= a v a d +r Ga %
 
 
 
 	5	&	@	0	M	/	(	M	$	G	= a v a d +r y a n t e 
 
 
 
 	5	'	>	0	#	.	M	= a v a d h r a Ga m 
 
 
 
 	5	'	>	0	#	.	M	= a v a d h r a Ga m 
 
 
 
 	5	'	M	/	>	(	.	M	= a v a d h y n a m 
 
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 	5	'	M	/	>	/	$	?	= a v a d h y y a t i 
 
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 	5	'	M	/	>	/	(	M	$	?	= a v a d h y y a n t i 
 
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 	5	(	$	.	M	= a v a n a t a m 
 
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 	5	(	.	M	= a v a n a m 
 
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 	5	(	>	9		= a v a n h a %
 
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 	5	(	M	$		>		  ( 	5	(	M	$			) = a v a n t a k %  ( v a n t a k a %) 
 
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 	5	(	M	$	?		= a v a n t i %
 
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 	5	,	K	'		= a v a b o d h a %
 
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 	5	-	>	8		= a v a b h s a %
 
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 	5	-	>	8	(	6	?		@	= a v a b h s a n a [i k h +
 
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 	5	-	>	8	?	$		= a v a b h s i t a %
 
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 	5	.	>	(	(	.	M	= a v a m n a n a m 
 
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 	5	.	B	0	M	'		= a v a m kr d h a %
 
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 	5	.	B	0	M	'			= a v a m kr d h a k a %
 
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 	5	/	5		= a v a y a v a %
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 	5	/	5	>	5	/	5	?	2		M	7	#	8	.	M	,	(	M	'		= a v a y a v v a y a v i l a k ca Ga s a m b a n d h a %
 
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 	5	0		= a v a r a %
 
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 	5	0		.	M	  ( 	*		0	M		.	M	.   	5		0		.	M	.   	5	5	0		.	M	) = a v a r a k a m   ( a p a c a r k a m .   a v a c a r a k a m .   a v a v a r a k a m ) 
 
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 	5	0	-	>		@	/		= a v a r a b h g +y a %
 
 
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 	5	0	.	>	$	M	0		*	M	0	8	>	&		= a v a r a m t r a k a p r a s d a %
 
 
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 	5	0	.	M	= a v a r a m 
 
 
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 	5	0	K	*	?	$		A	6	2	.	B	2		= a v a r o p i t a k u [a l a m kl a %
 
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 	5	0	M	#		= a v a r Ga %
 
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 	5	2	.	M	,	(	.	M	= a v a l a m b a n a m 
 
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 	5	2	K		?	$	G	6	M	5	0		= a v a l o k i t e [v a r a %
 
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 	5	5	>	&		= a v a v d a %
 
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 	5	5	>	&		= a v a v d a %
 
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 	5	5	>	&		= a v a v d a %
 
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 	5	6		8	M	/	$	?	( 	5	.		8	M	/	$	?	) = a v a [a Cs y a t i ( a v a m a Cs y a t i ) 
 
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 	5	6	M	/	.	M	= a v a [y a m 
 
 
 
 	5	6	M	/	>	/	*		M			  ( 	*	6	M	/	>	/	*			) = a v a [y y a p a mma %( a p a [y y a p a ma %) 
 
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 	5	6	M	/	>	/	,	?	(	M	&	A		= a v a [y y a b i n d u %
 
 
 
 	5	8		M	$	*		&	>	.		2	>	*		= a v a s a k t a p a ma d m a k a l p a %
 
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 	5	8	0		= a v a s a r a %
 
 
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 	5	8	>	&		= a v a s d a %
 
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 	5	8	>	&	.	>	*	&	M	/	$	G	= a v a s d a m   p a d y a t e 
 
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 	5	8	M	$	A		>		  8	0	M	5	'	0	M	.	>		= a v a s t u k %  s a r v a d h a r m %
 
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 
 	5	8	M	%	>	= a v a s t h 
 
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 	5	9	?	$	6	M	0	K	$	M	0		= a v a h i t a [r o t r a %
 
 
 
 	5	>	(	M	$		= a v n t a %
 
 
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 	5	>	(	M	$	0	8	>	.	>	(	M	/	.	M	= a v n t a r a s m n y a m 
 
 
 
 	5	>	0	M	7			  ( 	5	>	0	M	7	@		) = a v r ca k a %  ( a v r c+k a ) 
 
 
 
 	5	>	7		M			= a v ca Eg a %
 
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 	5	?		2		= a v i k a l a %
 
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 	5	?		2	>	= a v i k a l 
 
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 	5	?		2	M	*	.	M	= a v i k a l p a m 
 
 
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 	5	?		2	M	*	?	$	6	0	@	0		= a v i k a l p i t a [a r +r a %
 
 
 
 	5	?		>	0	K	  (	>	.	  8	.	>	'	?		= a v i k r o   n m a   s a m d h i %
 
 
 
 	5	?		K	*	?	$		  ( 	5	?		K	*	?	$		) = a v i k o p i t a %  ( a v i g o p i t a %) 
 
 
 
 	5	?		M		*	M	$	?		= a v i j  a p t i %
 
 
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 	5	?	$	%	>	$	>	= a v i t a t h t 
 
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 	5	?	&	M	/	>	= a v i d y 
 
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 	5	?	&	M	/	>	= a v i d y 
 
 
 
 	5	?	&	M	/	>	#	M	!		K	7	*		2	.	M	= a v i d y G
a k o ca p a ma l a m 
 
 
 
 	5	?	(	>	-	>	5		= a v i n b h v a %
 
 
 
 	5	?	(	>	-	>	5	8		,	(	M	'		= a v i n b h v a s a Cb a n d h a %
 
 
 
 	5	?	(	?	0	M	-	>	5	5	0	M	$	?	  ( 	5	?	(	?	0	M	-	>		5	0	M	$	?	) = a v i n i r b h v a v a r t i   ( a v i n i r b h g a v a r t i ) 
 
 
 
 	5	?	(	?	5	0	M	$	(	@	/		= a v i n i v a r t a n +y a %
 
 
 
 	5	?	(	?	5	0	M	$	(	@	/		?	$	M	$	-	B	7	#		= a v i n i v a r t a n +y a c i t t a b h kca Ga %
 
 
 
 	5	?	*	0	?	#	>	.	'	0	M	.	>	  ( 	5	?	*	0	?	#	>	.	'	0	M	.	(	M	) = a v i p a r i Gm a d h a r m   ( a v i p a r i Gm a d h a r m a n ) 
 
 
 
 	5	?	*	0	@	$	.	>	0	M		&	G	6	?			= a v i p a r +t a m r g a d e [i k a %
 
 
 
 	5	?	*	0	M	/	>	8	$	%	>	$	>	= a v i p a r y s a t a t h t 
 
 
 
 	5	?	*	M	0	#	>	6		  	A	6	2	.	B	2	>	(	>	.	M	= a v i p r a G[a %  k u [a l a m kl n m 
 
 
 
 	5	?	*	M	0	*		M			= a v i p r a p a  c a %
 
 
 
 	5	?	0			= a v i r a j a %
 
 
 
 	5	?	0	$		= a v i r a t a %
 
 
 
 	5	?	0	2	&	(	M	$		= a v i r a l a d a n t a %
 
 
 
 	5	?	6	A	&	M	'	>		.	K	*	&	G	6	2		M	7	#	.	M	= a v i [u d d h g a m o p a d e [a l a k ca Ga m 
 
 
 
 	5	?	7	.	*	>	&		= a v i ca m a p d a %
 
 
 
 [ 	] 5	?	7	.	M	= [ a ] v i ca m 
 
 
 
 	5	?	7	>	&		= a v i cd a %
 
 
 
 	5	?	7	M	 	>	(	.	M	  ( 	'	?	7	M	 	>	(	.	M	) = a v i cmh n a m   ( a d h i cmh n a m ) 
 
 
 
 	5	@		?		= a v +c i %
 
 
 
 	5	C	9	>		= a v [h %
 
 
 
 	5	G		M	7	>	5	>	(	M	  ( 	5	G		M	7	>	5	>	(	M	) = a v e k cv n   ( v e k cv n ) 
 
 
 
 	5	G	$	M	/	  *	M	0	8	>	&		= a v e t y a   p r a s d a %
 
 
 
 	5	H	5	0	M	$	?				M	0		= a v a i v a r t i k a c a k r a C
 
 
 
 	5	H	5	0	M	$	K	  (	>	.	  8	.	>	'	?		= a v a i v a r t o   n m a   s a m d h i %
 
 
 
 	5	M	/	$	?		M	0	.	#	.	M	  ( 	*	$	?	  *	M	0	.	#	.	M	) = a v y a t i k r a m a Ga m   ( a u p a t i   p r a m a Ga m ) 
 
 
 
 	5	M	/	(	M	$	@		C	$		= a v y a n t +k [t a %
 
 
 
 	5	M	/	*	&	G	6	M	/	.	M	= a v y a p a d e [y a m 
 
 
 
 	5	M	/	-	?		>	0	?	(	M	= a v y a b h i c r i n 
 
 
 
 	5	M	/	/	@	-	>	5		= a v y a y +b h v a %
 
 
 
 	5	M	/	5		@	0	M	#		= a v y a v a k +r Ga %
 
 
 
 [ 	] 5	M	/	A	$	M		M	0	>	(	M	$		8	.	>	*	$	M	$	?		  [ ,	M	] 5	M	/	$	?		M	0	>	(	M	$		8	.	>	*	$	M	$	?		= [ a ] v y u t k r n t a k a s a m p a t t i %  [ b ] v y a t i k r n t a k a s a m p a t t i %
 
 
 
 	6	/		= a [a y a %
 
 
 
 	6	5	2	.	M	  ( 	8	5	2	?	$	.	M	) = a [a v a l a m   ( a s a v a l i t a m ) 
 
 
 
 	6	>		M	/	*	A	$	M	0	@	/	9	M	= a [k y a p u t r +y a h 
 
 
 
 [ 	] 6	>	2	?	5	>	9	(		.   [ ,	M	] 8	>	(	M	$	?	5	>	9	(		= [ a ] [l i v h a n a %.   [ b ] s n t i v h a n a %
 
 
 
 	6	>	6	M	5	$	K	  2	K			= a [[v a t o   l o k a %
 
 
 
 	6	?	$	*	@	$		>	&	?	$	>	8	M	5	>	&	?	$	>	(	?	  8	.	M	/		M	8	A		G	(	  *	0	?	*	>			  		M		(	M	$	?	= a [i t a p +t a k h d i t s v d i t n i   s a m y a k   s u k h e n a   p a r i p k a C  g a c c h a n t i 
 
 
 
 	6	@	$	?		= a [+t i %
 
 
 
 	6	@	$	M	/	(	A	5	M	/		M		(	>	(	?	= a [+t y a n u v y a  j a n n i 
 
 
 
 	6	@	0	M	7			= a [+r ca k a %
 
 
 
 	6	A	-	-	>	5	(	>		= a [u b h a b h v a n %
 
 
 
 	6	A	6	M	0	B	7	.	>	#	G	7	A	  8	.		?	$	M	$	$	>	= a [u [r kca m Ge cu   s a m a c i t t a t 
 
 
 
 	6	H		M	7		= a [a i k ca %
 
 
 
 	6	K			= a [o k a %
 
 
 
 	6	K		.	M	= a [o k a m 
 
 
 
 	6	M	.		0	>		>	= a [m a k a r j 
 
 
 
 	6	M	.		0	M	-		G	8	0	.	M	= a [m a g a r b h a k e s a r a m 
 
 
 
 	6	M	.		0	M	-	.	M	= a [m a g a r b h a m 
 
 
 
 	6	M	0	&	M	'	M	/	.	M	= a [r a d d h y a m 
 
 
 
 	6	M	0	.	#		= a [r a m a Ga %
 
 
 
 	6	M	0	.	#		  6	M	0	.	#	*	M	0	$	?		M			= a [r a m a Ga %  [r a m a Ga p r a t i j  a %
 
 
 
 	6	M	0	/	>	8	?	&	M	'		= a [r a y s i d d h a %
 
 
 
 	6	M	0	>	.	#	M	/	.	M	= a [r m a Gy a m 
 
 
 
 	6	M	0	A	= a [r u 
 
 
 
 [ 	]   6	M	0	G	#	?			= [ a ]   [r e Gi k a %
 
 
 
 	6	M	2	@	2	.	M	= a [l +l a m 
 
 
 
 	6	M	2	G	7	>	= a [l e c
 
 
 
 	6	M	5		= a [v a %
 
 
 
 	6	M	5			= a [v a k a %
 
 
 
 	6	M	5		0	M	#		= a [v a k a r Ga %
 
 
 
 	6	M	5		0	M	#		= a [v a k a r Ga %
 
 
 
 	6	M	5		>	/		= a [v a k y a %
 
 
 
 	6	M	5		K	7		= a [v a g h o ca %
 
 
 
 	6	M	5		?	$	M	= a [v a j i t 
 
 
 
 	6	M	5		K	!		= a [v a j o 
a %
 
 
 
 	6	M	5	$	0	@	= a [v a t a r +
 
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 	6	M	5	&	(	M	$		= a [v a d a n t a %
 
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 	6	M	5	(	>	8		= a [v a n s a %
 
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 	6	M	5	*	$	?		= a [v a p a t i %
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 	6	M	5	*	C	7	M	 		= a [v a p [cmh a %
 
 
 
 	6	M	5	.	G	'	/		M			  ( 	6	M	5	/	G	'	/		M			) = a [v a m e d h a y a j  a %  ( a [v a y e d h a y a j  a %) 
 
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 	6	M	5	0	$	M	(	.	M	= a [v a r a t n a m 
 
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 	6	M	5	6	>	2	>	= a [v a [l 
 
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 	6	M	5	>		>	(	G	/		= a [v j n e y a %
 
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 	6	M	5	?	(	>		A	.	>	0	L	= a [v i n k u m r a u 
 
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 
 	6	M	5	?	(	?		= a [v i n i %
 
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 	6	M	5	?	(	@	= a [v i n +
 
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 	7	M		&	6	6	B	(	M	/	$	>	= a cma d a [a [kn y a t 
 
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 	7	M		.		-	B	.	?		= a cma m a k a b h km i %
 
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 
 	7	M		.	.	M	= a cma m a m 
 
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 	7	M		.	?		.	M	= a cma m i k a m 
 
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 	7	M		8	>	9	8	M	0	?		>	*	M	0		M		>	*	>	0	.	?	$	>	= a cma s h a s r i k p r a j  p r a m i t 
 
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 	7	M		>		M		.	>	0	M		(	>	.	>	(	?	= a cmEg a m r g a n m n i 
 
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 	7	M		>		$	M	5	>	0	?	.	M	6	$	M	= a cmc a t v r i m [a t 
 
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 	7	M		>	$	M	0	?		6	$	M	= a cmt r i C[a t 
 
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 	7	M		>	&	6	  ( 	7	M		>	&	6	(	M	) = a cmd a [a   ( a cmd a [a n ) 
 
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 	7	M		>	&	6	'	>	$	5		= a cmd a [a d h t a v a %
 
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 	7	M		>	&	6	5	?	&	M	/	>	  8	M	%	>	(	>	(	?	= a cmd a [a v i d y   s t h n n i 
 
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 	7	M		>	&	6	>	5	G	#	?		,	A	&	M	'	'	0	M	.	>		= a cmd a [v e Gi k a b u d d h a d h a r m %
 
 
 
 	7	M		>	&	6	>	5	G	#	?		,	K	'	?	8	$	M	$	M	5	'	0	M	.	>		= a cmd a [v e Gi k a b o d h i s a t t v a d h a r m %
 
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 	7	M		>	(	5	$	?		= a cmn a v a t i %
 
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 
 	7	M		>	*		M		>	6	$	M	= a cmp a  c [a t 
 
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 	7	M		>	*	&	(	?	,	&	M	'		  ( (	?	5	0	M	&	M	'	>	.   (	?	5		M		.   (	?	5	(	M	'	.	M	) = a cmp a d a n i b a d d h a %  ( n i v a r d d h .   n i v a Eg a .   n i v a n d h a m ) 
 
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 	7	M		>	5		M	7	#	>		= a cmv a k ca G%
 
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 	7	M		>	5	-	?	-	M	5	>	/	$	(	>	(	?	= a cmv a b h i b h v y a t a n n i 
 
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 	7	M		>	5	?		6	$	?	= a cmv i C[a t i 
 
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 	7	M		>	5	?		6	$	?	(		M	7	$	M	0	>	#	?	= a cmv i C[a t i n a k ca t r Gi 
 
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 	7	M		>	6	@	$	?		= a cm[+t i %
 
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 	7	M		>	7	7	M		?		= a cmca cmi %
 
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 	7	M		>	8	*	M	$	$	?		= a cms a p t a t i %
 
 
 
 	7	M		L	  ( 	7	M		(	M	) = a cma u   ( a cma n ) 
 
 
 
 	7	M		L	  2	K		'	0	M	.	>		= a cma u   l o k a d h a r m %
 
 
 
 	7	M		L	  5	?	.	K		M	7	>		= a cma u   v i m o k c%
 
 
 
 	8			M	2	?	7	M	$	>		  8	0	M	5	'	0	M	.	>		= a s a Ck l i ct %  s a r v a d h a r m %
 
 
 
 	8			M	/	.	M	= a s a Ck h y a m 
 
 
 
 	8			M	/	G	/		2	M	*	*	M	0	#	?	'	>	(	8	A	8	.	>	0	,	M	'		= a s a Ck h y e y a k a l p a p r a Gi d h n a s u s a m r a b d h a %
 
 
 
 	8			M	/	G	/	*	0	?	5	0	M	$		= a s a Ck h y e y a p a r i v a r t a %
 
 
 
 	8			M	/	G	/	  *	0	?	5	0	M	$		= a s a Ck h y e y a   p a r i v a r t a %
 
 
 
 	8			M	/	G	/	.	M	= a s a Ck h y e y a m 
 
 
 
 	8			M	/	G	/	.	M	= a s a Ck h y e y a m 
 
 
 
 	8			M	/	G	/	2	K		'	>	$	A	,	A	&	M	'	>	(	A	8	M	.	C	$	?	8	.	>	'	?	8	$	$	8	.	?	$	( .	M	)   	-	?	.	A		@	-	B	$		= a s a Ck h y e y a l o k a d h t u b u d d h n u s m [t i s a m d h i s a t a t a s a m i t a ( m )   a b h i m u k h +b h kt a %
 
 
 
 	8			M		>	8	.	>	*	$	M	$	?		= a s a Cj  s a m p a t t i %
 
 
 
 	8			M		?	8	$	M	$	M	5	>		= a s a Cj  i s a t t v %
 
 
 
 	8			M		?	8	.	>	*	$	M	$	?		= a s a Cj  i s a m p a t t i %
 
 
 
 [ 	] 8		'	?	.	M	,	'	M	(	>	$	?	  [ ,	M	] 8		'	?	.	5	>	*	M	(	K	$	?	= [ a ] s a Cd h i m   b a d h n t i   [ b ] s a Cd h i m   a v p n o t i 
 
 
 
 	8		*	M	0		M	/	>	(	.	M	= a s a Cp r a k h y n a m 
 
 
 
 	8		*	M	0		M	/	>	(	.	M	= a s a Cp r a k h y n a m 
 
 
 
 	8		*	M	0	.	K	7	K	  (	>	.	  8	.	>	'	?		= a s a Cp r a m o co   n m a   s a m d h i %
 
 
 
 	8		-	?	(	M	(	$	%	>		$	5	?	.	K		M	7		M		>	(	(	?	7	M	 	>		$		= a s a Cb h i n n a t a t h g a t a v i m o k ca j  n a n i cmh g a t a %
 
 
 
 	8		-	G	&		= a s a Cb h e d a %
 
 
 
 	8		.	$	>	5	5	>	&		= a s a Cm a t v a v d a %
 
 
 
 	8		.	B	"		= a s a Cm k
h a %
 
 
 
 	8		2	A	2	?	$		G	6		  ( 	8		2	A	!	?	$		G	6		) = a s a Cl u l i t a k e [a %  ( a s a Cl u 
i t a k e [a %) 
 
 
 
 	8		5	>	8	?			= a s a Cv s i k a %
 
 
 
 [ 	] 8		8	C	7	M			= [ a ] s a Cs [cma %
 
 
 
 	8		8	C	7	M		K	  0	B	*	H		= a s a Cs [cmo   r kp a i %  ( a s a Cs [cma   r kp y a i %) 
 
 
 
 	8		8	M		C	$	.	M	= a s a Cs k [t a m 
 
 
 
 	8		8	M		C	$	6	B	(	M	/	$	>	= a s a Cs k [t a [kn y a t 
 
 
 
 	8		9	>	0	M	/		= a s a Ch r y a %
 
 
 
 	8		9	>	0	M	/		K		0		= a s a Ch r y a g o c a r a %
 
 
 
 	8		M		'	>	0	#	@	8	.	>	'	?	*	M	0	$	?	2	,	M	'		= a s a Eg a d h r a G+s a m d h i p r a t i l a b d h a %
 
 
 
 	8		M		.	A		*	M	0	5	G	6	>	= a s a Eg a m u k h a p r a v e [
 
 
 
 	8	$	M		>	0	M	/	.	M	= a s a t k r y a m 
 
 
 
 	8	(		= a s a n a %
 
 
 
 	8	(	?	&	0	M	6	(	.	M	= a s a n i d a r [a n a m 
 
 
 
 [ 	] 8	(	M	$	>	(	A	5	0	M	$	@	  [ ,	M	] 8	(	M	$	>	(	5	0	M	$	M	$	@	= [ a ] s a n t n u v a r t +  [ b ] s a n t n a v a r t t +
 
 
 
 	8	*		M	7	G	  	>	8	$	M	$	M	5	.	M	= a s a p a k ce   c s a t t v a m 
 
 
 
 	8	-	M	/		= a s a b h y a %
 
 
 
 	8	.		= a s a m a %
 
 
 
 	8	.		M		8		= a s a m a  j a s a %
 
 
 
 	8	.	(	M	$		= a s a m a n t a %
 
 
 
 	8	.	(	M	$		= a s a m a n t a %
 
 
 
 	8	.	(	M	$	*	0	?	5	0	M	$		= a s a m a n t a p a r i v a r t a %
 
 
 
 	8	.	(	M	$	*	0	?	5	0	M	$		= a s a m a n t a p a r i v a r t a %
 
 
 
 	8	.	*	M	0		M			= a s a m a p r a j  a %
 
 
 
 	8	.	/		M		>		= a s a m a y a j  %
 
 
 
 	8	.	/	5	?	.	A		M	$		= a s a m a y a v i m u k t a %
 
 
 
 	8	.	8	.		= a s a m a s a m a %
 
 
 
 	8	.	8	.		= a s a m a s a m a %
 
 
 
 	8	.	8	.	*		M		8	M		(	M	'		= a s a m a s a m a p a  c a s k a n d h a %
 
 
 
 	8	.	8	.	>	  (	>	.	  8	.	>	'	?		= a s a m a s a m   n m a   s a m d h i %
 
 
 
 [ 	] 8	.	>	9	?	$		?	$	M	$	K	  /	%	>	-	B	$		  *	M	0		>	(	$	G	( *	M	0		>	(	$	?	) = [ a ] s a m h i t a c i t t o   y a t h b h kt a C  p r a j n a t e ( p r a j n a t i ) 
 
 
 
 	8	.	M	*	M	0		(	M	/	.	M	= a s a m p r a j a n y a m 
 
 
 
 	8	.	M	*	M	0		M		>	(	.	M	= a s a m p r a j  n a m 
 
 
 
 	8	.	M	*	M	0	.	K	7		= a s a m p r a m o ca %
 
 
 
 	8	.	M	-	5		= a s a m b h a v a %
 
 
 
 	8	.	M	-	?	(	M	(		= a s a m b h i n n a %
 
 
 
 	8	>	0		= a s r a %
 
 
 
 	8	?	&	M	'		= a s i d d h a %
 
 
 
 	8	?	'	>	0		= a s i d h r a %
 
 
 
 	8	?	'	>	0	K	*	.		= a s i d h r o p a m a %
 
 
 
 	8	?	*	$	M	$	M	0	5	(	.	M	= a s i p a t t r a v a n a m 
 
 
 
 	8	A	0		= a s u r a %
 
 
 
 	8	A	0	8	-	>	  8	A	'	(	>	= a s u r a s a b h   s u d h a n 
 
 
 
 	8	A	0	>	  /	%	>	= a s u r   y a t h 
 
 
 
 	8	G		(		K	  0	B	*	G	#	= a s e c a n a k o   r kp e Ga 
 
 
 
 	8	M	$				M		$	?	= a s t a Cg a c c h a t i 
 
 
 
 	8	M	$	.	?	$	>	5	5	>	&		= a s t a m i t v a v d a %
 
 
 
 	8	M	%	>	(	.	G	$	$	M	= a s t h n a m   e t a t 
 
 
 
 	8	M	%	?	= a s t h i 
 
 
 
 	8	M	%	?	-	G	&		= a s t h i b h e d a %
 
 
 
 	8	M	%	?	8			M		>	= a s t h i s a Cj  
 
 
 
 	8	M	%	@		C	$	M	/	= a s t h +k [t y a 
 
 
 
 	8	M	.	?	(	M	= a s m i n 
 
 
 
 	8	M	.	?	(	M	(	?	&	>	(	G	= a s m i n   n i d n e 
 
 
 
 	8	M	.	?	(	M	*	M	0		0	#	G	= a s m i n   p r a k a r a Ge 
 
 
 
 	8	M	.	?	(	M	5	8	M	$	A	(	?	  ( 	8	M	.	?	(	M	5	8	M	$	A	$	?		) = a s m i n   v a s t u n i   ( a s m i n   v a s t u t i %) 
 
 
 
 	8	M	.	?	(	M	8	$	@	&		  -	5	$	?	= a s m i n   s a t +d a C  b h a v a t i 
 
 
 
 	8	M	.	?	.	>	(		= a s m i m n a %
 
 
 
 	8	M	/	= a s y a 
 
 
 
 	8	M	/	>	.	A	$	M	*	$	M	$	L	= a s y m   u t p a t t a u 
 
 
 
 	8	M	/	>	.	M	= a s y m 
 
 
 
 	8	M	/	K	$	M	*	>	&	>	&	?	&	.	A	$	M	*	&	M	/	$	G	= a s y o t p d d i d a m u t p a d y a t e 
 
 
 
 	8	M	0		8	(	.	M	= a s r a Cs a n a m 
 
 
 
 	8	M	0		8	(	.	M	= a s r a Cs a n a m 
 
 
 
 	8	M	5	>	.	?		>		  8	0	M	5	'	0	M	.	>		= a s v m i k %  s a r v a d h a r m %
 
 
 
 	9			>	0		= a h a Ck r a %
 
 
 
 	9			>	0		= a h a Ck r a %
 
 
 
 	9	8	M	$		= a h a s t a %
 
 
 
 	9	?		8	>	= a h i Cs 
 
 
 
 	9	K	  ( 	9	K	8	M	5	?	$	M	) = a h o   ( a h o s v i t ) 
 
 
 
 	9	K	0	>	$	M	0		2	M	*		= a h o r t r a k a l p a %
 
 
 
 	9	K	0	>	$	M	0	.	M	= a h o r t r a m 
 
 
 
 	9	M	0	>	8		  ( 	9	A	8		) = a h r s a %  ( a h u s a %) 
 
 
 
 			M		A		.	M	  ( 	7	M		A		M			.	M	) = k a  c u k a m   ( a cmu  c a k a m ) 
 
 
 
 		0		  ( 		0		) = k a r a %  ( g a r a %) 
 
 
 
 		0	M	7	#	.	M	= k a r ca Ga m 
 
 
 
 		0	M	7	#	.	M	= k a r ca Ga m 
 
 
 
 		0	M	7	/	$	?	= k a r ca y a t i 
 
 
 
 		8	M	.	?		.	M	= k a s m i k a m 
 
 
 
 		>		M		M	7	.	>	#		= k Ek ca m Ga %
 
 
 
 		>	0		= k r a %
 
 
 
 		>	0	>	(	*		>	0	K	  (	>	.	  8	.	>	'	?		= k r n a p a k r o   n m a   s a m d h i %
 
 
 
 		>	0	>	-	?	(	?	0	M	9	>	0	K	  (	>	.	  8	.	>	'	?		= k r b h i n i r h r o   n m a   s a m d h i %
 
 
 
 		>	2	?			= k l i k a %
 
 
 
 		>	6		C	$	M	8	M	(	>	/	$	(	.	M	= k [a k [t s n y a t a n a m 
 
 
 
 		>	6		0	M	-		= k [a g a r b h a %
 
 
 
 		>	6		0	M	-		= k [a g a r b h a %
 
 
 
 		>	6	$	2	.	M	= k [a t a l a m 
 
 
 
 		>	6	'	>	$	A	*	0	M	/	5	8	>	(		= k [a d h t u p a r y a v a s n a %
 
 
 
 		>	6	'	>	$	M	5	M	*	0	M	/	5	8	>	(		= k [a d h t v p a r y a v a s n a %
 
 
 
 		>	6	.	M	= k [a m 
 
 
 
 		>	6	8	.		?	$	M	$		= k [a s a m a c i t t a %
 
 
 
 		>	6	8	M	+	0	#	K	  (	>	.	  8	.	>	'	?		= k [a s p h a r a Go   n m a   s a m d h i %
 
 
 
 		>	6	>	(	(	M	$	M	/	>	/	$	(	.	M	= k [n a n t y y a t a n a m 
 
 
 
 		>	6	>	(	(	M	$	M	/	>	/	$	(	.	M	= k [n a n t y y a t a n a m 
 
 
 
 		>	6	>	8		M		5	?	.	A		M	$	?	(	?	0	A	*	2	G	*	K	  (	>	.	  8	.	>	'	?		= k [s a Eg a v i m u k t i n i r u p a l e p o   n m a   s a m d h i %
 
 
 
 		>	6	G	  5	?		M	0	.	$	G	,   $	&	M	/	%	>	  *		M	8	@	  6		A	(	?		= k [e   v i k r a m a t e ,   t a d y a t h   p a k s +  [a k u n i %
 
 
 
 		?			(	M	/	>	/	$	(	.	M	= k i Cc a n y y a t a n a m 
 
 
 
 		?			(	M	/	>	/	$	(	.	M	= k i Cc a n y y a t a n a m 
 
 
 
 		@	0	M	#	,					(	.	(	A	7	M	/		= k +r Ga b a %u j a n a m a n u cy a %
 
 
 
 		A		M		(	.	M	  ( 		A		M		(	.	M	) = k u  c a n a m   ( a k u  c a n a m ) 
 
 
 
 		C	$	?		= k [t i %
 
 
 
 		C	7	M		?	.	>	(	M	= k [cmi m n 
 
 
 
 		K		/	G	$	M	= k o ma y e t 
 
 
 
 		M	0	.	#	.	M	  ( 	,	M	0	.	#	.	M	) = k r a m a Ga m   ( b r a m a Ga m ) 
 
 
 
 		M	0	>	.	/	$	?	= k r m a y a t i 
 
 
 
 		M	0	A	7	M		G	(	  (	  *	M	0	$	M	/	>		M	0	K	7	M		5	M	/	.	M	  ( 		M	0	K	7	M	$	K	(	  (	  *	M	0	$	M	/	>		M	0	K	7	M		5	M	/	.	M	) = k r u cme n a   n a   p r a t y k r o cma v y a m   ( k r o ct o n a   n a   p r a t y k r o cma v y a m ) 
 
 
 
 		M	7	*		2	?			= k ca p a ma l i k a %
 
 
 
 		M	7	?	*	M	$		= k ci p t a %
 
 
 
 		M	7	G	*		= k ce p a %
 
 
 
 		M	/	>	(	.	M	= k h y n a m 
 
 
 
 			M		= g a c c h a 
 
 
 
 			M		$	?	= g a c c h a t i 
 
 
 
 		$	+	2	.	M	= g a t a p h a l a m 
 
 
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 		(	M	$	A			= g a n t u k a %
 
 
 
 		(	M	$	A			= g a n t u k a %
 
 
 
 		.		= g a m a %
 
 
 
 		.		= g a m a %
 
 
 
 		.		  *	A	#	M	/	(	?	'	>	(	>	(	>	.	M	= g a m a %  p u Gy a n i d h n n m 
 
 
 
 		.	(	?	0	M		.	L	= g a m a n i r g a m a u 
 
 
 
 		.	/	.	>	(	8	M	$	?	7	M	 	$	?	  ( 		.	/	.	(	  $	?	7	M	 	$	?	) = g a m a y a m n a s   t i cmh a t i   ( g a m a y a m a n a   t i cmh a t i ) 
 
 
 
 		.	/	8	M	5	= g a m a y a s v a 
 
 
 
 		.	?			= g a m i k a %
 
 
 
 		>	"	@		0	?	7	M	/	>	.	?	= g 
h +k a r i cy m i 
 
 
 
 		>	.	@	= g m +
 
 
 
 		>	0		= g r a %
 
 
 
 		>	0	.	M	= g r a m 
 
 
 
 		M	(	G	/	@	= g n e y +
 
 
 
 		M	0	9		= g r a h a %
 
 
 
 		>	$		= g h t a %
 
 
 
 		M		?	0	8		= Eg i r a s a %
 
 
 
 		.	(	.	M	= c a m a n a m 
 
 
 
 		/		= c a y a %
 
 
 
 		7	M		G	= c a cme 
 
 
 
 		>	.		  ( 		.	) = c m a %  ( a g a m a ) 
 
 
 
 		>	0		  ( 		0		) = c r a %  ( c a r a %) 
 
 
 
 		>	0	5	?	*	(	M	(		= c r a v i p a n n a %
 
 
 
 		>	0	6	@	2		= c r a [+l a %
 
 
 
 		>	0	8	M	%		= c r a s t h a %
 
 
 
 		>	0	M	/		= c r y a %
 
 
 
 		>	0	M	/	.	A	7	M		?		= c r y a m u cmi %
 
 
 
 		?	$		= c i t a %
 
 
 
 		@	0	M	#	&	#	M	!	$	>	  ( 		@	0	M	#	&	#	M	!	$	>	) = c +r Ga d a G
a t   ( a c +r Ga d a G
a t ) 
 
 
 
 		5			5	8	.	>	*	(	M	(		  ( 		>	5			5	8	.	>	*	(	M	(		) = j a v a Cj a v a s a m p a n n a %  ( j v a Cj a v a s a m p a n n a %) 
 
 
 
 		>	(	G	/		= j n e y a %
 
 
 
 		@	5	5	?	*	(	M	(		= j +v a v i p a n n a %
 
 
 
 		M		>		0		= j  k a r a %
 
 
 
 		M		>		?	$	M	$	G	(	= j  c i t t e n a 
 
 
 
 		M		>	$		L	#	M	!	?	(	M	/	= j  t a k a u G
i n y a 
 
 
 
 		M		>	$	>	5	@	(	M	&	M	0	?	/	.	M	= j  t v +n d r i y a m 
 
 
 
 		M		>	*	(	@	/	>	= j  p a n +y 
 
 
 
 		M		>	*	/	G	$	M	= j  p a y e t 
 
 
 
 		M		>	.	>	0	>		/	$	?	= j  m   r g a y a t i 
 
 
 
 		M		>	5	?	9	G	 	(	.	M	  ( 	(	M	/	5	>	&	5	?	9	G	 	(	.	M	) = j  v i h e mh a n a m   ( a n y a v d a v i h e mh a n a m ) 
 
 
 
 		M		>	5	M	/	>		0	#	.	M	= j  v y k a r a Ga m 
 
 
 
 		M		G	(	M	&	M	0	?	/	.	M	= j  e n d r i y a m 
 
 
 
 		M		G	/	>	= j  e y 
 
 
 
 		5	?			  ( 		5	?			) = ma v i k a %  ( a ma v i k a %) 
 
 
 
 		5	?		/		M	7		= ma v i k a y a k ca %
 
 
 
 	"	M	/		= 
h y a %
 
 
 
 	#	@	*	M	0	$	M	/	>	#	@	(	?	0	M	9	>	0	/	K		G	#	  ( 	#	@	*	M	0	$	M	/	#	@	(	?	0	M	9	>	(	/	K		G	(	) = G+p r a t y G+n i r h r a y o g e Ga   ( a G+p r a t y a G+n i r h n a y o g e n a ) 
 
 
 
 	$	*		= t a p a %
 
 
 
 	$	*		= t a p a %
 
 
 
 	$	*	M	$		>	0	@	  ( 	$	*	M	$		>	0	?	(	M	) = t a p t a k r +  ( t a p t a k r i n ) 
 
 
 
 	$	>	(	.	M	= t n a m 
 
 
 
 	$	>	*	@	= t p +
 
 
 
 	$	>	.	M	0	(			= t m r a n a k h a %
 
 
 
 	$	A	0		= t u r a %
 
 
 
 	$	M	$	.	(	>		= t t a m a n %
 
 
 
 	$	M	.		>	.		= t m a k m a %
 
 
 
 	$	M	.		M	0	>	9		= t m a g r h a %
 
 
 
 	$	M	.		M		>		= t m a j  %
 
 
 
 	$	M	.	&	C	7	M		?		= t m a d [cmi %
 
 
 
 	$	M	.	(		  8	.	M	/		M	*	M	0	#	?	'	>	(	.	M	= t m a n a %  s a m y a k p r a Gi d h n a m 
 
 
 
 	$	M	.	.	>	(		= t m a m n a %
 
 
 
 	$	M	.	.	K	9		= t m a m o h a %
 
 
 
 	$	M	.	8	M	(	G	9		= t m a s n e h a %
 
 
 
 	$	M	.	9	?	$	.	M	= t m a h i t a m 
 
 
 
 	$	M	.	>	= t m 
 
 
 
 	$	M	.	@	/		  0	B	*		  -	C	$	M	/	5	$	M	= t m +y a C  r kp a C  b h [t y a v a t 
 
 
 
 	$	M	.	@	/		  5	?		M		>	(	.	M	= t m +y a C  v i j  n a m 
 
 
 
 	$	M	.	@	/	>		  8	.	M	8	M		>	0	>		= t m +y %  s a m s k r %
 
 
 
 	$	M	.	@	/	>	  5	G	&	(	>	= t m +y   v e d a n 
 
 
 
 	$	M	.	@	/	>	  8			M		>	= t m +y   s a Aj  
 
 
 
 	$	M	.	G	(	M	&	M	0	?	/	>	0	M	%	>	&	M	/	&	A	$	M	*	(	M	(	.	M		M		>	(		  *	M	0	$	M	/		M	7	.	M	= t m e n d r i y r t h d   y a d   u t p a n n a m   j  n a C  p r a t y a k ca m 
 
 
 
 	$	M	.	K	$	M		0	M	7		= t m o t k a r ca %
 
 
 
 	$	M	.	K	*		M	0	.		  ( 	$	M	.	K	*	>		M	0	>	.		) = t m o p a k r a m a %  ( t m o p k r m a %) 
 
 
 
 	$	M	/	(	M	$	?			  ( 	&	M	/	(	M	$	?			) = t y a n t i k a %  ( d y a n t i k a %) 
 
 
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 	$	M	0	G	/		= t r e y a %
 
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 	&	0		= d a r a %
 
 
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 	&	0	M	6		= d a r [a %
 
 
 
 	&	0	M	6		M		>	(	.	M	= d a r [a j  n a m 
 
 
 
 	&	0	M	6	.	A		K	  (	>		0	>		>	= d a r [a m u k h o   n g a r j 
 
 
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 	&	>	(	5	?		M		>	(	.	M	= d n a v i j  n a m 
 
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 	&	?		0	M	.	?			= d i k a r m i k a %
 
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 	&	?	$	M	/		0	M	-		= d i t y a g a r b h a %
 
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 	&	@	(	5		= d +n a v a %
 
 
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 	&	@	*	M	$		= d +p t a %
 
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 	&	@	*	M	$	6	?	0	6	M		G	2	K	*	.		= d +p t a [i r a [c e l o p a m a %
 
 
 
 	&	@	*	M	$	>		  	>	.	>		= d +p t %  k m %
 
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 	&	G	/	5	>		M	/	.	M	= d e y a v k y a m 
 
 
 
 	&	G	6	(	>	*	M	0	>	$	?	9	>	0	M	/	.	M	= d e [a n p r t i h r y a m 
 
 
 
 	&	L	  	2	M	/	>	#	.	M	= d a u   k a l y Ga m 
 
 
 
 	&	M	0	?	/	$	G	= d r i y a t e 
 
 
 
 	'	>	0	#	  .	A	&	M	0	>	  (	>	.	  8	.	>	'	?		= d h r a Ga   m u d r   n m a   s a m d h i %
 
 
 
 	'	>	0	#	@	= d h r a G+
 
 
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 	'	>	0	>	'	G	/	2		M	7	#	8	.	M	,	(	M	'		= d h r d h e y a l a k ca Ga s a m b a n d h a %
 
 
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 	'	?	*	$	G	/		= d h i p a t e y a %
 
 
 
 	'	A	(	>	$	?	= d h u n t i 
 
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 	'	G	/	>	$	?	6	/		= d h e y t i [a y a %
 
 
 
 	'	M	.	>	(		= d h m n a %
 
 
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 	(	(	M	$	0	M	/	.	>	0	M			= n a n t a r y a m r g a %
 
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 	(	(	M	&		= n a n d a %
 
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 	(	(	M	&		= n a n d a %
 
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 	(	(	M	&	  *		M		?			  ( 8	>	(	M	$	  *		M		?			) = n a n d a   p a mmi k a %  ( s n t a   p a mmi k a %) 
 
 
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 	(	>	*	>	(	-	>	5	(	>	5	?	'	?		  ( 	(	>	*	M	0	>	#	-	>	5	(	>	5	?	'	?		) = n p n a b h v a n v i d h i %  ( n p r Ga b h v a n v i d h i %) 
 
 
 
 	(	>	*	>	(	8	M	.	C	$	?		= n p n a s m [t i %
 
 
 
 	(	?		M		M	/	.	M	= n i  j y a m 
 
 
 
 	(	@	/	$	>	.	M	= n +y a t m 
 
 
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 	(	A		M		5	?			= n u c c h a v i k a %
 
 
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 	(	A		M		5	?		H		= n u c c h a v i k a i %
 
 
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 	(	A	2	K	.	?		@	= n u l o m i k +
 
 
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 	(	A	2	K	.	?		@	  	M	7	>	(	M	$	?		= n u l o m i k +  k cn t i %
 
 
 
 	(	A	2	K	.	?		H		= n u l o m i k a i %
 
 
 
 	(	A	7		M		?			= n u ca Eg i k a %
 
 
 
 	(	M	$	0	@		M	7	5	>	8	?	(		  ( 	(	M	$	0	?		M	7	5	>	8	?	(		) = n t a r +k ca v s i n a %  ( n t a r i k ca v s i n a %) 
 
 
 
 	*	$	M	$	?		= p a t t i %
 
 
 
 	*	$	M	$	?	5	M	/	A	$	M	%	>	(	.	M	  ( 		$	M	*	$	M	$	M	8	M	) = p a t t i v y u t t h n a m   ( u t p a t t s ) 
 
 
 
 	*	$	M	*	#	M	!			= p a t p a G
a k a %
 
 
 
 	*	$	M	*	K	7	'	.	M	  ( 	0	M	5	$	M	*	K	7	'	.	M	) = p a t   p o ca d h a m   ( a r v a t p o ca d h a m ) 
 
 
 
 	*	@	!			>	$	.	M	  ( 	-	?	$	>	*	?	!	@			>	$	.	M	) = p +
a k a j t a m   ( a b h i t p i 
+k a j t a m ) 
 
 
 
 	*	M	$		= p t a %
 
 
 
 	*	M	/	>	/	(	.	M	= p y y a n a m 
 
 
 
 	,	&	M	'	*	0	?		0		= b a d d h a p a r i k a r a %
 
 
 
 	,	C	"	6	2	M	/	.	M	  ( 	,	M	0	@	"	6	2	M	/	.	M	) = b [
h a [a l y a m   ( b r +
h a [a l y a m ) 
 
 
 
 	-	/	>	  *	0	?	8	M	+	A		K	=	-	B	$	M	= b h a y   p a r i s p h u mo   ' b h kt 
 
 
 
 	-	0	#	.	M	= b h a r a Ga m 
 
 
 
 	-	>	8	M	5	0	>		= b h s v a r %
 
 
 
 	-	?		>	0	?		.	M	= b h i c r i k a m 
 
 
 
 	-	?	*	M	0	>	/	?			= b h i p r y i k a %
 
 
 
 	-	?	8			M	7	G	*	?		.	M	= b h i s a Ck ce p i k a m 
 
 
 
 	-	@	0		= b h +r a %
 
 
 
 	-	K			= b h o g a %
 
 
 
 	-	M	/	5		>	6	?		>		= b h y a v a k [i k %
 
 
 
 	.	(	M	$	M	0	/	$	G	  8	M	.	= m a n t r a y a t e   s m a 
 
 
 
 	.	2		.	M	= m a l a k a m 
 
 
 
 	.	>	$	M	/		= m t y a %
 
 
 
 	.	>	6	/		= m [a y a %
 
 
 
 	.	?	7		?			?	$	M		9	G	$	K		= m i ca k i Cc i t k a h e t o %
 
 
 
 	.	?	7		?			?	$	M		>	5	5	>	&		= m i ca k i Cc i t k v a v d a %
 
 
 
 	.	?	7	>	= m i c
 
 
 
 	.	C	6	$	?	= m [[a t i 
 
 
 
 	.	M	(	>	$		= m n t a %
 
 
 
 	.	M	(	>	/		= m n y a %
 
 
 
 	.	M	0	$	@	0	M	%	K	  (	>		0	>		>	= m r a t +r t h o   n g a r j 
 
 
 
 	.	M	2		= m l a %
 
 
 
 	.	M	2	5	G	$	8		= m l a v e t a s a %
 
 
 
 	/		= y a %
 
 
 
 	/	$		= y a t a %
 
 
 
 	/	$	*	>	#	?	2	G			= y a t a p Gi l e k h a %
 
 
 
 	/	$	*	>	&	*	>	0	M	7	M	#	?		= y a t a p d a p r cGi %
 
 
 
 	/	$	-	M	0	B		= y a t a b h r k%
 
 
 
 	/	$	M	/	>		  8		5	0	.	M	= y a t y C  s a Cv a r a m 
 
 
 
 	/	$	M	/	>	.	M	= y a t y m 
 
 
 
 	/	8	&	0	M	5	?		>	= y a s a d a r v i k 
 
 
 
 	/	>	.		= y m a %
 
 
 
 	/	A			7	>	/		= y u %k a cy a %
 
 
 
 	/	A		8		8	M		>	0	>	(	A	$	M	8	C		$	?	= y u %s a Cs k r n   u t s [j a t i 
 
 
 
 	/	A	'		@	5	@	= y u d h a j +v +
 
 
 
 	/	A	'	.	M	= y u d h a m 
 
 
 
 	/	A	0	M	5	6	?	$	>	= y u r v a [i t 
 
 
 
 	/	A	0	M	5	G	&		= y u r v e d a %
 
 
 
 	/	A	7	M	.	>	(	M	= y u cm n 
 
 
 
 	0		M	,	'		  ( 	0		M	,	'		) = r a g b a d h a %  ( a r a g b a d h a %) 
 
 
 
 	0	#	M	/			= r a Gy a k a %
 
 
 
 	0	#	M	/	5	0	>	9		= r a Gy a v a r h a %
 
 
 
 	0	.	M	= r a m 
 
 
 
 	0	.	M	,	#		.	M	= r a m b a Ga k a m 
 
 
 
 	0	.	M	,	#		M		G	&	(	K	  (	>	.	  8	.	>	'	?		= r a m b a Ga c c h e d a n o   n m a   s a m d h i %
 
 
 
 	0	.	M	-		= r a m b h a %
 
 
 
 	0	>	= r 
 
 
 
 	0	>		/	$	?	= r g a y a t i 
 
 
 
 	0	>	!		>	2	>	.		= r 
a k l m a %
 
 
 
 	0	>	$	M	= r t 
 
 
 
 	0	>	'	(	.	M	= r d h a n a m 
 
 
 
 	0	>	.		= r m a %
 
 
 
 	0	>	.	?			= r m i k a %
 
 
 
 	0	>	5	.	M	  ( 		5	.	M	) = r v a m   ( a g a v a m ) 
 
 
 
 	0	B	*	M	/	*	M	0	$	?	8		/	A		M	$		= r kp y a p r a t i s a Cy u k t a %
 
 
 
 	0	K		(	.	M	= r o c a n a m 
 
 
 
 	0	K	9		= r o h a %
 
 
 
 	0	K	9	*	0	?	#	>	9	8		*	(	M	(		= r o h a p a r i Gh a s a Cp a n n a %
 
 
 
 	0	M		5		= r j a v a %
 
 
 
 	0	M	$		= r t a %
 
 
 
 	0	M	$	8	M	5	0		  	M	0	(	M	&	(	M	$	?	= r t a s v a r a C  k r a n d a n t i 
 
 
 
 	0	M	&	M	0		.	M	= r d r a k a m 
 
 
 
 	0	M	&	M	0	>	= r d r 
 
 
 
 	0	M	/		= r y a %
 
 
 
 	0	M	/		>	(	M	$	.	M	= r y a k n t a m 
 
 
 
 	0	M	/		#	.	M	= r y a g a Ga m 
 
 
 
 	0	M	/		#	M	!	5	M	/	B	9	K	&	M	-	5	?	$	8			M	/	>	(	>	.	>	(	?	= r y a g a G
a v y kh o d b h a v i t a s a Ck h y n m n i 
 
 
 
 	0	M	/	&	G	5		= r y a d e v a %
 
 
 
 	0	M	/	-	C		A		@	= r y a b h [k u m+
 
 
 
 	0	M	/	.	9	>	5	H	*	A	2	M	/	,	A	&	M	'	>	5	$		8		8	A	$	M	0	>	(	M	$	5	?	$	M	$	  	#	(	>	(	>	.	>	(	?	= r y a m a h v a i p u l y a b u d d h v a t a Cs a k a s u t r n t a v i t t a   g a Ga n n m n i 
 
 
 
 	0	M	/	/	.	>	(	M	$			= r y a y a m n t a k a %
 
 
 
 	0	M	/	5		6	8		$	A	7	M			= r y a v a A[a s a At u cma %
 
 
 
 	0	M	/	6	B	0		= r y a [kr a %
 
 
 
 	0	M	/	8				= r y a s a Cg h a %
 
 
 
 	0	M	/	8	$	M	/	>	(	>		  $	C	$	@	/		  *	0	?	5	0	M	$	K	=	6	H		M	7	.	>	0	M			= r y a s a t y n C  t [t +y a %  p a r i v a r t o   ' [a i k ca m r g a %
 
 
 
 	0	M	/	8	$	M	/	>	(	>		  &	M	5	?	$	@	/	*	0	?	5	0	M	$	K	  -	>	5	(	>	.	>	0	M			= r y a s a t y n C  d v i t +y a p a r i v a r t o   b h v a n m r g a %
 
 
 
 	0	M	/	8	$	M	/	>	(	>		  *	M	0	%	.	*	0	?	5	0	M	$	K	  &	0	M	6	(	.	>	0	M			= r y a s a t y n C  p r a t h a m a p a r i v a r t o   d a r [a n a m r g a %
 
 
 
 	0	M	/	8	.	M	.	$	@	/	>		= r y a s a m m a t +y %
 
 
 
 	0	M	/	8	0	M	5	>	8	M	$	?	5	>	&	>		= r y a s a r v s t i v d %
 
 
 
 	0	M	/	8	M	%	5	?	0	9	M	= r y a s t h a v i r a h 
 
 
 
 	0	M	/	>	8		M			= r y s a Eg a %
 
 
 
 	0	M	7		= r ca %
 
 
 
 	0	M	7	-		  8	M	%	>	(		  *	M	0	$	?		>	(	@	$	G	= r ca b h a C  s t h n a C  p r a t i j n +t e 
 
 
 
 	0	M	9	$		= r h a t a %
 
 
 
 	2	*	M	$			= l a p t a k a %
 
 
 
 	2	.	M	,	$	G	= l a m b a t e 
 
 
 
 	2	.	M	,	(	*	M	0	$	M	/	/		= l a m b a n a p r a t y a y a %
 
 
 
 	2	.	M	-	(	.	M	= l a m b h a n a m 
 
 
 
 	2	/	5	?		M		>	(	.	M	= l a y a v i j  n a m 
 
 
 
 	2	8	M	/	.	M	= l a s y a m 
 
 
 
 	2	>	,	B		= l b k%
 
 
 
 	2	?		= l i %
 
 
 
 	2	?		M		?	$	.	M	= l i Eg i t a m 
 
 
 
 	2	@	"	.	M	= l +
h a m 
 
 
 
 	2	A		= l u %
 
 
 
 	2	G		M	/		  ( 	2	G		M	/	K	.   	2	G		K	) = l e k h y a %  ( l e k h y o .   a l e k h o ) 
 
 
 
 	2	G		M	/		?	$	M	0	?	$	G	5	  &	0	M	6	(	@	/		= l e k h y a c i t r i t e v a   d a r [a n +y a %
 
 
 
 	2	K			= l o k a %
 
 
 
 	2	K			= l o k a %
 
 
 
 	2	K			0	K	  (	>	.	  8	.	>	'	?		= l o k a k a r o   n m a   s a m d h i %
 
 
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 	2	K		2	,	M	'		= l o k a l a b d h a %
 
 
 
 	2	K		5	C	&	M	'	?		= l o k a v [d d h i %
 
 
 
 	2	K		8	A	5	G		'	M	5			= l o k a s u v e g a d h v a j a %
 
 
 
 	2	K		?	$		  ( 	2	K		(	M	$		) = l o k i t a %  ( l o k a n t a %) 
 
 
 
 	2	K	*		  ( 	2	L	*		) = l o p a %  ( a l a u p a %) 
 
 
 
 	5	0	#	.	M	= v a r a Ga m 
 
 
 
 	5	0	M		?	$	.	>	(	8		= v a r j i t a m n a s a %
 
 
 
 	5	0	M	$	(	.	M	= v a r t a n a m 
 
 
 
 	5	0	M	9	#	.	M	  ( 	5	0	M	9	#	.	M	) = v a r h a Ga m   ( a v a r h a Ga m ) 
 
 
 
 	5	8	%		  ( 	5	8	%		) = v a s a t h a %  ( a v a s a t h a %) 
 
 
 
 	5	8	M	%	?			= v a s t h i k a %
 
 
 
 	5	>	9		= v h a %
 
 
 
 	5	>	9		= v h a %
 
 
 
 	5	>	9	(	.	M	= v h a n a m 
 
 
 
 	5	?	&	M	'		= v i d d h a %
 
 
 
 	5	?	0	M	-	5	$	?	  $	?	0	K	-	>	5	.	*	?	  *	M	0	$	M	/	(	A	-	5	$	?	= v i r   b h a v a t i   t i r o b h v a m   a p i   p r a t y a n u b h a v a t i 
 
 
 
 	5	?	0	M	-	>	5		= v i r b h v a %
 
 
 
 	5	?	2	.	M	= v i l a m 
 
 
 
 	5	?	2	.	M	= v i l a m 
 
 
 
 	5	?	7	M		0	#	.	M	= v i ck a r a Ga m 
 
 
 
 	5	@	$		= v +t a %
 
 
 
 	5	G	'		= v e d h a %
 
 
 
 	5	G	'		= v e d h a %
 
 
 
 	6	/	$		= [a y a t a %
 
 
 
 	6	/	,	2		= [a y a b a l a C
 
 
 
 	6	>	= [
 
 
 
 	6	?	7		= [i ca %
 
 
 
 	6	@	0	M	5	>	&		= [+r v d a %
 
 
 
 	6	@	5	?	7		= [+v i ca %
 
 
 
 	6	A	= [u 
 
 
 
 	6	A		(	M	'		= [u g a n d h a %
 
 
 
 	6	A	$	0	5	C	$	M	$	?		= [u t a r a v [t t i %
 
 
 
 	6	A	*	M	0		M			= [u p r a j  a %
 
 
 
 	6	M		0	M	/	.	M	= [c a r y a m 
 
 
 
 	6	M	0	/	#	@	/	.	M	= [r a y a G+y a m 
 
 
 
 	6	M	0	/	*	0	>	5	C	$	M	$	.	M	= [r a y a p a r v [t t a m 
 
 
 
 	6	M	0	/	-	B	$	0	B	*	#	M	/	>	$	M	  ( 	6	M	0	/	-	B	$	0	B	*	#	M	/	.	M	) = [r a y a b h kt a r kp a Gy t   ( [r a y a b h kt a r kp a Gy a m ) 
 
 
 
 	6	M	0	5		= [r a v a %
 
 
 
 	6	M	0	5		M	7	/		M		>	(	.	M	= [r a v a k ca y a j  n a m 
 
 
 
 	6	M	0	5		M	7	/	,	2	.	M	= [r a v a k ca y a b a l a m 
 
 
 
 	6	M	5	8	M	$		= [v a s t a %
 
 
 
 	6	M	5	>	8			= [v s a k a %
 
 
 
 	7	>	"		= c
h a %
 
 
 
 	8			M		?		.	M	= s a Cj  i k a m 
 
 
 
 	8		M	$	*	M	0	>	&	A	0	M	-	>	5	@	  *	#	M	!			= s a k t a p r d u r b h v +  p a G
a k a %
 
 
 
 	8	(	M	&	@	= s a n d +
 
 
 
 	8	(	M	(	@	-	B	$		= s a n n +b h kt a %
 
 
 
 	  8	*	M	$	.		  /	A		.	A	*	>	&	>	/	=   s a p t a m a C  y u g a m   u p d y a 
 
 
 
 	8	>	&	(	.	M	= s d a n a m 
 
 
 
 	8	>	&	M	/	= s d y a 
 
 
 
 	8	@	$	M	= s +t 
 
 
 
 	8	G		M	/	*	#	M	!			  ( 	6	@		M	/	*	#	M	!			) = s e k y a p a G
a k a %  ( [+k y a p a G
a k a %) 
 
 
 
 	8	G	5	?	$	.	M	= s e v i t a m 
 
 
 
 	8	M	%	>	= s t h 
 
 
 
 	8	M	%	>	(	.	#	M	!	*		= s t h n a m a G
a p a %
 
 
 
 	8	M	%	?	$	?		M	0	?	/	>	= s t h i t i k r i y 
 
 
 
 	8	M	*	&	.	M	= s p a d a m 
 
 
 
 	8	M	+	0	#		8	.	>	'	?		= s p h a r a Ga k a s a m d h i %
 
 
 
 	8	M	/	.	M	= s y a m 
 
 
 
 	8	M	5	>	&	(	8		*	M	0	/	A		M	$	'	M	/	>	(	.	M	= s v d a n a s a Cp r a y u k t a d h y n a m 
 
 
 
 	8	M	5	>	&	(	@	/	K	  	K	7	G	#	= s v d a n +y o   g h o ce Ga 
 
 
 
 	9	0	#	.	M	= h a r a Ga m 
 
 
 
 	9	5	(	@	/		= h a v a n +y a %
 
 
 
 	9	>	0			= h r a k a %
 
 
 
 	9	>	0	G	  	C	&	M	'	?	0	M	-	5	$	?	= h r e   g [d d h i r   b h a v a t i 
 
 
 
 	9	>	0	G	  *	M	0	$	?		B	2	8			M		>	= h r e   p r a t i k kl a s a Cj  
 
 
 
 	9	>	0	M	/	*	>	&		>	0	K	9	@	  ( 	9	0	M	/	*	>	&		>	0	K	9	@	) = h r y a p d a k r o h +  ( a h a r y a p d a k r o h +) 
 
 
 
 	9	?	$	A	#	M	!	?			= h i t u G
i k a %
 
 
 
 	9	A	$	?	&	M	0	5	M	/	.	M	= h u t i d r a v y a m 
 
 
 
 	9	K	  8	M	5	?	$	M	  ( 	9	K	  8	M	5	?	$	M	) = h o   s v i t   ( e h o   s v i t ) 
 
 
 
 	9	M	0	@		M	/	.	M	= h r +k y a m 
 
 
 
 		M	7	A		= i k cu %
 
 
 
 		M	7	A	5	(	.	M	= i k cu v a n a m 
 
 
 
 		M	7	M	5	>		A		A	2	(	(	M	&	(		= i k cv k u k u l a n a n d a n a %
 
 
 
 		M	7	M	5	>		A	0	M	(	>	.	  0	>		>	= i k cv k u r   n m a   r j 
 
 
 
 		M		?	$		M			= i Eg i t a j  a %
 
 
 
 		M		(	M	$	?			= i c c h a n t i k a %
 
 
 
 		M		(	M	$	?			= i c c h a n t i k a %
 
 
 
 		M		>	= i c c h 
 
 
 
 		M		?	$	.	M	= i  j i t a m 
 
 
 
 		M		>	= i mm
 
 
 
 	$	0	G	$	0	>	(	M	$	0	M	-	>	5		= i t a r e t a r n t a r b h v a %
 
 
 
 	$	0	G	$	0	>	-	>	5		= i t a r e t a r b h v a %
 
 
 
 	$	?	5	C	$	M	$		.	M	= i t i v [t t a k a m 
 
 
 
 	$	?	9	>	8		= i t i h s a %
 
 
 
 	$	?	9	>	8		.	M	= i t i h s a k a m 
 
 
 
 	$	?	  9	?	  $	2	M	2		M	7	#		#	(	/	>	  8	A	.	G	0	A	*	0	M	5	$	0	>		K	  2		M	7	(	?		M	7	G	*		M	0	?	/	/	>	  *	0	?		M	7	/		  ( 	$	?	  9	?	  $	2	M	2		M	7	#		#	(	/	>	  8	A	.	G	0	A	*	0	M	5	$	0	>		K	  2		M	7	(	?		M	7	G	*		C	/	*	>	  *	0	?		M	7	/		) = i t i   h i   t a l l a k ca Ga g a Ga n a y   s u m e r u p a r v a t a r j o   l a k ca n i k ce p a k r i y a y   p a r i k ca y a C  ( i t i   h i   t a l l a k ca Ga g a Ga n a y   s u m e r u p a r v a t a r j o   l a k ca n i k ce p a k [y a p   p a r i k ca y a C) 
 
 
 
 	$	M	5	0	.	M	( 	$	M	5	>	0		) = i t v a r a m ( i t v r a %) 
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 	&		  &	A			.	M	= i d a C  d u %k h a m 
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 	&		  *	A	(	0		M	0	.	8		M		  	M		>	(	.	A	$	M	8	C		M	/	  5	?	6	?	7	M		*	0	?	(	?	0	M	5	>	#	$	>	.	M	  ( 5	?	6	?	7	M		*	0	?	(	?	0	M	5	>	#	>	0	M	%	.	M	) 8	$	M	$	M	5	>	  9	@	(	/	>	(		  *	M	0	>	0	M	%	/	(	M	$	G	  /	&	?	&	.	M	6	M	0	>	5		*	M	0	$	M	/	G		,	A	&	M	'	/	>	(		  $	G	-	M	/	  		$	M	$	0	.	$	?		  0	K		/	?	8	M	/	>	.	@	$	@	  /	&	?	&		  ,	A	&	M	'		M		>	(	>	'	M	/	>	2	.	M	,	(	$	>	/	H	  	$	?	  $	%	>		$	8	M	/	  8	$	M	$	M	5	G	7	A	  .	9	>		0	A	#	K	*	&	M	/	$	G	= i d a C  p u n a r   a g r a m   a s a Eg a   j  n a m   u t s [j y a   v i [i cma p a r i n i r v Ga t m   ( v i [i cma p a r i n i r v Gr t h a m ) s a t t v   h +n a y n a C  p r r t h a y a n t e   y a d   i d a m   [r v a k a p r a t y e k a b u d d h a y n a C  t e b h y a   u t t a r a m a t i C  r o c a y i s y m +t +  y a d   i d a C  b u d d h a j  n d h y l a m b a n a t y a i   i t i   t a t h g a t a s y a   s a t t v e cu   m a h k a r u Go p a d y a t e 
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 	.	>	5	*	?	  	(	M	&	M	0	8	B	0	M	/	L	  	5	.	M	.	9	0	M	&	M	'	?		L	  	5		  .	9	>	(	A	-	>	5	L	  	5		  .	9	L		8	M		L	  *	>	#	?	(	>	  *	0	>	.	C	7	$	?	  *	0	?	.	>	0	M		/	$	?	= i m v a p i   c a n d r a s kr y a u   e v a m m a h a r d d h i k a u   e v a C  m a h n u b h v a u   e v a C  m a h a u j a s k a u   p Gi n   p a r m [ca t i   p a r i m r j a y a t i 
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 	7	?		>	  .	>	*	?	$	>	  -	5	(	M	$	?	= i ci k   m p i t   b h a v a n t i 
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 	7	M			= i cma %
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 	7	M	5	8	M	$	M	0	>		>	0	M	/		= i cv a s t r c r y a %
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 	7	M	5	8	M	$	M	0	>		>	0	M	/		= i cv a s t r c r y a %
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 	9	  	(	M	.	= i h a   j a n m a 
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 			M	0	*	0	?	*	C		M		>	= u g r a p a r i p [c c h 
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 			?	$	.	M	  ( 		*		?	$	.	M	) = u c i t a m   ( u p a c i t a m ) 
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 			M			M		(	.	M	  ( 			M		0		.	(	.	M	.   			M		0		(	.	M	) = u c c a g g h a n a m   ( u c c h a r a g a m a n a m .   u c c h a r a g h a n a m ) 
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 			M		6	/	(	.	9	>	6	/	(	5	?	0	$	?		  ( 			M		6	/	(	.	9	>	6	/	(	5	?	0	$	?		) = u c c a [a y a n a m a h [a y a n a v i r a t i %  ( u c c h a [a y a n a m a h [a y a n a v i r a t i %) 
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 			M			0		= u c c h a k a r a %
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 			M		?	7	M			= u c c h i cma %
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 		$	M			K	  (	>	.	  &	M	0	K	#	.	A		.	M	= u t k a mo   n m a   d r o Ga m u k h a m 
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 		$	M		0	M	7		= u t k a r ca %
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 		$	M		0	M	7		= u t k a r ca %
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 		$	M		>	6	(	6	,	M	&		= u t k [a n a [a b d a %
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 		$	M		A		A		8	M	%		= u t k u mu k a s t h a %
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 		$	M		A		A		>	8	(	.	M	= u t k u mu k s a n a m 
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 		$	M		B	2	.	M	  ( 		$	M		A	2	.	M	) = u t k kl a m   ( u t k u l a m ) 
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 		$	M		C	7	M			= u t k [cma %
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 		$	M		M	7	?	*	M	$	>	(	A	5	C	$	M	$	?		= u t k ci p t n u v [t t i %
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 		$	M		M	7	G	*	#	.	M	  ( 		M	7	G	*	#	.	M	) = u t k ce p a Ga m   ( a k ce p a Ga m ) 
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 		$	M		M	7	G	*	#	@	/	.	M	= u t k ce p a G+y a m 
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 		$	M	$	*	M	$		= u t t a p t a %
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 		$	M	$	.		= u t t a m a %
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 		$	M	$	.	&	M	/	A	$	?		= u t t a m a d y u t i %
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 		$	M	$	.	*	A	0	A	7		= u t t a m a p u r u ca %
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 		$	M	$	0		= u t t a r a %
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 		$	M	$	0		= u t t a r a %
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 		$	M	$	0		A	0	A		= u t t a r a k u r u %
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 		$	M	$	0		M	0	(	M	%		= u t t a r a g r a n t h a %
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 		$	M	$	0	#	.	M	= u t t a r a Ga m 
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 		$	M	$	0	$	(	M	$	M	0	.	M	= u t t a r a t a n t r a m 
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 		$	M	$	0	*		M	7		= u t t a r a p a k ca %
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 		$	M	$	0	*	B	0	M	5	>	= u t t a r a p kr v 
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 		$	M	$	0	-	&	M	0	*	&	>	= u t t a r a b h a d r a p a d 
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 		$	M	$	0	.	(	A	7	M	/	'	0	M	.	*	M	0	2	>	*		= u t t a r a m a n u cy a d h a r m a p r a l p a %
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 		$	M	$	0	.	(	A	7	M	/	'	0	M	.	/	A		M	$	$	K		M	$	5	0	M	$	.	>	(		  ( 		$	M	$	0	.	(	A	7	M	/	'	0	M	.	/	A		M	$	$	K		M	$	5	>	$	M	.	(		) = u t t a r a m a n u cy a d h a r m a y u k t a t o k t a v a r t a m n a %  ( u t t a r a m a n u cy a d h a r m a y u k t a t o k t a v t m a n a %) 
 
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 		$	M	$	0	.	(	A	7	M	/	'	0	M	.	>	0	K		(	.	M	= u t t a r a m a n u cy a d h a r m r o c a n a m 
 
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 		*		A	6		= u p a k u [a %
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 		*	$	M	/		>	  ( 		/	(	M	/			) = u p a t y a k   ( u y a n y a k a %) 
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 		*	&	G	6		= u p a d e [a %
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 		*	'	?	5	>	0	?			= u p a d h i v r i k a %
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 		*	(	/		= u p a n a y a %
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 		*	(	>	9		= u p a n h a %
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 		*	*	$	M	$	?	5	6	?	$	>	  ( 		$	M	*	$	M	$	?	5	6	?	$	>	) = u p a p a t t i v a [i t   ( u t p a t t i v a [i t ) 
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 		*	*	$	M	$	M	/		6	?		.	M	  ( 		*	*	$	M	$	M	/	6	?		.	M	) = u p a p a t t y a C[i k a m   ( u p a p a t t y a [i k a m ) 
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 		*	*	0	@		M	7	#	.	M	  ( 		*	*	0	@		M	7	?	#	.	M	) = u p a p a r +k ca Ga m   ( u p a p a r +k ci Ga m ) 
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 		*	,	C		9	#	.	M	  ( 		*	5	C	9	#	.	M	) = u p a b [Ch a Ga m   ( u p a v [h a Ga m ) 
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 		*	0	K	'	5	>	8		= u p a r o d h a v s a %
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 		*	0	K	'	6	@	2		= u p a r o d h a [+l a %
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 		*	5	>	8		= u p a v s a %
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 		*	5	>	8	.	A	*	5	8	(	M	$	?	= u p a v s a m   u p a v a s a n t i 
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 		*	5	?	5	G	6	= u p a v i v e [a 
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 		*	6	.	>	'	?	7	M	 	>	(	.	M	= u p a [a m d h i cmh n a m 
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 		*	6	M	0	5		$	.	M	  ( 		*	6	M	0	5	(	$	.	M	) = u p a [r a v a g a t a m   ( u p a [r a v a n a t a m ) 
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 		*	8			M	/	>	(	.	M	= u p a s a Ck h y n a m 
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 		*	8		*	(	M	(		= u p a s a Cp a n n a %
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 		*	8		9	>	0		= u p a s a Ch r a %
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 		*	8		9	>	0		= u p a s a Ch r a %
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 		*	8	0	M			= u p a s a r g a %
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 		*	8	0	M			= u p a s a r g a %
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 		*	8	0	M	*	$	?	  ( 		*	8	0	M	/	$	?	) = u p a s a r p a t i   ( u p a s a r y a t i ) 
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 		*	8	G	(		= u p a s e n a %
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 		*	8	M	$	.	M	-		= u p a s t a m b h a %
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 		*	8	M	%	.	M	= u p a s t h a m 
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 		*	8	M	%	>	(	6	>	2	>	= u p a s t h n a [l 
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 		*	8	M	*	C	6	M	/		= u p a s p [[y a %
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 		*	>		6	A		= u p C[u %
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 		*	>	$	M	$	.	9	>	-	B	$	9	G	$	A			  8	$	M	$	M	5	>		M	/	K	=	8	$	M	$	M	5	>		M	/	K	  .	(	K		M		>	(	M	.	(	K		M		>	6	M		= u p t t a m a h b h kt a h e t u k a %  s a t t v k h y o   ' s a t t v k h y o   m a n o j  n m a n o j  [c a 
 
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 		*	>	&	>	(		>	0	#	.	M	= u p d n a k r a Ga m 
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 		*	>	&	>	(	.	M	= u p d n a m 
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 		*	>	&	>	(	.	M	= u p d n a m 
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 		*	>	&	>	(	9	G	$	A		= u p d n a h e t u %
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 		*	>	&	>	/	0	B	*	.	M	= u p d y a r kp a m 
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 		*	>	'	M	/	>	/		= u p d h y y a %
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 		*	>	(		M	  ( 		*	>	(		) = u p n a m  ( u p n a %) 
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 		*	>	(	$	M	= u p n a t 
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 		*	>	/		L	6	2	M	/	.	M	= u p y a k a u [a l y a m 
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 		*	>	/		L	6	2	M	/	8	0	M	5	8	$	M	$	M	5		0	?	$	>	'	?	*	$	M	/	*	0	.	/	>	(	(	?	0	M	/	>	#	8		&	0	M	6		>		= u p y a k a u [a l y a s a r v a s a t t v a c a r i t d h i p a t y a p a r a m a y n a n i r y Ga s a Cd a r [a k %
 
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 		*	>	/		M		>	(		A	6	2		= u p y a j  n a k u [a l a %
 
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 		*	>	/	*	>	0	.	?	$	>	= u p y a p r a m i t 
 
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 		*	>	/	>	8		= u p y s a %
 
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 		*	>	2	.	M	-	>	-	?	*	M	0	>	/		= u p l a m b h b h i p r y a %
 
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 		*	>	2	?		= u p l i %
 
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 		*	>	8			= u p s a k a %
 
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 		*	>	8	(	.	M	= u p s a n a m 
 
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 		*	>	8	?		>	= u p s i k 
 
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 		*	G		M	7	>	= u p e k c
 
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 		*	G		M	7	>	= u p e k c
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 		*	G		M	7	>	5	?	9	>	0	@	= u p e k cv i h r +
 
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 		*	G		M	7	>	8	.	M	,	K	'	M	/		M		.	M	= u p e k cs a m b o d h y a Eg a m 
 
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 		*	G		M	7	G	(	M	&	M	0	?	/	.	M	= u p e k ce n d r i y a m 
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 		*	G	$		= u p e t a %
 
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 		*	G	(	M	&	M	0	K	  (	>		0	>		>	= u p e n d r o   n g a r j 
 
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 		*	K	&	M	,	2	.	M	= u p o d b a l a m 
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 		*	K	7	'		= u p o ca d h a %
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 		*	K	7	'	.	M	= u p o ca d h a m 
 
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 		-	/	$	K	  -		5	?	.	A		M	$		= u b h a y a t o   b h a g a v i m u k t a %
 
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 		-	/	$	K	  2	K	9	?	$		C	$	K	*	'	>	(	.	M	  ( 		-	/	$	K	  9	?	  	C	$	K	*	'	M	5	(	.	M	) = u b h a y a t o   l o h i t a k [t o p a d h n a m   ( u b h a y a t o   h i   g [t o p a d h v a n a m ) 
 
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 		-	/	5	M	/		M		(		= u b h a y a v y a  j a n a %
 
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 		-	/	>	8	?	&	M	'		= u b h a y s i d d h a %
 
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 		.	>	= u m 
 
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 		0		= u r a %
 
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 		0			= u r a g a %
 
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 		0		8	>	0		(	M	&	(	.	M	= u r a g a s r a c a n d a n a m 
 
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 		0		>	'	?	*	$	?		= u r a g d h i p a t i %
 
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 		0	-	M	0		= u r a b h r a %
 
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 		0	6	M		&		  ( 		0		M		&		) = u r a [c h a d a %  ( u r a c c h a d a %) 
 
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 		0	A	5	?	2	M	5	>		>	6	M	/	*		= u r u v i l v k [y a p a %
 
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 		0	M	#	>		G	6		= u r Gk e [a %
 
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 		2	B			= u l kk a %
 
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 		2	M		>	= u l k 
 
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 
 		2	M		>	*	>	$		= u l k p t a %
 
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 
 		2	M		>	.	A		.	M	= u l k m u k h a m 
 
 
 
 		2	M	2	>	*	(	.	M	= u l l p a n a m 
 
 
 
 		2	M	2	A	.	M	*	$	A	  .	>	.	M	  ( 		2	M	2	A	.	M	,	$	A	  .	>	.	M	) = u l l u m p a t u   m m   ( u l l u m b a t u   m m ) 
 
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 		2	M	2	K		?	$		= u l l o k i t a %
 
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 		5	M	/	'		  ( 		$	M	+	?		>	) = u v y a d h a %  ( u t p h i k ) 
 
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 		6	@	0		?	0	?		= u [+r a g i r i %
 
 
 
 		7	M		M	0		= u cmr a %
 
 
 
 		7	M	#	$	M	5	.	M	= u cGa t v a m 
 
 
 
 		7	M	#	@	7	5	?	5	0	.	B	0	M	'	M	(		  8		'	?	  *	M	0	5	G	6		= u cG+ca v i v a r a m kr d h n a %  s a Cd h i   p r a v e [a %
 
 
 
 		7	M	#	@	7	5	?	5	0	>	(	M	$	0	>	&	M	0	6	M	.	?	0	M	(	?	6	M		0	$	?	= u cG+ca v i v a r n t a r d   r a [m i r n i [c a r a t i 
 
 
 
 		7	M	#	@	7	  5	?	5	0	G	7	A	  *	M	0	5	?	6	$	?	  ( 		7	M	#	@	7	  5	?	5	0	G	7	A	  *	M	0	5	?	7	M			) = u cG+ca   v i v a r e cu   p r a v i [a t i   ( u cG+ca   v i v a r e cu   p r a v i cma %) 
 
 
 
 		7	M	#	@	7	6	?	0	8	M		$	>	= u cG+ca [i r a s k a t 
 
 
 
 		7	M	#	K	&		.	M	= u cGo d a k a m 
 
 
 
 		7	M	.		$		= u cm a g a t a %
 
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 
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 
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 
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 
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 
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 
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 	0	>	5	#		= a i r v a Ga %
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 
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 	9	?	*	6	M	/	?			= a i h i p a [y i k a %
 
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 		= o C
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 			= o g h a %
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 
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 		>	&	A	$	M	$	@	0	M	#		= o g h d   u t t +r Ga %
 
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 			= o j a %
 
 
 
 			*	M	0	$	M	/	>	9	>	0	?	#	@	= o j a %p r a t y h r i G+
 
 
 
 	&	(		= o d a n a %
 
 
 
 	.	?	$	M	/	>	9	= o m   i t y h a 
 
 
 
 	5	?	'	M	/	(		>	= o v i d h y a n a k h 
 
 
 
 	6		A		.	M	.   	6	!	A		.	M	= o [a mu k a m .   o [a 
u k a m 
 
 
 
 	7	'	?		= o ca d h i %
 
 
 
 	7	M	 		= o cmh a %
 
 
 
 	9	(	.	M	= o h a n a m 
 
 
 
 	$	M	*	>	$	?		.	M	  ( 	$	M	*	$	?		.	M	) = a u t p t i k a m   ( a u t p a t i k a m ) 
 
 
 
 	$	M	8	A		M	/	.	M	  ( 		$	M	8	A		M	$	.	M	.   		$	M	8	A		M	/	.	M	) = a u t s u k y a m   ( u t s u k t a m .   u t s u k y a m ) 
 
 
 
 	&	0	@	/		.	M	= a u d a r +y a k a m 
 
 
 
 	&	>	0	?		.	M	( 	&	>	0	?		.	M	) = a u d r i k a m ( o d r i k a m ) 
 
 
 
 	&	M	'	$	M	/	.	M	= a u d d h a t y a m 
 
 
 
 	&	M	,	?	2	M	/		>	0	@	= a u d b i l y a k r +
 
 
 
 	*		>	/	?			= a u p a c y i k a %
 
 
 
 	*		>	0	?			= a u p a c r i k a %
 
 
 
 	*	'	?			  *	A	#	M	/		M	0	?	/	>	5	8	M	$	A	= a u p a d h i k a C  p u Gy a k r i y v a s t u 
 
 
 
 	*	(	>	/	?			= a u p a n y i k a %
 
 
 
 	*	/	?		.	M	  ( 	*	/		.	M	) = a u p a y i k a m   ( a u p a y a k a m ) 
 
 
 
 	*	/	?		H		= a u p a y i k a i %
 
 
 
 	0	-	M	0	?			= a u r a b h r i k a %
 
 
 
 	0	M	#		5	>	8		= a u r Ga k a v s a %
 
 
 
 	6	@	0	?		>		  ( 	6	@	0	?		>		) = a u [+r i k %  ( o [+r i k %) 
 
 
 
 			0		= k a Ck a r a %
 
 
 
 			0		  ( 			>	0		) = k a Ck a r a %  ( k a Ck r a %) 
 
 
 
 			0	.	M	= k a Ck a r a m 
 
 
 
 		  	?	&	G	5	  *	M	0	&	G	6	.	M	= k a C  c i d   e v a   p r a d e [a m 
 
 
 
 		8	.	M	  ( 	>		8	) = k a Cs a m   ( k Cs a ) 
 
 
 
 		A	$	M	8	A	(	M	&		= k a k u t s u n d a %
 
 
 
 		A	&		  	>	$	M	/	>	/	(		= k a k u d a %  k t y y a n a %
 
 
 
 		A	&	.	M	= k a k u d a m 
 
 
 
 		M			@	  ( 		M			) = k a k k h a m+  ( k a k k h a ma ) 
 
 
 
 		M	7		= k a k ca %
 
 
 
 		M		A		= k a Eg u %
 
 
 
 			= k a c a %
 
 
 
 		M		$	?	= k a c c a t i 
 
 
 
 		M		*	A		.	M	  ( 		M		*	A		M		.	M	) = k a c c h a p u ma m   ( k a c c h a p u mma m ) 
 
 
 
 		M		>		?		>	= k a c c h mi k 
 
 
 
 		M		>	9	>	0	  ( 		>	9	0	.   		M		K	9	>	0	) = k a c c h h r a   ( k a c h a r a .   k a c c h o h r a ) 
 
 
 
 		M		A		= k a c c h u %
 
 
 
 		M		A		@	  ( 		M		A	2	?	) = k a  c u k +  ( k a  c u l i ) 
 
 
 
 			.	M	= k a ma k a m 
 
 
 
 			M		A		= k a ma c c h u %
 
 
 
 		*	B	$	(		= k a ma p kt a n a %
 
 
 
 		8	@	= k a ma s +
 
 
 
 		8	@	5	0	M	'	?	$	>	= k a ma s +v a r d h i t 
 
 
 
 		>		M	7		= k a mk ca %
 
 
 
 		>	9		.	M	= k a mh a k a m 
 
 
 
 		?		= k a mi %
 
 
 
 		A			= k a mu k a %
 
 
 
 		A			= k a mu k a %
 
 
 
 		A		$	H	2	.	M	= k a mu k a t a i l a m 
 
 
 
 		A		$	H	2	.	M	  ( 		A		$	G	2	.	M	) = k a mu k a t a i l a m   ( k a mu k a t e l a m ) 
 
 
 
 		M		>	0		.   	&	M		0		= k a mk r a %.   k a d g a r a %
 
 
 
 	 	?	(	.	M	= k a mh i n a m 
 
 
 
 	 	?	(	.	M	= k a mh i n a m 
 
 
 
 	 	?	(	5	8	M	$	A	= k a mh i n a v a s t u 
 
 
 
 	 	?	(	>	8	M	$	0			= k a mh i n s t a r a k a %
 
 
 
 	 	?	(	>	8	M	$	0	#	.	M	= k a mh i n s t a r a Ga m 
 
 
 
 	 	?	(	>	8	M	$	>	0	#	.	M	.   	 	?	(	8	M	$	>	0		= k a mh i n s t r a Ga m .   k a mh i n a s t r a %
 
 
 
 	!	?		$	2		= k a 
i Ct a l a %
 
 
 
 	#	*		  ( 	#	/		.   	(	/		) = k a Ga p a %  ( k a Ga y a %.   k a n a y a %) 
 
 
 
 	#	>	= k a G
 
 
 
 	#	>	&	.	9	0	M	7	?		= k a Gd a m a h a r ci %
 
 
 
 	#	?			= k a Gi k a %
 
 
 
 	#	M				= k a Gma k a %
 
 
 
 	#	M	 		= k a Gmh a %
 
 
 
 	#	M	 	(	>	2	?		>	= k a Gmh a n l i k 
 
 
 
 	#	M	 	.	#	?		= k a Gmh a m a Gi %
 
 
 
 	#	M	 	>	-	0	#	.	M	= k a Gmh b h a r a Ga m 
 
 
 
 	#	M	 	K		M	$		>	0	?		>	&	@	(	>		  (	>	.	>	(	?	= k a Gmh o k t a k r i k d +n C  n m n i 
 
 
 
 	#	M	!	A	*	M	0	$	?		M		>	&	(		$	.	M	= k a G
u p r a t i c c h d a n a g a t a m 
 
 
 
 	#	M	!	B		= k a G
k%
 
 
 
 	#	M	!	B	*	M	0	$	?		M		&	(	.	M	= k a G
kp r a t i c c h a d a n a m 
 
 
 
 	$	?	= k a t i 
 
 
 
 	%		  	?	$	M	= k a t h a C  c i t 
 
 
 
 	%		  (	@	/	$	G	= k a t h a C  n +y a t e 
 
 
 
 	%	.	M	= k a t h a m 
 
 
 
 	%	2	M	2		= k a t h a l l a %
 
 
 
 	%	>	5	8	M	$	A	= k a t h v a s t u 
 
 
 
 	%	M	/	>	/	?	$	M	$		  ( 	%	M	/	/	?	$	M	$		) = k a t h y y i t t a %  ( k a t h y a y i t t a %) 
 
 
 
 	&	.	M	,		= k a d a m b a %
 
 
 
 	&	.	M	,		*	A	7	M	*	.	M	= k a d a m b a k a p u cp a m 
 
 
 
 	&	0	M	/		= k a d a r y a %
 
 
 
 	&	2	@	= k a d a l +
 
 
 
 	&	2	@	8	M		(	M	'		= k a d a l +s k a n d h a %
 
 
 
 	&	>	= k a d 
 
 
 
 	&	>	  $	A	= k a d   t u 
 
 
 
 	(		.	A	(	?		= k a n a k a m u n i %
 
 
 
 	(		.	M	= k a n a k a m 
 
 
 
 	(	?	7	M			= k a n i ck a %
 
 
 
 	(	?	7	M	 		>	  ( $	C			.   $	M	0	?		>	) = k a n i cmh a k   ( t [k a %.   t r i k ) 
 
 
 
 	(	?	7	M	 	-	M	0	>	$	>	  ( 	(	?	7	M	 	-	M	0	>	$	C	) = k a n i cmh a b h r t   ( k a n i cmh a b h r t [) 
 
 
 
 	(	@	(	?		>	= k a n +n i k 
 
 
 
 	(	@	/	>	(	M	  ( 	(	@	/	.	M	) = k a n +y n   ( k a n +y a m ) 
 
 
 
 	(	@	/	>	(	M	-	M	0	>	$	>	= k a n +y n   b h r t 
 
 
 
 	(	M	$	>	0	?			= k a n t r i k a %
 
 
 
 	(	M	%			= k a n t h a k a %
 
 
 
 	(	M	&	2	@		M		?	(	M	(		  ( 	K	(	M	&	2	?		M		?	(	M	(		) = k a n d a l +c c h i n n a %  ( k o n d a l i c c h i n n a %) 
 
 
 
 	(	M	&	A		= k a n d u %
 
 
 
 	*	0	M	&			= k a p a r d a k a %
 
 
 
 	*	0	M	&	?		>	= k a p a r d i k 
 
 
 
 	*	>		*	A		.	M	  ( 	*	>		.	M	*	A		.	M	) = k a p ma p u ma m   ( k a p ma m   p u ma m ) 
 
 
 
 	*	>	*	?		>	  ( 	7	>	/	?		>	) = k a p p i k   ( k a cy i k ) 
 
 
 
 	*	>	2	0	>		>	= k a p l a r j 
 
 
 
 	*	?		= k a p i %
 
 
 
 	*	?		M		2		.   	*	?		M		2		= k a p i  j a l a %.   k a p i  c a l a %
 
 
 
 	*	?	$	M	%		= k a p i t t h a %
 
 
 
 	*	?	2		G	6		= k a p i l a k e [a %
 
 
 
 	*	?	2	.	9	0	M	7	?		= k a p i l a m a h a r ci %
 
 
 
 	*	?	2	5	>	8	M	$	A	(		0	.	M	= k a p i l a v s t u n a g a r a m 
 
 
 
 	*	K		.	>	2	>	  ( 	*	K	$	.	2	>	) = k a p o ma m l   ( k a p o t a m a l ) 
 
 
 
 	*	K	$		= k a p o t a %
 
 
 
 	*	K	2	.	M	= k a p o l a m 
 
 
 
 	*	M	/	>	0	?		= k a p y r i %
 
 
 
 	+	2	?		>	= k a p h a l i k 
 
 
 
 	.	2	.	M	= k a m a l a m 
 
 
 
 	.	2	.	M	= k a m a l a m 
 
 
 
 	.	M	*		= k a m p a %
 
 
 
 	.	M	*	?	$		= k a m p i t a %
 
 
 
 	.	M	,	2		= k a m b a l a %
 
 
 
 	.	M	,	2	>	6	M	5	$	0	L	  (	>		0	>		>	(	L	= k a m b a l [v a t a r a u   n g a r j n a u 
 
 
 
 	.	M	,	2	K	  (	>		0	>		>	= k a m b a l o   n g a r j 
 
 
 
 	0		.	M	= k a r a k a m 
 
 
 
 	0		0	M	#	@	= k a r a k a r G+
 
 
 
 	0		?	#	@	= k a r a k i G+
 
 
 
 	0	#	.	M	= k a r a Ga m 
 
 
 
 	0	#	@	/	.	M	  ( 	>	0	>	#	@	/	.	M	) = k a r a G+y a m   ( k r G+y a m ) 
 
 
 
 	0	#	M	!			= k a r a G
a k a %
 
 
 
 	0	#	M	!			= k a r a G
a k a %
 
 
 
 	0	$	2	.	M	= k a r a t a l a m 
 
 
 
 	0	-		= k a r a b h a %
 
 
 
 	0	-		= k a r a b h a %
 
 
 
 	0	5	>	2		= k a r a v l a %
 
 
 
 	0	?	#	@	  ( 	0	?	(	M	+ 	) = k a r i G+  ( k a r i n + +) 
 
 
 
 	0	@	0		= k a r +r a %
 
 
 
 	0	A	#	>	= k a r u G
 
 
 
 	0	A	#	>	$	M	.			= k a r u Gt m a k a %
 
 
 
 	0	G	#	A		= k a r e Gu %
 
 
 
 	0	K		*	>	#	/	K	  &	G	5	>		= k a r o ma p Ga y o   d e v %
 
 
 
 	0	M			?		>	= k a r k a mi k 
 
 
 
 	0	M			?		>	= k a r k a mi k 
 
 
 
 	0	M		0	5		= k a r k a r a v a %
 
 
 
 	0	M		6		= k a r k a [a %
 
 
 
 	0	M		6	$	M	5	.	M	= k a r k a [a t v a m 
 
 
 
 	0	M		G	$	(	.	M	  ( 	0	M		$	M	(	.	M	) = k a r k e t a n a m   ( k a r k a t n a m ) 
 
 
 
 	0	M		K			K	  (	>		0	>		>	= k a r k o ma k o   n g a r j 
 
 
 
 	0	M	#	'	>	0			  ( 	0	M	#	'	0			) = k a r Ga d h r a k a %  ( k a r Ga d h a r a g a %) 
 
 
 
 	0	M	#	*	M	0	>	5	0	#		  ( 	0	M	#	*	M	0	5	0	#		) = k a r Ga p r v a r a Ga %  ( k a r Ga p r a v a r a Ga %) 
 
 
 
 	0	M	#	.	2	.	M	= k a r Ga m a l a m 
 
 
 
 	0	M	#	8	A		>	= k a r Ga s u k h 
 
 
 
 	0	M	#	?		.	M	= k a r Gi k a m 
 
 
 
 	0	M	#	?		>	= k a r Gi k 
 
 
 
 	0	M	#	?		>	0		= k a r Gi k r a %
 
 
 
 	0	M	#	?		>	0	*	A	7	M	*	.	M	  ( 	0	M	#	*	>	0	*	A	7	M	*	.	M	) = k a r Gi k r a p u cp a m   ( k a r Ga p r a p u cp a m ) 
 
 
 
 	0	M	$	C	$	M	5		M	0	>	9		= k a r t [t v a g r h a %
 
 
 
 	0	M	*	0		= k a r p a r a %
 
 
 
 	0	M	*	B	0	.	M	= k a r p kr a m 
 
 
 
 	0	M	*	B	0	.	M	  ( 	$	M	*	B	0		) = k a r p kr a m   ( k a t p kr a %) 
 
 
 
 	0	M	.	= k a r m a 
 
 
 
 	0	M	.	= k a r m a 
 
 
 
 	0	M	.	= k a r m a 
 
 
 
 	0	M	.		0		= k a r m a k a r a %
 
 
 
 	0	M	.		>	0			= k a r m a k r a k a %
 
 
 
 	0	M	.	#	M	/	$	>	= k a r m a Gy a t 
 
 
 
 	0	M	.	&	>	(	.	M	  ( 	0	M	.	>	&	>	(	.	M	) = k a r m a d n a m   ( k a r m d n a m ) 
 
 
 
 	0	M	.	&	>	/	>	&		  ( 	0	M	.	+ &	>	/	>	+ 	&		) = k a r m a d y d a %  ( k a r m a + d y + d a %) 
 
 
 
 	0	M	.	'	>	0	/		= k a r m a d h r a y a %
 
 
 
 	0	M	.	*	M	0	$	?	8	0	#	.	M	= k a r m a p r a t i s a r a Ga m 
 
 
 
 	0	M	.	-	G	&	5	8	M	$	A	= k a r m a b h e d a v a s t u 
 
 
 
 	0	M	.	/	K	(	?		= k a r m a y o n i %
 
 
 
 	0	M	.	5	6	?	$	>	= k a r m a v a [i t 
 
 
 
 	0	M	.	5	8	M	$	A	= k a r m a v a s t u 
 
 
 
 	0	M	.	5	>		(	>	= k a r m a v c a n 
 
 
 
 	0	M	.	5	?	*	>			M		>	(	,	2	.	M	= k a r m a v i p k a j  n a b a l a m 
 
 
 
 	0	M	.	5	?	-		M			= k a r m a v i b h a Eg a %
 
 
 
 	0	M	.	8	M	5			= k a r m a s v a k a %
 
 
 
 	0	M	.	>	(	M	$	?			= k a r m n t i k a %
 
 
 
 	0	M	.	>	0	-	#	M	!	?		>	= k a r m r a b h a G
i k 
 
 
 
 	0	M	.	>	5	0	#	*	M	0	$	?	*	M	0	8	M	0	,	M	'		= k a r m v a r a Ga p r a t i p r a s r a b d h a %
 
 
 
 	0	M	.	>	5	0	#	*	M	0	$	?	*	M	0	8	M	0	,	M	'	?		= k a r m v a r a Ga p r a t i p r a s r a b d h i %
 
 
 
 	0	M	5				= k a r v a ma k a %
 
 
 
 	0	M	5		*	M	0	&	G	6		  ( 	0	M	5	!	*	M	0	&	G	6		) = k a r v a ma p r a d e [a %  ( k a r v a 
a p r a d e [a %) 
 
 
 
 	0	M	7		= k a r ca %
 
 
 
 	2		2		= k a l a k a l a %
 
 
 
 	2	$	M	0	.	M	= k a l a t r a m 
 
 
 
 	2	(	M	&		(	?	5	>	8		  ( 	2	(	M	&		(	?	5	>	*		) = k a l a n d a k a n i v s a %  ( k a l a n d a k a n i v p a %) 
 
 
 
 	2	-		= k a l a b h a %
 
 
 
 	2	.		  ( 	2	>	.		) = k a l a m a %  ( k a l m a %) 
 
 
 
 	2	2	.	M	= k a l a l a m 
 
 
 
 	2	5	?		M			= k a l a v i Ek a %
 
 
 
 	2	5	?	#	M		8	M	5	0	0	A	$	>	= k a l a v i Gk a s v a r a r u t 
 
 
 
 	2	8	M	5	0		= k a l a s v a r a %
 
 
 
 	2	9		>	0			= k a l a h a k r a k a %
 
 
 
 	2	9		?	$		= k a l a h a j i t a %
 
 
 
 	2	9	/	$	?	  ( 	2	?	9	/	$	?	) = k a l a h a y a t i   ( k a l i h a y a t i ) 
 
 
 
 	2	>	= k a l 
 
 
 
 	2	>	  ( 	>	2	>	) = k a l   ( k l ) 
 
 
 
 	2	>		?		>	  ( 	2		?			) = k a l c i k   ( k a l a c i k a %) 
 
 
 
 	2	>	*		= k a l p a %
 
 
 
 	2	>	.	*	?	= k a l m   a p i 
 
 
 
 	2	?		2	9	5	?		M	0	9	5	?	5	>	&	>		= k a l i k a l a h a v i g r a h a v i v d %
 
 
 
 	2	?		>		>	$	.	M	  ( 	>	2	?		>		>	$	.	M	) = k a l i k j t a m   ( k l i k j t a m ) 
 
 
 
 	2	?		M			= k a l i Eg a %
 
 
 
 	2	?		M		0	>		>	= k a l i Eg a r j 
 
 
 
 	2	?	/	A		.	M	= k a l i y u g a m 
 
 
 
 	2	G	5	0	.	M	= k a l e v a r a m 
 
 
 
 	2	M	*		= k a l p a %
 
 
 
 	2	M	*		= k a l p a %
 
 
 
 	2	M	*		7	>	/		= k a l p a k a cy a %
 
 
 
 	2	M	*	&	A	7	M	/	.	M	= k a l p a d u cy a m 
 
 
 
 	2	M	*	(	>	*	K	"	2		M	7	#	.	M	= k a l p a n p o 
h a l a k ca Ga m 
 
 
 
 	2	M	*	5	C		M	7	H		  (	>	(	>	2			>	0	*	A	7	M	*	+	2	>	5	(	$	>		M	0	5	?		*	H	0	A	*	6	K	-	?	$		= k a l p a v [k ca i %  n n l a Ck r a p u cp a p h a l v a n a t g r a v i ma p a i r   u p a [o b h i t a %
 
 
 
 	2	M	*	?			= k a l p i k a %
 
 
 
 	2	M	*	?		.	M	= k a l p i k a m 
 
 
 
 	2	M	*	?		>	0		= k a l p i k r a %
 
 
 
 	2	M	/	$	>	= k a l y a t 
 
 
 
 	2	M	/	.	G	5	  ( 	>	2	M	/	.	G	5	) = k a l y a m   e v a   ( k l y a m   e v a ) 
 
 
 
 	2	M	/	>	#		= k a l y Ga %
 
 
 
 	2	M	/	>	#	.	?	$	M	0	*	0	?		C	9	@	$		= k a l y Ga m i t r a p a r i g [h +t a %
 
 
 
 	2	M	/	>	#	.	?	$	M	0	>	0	>		#	.	M	= k a l y Ga m i t r r g a Ga m 
 
 
 
 	2	M	/	>	#	.	M	= k a l y Ga m 
 
 
 
 	2	M	2	5	>	2		= k a l l a v l a %
 
 
 
 	5		.	M	= k a v a c a m 
 
 
 
 	5		?	$		= k a v a c i t a %
 
 
 
 	5	2		  ( 	*	2		) = k a v a l a %  ( k a p a l a %) 
 
 
 
 	5	2	@		>	0	>	9	>	0		  ( 	5	!	?			>	9	>	0		  ,   	5	$	?		>	9	M	0		) = k a v a l +k r h r a %  ( k a v a 
i Ck h r a %  ,   k a v a t i k h r a %) 
 
 
 
 	5	?		= k a v i %
 
 
 
 	5	M	/	.	M	= k a v y a m 
 
 
 
 	6	M	/	*		= k a [y a p a %
 
 
 
 	7		,			>	$		= k a ca Cb a k a j t a %
 
 
 
 	7		.	M	  ( 	7	5	.	M	) = k a ca c a m   ( k a ca v a m ) 
 
 
 
 	7	>	/		= k a cy a %
 
 
 
 	7	M	.	@	2	?	$	>		M	7		= k a cm +l i t k ca %
 
 
 
 	8	M	$	B	0	?		>	#	M	!	.	M	= k a s t kr i k G
a m 
 
 
 
 	8	M	/	= k a s y a 
 
 
 
 	8	M	/	  	?	$	M	= k a s y a   c i t 
 
 
 
 	>			M	7	>	= k Ck c
 
 
 
 	>		8		>	0		= k Cs a k r a %
 
 
 
 	>			= k k a %
 
 
 
 	>				M		A		.	M	  ( 	>					M		A		.	M	) = k k a c a  c u k a m   ( k Ck a c a  c u k a m ) 
 
 
 
 	>		#	?	= k k a Gi 
 
 
 
 	>		>	8	M	/		.	M	  ( *	M	0	>		>	8	M	/		.	M	) = k k s y a k a m   ( p r k s y a k a m ) 
 
 
 
 	>		K	$	M	$	>	0	8	.	0	M	%		.   	>		K	$	M	%	>	*	(	8	.	0	M	%		  ( 	>		K	$	M	$	>	/	0	8	.	0	M	%		) = k k o t t r a s a m a r t h a %.   k k o t t h p a n a s a m a r t h a %  ( k k o t t y a r a s a m a r t h a %) 
 
 
 
 	>		K	0	M	&		= k k h o r d a %
 
 
 
 	>				= k c a k a %
 
 
 
 	>		*		2	.	M	  ( 		*		2	.	M	) = k c a p a ma l a m   ( k a c a p a ma l a m ) 
 
 
 
 	>		2	?	(	M	&	?		.	M	= k c a l i n d i k a m 
 
 
 
 	>		>		M	7		= k c k ca %
 
 
 
 	>		?	$	M	= k c i t 
 
 
 
 	>		M		(		0	M	-	>	.	C	$	M	$	?		>	= k  c a n a g a r b h m [t t i k 
 
 
 
 	>		M		(	,	>	2	A		>	8	M	$	@	0	M	#		= k  c a n a b l u k s t +r Ga %
 
 
 
 	>		M		@	= k  c +
 
 
 
 	>		M		?		  ( 	>		M		?		>	.   2		M		?		>	) = k  j i k a   ( k  c i k .   l a  j i k ) 
 
 
 
 	>	#		= k Ga %
 
 
 
 	>	#	>	&		= k Gd a %
 
 
 
 	>	#	M	!	.	B	0	M	'	M	5	.	A			  	M	7	?	*	M	$	.	M	= k G
a m   kr d h v a m u k h a C  k ci p t a m 
 
 
 
 	>	#	M	!	0	?			  ( 	#	M	!	0	?			) = k G
a r i k a %  ( k a G
a r i k a %) 
 
 
 
 	>	#	M	!	G	(	  .	9	@		= k G
e n a   m a h +C
 
 
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 	>	&	>		?	$	M		$	M	5	>	$	M	( 	&	>		?	$	M		$	M	5	>	$	M	) = k d c i t k a t v t ( k a d c i t k a t v t ) 
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 	>	(	M	$		= k n t a %
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 	>	(	M	$	>	0	.	M	= k n t r a m 
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 	>	(	M	$	>	0	.	M	= k n t r a m 
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 	>	*	&	G	6		= k p a d e [a %
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 	>	*	>	2	@	= k p l +
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 	>	.		M		(	M	&		= k m a c c h a n d a %
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 	>	.	&	G	5		= k m a d e v a %
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 	>	.	'	>	$	A		= k m a d h t u %
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 	>	.	'	>	$	A	*	0	M	/	>	*	(	M	(		= k m a d h t u p a r y p a n n a %
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 	>	.	'	G	(	A		= k m a d h e n u %
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 	>	.	(	?		8	0	#	.	A	*	G		M	7	>	= k m a n i %s a r a Ga m   u p e k c
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 	>	.	(	?	/	(	M	$	M	0	@	  ( 	>	.	(	?	/	(	M	$	?		) = k m a n i y a n t r +  ( k m a n i y a n t i %) 
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 	>	.	*	M	0	$	?	8		/	A		M	$	.	M	= k m a p r a t i s a Cy u k t a m 
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 	>	.	.	?	%	M	/	>		>	0	>	&	M	5	?	0	$	?		= k m a m i t h y c r d   v i r a t i %
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 	>	.	0	>			= k m a r g a %
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 	>	.	2	>	= k m a l 
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 	>	.	>	*	M	$		= k m p t a %
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 	>	.	>	2	/		= k m l a y a %
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 	>	.	>	5		0		= k m v a c a r a %
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 	>	.	>	5		0		= k m v a c a r a %
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 	>	.	G	7	A	  (	H	7	M		M	0	.	M	/	.	M	= k m e cu   n a i ck r a m y a m 
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 	>	/		= k y a %
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 	>	/		2	?	8	.	M	*	M	0	.	%	(	K	  (	>	.	  8	.	>	'	?		= k y a k a l i s a m p r a m a t h a n o   n m a   s a m d h i %
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 	>	/	'	>	$	A		= k y a d h t u %
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 	>	/	*	M	0	9	M	2	>	&	(		0	@	= k y a p r a h l d a n a k a r +
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 	>	/	.	>	(	.	M	  ( 	>	/	.	>	#	.	M	) = k y a m n a m   ( k y a m Ga m ) 
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 	>	/	5	?		M		>	(	'	>	$	A		= k y a v i j  n a d h t u %
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 	>	/	8		8	0	M			= k y a s a Cs a r g a %
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 	>	/	8		8	0	M			= k y a s a Cs a r g a %
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 	>	/	8	>		M	7	@	= k y a s k c+
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 	>	/	8	M	%		= k y a s t h a %
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 	>	/	8	M	.	C	$	M	/	A	*	8	M	%	>	(	.	M	= k y a s m [t y u p a s t h n a m 
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 	>	/	8	M	/	  -	G	&	>	$	M	= k y a s y a   b h e d t 
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 
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 	>	/	?			  ,	2	.	M	= k y i k a C  b a l a m 
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 	>	/	?			  	M	2	.		= k y i k a %  k l a m a %
 
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 	>	/	A	6	.	M	  ( 	>	*	A	6	.	M	.   	/	B	8	.	M	) = k y u [a m   ( k p u [a m .   k a y ks a m ) 
 
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 	>	/	B	7	.	M	  ( 	/	A	7	.	M	) = k y kca m   ( k a y u ca m ) 
 
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 	>	/	G	(	M	&	M	0	?	/	.	M	= k y e n d r i y a m 
 
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 
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 	>	/	K	&	M	'	0	M	7	#	.	M	= k y o d d h a r ca Ga m 
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 	>	0			= k r a k a %
 
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 	>	0			= k r a k a %
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 	>	0		9	G	$	A		= k r a k a h e t u %
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 	>	0	#	.	M	= k r a Ga m 
 
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 	>	0	#	.	M	= k r a Ga m 
 
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 	>	0	#	8	M	0	K	$		= k r a Ga s r o t a %
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 	>	0	#	9	G	$	A		= k r a Ga h e t u %
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 	>	0	#	>		>	0			  ( 	>	0	#	M	/		>	0			.   	>	0	#		>	0			) = k r a Gk r a k a %  ( k r a Gy a k r a k a %.   k r a Ga k r a k a %) 
 
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 	>	0	#	G	  	>	0	M	/	K	*		>	0		= k r a Ge   k r y o p a c r a %
 
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 	>	0	#	K	*		>		  *	A	(		  8	0	M	5	'	0	M	.	>	  5	?	'	>	*	(	*	M	0	$	M	/	A	*	8	M	%	>	(	2		M	7	#	>		  ( 	>	0	#	K	*		>		  *	A	(		  8	0	M	5	'	0	M	.	>	  5	?	'	>	*	(	5	?	 	>	*	(	5	?	7	M	 	>	*	(	*	M	0	$	M	/	A	*	8	M	%	>	(	2		M	7	#	>		) = k r a Go p a g %  p u n a %  s a r v a d h a r m   v i d h p a n a p r a t y u p a s t h n a l a k ca G%  ( k r a Go p a g %  p u n a %  s a r v a d h a r m   v i d h p a n a v i mh p a n a v i cmh p a n a p r a t y u p a s t h n a l a k ca G%) 
 
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 	>	0	#	M	!	5		= k r a G
a v a %
 
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 	>	0	#	M	!	5		= k r a G
a v a %
 
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 	>	0	5	>	2	?			= k r a v l i k a %
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 	>	0	>	*			= k r p a k a %
 
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 	>	0	?		>	= k r i k 
 
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 	>	0	?	$	M	0	.	M	= k r i t r a m 
 
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 	>	0	?	$	M	0	.	M	= k r i t r a m 
 
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 	>	0	A	#	M	/	.	M	  ( 	0	A	#	>	) = k r u Gy a m   ( k a r u G) 
 
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 	>	0	M	$	?		G	/		= k r t i k e y a %
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 	>	0	M	$	M	$	?			= k r t t i k a %
 
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 	>	0	M	$	M	$	?		>	$	M	/	/	?		.	M	= k r t t i k t y a y i k a m 
 
 
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 	>	0	M	*	>	8		.	M	= k r p s a k a m 
 
 
 
 	>	0	M	/		0	K	  (	>	.	  8	.	>	'	?		= k r y a k a r o   n m a   s a m d h i %
 
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 	>	0	M	/		>	0	#	2		M	7	#	8	.	M	,	(	M	'		= k r y a k r a Ga l a k ca Ga s a m b a n d h a %
 
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 	>	0	M	/	.	M	= k r y a m 
 
 
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 	>	0	M	/	9	G	$	A		= k r y a h e t u %
 
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 	>	0	M	/	G	  	>	0	#	K	*		>	0		= k r y e   k r a Go p a c r a %
 
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 	>	0	M	7	>	*	#		= k r cp a Ga %
 
 
 
 	>	0	M	7	>	*	#	.	M	  ( 	0	M	7	*	#	.	M	) = k r cp a Ga m   ( k a r ca p a Ga m ) 
 
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 	>	0	M	7	?			= k r ci k a %
 
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 	>	2		= k l a %
 
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 	>	2		= k l a %
 
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 	>	2			= k l a k a %
 
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 	>	2		M		>		= k l a j  %
 
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 	>	2	*	>	$	M	0	?			  ( 	>	2	*	$	M	$	M	0	?			) = k l a p t r i k a %  ( k l a p a t t r i k a %) 
 
 
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 	>	2	*	M	0	>	*	M	$	K	  ,	A	&	M	'	K	$	M	*	>	&		= k l a p r p t o   b u d d h o t p d a %
 
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 	>	2	8	B	$	M	0		= k l a s kt r a %
 
 
 
 	>	2	>		>	2	8	.	M	*	&	M	5	8	M	$	A	= k l k l a s a m p a d v a s t u 
 
 
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 	>	2	>	$	?		M	0	>	(	M	$	G	  (	  *	C		M		$	?	  ( 	>	2	>	$	?		M	0	>	(	M	$		  (	  *	C		M		(	M	$	?	) = k l t i k r n t e   n a   p [c c h a t i   ( k l t i k r n t a C  n a   p [c c h a n t i ) 
 
 
 
 	>	2	>	(	A	8	>	0	?		(	M	&	(	.	M	= k l n u s r i c a n d a n a m 
 
 
 
 	>	2	>	(	M	$	0	>	-	?	*	M	0	>	/		= k l n t a r b h i p r y a %
 
 
 
 	>	2	?			= k l i k a %
 
 
 
 	>	2	?		K	  (	>		0	>		>	= k l i k o   n g a r j 
 
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 	>	2	G	  *	C		M		$	?	= k l e   p [c c h a t i 
 
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 	>	2	K	  (	>		0	>		>	= k l o   n g a r j 
 
 
 
 	>	5	M	/	.	M	= k v y a m 
 
 
 
 	>	6	?		8	B		M	7	M	.	.	M	= k [i k a s kk cm a m 
 
 
 
 	>	6	@	6	.	M	  ( 	>	8	@	6	.	M	) = k [+[a m   ( k s +[a m ) 
 
 
 
 	>	6	M	/	*		= k [y a p a %
 
 
 
 	>	6	M	/	*		= k [y a p a %
 
 
 
 	>	6	M	/	*		= k [y a p a %
 
 
 
 	>	6	M	/	*	@	/	>		  ( 	6	M	/	*	@	/	>		) = k [y a p +y %  ( k a [y a p +y %) 
 
 
 
 	>	7	M	 	9	>	0			= k cmh a h r a k a %
 
 
 
 	>	7	M	 	?		5	?	$	M	$		  ( 	>	7	M	 	?		>		?	(	M	$		) = k cmh i k a v i t t a %  ( k cmh i k c i n t a %) 
 
 
 
 	>	8		= k s a %
 
 
 
 	>	8		= k s a %
 
 
 
 	?		  	= k i C  c a 
 
 
 
 	?			(		K	  (	>		0	>		>	= k i Cc a n a k o   n g a r j 
 
 
 
 	?			>	$		  ( 	?			?	$	M	) = k i Cc t a %  ( k i Cc i t ) 
 
 
 
 	?		  $	0	M	9	?	= k i C  t a r h i 
 
 
 
 	?		(	0		= k i Cn a r a %
 
 
 
 	?		  (	>	(	>		0	#	.	M	= k i C  n n k a r a Ga m 
 
 
 
 	?		*	?	2	>		M	7		= k i Cp i l k ca %
 
 
 
 	?		6	>	0	A		= k i C[r u %
 
 
 
 	?		6	A			= k i C[u k a %
 
 
 
 	?		M		?	#	@		>	2	.	A		0		  ( 	?		#	@		>	2		.   .	A		2	>	.   .	A		0	>	) = k i Ek i G+j l a m u k h a r a %  ( k i k a G+j l a C.   m u k h a l .   m u k h a r ) 
 
 
 
 	?		M		2	M		.	M	= k i  j a l k a m 
 
 
 
 	?		?	-		= k i mi b h a %
 
 
 
 	?		M		.	M	  ( 	?		M		>	(	M	) = k i mma m   ( k i mmn ) 
 
 
 
 	?	#	M	5	.	M	  ( 	?	#	M	 	.	M	.   	?		M		.	M	.   	?	#	M	#	.	M	) = k i Gv a m   ( k i Gmh a m .   k i  c a m .   k i GGa m ) 
 
 
 
 	?	$	5		= k i t a v a %
 
 
 
 	?	(	M	(	0	>	  /	%	>	= k i n n a r   y a t h 
 
 
 
 	?	.	M	= k i m 
 
 
 
 	?	.	M	$	A	= k i m   t u 
 
 
 
 	?	/		M		?	0		0	?	$	.	M	= k i y a c c i r a c a r i t a m 
 
 
 
 	?	/	$	M		C		M		M	0	,	>	2	6	M	0	>	5		.	'	M	/	6	A	-	5	M	/	B	9	0	$	M	(		2	M	*	5	C		M	7	&	C	"	8	0	M	5		M		>	$	>	  	?	$	M	$	>	8		*	M	0	.	A	7	?	$	>		= k i y a t k [c c h r a b l a [r v a k a m a d h y a [u b h a v y kh a r a t n a k a l p a v [k ca d [
h a s a r v a j  t   c i t t s a Cp r a m u ci t %
 
 
 
 	?	/	(	M	$		  ( 	?	/	$	M	) = k i y a n t a %  ( k i y a t ) 
 
 
 
 	?	0	#		= k i r a Ga %
 
 
 
 	?	0	@		?		= k i r +mi %
 
 
 
 	?	2	= k i l a 
 
 
 
 	?	2	>			  ( 	@	2	>	2	.	M	.   	?	2	>	!		) = k i l ma %  ( k +l l a m .   k i l 
a %) 
 
 
 
 	?	2	>	8		= k i l s a %
 
 
 
 	?	2	>	8	.	M	= k i l s a m 
 
 
 
 	?	2	M	,	?	7	.	M	= k i l b i ca m 
 
 
 
 	?	6	K	0		= k i [o r a %
 
 
 
 	@	0	M	$	M	$	?		= k +r t t i %
 
 
 
 	@	0	M	$	M	$	?	*	M	0	6		8	>	*	0	M	/	>	/	>		= k +r t t i p r a [a Cs p a r y y %
 
 
 
 	@	2		= k +l a %
 
 
 
 	@	2		.	M	= k +l a k a m 
 
 
 
 	A		-	>	#	M	!	(	>	.	>	(	?	= k u Cb h G
a n m n i 
 
 
 
 	A		B	2	.	M	.   	A		M		A	2	.	M	= k u k kl a m .   k u k k u l a m 
 
 
 
 	A		M		A			= k u k k u ma %
 
 
 
 	A		M		A		*		M	7		.	M	  ( 	A		M		A		5		M	7		.	M	) = k u k k u ma p a k ca k a m   ( k u k k u ma v a k ca k a m ) 
 
 
 
 	A		M		A	0		= k u k k u r a %
 
 
 
 	A		M	7	?		= k u k ci %
 
 
 
 	A		M	7	G	$	M	0	.	M	= k u k ce t r a m 
 
 
 
 	A		#	*	M	0	$	>	*	(		= k u g a Ga p r a t p a n a %
 
 
 
 	A		M		A	.		= k u Ek u m a C
 
 
 
 	A		G	2		= k u c e l a %
 
 
 
 	A		M		?		>	= k u  c i k 
 
 
 
 	A		M		0		= k u  j a r a %
 
 
 
 	A		?		>	= k u mi k 
 
 
 
 	A		?	.	9		  ( 	A		@	.	9		) = k u mi m a h a %  ( k u m+m a h a %) 
 
 
 
 	A		?	2		  ( 	A		@	2		) = k u mi l a %  ( k u m+l a %) 
 
 
 
 	A		?	2		?	$	M	$		= k u mi l a c i t t a %
 
 
 
 	A		A	.	M	,		= k u mu m b a %
 
 
 
 	A		A	.	M	,	?			= k u mu m b i k a %
 
 
 
 	A		M		/	$	?	= k u mma y a t i 
 
 
 
 	A		M		>	= k u mm
 
 
 
 	A		M		>	5	?	$	>	= k u mmv i t 
 
 
 
 	A	 	>	0	?		>	= k u mh r i k 
 
 
 
 	A	!	M	.	2			>	$	.	M	  ( 	A	&	M	.	2			>	$	.	M	) = k u 
m a l a k a j t a m   ( g u d m a l a k a j t a m ) 
 
 
 
 	A	#	*	.	M	= k u Ga p a m 
 
 
 
 	A	#	>	2		= k u Gl a %
 
 
 
 	A	#	?		= k u Gi %
 
 
 
 	A	#	M	!		= k u G
a %
 
 
 
 	A	#	M	!	2		.	M	= k u G
a l a k a m 
 
 
 
 	A	#	M	!	2		.	M	= k u G
a l a k a m 
 
 
 
 	A	#	M	!	2	.	M	= k u G
a l a m 
 
 
 
 	A	#	M	!	?		>	= k u G
i k 
 
 
 
 	A	#	M	!	?		>	= k u G
i k 
 
 
 
 	A	#	M	!	?		>	= k u G
i k 
 
 
 
 	A	$		= k u t a %
 
 
 
 	A	$	A	*	.	M	= k u t u p a m 
 
 
 
 	A	$	B	9	2	.	M	= k u t kh a l a m 
 
 
 
 	A	$	B	9	2	6	>	2	>	  ( 	A	$	A	9	2	) = k u t kh a l a [l   ( k u t u h a l a ) 
 
 
 
 	A	$	M	0	= k u t r a 
 
 
 
 	A	$	M	8	(	.	M	= k u t s a n a m 
 
 
 
 	A	$	M	8	(	@	/	.	M	= k u t s a n +y a m 
 
 
 
 	A	&	#	M	!		= k u d a G
a %
 
 
 
 	A	&	C	7	M		?		= k u d [cmi %
 
 
 
 	A	(	&	@	= k u n a d +
 
 
 
 	A	(	M	$		= k u n t a %
 
 
 
 	A	(	M	$		= k u n t a %
 
 
 
 	A	(	M	$	*	2			= k u n t a p a l a k a %
 
 
 
 	A	(	M	$	.	M	= k u n t a m 
 
 
 
 	A	(	M	&	.	M	= k u n d a m 
 
 
 
 	A	(	M	&	A	0	A		= k u n d u r u %
 
 
 
 	A	*	>	$	M	0	.	M	= k u p t r a m 
 
 
 
 	A	*	?	$		= k u p i t a %
 
 
 
 	A	*	M	0	>	5	0	#		= k u p r v a r a Ga %
 
 
 
 	A	,	M			= k u b j a %
 
 
 
 	A	,	M			= k u b j a %
 
 
 
 	A	.	>	0		= k u m r a %
 
 
 
 	A	.	>	0	@	= k u m r +
 
 
 
 	A	.	?	$	M	0		= k u m i t r a %
 
 
 
 	A	.	A	&	.	M	= k u m u d a m 
 
 
 
 	A	.	M	-			= k u m b h a k a %
 
 
 
 	A	.	M	-		>	0		= k u m b h a k r a %
 
 
 
 	A	.	M	-	>	#	M	!		= k u m b h G
a %
 
 
 
 	A	.	M	-	>	#	M	!		= k u m b h G
a %
 
 
 
 	A	.	M	-	@	0		  ( 	A	.	M	-	?	0		) = k u m b h +r a %  ( k u m b h i r a %) 
 
 
 
 	A	0	5		= k u r a v a %
 
 
 
 	A	0	5			= k u r a v a k a %
 
 
 
 	A	0	A		A		?		  ( 	A		A		A		M				) = k u r u k u c i %  ( k u mu k u  c a k a %) 
 
 
 
 	A	0	A	5	?	(	M	&		= k u r u v i n d a %
 
 
 
 	A	0	A	5	?	(	M	&		  ( 	A	0	A	-	?	(	M	&	) = k u r u v i n d a %  ( k u r u b h i n d a ) 
 
 
 
 	A	2			A	2		= k u l a Ck u l a %
 
 
 
 	A	2		0	M	/	>	= k u l a c a r y 
 
 
 
 	A	2		M	/	G	7	M	%	K	*		>	/			= k u l a j y e ct h o p a c y a k a %
 
 
 
 	A	2	$	M	%		  ( 	A	2	>	5		) = k u l a t t h a %  ( k u l v a %) 
 
 
 
 	A	2	&	B	7			= k u l a d kca k a %
 
 
 
 	A	2	*	0	M	/	>	/	G	#	  6	2	>		>	  	0	M	/	$	G	  ( 	A	2	*	0	M	/	>	/	G	#	  6	2	>		>	  	M		0	M	/	$	G	) = k u l a p a r y y e Ga   [a l k   c a r y a t e   ( k u l a p a r y y e Ga   [a l k   c c h a r y a t e ) 
 
 
 
 	A	2	*	M	0	$	?	8		5	G	&			= k u l a p r a t i s a Cv e d a k a %
 
 
 
 	A	2	6	?		M	7	>	-		M		*	M	0	5	C	$	M	$	?		= k u l a [i k cb h a Eg a p r a v [t t i %
 
 
 
 	A	2	6	A	2	M		.	M	= k u l a [u l k a m 
 
 
 
 	A	2	?		K	  (	>		0	>		>	= k u l i k o   n g a r j 
 
 
 
 	A	2	M	.	>	7		  ( 	A	2	M	.	>	8		) = k u l m ca %  ( k u l m s a %) 
 
 
 
 	A	2	M	/		= k u l y a %
 
 
 
 	A	5	2	/	*	A	7	M	*	.	M	  ( 	A	*	2	/	.	M	) = k u v a l a y a p u cp a m   ( k u p a l a y a m ) 
 
 
 
 	A	5	G	0		= k u v e r a %
 
 
 
 	A	6		= k u [a %
 
 
 
 	A	6	(		0	.	M	= k u [a n a g a r a m 
 
 
 
 	A	6	*	5	?	$	M	0	'	>	0			  ( 	A	6	*	5	?	$	M	0	'	0			) = k u [a p a v i t r a d h r a k a %  ( k u [a p a v i t r a d h a r a k a %) 
 
 
 
 	A	6	2	.	M	= k u [a l a m 
 
 
 
 	A	6	2	>	&	/		= k u [a l d a y a %
 
 
 
 	A	6	M	5	-	M	0	.	M	  ( 	A	8	M	5	-	M	0	.	M	) = k u [v a b h r a m   ( k u s v a b h r a m ) 
 
 
 
 	A	7	M	 	.	M	= k u cmh a m 
 
 
 
 	A	7	M	 	.	M	= k u cmh a m 
 
 
 
 	A	8	9	>	/		= k u s a h y a %
 
 
 
 	A	8	A	.		G	$	A	.	#	M	!	2	@	= k u s u m a k e t u m a G
a l +
 
 
 
 	A	8	A	.	?	$	K	  2		M	7	#	H		= k u s u m i t o   l a k ca Ga i %
 
 
 
 	A	8	A	.	M	-		= k u s u m b h a %
 
 
 
 	A	8	A	2		.	M	= k u s u l a k a m 
 
 
 
 	A	8	C	$	?		= k u s [t i %
 
 
 
 	A	9	(	>	= k u h a n 
 
 
 
 	B			= k kma %
 
 
 
 	B		8	M	%		= k kma s t h a %
 
 
 
 	B		>	9	>	0	.	M	= k kmh r a m 
 
 
 
 	B	*		= k kp a %
 
 
 
 	B	0	M	*	0		.	M	= k kr p a r a k a m 
 
 
 
 	B	0	M	.		= k kr m a %
 
 
 
 	B	0	M	.	>		C	$	?		0		= k kr m k [t i k h a r a %
 
 
 
 	C		2	>	8		= k [k a l s a %
 
 
 
 	C		>			.	M	  ( 	C				.	M	) = k [k ma k a m   ( k [k a ma k a m ) 
 
 
 
 	C		>		?		>	= k [k mi k 
 
 
 
 	C		@	  0	>		>	= k [k +  r j 
 
 
 
 	C	$		0	#	@	/		= k [t a k a r a G+y a %
 
 
 
 	C	$		C	$	M	/		= k [t a k [t y a %
 
 
 
 	C	$			M		M	0	.	#		  ( 	C	$			M		M	0	.	#	.	M	) = k [t a c a Ek r a m a Ga %  ( k [t a c a Ek r a m a Ga m ) 
 
 
 
 	C	$		M			= k [t a j  a %
 
 
 
 	C	$	*	0	?		0	M	.		= k [t a p a r i k a r m a %
 
 
 
 	C	$	.	?	&		  5	G	7	.	M	  ( 	C	$	G	&	.	M	5	G	7	.	M	.   	C	$	G	&	.	M	5	7	.	M	) = k [t a m   i d a C  v e ca m   ( k [t e d a m   v e ca m .   k [t e d a m   v a ca m ) 
 
 
 
 	C	$	/	A		.	M	= k [t a y u g a m 
 
 
 
 	C	$	5	?	*	M	0	#	>	6		= k [t a v i p r a G[a %
 
 
 
 	C	$	5	G	&	@	= k [t a v e d +
 
 
 
 	C	$	>	0	M	%		  ( 	M	0		%		.   	M	0	A		>	0	M	'	>	%	) = k [t r t h a %  ( g r a ma t h a %.   g r u mr d h t h a ) 
 
 
 
 	C	$	>	5	'	?		= k [t v a d h i %
 
 
 
 	C	$	>	5	?	-	B	.	?		= k [t v i b h km i %
 
 
 
 	C	$	M	$	?		>	= k [t t i k 
 
 
 
 	C	$	M	/	>	= k [t y 
 
 
 
 	C	$	M	/	>	(	A	8	M	%	>	(		M		>	(	.	M	= k [t y n u s t h n a j  n a m 
 
 
 
 	C	$	M	0	?	.	.	M	= k [t r i m a m 
 
 
 
 	C	*	#		= k [p a Ga %
 
 
 
 	C	*	>	= k [p 
 
 
 
 	C	*	>	2	A		= k [p l u %
 
 
 
 	C	.	?		= k [m i %
 
 
 
 	C	.	?	0	M	(	>		0	>		>	= k [m i r   n g a r j 
 
 
 
 	C	.	?	2	?			  ( 	C	.	?	2	?		>	) = k [m i l i k a %  ( k [m i l i k ) 
 
 
 
 	C	.	?	5	0	M	#	>	= k [m i v a r G
 
 
 
 	C	6		= k [[a %
 
 
 
 	C	6	>	2			= k [[l a k a %
 
 
 
 	C	7	$	?	= k [ca t i 
 
 
 
 	C	7	?		0	M	.	>	(	M	$		= k [ci k a r m n t a %
 
 
 
 	C	7	@	5	2		= k [c+v a l a %
 
 
 
 	C	7	M	#		= k [cGa %
 
 
 
 	C	7	M	#	*		M	7		= k [cGa p a k ca %
 
 
 
 	C	7	M	#	,	(	M	'	A		= k [cGa b a n d h u %
 
 
 
 	C	7	M	#	.	A			= k [cGa m u k h a %
 
 
 
 	C	7	M	#	6	A		M	2	.	M	= k [cGa [u k l a m 
 
 
 
 	C	7	M	#	>		0	A		= k [cGg a r u %
 
 
 
 	C	8	0		  ( 	C	6	0		) = k [s a r a %  ( k [[a r a %) 
 
 
 
 	G		0		= k e k a r a %
 
 
 
 	G	  	(	= k e   c a n a 
 
 
 
 	G	  	?	$	M	= k e   c i t 
 
 
 
 	G	$	A		= k e t u %
 
 
 
 	G	(	  	?	$	M	= k e n a   c i t 
 
 
 
 	G	(	. . .   /	G	(	= k e n a . . .   y e n a 
 
 
 
 	G	/	B	0	.	M	= k e y kr a m 
 
 
 
 	G	2		= k e l a %
 
 
 
 	G	2	>	/	?	$	5	M	/	.	M	= k e l y i t a v y a m 
 
 
 
 	G	2	A		= k e l u %
 
 
 
 	G	5	2	.	M	= k e v a l a m 
 
 
 
 	G	6		= k e [a %
 
 
 
 	G	6	*	M	0	$	?		M	0	9	#	.	M	= k e [a p r a t i g r a h a Ga m 
 
 
 
 	G	6	K	#	M	!	A			  	G	6	K	#	M	!		.	M	= k e [o G
u k a %  k e [o G
a k a m 
 
 
 
 	G	6	K	2	M	2	A		M		(	.	M	.   	G	6	K	2	M	2	A	#	M	!	(	.	M	= k e [o l l u  c a n a m .   k e [o l l u G
a n a m 
 
 
 
 	G	8	0	.	M	= k e s a r a m 
 
 
 
 	G	8	0	.	M	.   	G	6	0	.	M	= k e s a r a m .   k e [a r a m 
 
 
 
 	H		-		= k a i ma b h a %
 
 
 
 	H	$	5	.	M	  ( 	G	$	5	.	M	) = k a i t a v a m   ( k e t a v a m ) 
 
 
 
 	H	2	>	8		= k a i l s a %
 
 
 
 	H	5	0	M	$		= k a i v a r t a %
 
 
 
 	K			= k o k a %
 
 
 
 	K		?	2		= k o k i l a %
 
 
 
 	K		5		= k o c a v a %
 
 
 
 	K		5		.	M	= k o c a v a k a m 
 
 
 
 	K		.	M	,		.	M	  ( 	K		M		.	M	,		.	M	) = k o ma m b a k a m   ( k o mma m b a k a m ) 
 
 
 
 	K		0	>	= k o ma r 
 
 
 
 	K		?		= k o mi %
 
 
 
 	K		?		= k o mi %
 
 
 
 	K		?		= k o mi %
 
 
 
 	K		?		  ( 	K		@	) = k o mi %  ( k o m+) 
 
 
 
 	K		M			= k o mma %
 
 
 
 	K		M		*	>	2		= k o mma p l a %
 
 
 
 	K	"			  ( 	K	!			.   	K				) = k o 
h a k a %  ( k h o 
a k a %.   k h o ma k a %) 
 
 
 
 	K	$	M		0	>		>	= k o t ma r j 
 
 
 
 	K	&	M	0	5		= k o d r a v a %
 
 
 
 	K	2	>	9	2		= k o l h a l a %
 
 
 
 	K	2	>	9	2	8	M	%	5	?			= k o l h a l a s t h a v i k a %
 
 
 
 	K	2	?	$		= k o l i t a %
 
 
 
 	K	6		= k o [a %
 
 
 
 	K	6		>	0		@			= k o [a k r a k +ma %
 
 
 
 	K	6		$	5	8	M	$	?		A	9	M	/	= k o [a g a t a v a s t i g u h y a %
 
 
 
 	K	6	2	>	= k o [a l 
 
 
 
 	K	7	M	 	>		>	0	.	M	= k o cmh g r a m 
 
 
 
 	K	  9	G	$	A		  		  *	M	0	$	M	/	/		= k o   h e t u %  k a %  p r a t y a y a %
 
 
 
 	L		C	$	M	/	.	M	= k a u k [t y a m 
 
 
 
 	L		C	$	M	/	.	M	= k a u k [t y a m 
 
 
 
 	L		C	$	M	/	K	*	8		9	>	0		= k a u k [t y o p a s a Ch r a %
 
 
 
 	L		M		A		?			= k a u k k u mi k a %
 
 
 
 	L	*	@	(	.	M	  ( 	K	*	@	(	.	M	) = k a u p +n a m   ( k o p +n a m ) 
 
 
 
 	L	0	5		= k a u r a v a %
 
 
 
 	L	0	5	0	>		>	= k a u r a v a r j 
 
 
 
 	L	0	A		A	2	M	2			= k a u r u k u l l a k a %
 
 
 
 	L	2		  ( 	K	2		) = k a u l a %  ( k o l a %) 
 
 
 
 	L	5	G	0	@	= k a u v e r +
 
 
 
 	L	6	.	M	,	@	= k a u [a m b +
 
 
 
 	L	6	?			= k a u [i k a %
 
 
 
 	L	6	G	/		.	M	= k a u [e y a k a m 
 
 
 
 	L	6	G	/	.	M	  ( 	L	6	.	M	) = k a u [e y a m   ( k a u [a m ) 
 
 
 
 	L	8	@	&	M	/	.	M	= k a u s +d y a m 
 
 
 
 	M	0		0		= k r a k a r a %
 
 
 
 	M	0		A		M		(	M	&	= k r a k u c c h a n d a 
 
 
 
 	M	0	$	A		= k r a t u %
 
 
 
 	M	0	.		= k r a m a %
 
 
 
 	M	0	.	$	2	.	M	= k r a m a t a l a m 
 
 
 
 	M	0	.	/	L		*	&	M	/	.	M	  ( 	M	0	.	/	K		*	$	M	/	.	M	) = k r a m a y a u g a p a d y a m   ( k r a m a y o g a p a t y a m ) 
 
 
 
 	M	0	/	5	?		M	0	/		= k r a y a v i k r a y a %
 
 
 
 	M	0	?	/	>		>	0		= k r i y k r a %
 
 
 
 	M	0	?	/	>	*	&	.	M	= k r i y p a d a m 
 
 
 
 	M	0	?	/	>	5	>	&	@	= k r i y v d +
 
 
 
 	M	0	@	!	$	?	= k r +
a t i 
 
 
 
 	M	0	@	!	(	?		>	  '	>	$	M	0	@	= k r +
a n i k   d h t r +
 
 
 
 	M	0	B	0		= k r kr a %
 
 
 
 	M	0	B	0		= k r kr a %
 
 
 
 	M	0	K	'		= k r o d h a %
 
 
 
 	M	0	K	'	>		>	0	>		= k r o d h k r %
 
 
 
 	M	0	K	7	M				= k r o cma k a %
 
 
 
 	M	0	L		M			= k r a u  c a %
 
 
 
 	M	2	.		= k l a m a %
 
 
 
 	M	2	.		= k l a m a %
 
 
 
 	M	2	.	%		= k l a m a t h a %
 
 
 
 	M	2	?	7	M		.	(		= k l i cma m a n a %
 
 
 
 	M	2	G	6		7	>	/		= k l e [a k a cy a %
 
 
 
 	M	2	G	6	,	9	A	2	.	M	= k l e [a b a h u l a m 
 
 
 
 	M	2	K	.			= k l o m a k a %
 
 
 
 	M	5	  	(	/f= k v a   c a n a 
 
 
 
 	M	5	  	?	$	M	= k v a   c i t 
 
 
 
 	M	5	%	?	$	.	M	= k v a t h i t a m 
 
 
 
 	M	5	>	%	/	?	$	M	5	>	= k v t h a y i t v 
 
 
 
 	M	7	#	.	M	= k ca Ga m 
 
 
 
 	M	7	#	?			= k ca Gi k a %
 
 
 
 	M	7	#	M	/	$	G	= k ca Gy a t e 
 
 
 
 	M	7	$		= k ca t a %
 
 
 
 	M	7	$	M	0	?	/		= k ca t r i y a %
 
 
 
 	M	7	$	M	0	?	/	.	9	>	6	>	2		A	2	.	M	  ( 	M	7	$	M	0	?	/	.	9	>	8	>	2		A	2	.	M	) = k ca t r i y a m a h [l a k u l a m   ( k ca t r i y a m a h s l a k u l a m ) 
 
 
 
 	M	7	*	#		= k ca p a Ga %
 
 
 
 	M	7	.	A	&		= k ca m u d a %
 
 
 
 	M	7	.	M	*	#	.	M	= k ca m p a Ga m 
 
 
 
 	M	7	/		M		>	(	2	>	-	?			  	A	6	2	.	B	2	.	M	= k ca y a j  n a l b h i k a C  k u [a l a m kl a m 
 
 
 
 	M	7	/	5	M	/	>	'	?		= k ca y a v y d h i %
 
 
 
 	M	7	/	>	*		$	K	  (	>	.	  8	.	>	'	?		= k ca y p a g a t o   n m a   s a m d h i %
 
 
 
 	M	7	>	(	M	$	?		= k cn t i %
 
 
 
 	M	7	>	(	M	$	?	*	>	0	.	?	$	>	= k cn t i p r a m i t 
 
 
 
 	M	7	>	(	M	$	?	8	.	$	>	*	M	0	$	?	2	,	M	'		= k cn t i s a m a t p r a t i l a b d h a %
 
 
 
 	M	7	>	.	K	&	0		= k cm o d a r a %
 
 
 
 	M	7	>	0			>	$	.	M	= k cr a k a j t a m 
 
 
 
 	M	7	?	$	?		0	M	-		= k ci t i g a r b h a %
 
 
 
 	M	7	?	*	$	?	= k ci p a t i 
 
 
 
 	M	7	?	*	(	M	$	?	= k ci p a n t i 
 
 
 
 	M	7	?	*	M	$		?	$	M	$		= k ci p t a c i t t a %
 
 
 
 	M	7	?	*	M	0	$	0	.	M	= k ci p r a t a r a m 
 
 
 
 	M	7	@	#	>	8	M	0	5		= k c+Gs r a v a %
 
 
 
 	M	7	@	0		  8	M	/	(	M	&	$	G	= k c+r a C  s y a n d a t e 
 
 
 
 	M	7	@	0	'	>	$	M	0	@	= k c+r a d h t r +
 
 
 
 	M	7	@	0	.	M	= k c+r a m 
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 	M	7	A	$	.	M	= k cu t a m 
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 	M	7	G	$	M	0	.	M	= k ce t r a m 
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 	M	7	G	*	A		= k ce p u %
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 	M	7	G	.		= k ce m a %
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 	M	8	A	0	'	>	0		= k s u r a d h r a %
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 
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 	2	A	  *	6	M		>	&	M	-		M	$	?			= k h a l u   p a [c d   b h a k t i k a %
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 
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 	>	#	A		  ( 8	M	%	>	#	A	) = k h Gu %  ( s t h Gu ) 
 
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 	>	$	0	B	*		>	0		= k h t a r kp a k r a %
 
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 	>	&	M	/			>	0			= k h d y a k a c r a k a %
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 
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 	>	2	?	$	M	/	.	M	= k h l i t y a m 
 
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 	A	0	.	M	= k h u r a m 
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 	G			= k h e ma %
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 
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 	G		*	?	#	M	!		= k h e ma p i G
a %
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 
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 
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 	K		(	.	M	  ( 	K		>	(	.	M	.   		$	M		K		(	.	M	) = k h o ma n a m   ( k h o mn a m .   u t k o ma n a m ) 
 
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 	K	2		= k h o l a C
 
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 	K	2	.	M	  ( 	K	2	>	) = k h o l a m   ( k h o l ) 
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 		-	@	0	(	>	-	?		= g a Cb h +r a n b h i %
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 		-	@	0	(	?	0	M		K	7		= g a Cb h +r a n i r g h o ca %
 
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 		-	@	0	*	>	#	?	2	G			= g a Cb h +r a p Gi l e k h a %
 
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 		#			M			= g a g a Ga g a  j a %
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 
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 
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 	#		.	9	>	.	>	$	M	0		= g a Ga k a m a h m t r a %
 
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 	#	(	>	= g a Ga n 
 
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 
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 
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 	#	*	M	0	.	A			= g a Ga p r a m u k h a %
 
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a %
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a %
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a %
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a b h a i ca j y a m   ( d a G
a b h a i ca j y a m ) 
 
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a v y kh a %
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+
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+k o ma n a k a m 
 
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 	#	M	!	B	6	?			.   	#	M	!	B	.	?			.   	#	M	!	B	8	?			= g a G
k[i k a %.   g a G
km i k a %.   k a G
ks i k a %
 
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 
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 
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 
 
 
 	(	M	'	.	>		8	@	  ( 	(	M	'	.	>	8	@	) = g a n d h a m Cs +  ( g a n d h a m s +) 
 
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 
 	(	M	'	.	>	&	(		= g a n d h a m d a n a %
 
 
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 	(	M	'	.	>	2	M	/	5	?	2	G	*	(	5	0	M	#		'	>	0	#	5	?	0	$	?		= g a n d h a m l y a v i l e p a n a v a r Ga k a d h r a Ga v i r a t i %
 
 
 
 	(	M	'	.	>	2	M	/	G	(	  .	9	@	/	$	G	= g a n d h a m l y e n a   m a h +y a t e 
 
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 
 	(	M	'	/	A		M	$	?		= g a n d h a y u k t i %
 
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 	(	M	'	0	M	5		= g a n d h a r v a %
 
 
 
 	(	M	'	0	M	5		= g a n d h a r v a %
 
 
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 	(	M	'	0	M	5	(		0	.	M	= g a n d h a r v a n a g a r a m 
 
 
 
 	(	M	'	0	M	5	8			@	$	?		K	7	>	= g a n d h a r v a s a Cg +t i g h o c
 
 
 
 	(	M	'	0	M	5	>	  /	%	>	= g a n d h a r v   y a t h 
 
 
 
 	(	M	'	5	$	@	= g a n d h a v a t +
 
 
 
 	(	M	'	5	C		M	7		= g a n d h a v [k ca %
 
 
 
 	(	M	'	9	8	M	$	?	,	2	.	M	= g a n d h a h a s t i b a l a m 
 
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 
 
 
 	(	M	'	>	/	$	(	.	M	= g a n d h y a t a n a m 
 
 
 
 	(	M	'	>	0		  ( 	>	(	M	'	0		.   	(	M	'	0		) = g a n d h r a %  ( g n d h a r a %.   g a n d h a r a %) 
 
 
 
 	(	M	'	>	0	K	  (	>		0	>		>	= g a n d h r o   n g a r j 
 
 
 
 	.	(	.	M	= g a m a n a m 
 
 
 
 	.	(	M	$	M	0	.	M	= g a m a n t r a m 
 
 
 
 	.	>	$	M	0		= g a m t r a %
 
 
 
 	.	?			= g a m i k a %
 
 
 
 	.	M	-	@	0		= g a m b h +r a %
 
 
 
 	.	M	-	@	0		K	7	8	M	5	0	(	>	&	?	$		= g a m b h +r a g h o ca s v a r a n d i t a %
 
 
 
 	.	M	-	@	0	'	0	M	.		M	7	>	(	M	$	?	*	>	0	.	?			$		= g a m b h +r a d h a r m a k cn t i p r a m i Cg a t a %
 
 
 
 	.	M	-	@	0	*	0	M	/	>	/	(	>	.	>	(	?	= g a m b h +r a p a r y y a n m n i 
 
 
 
 	.	M	-	@	0	*	M	0		M			= g a m b h +r a p r a j  a %
 
 
 
 	.	M	-	@	0	>	5	-	>	8		= g a m b h +r v a b h s a %
 
 
 
 	/	>		>	6	M	/	*		= g a y k [y a p a %
 
 
 
 	/	>	6	@	0	M	7		= g a y [+r ca %
 
 
 
 	0	A	!		= g a r u 
a %
 
 
 
 	0	A	!	G	(	M	&	M	0	(	>	.	>	(	?	= g a r u 
e n d r a n m n i 
 
 
 
 	0	M		?	$		= g a r j i t a %
 
 
 
 	0	M	$		= g a r t a %
 
 
 
 	0	M	$		= g a r t a %
 
 
 
 	0	M	&	-		= g a r d a b h a %
 
 
 
 	0	M	-		= g a r b h a %
 
 
 
 	0	M	-		= g a r b h a %
 
 
 
 	0	M	-	*	>	$	(	.	M	  ( 	0	M	-	/	>	$	(	.	M	) = g a r b h a p t a n a m   ( g a r b h a y t a n a m ) 
 
 
 
 	0	M	-	0	B	*		= g a r b h a r kp a %
 
 
 
 	0	M	-	>	5		M	0	>	(	M	$	?		= g a r b h v a k r n t i %
 
 
 
 	0	M	5		= g a r v a %
 
 
 
 	0	M	5	?	$		= g a r v i t a %
 
 
 
 	2		#	M	!		= g a l a g a G
a %
 
 
 
 	5	>		*	$	?		= g a v Cp a t i %
 
 
 
 	5	>		M	7	.	M	= g a v k ca m 
 
 
 
 	5	M	/	&	C	"		= g a v y a d [
h a %
 
 
 
 	9	(	.	M	= g a h a n a m 
 
 
 
 	>	$	M	0	.	M	= g t r a m 
 
 
 
 	>	%	>	= g t h 
 
 
 
 	>	%	>	= g t h 
 
 
 
 	>	%	>	-	?	0	M		@	$	>	-	?	0	M	2	>	*	(		= g t h b h i r   g +t b h i r   l p a n a %
 
 
 
 	>	(	M	'	?			= g n d h i k a %
 
 
 
 	>	0	M	'	>	.   	>	0	M	'	.	M	= g r d h .   g r d h a m 
 
 
 
 	>	0	M	9	8	M	%	M	/	.	M	  ( 	>	0	M	9	8	M	%	>		) = g r h a s t h y a m   ( g r h a s t h %) 
 
 
 
 	?	0	?		= g i r i %
 
 
 
 	?	0	?		A		M			= g i r i k u  j a %
 
 
 
 	?	0	?		K	  (	>		0	>		>	= g i r i k o   n g a r j 
 
 
 
 	?	0	?		9	M	5	0		= g i r i g a h v a r a %
 
 
 
 	?	0	?		A	9	>	= g i r i g u h 
 
 
 
 	?	0	?	(	>	.	>	(	?	= g i r i n m n i 
 
 
 
 	?	0	?	8	A	$	>	= g i r i s u t 
 
 
 
 	?	2	M	2	*	G		M			= g i l l a p e mma %
 
 
 
 	A		M		A	2		= g u g g u l a %
 
 
 
 	A		M		A	2	A		= g u g g u l u %
 
 
 
 	A	!		= g u 
a %
 
 
 
 	A	!	>		A		M		?		-	B	$	>		= g u 
g u  j i k a b h kt %
 
 
 
 	A	#		= g u Ga %
 
 
 
 	A	#	*	M	0	-		= g u Ga p r a b h a %
 
 
 
 	A	#	.	$	?		= g u Ga m a t i %
 
 
 
 	A	#	8	>		0		= g u Ga s g a r a %
 
 
 
 	A	#	M	/	.	M	= g u Gy a m 
 
 
 
 	A	*	M	$		= g u p t a %
 
 
 
 	A	0	A			= g u r u k a %
 
 
 
 	A	0	A		>	0		= g u r u k r a %
 
 
 
 	A	0	A	$	0		  -	5	$	?	= g u r u t a r a C  b h a v a t i 
 
 
 
 	A	0	A	$	M	5	.	M	= g u r u t v a m 
 
 
 
 	A	0	A	-		M	$	?		= g u r u b h a k t i %
 
 
 
 	A	0	A	6	A	6	M	0	B	7	>	= g u r u [u [r kc
 
 
 
 	A	0	M	5	@	= g u r v +
 
 
 
 	A	2	M	+		= g u l p h a %
 
 
 
 	A	2	M	.		= g u l m a %
 
 
 
 	A	2	M	.		= g u l m a %
 
 
 
 	A	2	M	.		G	6		= g u l m a k e [a %
 
 
 
 	A	9		A	*	M	$		= g u h a g u p t a %
 
 
 
 	A	9	M	/		>	'	?	*	$	?		= g u h y a k d h i p a t i %
 
 
 
 	A	9	M	/	.	M	= g u h y a m 
 
 
 
 	B	"		A	2	M	+		= g k
h a g u l p h a %
 
 
 
 	B	%	.	M	= g kt h a m 
 
 
 
 	C		M		(		.	M	= g [ j a n a k a m 
 
 
 
 	C	&	M	'		  ( - / 	C	'	M	+ $	) = g [d d h a %  ( - / g [d h + t a ) 
 
 
 
 	C	'	M	0		= g [d h r a %
 
 
 
 	C	'	M	0		B		*	0	M	5	$		= g [d h r a k kma p a r v a t a %
 
 
 
 	C	9	*	$	?	.	9	>	6	>	2		A	2	.	M	  ( 	C	9	*	$	?	.	9	>	8	>	2		A	2	.	M	) = g [h a p a t i m a h [l a k u l a m   ( g [h a p a t i m a h s l a k u l a m ) 
 
 
 
 	C	9	*	$	?	0	$	M	(	.	M	= g [h a p a t i r a t n a m 
 
 
 
 	C	9	.	M	= g [h a m 
 
 
 
 	C	9	5	M	/	>		A	2	?			= g [h a v y k u l i k a %
 
 
 
 	C	9	8	M	%		= g [h a s t h a %
 
 
 
 	C	9	>		M		#	.	M	= g [h Eg a Ga m 
 
 
 
 	C	9	>	5	>	8		= g [h v s a %
 
 
 
 	C	9	@	= g [h +
 
 
 
 	G	/	.	M	  ( 	G	/	M	/	.	M	) = g e y a m   ( g e y y a m ) 
 
 
 
 	G	/	0	>		>	= g e y a r j 
 
 
 
 	G	2		= g e l a %
 
 
 
 	G	2	A		= g e l u %
 
 
 
 	G	9	.	M	= g e h a m 
 
 
 
 	H	0	?		>	= g a i r i k 
 
 
 
 	K		0	M	#		  ( 	K	#		0	M	#	>		) = g o k a r Ga %  ( g o Ga g a r G%) 
 
 
 
 	K		M	7	A	0			= g o k cu r a k a %
 
 
 
 	K		>	$			= g o g h t a k a %
 
 
 
 	K		0		= g o c a r a %
 
 
 
 	K		0	*	0	?	6	A	&	M	'	.	M	= g o c a r a p a r i [u d d h a m 
 
 
 
 	K		K	!		  ( 	K	#		K	&		) = g o j o 
a %  ( g o Ga j o d a %) 
 
 
 
 	K	#	8	?		.	M	( 	K	(	8	@	$	.	M	) = g o Ga s i k a m ( g o n a s +t a m ) 
 
 
 
 	K	$	0	#	?		= g o t a r a Gi %
 
 
 
 	K	$	M	0	-	B	.	?		= g o t r a b h km i %
 
 
 
 	K	$	M	0	0		M	7	?	$	>	= g o t r a r a k ci t 
 
 
 
 	K	&	(	M	$		  ( 	K	#	&	(	M	$		) = g o d a n t a %  ( g o Ga d a n t a %) 
 
 
 
 	K	'	B	.		= g o d h km a %
 
 
 
 	K	(	>	8		  ( 	K	#	(	>	8		) = g o n s a %  ( g o Ga n s a %) 
 
 
 
 	K	*	(	.	M	= g o p a n a m 
 
 
 
 	K	*	>	(	8	@	= g o p n a s +
 
 
 
 	K	*	>	2		= g o p l a %
 
 
 
 	K	*	@	  ( 	K	*	>	) = g o p +  ( g o p ) 
 
 
 
 	K	*	M	$	>	= g o p t 
 
 
 
 	K	0			= g o r a j a %
 
 
 
 	K	0	K		(	>	= g o r o c a n 
 
 
 
 	K	2		  ( 0	K	2		) = g o l a %  ( r o l a %) 
 
 
 
 	K	5	M	0	$	@	= g o v r a t +
 
 
 
 	K	6	>	2	>	= g o [l 
 
 
 
 	K	6	M	0	?		M		5	M	0	$	@	= g o [r i Eg a v r a t +
 
 
 
 	K	7	M	 	@	= g o cmh +
 
 
 
 	K	8	>	0			= g o s r a k a %
 
 
 
 	L		= g a u %
 
 
 
 	L	#		= g a u Ga %
 
 
 
 	L	$	.		= g a u t a m a %
 
 
 
 	L	0		0		= g a u r a k h a r a %
 
 
 
 	L	0	5	.	M	= g a u r a v a m 
 
 
 
 	L	2	M	.	?		>		= g a u l m i k %
 
 
 
 	M	0	(	M	%		= g r a n t h a %
 
 
 
 	M	0	(	M	%		= g r a n t h a %
 
 
 
 	M	0	(	M	%		= g r a n t h a %
 
 
 
 	M	0	(	M	%	?	$		  ( - / 	M	0	%	M	+ 	+ $	) = g r a n t h i t a %  ( - / g r a t h + i + t a ) 
 
 
 
 	M	0	(	M	%	?	.	K				= g r a n t h i m o c a k a %
 
 
 
 	M	0	9	?			= g r a h i k a %
 
 
 
 	M	0	>	.		= g r m a %
 
 
 
 	M	0	>	.		>	$			= g r m a g h t a k a %
 
 
 
 	M	0	>	.	*	$	?		= g r m a p a t i %
 
 
 
 	M	0	>	.	K	*	5	?		>	0		= g r m o p a v i c r a %
 
 
 
 	M	0	>	9		= g r h a %
 
 
 
 	M	0	@	5	>	= g r +v 
 
 
 
 	M	0	@	7	M	.		= g r +cm a %
 
 
 
 	M	0	@	7	M	.		= g r +cm a %
 
 
 
 	M	0	@	7	M	.	>	#	>		  *	6	M		?	.	G	  .	>	8	G	= g r +cm GC  p a [c i m e   m s e 
 
 
 
 	M	0	H	7	M	.	?		>	5	>	8		= g r a i cm i k v s a %
 
 
 
 	M	2	>	(	*	M	0	$	M	/	/	-	H	7		M	/	.	M	= g l n a p r a t y a y a b h a i ca j y a m 
 
 
 
 	M	2	>	(	*	M	0	$	M	/	/	-	H	7		M	/	.	M	= g l n a p r a t y a y a b h a i ca j y a m 
 
 
 
 			= g h a ma %
 
 
 
 		-	G	&	(		.	M	= g h a ma b h e d a n a k a m 
 
 
 
 		>	6	?	0	>	8	M	  ( 		>	6	?	0	8	M	.   5	$	M	$	A	6	?	0	8	M	) = g h a m[i r s   ( g h a m[i r a s .   v a t t u [i r a s ) 
 
 
 
 		?		>	= g h a mi k 
 
 
 
 		?		>	= g h a mi k 
 
 
 
 	#	M		>	5		K	7	#	.	M	= g h a Gmv a g h o ca Ga m 
 
 
 
 	(		= g h a n a %
 
 
 
 	(	.	M	= g h a n a m 
 
 
 
 	(	5	M	/	B	9		= g h a n a v y kh a %
 
 
 
 	0		M			= g h a r a mma %
 
 
 
 	0	.	M	= g h a r a m 
 
 
 
 	8	M	.	0		= g h a s m a r a %
 
 
 
 	8	M	.	0		= g h a s m a r a %
 
 
 
 	>	$	M	/		>	$		8	.	M	,	(	M	'		= g h t y a g h t a k a s a m b a n d h a %
 
 
 
 	C	$	.	M	= g h [t a m 
 
 
 
 	K			.	C			= g h o ma k a m [g a %
 
 
 
 	K	2	.	M	= g h o l a m 
 
 
 
 	M	0	>	#	'	>	$	A		= g h r Ga d h t u %
 
 
 
 	M	0	>	#	5	?		M		>	(	'	>	$	A		= g h r Ga v i j  n a d h t u %
 
 
 
 	M	0	>	#	5	?		M		>	(	.	M	= g h r Ga v i j  n a m 
 
 
 
 	M	0	>	#	>	/	$	(	.	M	= g h r Gy a t a n a m 
 
 
 
 	M	0	>	#	G	(	M	&	M	0	?	/	.	M	= g h r Ge n d r i y a m 
 
 
 
 	M	0	>	#	G	(	M	&	M	0	?	/	.	M	= g h r Ge n d r i y a m 
 
 
 
 	= c a 
 
 
 
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 
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 		M	0	5	0	M	$	?	(	>		  8	*	M	$	0	$	M	(	>	(	?		A	#		M	0	.		( 8	*	M	$	0	$	M	(	>	&	?		A	#		M	0	.		) = c a k r a v a r t i n C  s a p t a r a t n n i g u Ga k r a m a %( s a p t a r a t n d i g u Ga k r a m a %) 
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 		M	0	5	>			= c a k r a v k a %
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 		M	0	5	>	!		= c a k r a v 
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 		M	0	>		M		?	$	9	8	M	$	*	>	&		= c a k r Ek i t a h a s t a p d a %
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 		M	0	?			= c a k r i k a %
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 		M	7	A	0	>	/	$	(	.	M	= c a k cu r y a t a n a m 
 
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 		M	7	A	0	?	(	M	&	M	0	?	/	.	M	= c a k cu r i n d r i y a m 
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 		M	7	A	0	M	'	>	$	A		= c a k cu r d h t u %
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 		M	7	A	0	M	.	2	.	M	= c a k cu r m a l a m 
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 	#	M	!		= c a G
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 	$	A	0		= c a t u r a %
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 	$	A	0	M	7	A	  	K	#	G	7	A	= c a t u r cu   k o Ge cu 
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 	$	A	6	M		$	M	5	>	0	?		6	$	M	= c a t u [c a t v r i C[a t 
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 
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 	$	M	5	>	0		  *	A	!	M		2	>		= c a t v r a %  p u 
g a l %
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 	$	M	5	>	0		  *	M	0	$	?	&	G	6	(	@	/	>		= c a t v r a %  p r a t i d e [a n +y %
 
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 	$	M	5	>	0		*	M	0	$	?	*	&		  ( 	$	M	5	>	0	?	*	M	0	$	?	*	&		) = c a t v r a %p r a t i p a d a %  ( c a t v r i p r a t i p a d a %) 
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 	$	M	5	>	0		  *	M	0	$	M	/	/	>		= c a t v r a %  p r a t y a y %
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 	$	M	5	>	0	  	9	>	0	>		= c a t v r a   h r %
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 	$	M	5	>	0	( 0	?	)   	&	M	'	?	*	>	&	>		= c a t v r a ( r i )   [d d h i p d %
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 	$	M	5	>	0	9	M	6	M	0	.	#		>	0		'	0	M	.	>		= c a t v r a h   [r a m a Ga k r a k a d h a r m %
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 	$	M	5	>	0	?		6	$	M	= c a t v r i C[a t 
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 	$	M	5	>	0	?	  ( 	$	A	0	M	) = c a t v r i   ( c a t u r ) 
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 	$	M	5	>	0	?	  $	%	>		$	8	M	/	  5	H	6	>	0	&	M	/	>	(	?	  ( 5	?	6	>	0	&	+ /	) = c a t v r i   t a t h g a t a s y a   v a i [r a d y n i   ( v i [r a d a + y a ) 
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 	$	M	5	>	0	?	  &	G	5	.	(	A	7	M	/	>	#	>		  		M	0	>	#	?	= c a t v r i   d e v a m a n u cy GC  c a k r Gi 
 
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 
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 	$	M	5	>	0	?	  *	M	0	$	?	8	0	#	>	(	?	= c a t v r i   p r a t i s a r a Gn i 
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 	$	M	5	>	0	?	  .	9	>	-	B	$	>	(	?	.   0	B	*	8	M		(	M	'	(	>	.	>	(	?	= c a t v r i   m a h b h kt n i .   r kp a s k a n d h a n m n i 
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 	$	M	5	>	0	?	  8			M	0	9	5	8	M	$	B	(	?	= c a t v r i   s a Cg r a h a v a s t kn i 
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 	$	M	5	>	0	K	  &	M	5	@	*	>		= c a t v r o   d v +p %
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 	$	M	5	>	0	K	  (	?	6	M	0	/	>		= c a t v r o   n i [r a y %
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 	$	M	5	>	0	K	  /	K	(	/		= c a t v r o   y o n a y a %
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 	$	M	5	>	0	K	  5	0	M	#	>		= c a t v r o   v a r G%
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 	$	M	5	>	0	K	  5	0	M	#	>		= c a t v r o   v a r G%
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 	$	M	5	>	0	K	=	-	?	*	M	0	>	/	>		= c a t v r o   ' b h i p r y %
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 	$	M	5	>	0	K	=	-	?	8		'	/		= c a t v r o   ' b h i s a Cd h a y a %
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 	$	M	5	>	0	M	/	'	?	7	M	 	>	(	>	(	?	= c a t v r y a d h i cmh n n i 
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 	$	M	5	>	0	M	/	*	M	0	.	>	#	>	(	?	= c a t v r y   a p r a m Gn i 
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 	$	M	5	>	0	M	/	0		M	7	M	/	>	#	?	= c a t v r y   a r a k cy Gi 
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 	(	M	&	(	.	M	= c a n d a n a m 
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 	(	M	&	M	0		>	(	M	$		= c a n d r a k n t a %
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 	(	M	&	M	0		@	0	M	$	M	$	?		= c a n d r a k +r t t i %
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 	(	M	&	M	0	'	M	5			G	$	A	0	M	(	>	.	  8	.	>	'	?		= c a n d r a d h v a j a k e t u r   n m a   s a m d h i %
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 	(	M	&	M	0	*	M	0	-		= c a n d r a p r a b h a %
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 	(	M	&	M	0	5	?	.	2	K	  (	>	.	  8	.	>	'	?		= c a n d r a v i m a l o   n m a   s a m d h i %
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 	*	G	$		= c a p e t a %
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 	.	0		= c a m a r a %
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 	.	0		= c a m a r a %
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 	.	8		= c a m a s a %
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 	.	M	*		= c a m p a %
 
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 	.	M	*	>	= c a m p 
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 	/		= c a y a %
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 	0		= c a r a %
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 	0	#	.	M	= c a r a Ga m 
 
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 	0	.	-	5	?			= c a r a m a b h a v i k a %
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 	0	.	.	M	= c a r a m a m 
 
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 	0	M	*			.	M	= c a r p a ma k a m 
 
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 	0	M	.		>	0		= c a r m a k r a %
 
 
 
 	0	M	.		>	0		  ( 0	%		>	0		) = c a r m a k r a %  ( r a t h a k r a %) 
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 	0	M	.					= c a r m a c a ma k a %
 
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 	0	M	.		K	2		  ( 	0	M	.		2	) = c a r m a c o l a %  ( c a r m a c a l a ) 
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 	0	M	.	5	8	M	$	A	= c a r m a v a s t u 
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 	0	M	/	>	,	2	.	M	= c a r y b a l a m 
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 	2	$	M	%	>		  ( 8			2	$	M	%	>		) = c a l a t t h %  ( s a Cc a l a t t h %) 
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 	2	(	?			= c a l a n i k a %
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 	2	?	$		= c a l i t a %
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 	>		M	0	?			= c k r i k a %
 
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 	>	#	B	0	,	2	.	M	= c Gkr a b a l a m 
 
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 	>	$			= c t a k a %
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 	>	$	A	0	(	M	$		  5	?		?	$	5	>	(	M	= c t u r a n t a C  v i j i t a v n 
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 	>	$	A	0	M	%			= c t u r t h a k a %
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 	>	$	A	0	M	&	6	?		.	M	= c t u r d a [i k a m 
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 	>	$	A	0	M	&	M	5	@	*		K	  2	K		'	>	$	A		= c t u r d v +p a k o   l o k a d h t u %
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 	>	$	A	0	M	.	9	>	0	>			>	/	?		>		= c t u r m a h r j a k y i k %
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 	>	$	A	7	M		K		?			= c t u ck o mi k a %
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 	>	(	>		= c n %
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 	>	*	K	&	0	@	  ( 	>	*	K	&	(	@	) = c p o d a r +  ( c p o d a n +) 
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 	>	.	0		= c m a r a %
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 	>	.	0	?			= c m a r i k a %
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 	>	.	M	*	G	/	K	  (	>		0	>		>	= c m p e y o   n g a r j 
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 	>	0	?	$	M	0	.	M	= c r i t r a m 
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 	>	0	?	$	M	0	5	$	@	  (	>	.	  8	.	>	'	?		= c r i t r a v a t +  n m a   s a m d h i %
 
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 	>	0	?	$	M	0	8	.	M	*	(	M	(		= c r i t r a s a m p a n n a %
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 	>	0	A		= c r u %
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 	>	0	A		>	.	@	= c r u g m +
 
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 	>	0	A	&	0	M	6	(	>	  ( &	0	M	6	(		) = c r u d a r [a n   ( d a r [a n a %) 
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 	>	0	A	.	(	M	$		= c r u m a n t a %
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 	?		?	$	M	8	>	5	?	&	M	/	>	= c i k i t s v i d y 
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 	?		?	$	M	8	?	$	.	M	= c i k i t s i t a m 
 
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 	?		M			= c i c c h a %
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 	?	$		G	6		= c i t a k e [a %
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 	?	$	5	?	8	M	$	0		= c i t a v i s t a r a %
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 	?	$	>		M		A	2	?		= c i t Eg u l i %
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 	?	$	>	(	M	$	0	>		8		  ( 	?	0	>	(	M	$	0	>		8		) = c i t n t a r Cs a %  ( c i r n t a r Cs a %) 
 
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 	?	$	M	$		  *	M	0		C	9	M	#	>	$	?	= c i t t a C  p r a g [h Gt i 
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 	?	$	M	$		0	?	$	.	M	= c i t t a c a r i t a m 
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 	?	$	M	$	*	M	0	$	?	8		5	G	&	M	/	  *	M	0	6	M	5	8		M		?	$	M	$	*	M	0	$	?	8		5	G	&	M	/	*	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= c i t t a p r a t i s a Cv e d y a   p r a [v a s a    c i t t a p r a t i s a Cv e d y a p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 	?	$	M	$	*	M	0	$	?	8	.	M	5	G	&	M	/	  	6	M	5	8	(	M		?	$	M	$	*	M	0	$	?	8	.	M	5	G	&	M	/	>	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= c i t t a p r a t i s a m v e d y a   [v a s a n   c i t t a p r a t i s a m v e d y [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 	?	$	M	$	.	>		M	7	?	*	M	$	.	M	= c i t t a m   k ci p t a m 
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 	?	$	M	$	.	>		>	$	/	$	?	= c i t t a m   g h t a y a t i 
 
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 	?	$	M	$	.	>	0	>	'	/	?	7	M	/	G	  ( 	?	$	M	$	.	>	0	>	/	?	'	7	M	/	G	) = c i t t a m   r d h a y i cy e   ( c i t t a m   r y i d h a cy e ) 
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 	?	$	M	$	5	6	?	$	>	= c i t t a v a [i t 
 
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 	?	$	M	$	7	M	 	?	$	K	  (	>	.	  8	.	>	'	?		= c i t t a cmh i t o   n m a   s a m d h i %
 
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 	?	$	M	$	8		8	M		>	0	*	M	0	$	?	8		5	G	&	M	/	  	6	M	5	8		M		?	$	M	$	8		8	M		>	0	*	M	0	$	?	8		5	G	&	M	/	>	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= c i t t a s a Cs k r a p r a t i s a Cv e d y a   [v a s a    c i t t a s a Cs k r a p r a t i s a Cv e d y [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 	?	$	M	$	8		8	M		>	0	*	M	0	$	?	8		5	G	&	M	/	( 5	G	&	@	)   *	M	0	6	M	5	8		M		?	$	M	$	8		8	M		>	0	*	M	0	$	?	8		5	G	&	M	/	>	  *	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= c i t t a s a Cs k r a p r a t i s a Cv e d y a ( v e d +)   p r a [v a s a    c i t t a s a Cs k r a p r a t i s a Cv e d y   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 	?	$	M	$	8	.	>	'	?	*	M	0	9	>	#	8		8	M		>	0	8	.	(	M	5	>		$	( 	)   	&	M	'	?	*	>	&		= c i t t a s a m d h i p r a h Ga s a Cs k r a s a m a n v g a t a ( o )   [d d h i p d a %
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 	?	$	M	$	8	M	.	C	$	M	/	A	*	8	M	%	>	(	.	M	= c i t t a s m [t y u p a s t h n a m 
 
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 	?	$	M	$	>	(	A	*	0	?	5	0	M	$	@	= c i t t n u p a r i v a r t +
 
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 	?	$	M	$	>	(	M	$	0	.	M	= c i t t n t a r a m 
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 	?	$	M	$	K	&	M	5	?	2	M	/		0	@	= c i t t o d v i l y a k a r +
 
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 	?	$	M	0		>	0		= c i t r a k r a %
 
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 	?	$	M	0	*		M	7	M	.	>		= c i t r a p a k cm %
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 	?	$	M	0	*			= c i t r a p a ma %
 
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 	?	$	M	0	*	$		M			= c i t r a p a t a Eg a %
 
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 	?	$	M	0	*	>		2	.	M	= c i t r a p ma l a m 
 
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 	?	$	M	0	/	K			= c i t r a y o g a %
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 	?	$	M	0	8	G	(		= c i t r a s e n a %
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 	?	$	M	0	>	= c i t r 
 
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 	?	$	M	0	>		M	7	K	  (	>		0	>		>	= c i t r k co   n g a r j 
 
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 	?	$	M	0	>		M			= c i t r Eg a %
 
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 	?	$	M	0	?	$	K	=	(	A	5	M	/		M		(	H		= c i t r i t o   ' n u v y a  j a n a i %
 
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 	?	$	M	0	@		>	0		= c i t r +k r a %
 
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 	?	$	M	0	K	  ( 5	?		?	$	M	0	K	)   (	>		0	>		>	= c i t r o   ( v i c i t r o )   n g a r j 
 
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 	?	(	M	$	(	>	= c i n t a n 
 
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 	?	(	M	$	>	.	/	@	  *	M	0		M		>	= c i n t m a y +  p r a j  
 
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 	?	*	?		(	>	8		( 	?	*	M	*	?	$	(	>	8		) = c i p i ma n s a %( c i p p i t a n s a %) 
 
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 	?	,	A		.	M	= c i b u k a m 
 
 
 
 	?	0		>	2	.	M	= c i r a k l a m 
 
 
 
 	?	0	$	?		M	$	>	  ( 	?	0	$	$	?		M	$	.	M	.   	?	0	>	$	?		.	M	.   	?	0	$	?		M	$	.	M	) = c i r a t i k t   ( c i r a t a t i k t a m .   c i r t i k a m .   c i r a t i k t a m ) 
 
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 	?	0	$	C	7	>	0	M	$	M	$		= c i r a t [cr t t a %
 
 
 
 	?	2	?	.	?	2	?		.	M	  ( 	?	2	?	.	?	(	?		>	) = c i l i m i l i k a m   ( c i l i m i n i k ) 
 
 
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 	?	2	M	2		  ( 	K	2	M	2		) = c i l l a %  ( c o l l a %) 
 
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 	?	9	M	(	'	0		= c i h n a d h a r a %
 
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 
 	@	0	@	= c +r +
 
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 
 	@	0	M	#	.	>	(	>	*	M	/	.	M	  ( 	@	0	M	#	.	>	(	>	$	M	5	.	M	) = c +r Ga m n p y a m   ( c +r Ga m n t v a m ) 
 
 
 
 	@	5	0		0	#	.	M	= c +v a r a k a r a Ga m 
 
 
 
 	@	5	0		0	#	M	!		.	M	  ( 	@	5	0		0	#	M	!	?		.	M	) = c +v a r a k a r a G
a k a m   ( c +v a r a k a r a G
i k a m ) 
 
 
 
 	@	5	0		K	*			= c +v a r a g o p a k a %
 
 
 
 	@	5	0	&	>	(	.	M	= c +v a r a d n a m 
 
 
 
 	@	5	0	-	#	M	!	?		>	  ( 	@	5	0	-	#	M	!	?			.   	@	5	0	-	>	#	M	!	?		>	) = c +v a r a b h a G
i k   ( c +v a r a b h a G
i k a %.   c +v a r a b h G
i k ) 
 
 
 
 	@	5	0	-	>				= c +v a r a b h j a k a %
 
 
 
 	@	5	0	5		6		= c +v a r a v a C[a %
 
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 
 	@	5	0	5	8	M	$	A	= c +v a r a v a s t u 
 
 
 
 	@	5	0	5	C	7	?		>	= c +v a r a v [ci k 
 
 
 
 	@	5	0	6	M	0	G	#	@	  ( 	@	5	0	6	M	0	K	#	@	) = c +v a r a [r e G+  ( c +v a r a [r o G+) 
 
 
 
 	@	5	0	8		$	A	7	M	$		= c +v a r a s a Ct u ct a %
 
 
 
 	A		M	0	.	M	= c u k r a m 
 
 
 
 	A	!	>	.	#	?	'	0		= c u 
m a Gi d h a r a %
 
 
 
 	A	!	>	.	9		= c u 
m a h a %
 
 
 
 	A	(	M	&		= c u n d a %
 
 
 
 	B	!	?		>	5	,	&	M	'		= c k
i k v a b a d d h a %
 
 
 
 	B	0	M	#		= c kr Ga %
 
 
 
 	B	0	M	#	.	M	= c kr Ga m 
 
 
 
 	B	2	M	2	>		M	7		= c kl l k ca %
 
 
 
 	G	$	(		>	(	?	  ( 3 	H	$	(		>	(	?	) = c e t a n a k n i   ( 3 c a i t a n a k n i ) 
 
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 	G	$	(	>	= c e t a n 
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 	G	$	8		  *	M	0	8	>	&		= c e t a s a %  p r a s d a %
 
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 
 	G	2	.	M	= c e l a m 
 
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 	G	7	M		?	$	.	M	= c e cmi t a m 
 
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 	H	$	(	M	/	.	M	= c a i t a n y a m 
 
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 	H	$	8	?		'	0	M	.	>		= c a i t a s i k a d h a r m %
 
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 	H	$	8	?		>	  '	0	M	.	>		= c a i t a s i k   d h a r m %
 
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 	H	$	M	/	.	M	= c a i t y a m 
 
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 	H	$	M	/	>		M		#	.	M	= c a i t y Eg a Ga m 
 
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 
 	H	$	M	0		= c a i t r a %
 
 
 
 	H	$	M	0	&	#	M	!	?			= c a i t r a d a G
i k a %
 
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 	H	$	M	0	0	%	5	(	.	M	= c a i t r a r a t h a v a n a m 
 
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 	K	&	(	.	M	= c o d a n a m 
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 	K	&	/	$	?	= c o d a y a t i 
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 	K	&	M	/	.	M	= c o d y a m 
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 	K	2		= c o l a %
 
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 	L		M	7	8	.	A	&	>		>	0		= c a u k ca s a m u d c r a %
 
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 	L	0		= c a u r a %
 
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 	L	0	K	  '	M	5		,	&	M	'			= c a u r o   d h v a j a b a d d h a k a %
 
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 [ 	M	] ( 		$	M	*	>	$			) = [ c ] ( u t p t a k a %) 
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 	M	/	>	5	(	.	M	= c y v a n a m 
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 	M	/	A	$	?		= c y u t i %
 
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 	M	/	A	$	?	8			M	0	.		= c y u t i s a Ck r a m a %
 
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 	M	/	A	$	M	/	A	$	M	*	$	M	$	?		M		>	(	,	2	.	M	= c y u t y u t p a t t i j  n a b a l a m 
 
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 		2		= c h a g a l a %
 
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 	#	M	!	?		>	5	>	0	?			= c h a G
i k v r i k a %
 
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 	$	M	$	M	0	'	0		= c h a t t r a d h a r a %
 
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 	$	M	$	M	0	.	M	= c h a t t r a m 
 
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 	$	M	$	M	0	.	M	= c h a t t r a m 
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 	(	M	&		= c h a n d a %
 
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 	(	M	&		= c h a n d a %
 
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 	(	M	&		= c h a n d a %
 
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 	(	M	&	&	>	/			= c h a n d a d y a k a %
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 	(	M	&	*	0	?	6	A	&	M	'	?		= c h a n d a p a r i [u d d h i %
 
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 	(	M	&	*	K	7	'	.	>	0	K		/	$	?	  	0	K		?	$		  ( 	M		(	M	&	/	K	7	'	0	M	.		M		>		/	$	?	)   	  *	M	0	5	G	&	/	$	G	  ( *	M	0	5	&	/	$	?	) = c h a n d a p o ca d h a m   r o c a y a t i   r o c i t a C  ( c c h a n d a y o ca d h a r m a    c c a y a t i )   c a   p r a v e d a y a t e   ( p r a v a d a y a t i ) 
 
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 	(	M	&	*	M	0	$	M	/	A	&	M	'	>	0		= c h a n d a p r a t y u d d h r a %
 
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 	(	M	&	8	.	>	'	?	*	M	0	9	>	#	8		8	M		>	0	8	.	(	M	5	>		$	  	&	M	'	?	*	>	&		= c h a n d a s a m d h i p r a h Ga s a Cs k r a s a m a n v g a t a   [d d h i p d a %
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 	/	?		.	*	?	  (	  *	M	0		M		>	/	$	G	= c h a y i k a m   a p i   n a   p r a j  y a t e 
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 	!		= j a 
a %
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 
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 	.	M	  *	$	@	= j a m   p a t +
 
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 	.	M	,	@	0	.	M	.   	.	M	-	@	0	.	M	  ( 	.	M	,	@	0		.   	.	M	-	@	0		) = j a m b +r a m .   j a m b h +r a m   ( j a m b +r a %.   j a m b h +r a %) 
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 	.	M	,	A		#	M	!		= j a m b u k h a G
a %
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 	.	M	,	A	'	M	5			= j a m b u d h v a j a %
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 	2		  5	?		>	9	M	/	  ( 	2		  5	?		>	$	M	/	) = j a l a C  v i g h y a   ( j a l a C  v i g t y a ) 
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 	2		.	M	= j a l a j a m 
 
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 
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 
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 	5		= j a v a %
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 
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 
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 	>	$	?	*	#	M	!			= j t i p a G
a k a %
 
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 	>	$	?	*	0	?	5	0	M	$		= j t i p a r i v a r t a %
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 	>	$	?	+	2	.	M	= j t i p h a l a m 
 
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 	>	$	?	.	9		= j t i m a h a %
 
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 	>	$	?	5	M	/	$	?	5	C	$	M	$		= j t i v y a t i v [t t a %
 
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 	>	$	?	8	M	.	0		  	.	A	$	M	0	>	9	.	>	8	.	G	5		  (	>	.	>	  	5		  	>	$	@		  	5		  	K	$	M	0		  	5	.	>	9	>	0		  	5		  8	A		&	A			*	M	0	$	?	8		5	G	&	@	  	5		  	?	0	8	M	%	?	$	?			  	5		  	/	A	7	M	*	0	M	/	(	M	$		  $	$	6	M		M	/	A	$	K	=	.	A	$	M	0	K	*	*	(	M	(		  $	$	6	M		M	/	A	$	  	9	>	*	M	/	A	*	*	(	M	(		= j t i s m a r a %  a m u t r h a m   s a m   e v a C  n m   e v a C  j t +%  e v a C  g o t r a %  e v a m   h r a %  e v a C  s u k h a d u %k h a p r a t i s a Cv e d +  e v a C  c i r a s t h i t i k a %  e v a C  y u cp a r y a n t a %  t a t a [  c y u t o   ' m u t r o p a p a n n a %  t a t a [  c y u t a   i h p y   u p a p a n n a %
 
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 	>	$	@	/		= j t +y a %
 
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 	>	$	B		0	M	#		= j t kk a r Ga %
 
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 	>	$	M	/	(	M	'		  ( 	$	M	/	(	M	'		) = j t y a n d h a %  ( j a t y a n d h a %) 
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 	>	$	M	/	A	$	M	$	0		= j t y u t t a r a %
 
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 	>	(			= j n a k a %
 
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 
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 	>	(	(	M	$	K	=	*	?	  (	  *	C		M		$	?	= j n a n t o   ' p i   n a   p [c c h a t i 
 
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 	>	(	*	&		= j n a p a d a %
 
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 	>	(	A		= j n u %
 
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 	>	(	A	.	#	M	!	2	.	M	= j n u m a G
a l a m 
 
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 	>	*		= j p a %
 
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 
 	>	.	M	,	B	(	&	0	$	M	(	.	M	  ( 	.	M	,	A	(	&	0	$	M	(	.	M	) = j m b kn a d a r a t n a m   ( j a m b u n a d a r a t n a m ) 
 
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 
 	>	.	M	,	B	(	&	8	A	5	0	M	#	.	M	= j m b kn a d a s u v a r Ga m 
 
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 
 	>	0	>	/	A		>		= j r y u j %
 
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 	>	2	>	5	(	&	M	'	9	8	M	$	*	>	&		= j l v a n a d d h a h a s t a p d a %
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 	>	5		= j v a %
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 	>	5	?	$	.	M	= j v i t a m 
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 	?		$	M	8	>	= j i g h a t s 
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 	?		$	M	8	?	$	>		  *	B	0	M	#		>	$	M	0	>	  -	5	(	M	$	?	  8	M	.	= j i g h a t s i t %  p kr Ga g t r   b h a v a n t i   s m a 
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 
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 	?	9	M	5	G	(	M	&	M	0	?	/		  (	?	0	M	(	>	.	/	>	.	>	8	= j i h v e n d r i y a C  n i r n m a y m   s a 
 
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 
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 	@	0		.	M	.   	@	0		M			= j +r a k a m .   j +r a Ek a %
 
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 	@	5		= j +v a %
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 	@	5	?	$	>	&	M	5	M	/	*	0	K	*	/	G	$	M	= j +v i t d   v y a p a r o p a y e t 
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 	G	7	M	 		= j e cmh a %
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 	M		>	(		0	M	-		= j  n a g a r b h a %
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 	M		>	*	M	$	?		$	A	0	M	%		0	M	.	#	K	*	8		*	(	M	(	K	  -	?		M	7	A		= j  p t i c a t u r t h a k a r m a Go p a s a Cp a n n o   b h i k cu %
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 	M		>	*	M	$	?		$	A	0	M	%	.	M	= j  p t i c a t u r t h a m 
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 	M	/	K	$	?	0	M	5	?	&	M	/	>	= j y o t i r v i d y 
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 
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 	M	/	K	$	?	8	M	$	.		*	0	>	/	#		= j y o t i s t a m a %p a r y a Ga %
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 	M	5	>	2		= j v l a %
 
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 	0	M		0	@	  ( 	2	M	2	0	?	.   6	2	M	2	0	@	) = j h a r j h a r +  ( j h a l l a r i .   [a l l a r +) 
 
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 
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 	G	0	>		M	7		  ( !	0		M	7		.   $	K	0		M	7		.   $	K	0		M	7	>		) = me r k ca %  ( 
a r a k ca %.   t o r a k ca %.   t o r a k c%) 
 
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 !		-	>	  ( &	>	-	>		) = 
a Cb h   ( d b h %) 
 
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 !	K	.	M	,		= 
o m b a %
 
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 
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 $		0	.	M	= t a g a r a m 
 
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g a %
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u l a %
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 $	$	M	= t a t 
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 
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 $	$	M		M	7	#	?		>	= t a t k ca Gi k 
 
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 $	$	M		M	7	#	?		>	= t a t k ca Gi k 
 
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 $	$	M	$	M	5	.	M	= t a t t v a m 
 
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 $	$	M	$	M	5	>	0	M	%	8		.	K	9		= t a t t v r t h a s a Cm o h a %
 
 
 
 $	$	M	$	M	5	>	0	M	%	H		&	G	6	>	(	A	*	M	0	5	G	6		= t a t t v r t h a i k a d e [n u p r a v e [a %
 
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 $	$	M	*	A	0	A	7		= t a t p u r u ca %
 
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y a m   t i r a %  p r k r a m 
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 $	?	0	M	/		M	2	K		'	>	$	A		= t i r y a g l o k a d h t u %
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 $	@		M	7	M	#	*	M	0		M			= t +k cGa p r a j  a %
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 $	@		M	7	M	#	G	(	M	&	M	0	?	/		= t +k cGe n d r i y a %
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 $	@	0	.	M	= t +r a m 
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 $	@	0	M	#		= t +r Ga %
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 $	@	0	M	%		>	$	M	.	*	0	M	/	>	/	>		= t +r t h a k t m a p a r y y %
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 $	@	0	M	%	?			= t +r t h i k a %
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 $	@	0	M	%	?		>		= t +r t h i k %
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 $	@	0	M	%	?		>	5	8	%		  ( $	@	0	M	%	?		>		  	*	8	M	%		) = t +r t h i k v a s a t h a %  ( t +r t h i k %  a p a s t h a %) 
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 $	@	0	M	%	M	/		0		= t +r t h y a k a r a %
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 $	@	5	M	0		= t +v r a %
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 $	@	5	M	0	&	M	5	G	7		= t +v r a d v e ca %
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 $	@	5	M	0	.	K	9		= t +v r a m o h a %
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 $	@	5	M	0	0	>			= t +v r a r g a %
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 $	A		M		(	>	8		= t u Eg a n s a %
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 $	A	7		= t u ca %
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 $	B	2	?		>	= t kl i k 
 
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 $	B	7	M	#	@		  5	?	*	M	0		M	0	.	#	.	M	  ( $	A	7	M	#	@	5		M	0	.	#	.	M	) = t kcG+C  v i p r a k r a m a Ga m   ( t u cG+v a k r a m a Ga m ) 
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 $	C	*	M	$		= t [p t a %
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 
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 $	G		K	'	>	$	A		= t e j o d h t u %
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 $	H	2	.	M	= t a i l a m 
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 $	M	0	?		>	#	M	!			= t r i k G
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 $	M	0	?		>	2		M			= t r i k l a j  a %
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 $	M	0	?	&	#	M	!	@	= t r i d a G
+
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 $	M	0	?	*	M	0	>	$	?	9	>	0	M	/	8		*	(	M	(		= t r i p r t i h r y a s a Cp a n n a %
 
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 $	M	0	?	.	#	M	!	2	*	0	?	6	A	&	M	'	.	M	= t r i m a G
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 
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 
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 $	M	0	?	5	?	'	>		  *	M	0		M		>		= t r i v i d h %  p r a j  %
 
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 $	M	0	?	6		M		A		= t r i [a Ek u %
 
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 $	M	0	?	6	$	?		>	*	M	0		M		>	*	>	0	.	?	$	>	= t r i [a t i k p r a j  p r a m i t 
 
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 $	M	0	?	6	0	#		.	(	.	M	= t r i [a r a Ga g a m a n a m 
 
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 
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 $	M	0	?	7	7	M		?		= t r i ca cmi %
 
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 $	M	0	?	7	M		>	2		= t r i ck l a %
 
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 $	M	0	?	8	(	M	'	?		= t r i s a n d h i %
 
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 $	M	0	?	8	*	M	$	$	?		= t r i s a p t a t i %
 
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 $	M	0	?	8	>	9	8	M	0	.	9	>	8	>	9	8	M	0	K	  2	K		'	>	$	A		= t r i s h a s r a m a h s h a s r o   l o k a d h t u %
 
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 $	M	0	?	8	M		(	M	'			= t r i s k a n d h a k a C
 
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 
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 
 $	M	0	@	#	?	  	>	/	&	A	6	M		0	?	$	>	(	?	= t r +Gi   k y a d u [c a r i t n i 
 
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 $	M	0	@	#	?	  	>	/	8	A		0	?	$	>	(	?	= t r +Gi   k y a s u c a r i t n i 
 
 
 
 $	M	0	@	#	?	  ( $	M	0	?	) = t r +Gi   ( t r i ) 
 
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 
 $	M	0	@	#	?	  *	M	0	>	$	?	9	>	0	M	/	>	#	?	= t r +Gi   p r t i h r y Gi 
 
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 &	>	8		= d s a %
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 
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 &	@	0	M		.	>	6	M	5	8	(	M	&	@	0	M		.	>	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= d +r g h a m   [v a s a n   d +r g h a m   [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 &	@	0	M		.	M	= d +r g h a m 
 
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 &	@	0	M		.	M	*	M	0	6	M	5	8	(	M	&	@	0	M		.	M	*	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= d +r g h a m   p r a [v a s a n   d +r g h a m   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 
 &	@	0	M		0	>	$	M	0	.	M	= d +r g h a r t r a m 
 
 
 
 &	@	0	M		5	>	0	M	7	?			= d +r g h a v r ci k a %
 
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 &	@	0	M		>		.		= d +r g h g a m a %
 
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 &	@	0	M		>		M		A	2	?		= d +r g h Eg u l i %
 
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 
 &	@	0	M		>	(	A	*	0	?	5	0	M	$	@	  -	5	$	?	= d +r g h n u p a r i v a r t +  b h a v a t i 
 
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 &	@	0	M		>	/	A	7	K	  &	G	5	>		= d +r g h y u co   d e v %
 
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 &	A				  *	0	?		M		>	$	.	M	= d u %k h a C  p a r i j  t a m 
 
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 &	A				M		>	(	.	M	= d u %k h a j  n a m 
 
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 
 &	A			&	A			$	>	= d u %k h a d u %k h a t 
 
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 &	A			(	?	0	K	'		  8	>		M	7	>	$	M		0	M	$	5	M	/		= d u %k h a n i r o d h a %  s k ct   k a r t a v y a %
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 &	A			(	?	0	K	'		>	.	?	(	@	  *	M	0	$	?	*	&	M	-	>	5	/	?	$	5	M	/	>	= d u %k h a n i r o d h a g m i n +  p r a t i p a d   b h v a y i t a v y 
 
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 &	A			(	?	0	K	'		>	.	?	(	@	  *	M	0	$	?	*	&	M	  -	>	5	?	$	>	= d u %k h a n i r o d h a g m i n +  p r a t i p a d   b h v i t 
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 &	A			.	>	0	M	/	8	$	M	/		  *	0	?		M		G	/	.	M	= d u %k h a m   r y a s a t y a C  p a r i j  e y a m 
 
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 &	A			.	M	= d u %k h a m 
 
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 &	A			.	M	= d u %k h a m 
 
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 &	A			.	M	= d u %k h a m 
 
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 &	A			2	@	2	>	= d u %k h a l +l 
 
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 &	A			8	.	A	&	/		  *	M	0	9	>	$	5	M	/		= d u %k h a s a m u d a y a %  p r a h t a v y a %
 
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 &	A			8	M	/	>	(	M	$		0		= d u %k h a s y n t a k a r a %
 
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 &	A			>		  $	@	5	M	0	>		  	0	>		  		A		>	.	M	= d u %k h C  t +v r C  k h a r C  k a mu k m 
 
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 &	A			>		= d u %k h %
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 &	A			>	  *	M	0	$	?	*	$	M		M	7	?	*	M	0	>	-	?		M		>	= d u %k h   p r a t i p a t   k ci p r b h i j  
 
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 &	A			>	  *	M	0	$	?	*	&	M	'	(	M	'	>	-	?		M		>	= d u %k h   p r a t i p a d   d h a n d h b h i j  
 
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 &	A			G	  '	0	M	.		M		>	(		= d u %k h e   d h a r m a j  n a C
 
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 &	A			G	  '	0	M	.		M		>	(		M	7	>	(	M	$	?		= d u %k h e   d h a r m a j  n a k cn t i %
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 &	A			G	=	(	M	5	/		M		>	(		M	7	>	(	M	$	?		= d u %k h e   ' n v a y a j En a k cn t i %
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 &	A			G	=	(	M	5	/		M		>	(	.	M	= d u %k h e   ' n v a y a j  n a m 
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 &	A		*	M	0	G		M	7	?	$	.	M	= d u %p r e k ci t a m 
 
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 &	A		6	@	2		= d u %[+l a %
 
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 &	A		6	@	2		= d u %[+l a %
 
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 &	A		6	M	0	A	$	.	M	= d u %[r u t a m 
 
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 &	A		8	.	$	?		M	0	.		  ( &	A		8	.	$	?	*	M	0	.		) = d u %s a m a t i k r a m a %  ( d u %s a m a t i p r a m a %) 
 
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 &	A		8	>	'	M	/	.	M	= d u %s d h y a m 
 
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 &	A		G	(	M	&	M	0	?	/	.	M	= d u k h e n d r i y a m 
 
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 &	A	(	M	&	A	-	?		= d u n d u b h i %
 
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 &	A	(	M	&	A	-	?	8	M	5	0	>	= d u n d u b h i s v a r 
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 &	A	.	G	2	.	M	  ( &	A	.	H	2	.	M	) = d u m e l a m   ( d u m a i l a m ) 
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 &	A	0	(	A	,	K	'		= d u r a n u b o d h a %
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 &	A	0	-	?	8		-	5		= d u r a b h i s a Cb h a v a %
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 &	A	0	5		>	9		= d u r a v a g h a %
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 &	A	0	5	,	K	'		= d u r a v a b o d h a %
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 &	A	0	>	$	M	.	>	  ( &	A	0	>	.	G	.   &	A	0	>	.	?	.   $	0	>	.	?	.   &	A	$	0	>	.	>	) = d u r t m   ( d u r m e .   d u r m i .   t a r m i .   d u t a r m ) 
 
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 &	A	0	>	8	&		  ( &	A	0	>	8	9		) = d u r s a d a %  ( d u r s a h a %) 
 
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 &	A	0	M			= d u r g a %
 
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 &	A	0	M			= d u r g a %
 
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 &	A	0	M		$	/		= d u r g a t a y a %
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 &	A	0	M		$	?		= d u r g a t i %
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 &	A	0	M		(	M	'		= d u r g a n d h a %
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 &	A	0	M		(	M	'	>		  	>	.	>		= d u r g a n d h %  k m %
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 &	A	0	M		*	>	2		= d u r g a p l a %
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 &	A	0	M		>	&	G	5	@	= d u r g d e v +
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 &	A	0	M	&	?	(	.	M	= d u r d i n a m 
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 &	A	0	M	&	C	6		= d u r d [[a %
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 &	A	0	M	'	0	M	7		= d u r d h a r ca %
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 &	A	0	M	'	0	M	7		  	A	.	>	0	-	B	$		= d u r d h a r ca %  k u m r a b h kt a %
 
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 &	A	0	M	-	#	$	M	5	.	M	  ( &	A	0	M	-	>	7	$	M	5	.	M	) = d u r b h a Ga t v a m   ( d u r b h ca t v a m ) 
 
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 &	A	0	M	-	0	$	>	= d u r b h a r a t 
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 &	A	0	M	-	?		M	7	>	(	M	$	0		2	M	*		= d u r b h i k cn t a r a k a l p a %
 
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 &	A	0	M	-	A		M	$	.	M	= d u r b h u k t a m 
 
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 &	A	0	M	.		M		A		= d u r m a Ek u %
 
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 &	A	0	M	.		M		B	(	>		  *	A	&	M		2	>	(	>		  (	?		M	0	9	>	/	  ( &	A	0	M	.		M		A	-	B	$	>	(	>	.	M	*	A	&	M		2	>	(	>		  (	?		M	0	9	>	/	.   &	A	0	M	.	&	M		A	-	B	$	>	(	>	.	M	*	A	&	M		2	>	(	>		  (	?		M	0	9	>	/	) = d u r m a Ek kn C  p u d g a l n C  n i g r a h y a   ( d u r m a Eg u b h kt n m   p u d g a l n C  n i g r a h y a .   d u r m a d g u b h kt n m   p u d g a l n C  n i g r a h y a ) 
 
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 &	A	0	M	/	K	'	(	5	@	0	M	/		M		>	(	.	A	&	M	0	>	= d u r y o d h a n a v +r y a j  n a m u d r 
 
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 &	A	0	M	2		M		?	$	.	M	= d u r l a Eg h i t a m 
 
 
 
 &	A	0	M	2	-		= d u r l a b h a %
 
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 &	A	0	M	2	?		?	$	.	M	= d u r l i k h i t a m 
 
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 &	A	0	M	5	0	M	#		= d u r v a r Ga %
 
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 &	A	0	M	5	0	M	#		= d u r v a r Ga %
 
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 &	A	0	M	5	?		>	9	M	/	.	M	= d u r v i g h y a m 
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 &	A	0	M	5	C	7	M		?		= d u r v [cmi %
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 &	A	6	M		0	M	&	?	$	.	M	= d u [c h a r d i t a m 
 
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 &	A	6	M		>	/		= d u [c h y a %
 
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 &	A	7	M		0		>	0			= d u ck a r a k r a k a %
 
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 &	A	7	M		0		0	M	/	>	= d u ck a r a c a r y 
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 &	A	7	M		C	$	.	M	= d u ck [t a m 
 
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 &	A	7	M			?	$	M	$		= d u cma c i t t a %
 
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 &	A	7	M	 	A	2	*	M	0	$	?		M		>	&	(	.	M	  ( &	A	7	M	 	A	2	>	*	M	0	$	?		M		>	&	(	.	M	) = d u cmh u l a p r a t i c c h d a n a m   ( d u cmh u l p r a t i c c h d a n a m ) 
 
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 &	A	7	M	 	A	2	>	0	K		(	.	M	= d u cmh u l r o c a n a m 
 
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 &	A	7	M	*	K	7	$	>	= d u cp o ca t 
 
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 &	A	7	M	*	M	0		M		>		= d u cp r a j  %
 
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 &	A	7	M	*	M	0	8	9		  ( &	A	7	M		8	9	) = d u cp r a s a h a %  ( d u cma s a h a ) 
 
 
 
 &	A	9	?	$	>	  ( &	A	9	?	$	C	) = d u h i t   ( d u h i t [) 
 
 
 
 &	B	$		= d kt a %
 
 
 
 &	B	0			.		= d kr a Cg a m a %
 
 
 
 &	B	0	5	G	'		= d kr a v e d h a %
 
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 
 &	B	7	#	.	M	= d kca Ga m 
 
 
 
 &	B	7	M	/	.	M	= d kcy a m 
 
 
 
 &	C		M		G	/	.	M	  ( &	M	0	?		M		/	.	M	) = d [g g h e y a m   ( d r i g g h a y a m ) 
 
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 
 &	C	"	*	M	0	9	>	0	?	$	>	= d [
h a p r a h r i t 
 
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 &	C	"	5		M	0		= d [
h a v a j r a %
 
 
 
 &	C	"	8	.	>	&	>	(		= d [
h a s a m d n a %
 
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 
 &	C	"	8	>	0	.	M	= d [
h a s r a m 
 
 
 
 &	C	7	M		'	0	M	.		= d [cma d h a r m a %
 
 
 
 &	C	7	M		'	0	M	.		= d [cma d h a r m a %
 
 
 
 &	C	7	M		'	0	M	.	5	G	&	(	@	/	.	M	= d [cma d h a r m a v e d a n +y a m 
 
 
 
 &	C	7	M		'	0	M	.	8	A		5	?	9	>	0		= d [cma d h a r m a s u k h a v i h r a %
 
 
 
 &	C	7	M		'	0	M	.	?		>	#	>	.	>	8	M	0	5	>	#	>		  8		5	0	>	/	= d [cma d h a r m i k Gm   s r a v GC  s a Cv a r y a 
 
 
 
 &	C	7	M		.	M	= d [cma m 
 
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 
 &	C	7	M		>	(	M	$		= d [cmn t a %
 
 
 
 &	C	7	M		>	(	M	$		= d [cmn t a %
 
 
 
 &	C	7	M		>	(	M	$		= d [cmn t a %
 
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 
 &	C	7	M		>	(	M	$		= d [cmn t a %
 
 
 
 &	C	7	M		>	(	M	$	>	-	>	8		= d [cmn t b h s a %
 
 
 
 &	C	7	M		>	(	M	$	G	(	>	&	C	7	M		8	M	/	>	(	M	$	  8	.	@		0	#	8	.	>		M	/	>	(	.	M	= d [cmn t e n d [cma s y n t a   s a m +k a r a Ga s a m k h y n a m 
 
 
 
 &	C	7	M		?		= d [cmi %
 
 
 
 &	C	7	M		?		7	>	/		= d [cmi k a cy a %
 
 
 
 &	C	7	M		?		>	(	M	$	>	0	.	M	= d [cmi k n t r a m 
 
 
 
 &	C	7	M		?		C	$	.	M	= d [cmi k [t a m 
 
 
 
 &	C	7	M		?		$	.	M	= d [cmi g a t a m 
 
 
 
 &	C	7	M		?		$	>	(	A	$	M	8	0	M			= d [cmi g a t n u t s a r g a %
 
 
 
 &	C	7	M		?		9	(	.	M	= d [cmi g a h a n a m 
 
 
 
 &	C	7	M		?	*	0	>	.	0	M	6		= d [cmi p a r m a r [a %
 
 
 
 &	C	7	M		?	*	M	0	8	M		(	M	(		  ( &	C	7	M		?	*	M	0	8	M		(	M	$		) = d [cmi p r a s k a n n a %  ( d [cmi p r a s k a n t a %) 
 
 
 
 &	C	7	M		?	*	M	0	>	*	M	$		= d [cmi p r p t a %
 
 
 
 &	C	7	M		?	5	?	*	(	M	(		= d [cmi v i p a n n a %
 
 
 
 &	C	7	M		?	5	?	7	9	M	= d [cmi v i ca h 
 
 
 
 &	C	7	M		?	8					= d [cmi s a Ck a ma %
 
 
 
 &	C	7	M		M	/	>	  8	A	*	M	0	$	?	5	?	&	M	'		= d [cmy   s u p r a t i v i d d h a %
 
 
 
 &	G	(	  9	?	  6	C	#	A	  8	>	'	A	  	  8	A	7	M	 	A	  	  .	(	8	?		A	0	A	= d e n a   h i   [[Gu   s d h u   c a   s u cmh u   c a   m a n a s i k u r u 
 
 
 
 &	G	/	.	M	= d e y a m 
 
 
 
 &	G	5		= d e v a %
 
 
 
 &	G	5		(	M	/	>	= d e v a k a n y 
 
 
 
 &	G	5	$	>	(	A	8	M	.	C	$	?		= d e v a t n u s m [t i %
 
 
 
 &	G	5	&	$	M	$		= d e v a d a t t a %
 
 
 
 &	G	5	&	>	0	A		= d e v a d r u %
 
 
 
 &	G	5	(	>		(	>	.	>	(	?	= d e v a n g a n m n i 
 
 
 
 &	G	5	.	$	?	*	M	0	-		= d e v a m a t i p r a b h a %
 
 
 
 &	G	5	.	>	$	C			  ( &	G	5	.	>	$	C		>	) = d e v a m t [k a %  ( d e v a m t [k ) 
 
 
 
 &	G	5	2	K			= d e v a l o k a %
 
 
 
 &	G	5	8	-	>	= d e v a s a b h 
 
 
 
 &	G	5	8	A	.	(	>		= d e v a s u m a n %
 
 
 
 &	G	5	>	$	?	&	G	5		= d e v t i d e v a %
 
 
 
 &	G	5	>	5	$	>	0		= d e v v a t r a %
 
 
 
 &	G	5	@	= d e v +
 
 
 
 &	G	5	G	(	M	&	M	0	,	A	&	M	'	?		= d e v e n d r a b u d d h i %
 
 
 
 &	G	5	G	(	M	&	M	0	.	'	A	0	(	?	0	M		K	7	>	= d e v e n d r a m a d h u r a n i r g h o c
 
 
 
 &	G	6		= d e [a %
 
 
 
 &	G	6		= d e [a %
 
 
 
 &	G	6		M		>		= d e [a j  %
 
 
 
 &	G	6	(	>		0	#	@	/	>	= d e [a n k a r a G+y 
 
 
 
 &	G	6	(	?	0	B	*	#	>	= d e [a n i r kp a G
 
 
 
 &	G	6	/	$	?	= d e [a y a t i 
 
 
 
 &	G	9		= d e h a %
 
 
 
 &	G	9	@	= d e h +
 
 
 
 &	H	$	M	/		= d a i t y a %
 
 
 
 &	H	0	M		M	/	.	M	= d a i r g h y a m 
 
 
 
 &	H	5		A	2	?			= d a i v a k u l i k a %
 
 
 
 &	H	5	.	M	= d a i v a m 
 
 
 
 &	K	7		= d o ca %
 
 
 
 &	K	7	.	A	$	M	*	>	&	/	$	?	= d o ca m   u t p d a y a t i 
 
 
 
 &	K	9	(	.	M	= d o h a n a m 
 
 
 
 &	L		6	@	2	M	/	.	M	= d a u %[+l y a m 
 
 
 
 &	L		A	2		.	M	  ( &	L		B	2		.	M	) = d a u k u l a k a m   ( d a u g kl a k a m ) 
 
 
 
 &	L	0	M	,	2	M	/	.	M	= d a u r b a l y a m 
 
 
 
 &	L	0	M	.	(	8	M	/	.	M	= d a u r m a n a s y a m 
 
 
 
 &	L	0	M	.	(	8	M	/	G	(	M	&	M	0	?	/	.	M	= d a u r m a n a s y e n d r i y a m 
 
 
 
 &	L	0	M	5		8	M	/	.	M	= d a u r v a c a s y a m 
 
 
 
 &	L	5	>	0	?			= d a u v r i k a %
 
 
 
 &	L	7	M		A	2	M	/	.	M	= d a u cmu l y a m 
 
 
 
 &	L	7	M	*	M	0		M		>		= d a u cp r a j  %
 
 
 
 &	M	/	A	$	?		= d y u t i %
 
 
 
 &	M	/	A	$	?		= d y u t i %
 
 
 
 &	M	/	B	$	.	M	= d y kt a m 
 
 
 
 &	M	0	,	A	&	M	'		= d r a b u d d h a %
 
 
 
 &	M	0	.	?	!	K	  (	>		0	>		>	= d r a m i 
o   n g a r j 
 
 
 
 &	M	0	5	$	M	5	.	M	= d r a v a t v a m 
 
 
 
 &	M	0	5	$	M	5	.	M	= d r a v a t v a m 
 
 
 
 &	M	0	5	M	/	.	M	= d r a v y a m 
 
 
 
 &	M	0	5	M	/	.	M	= d r a v y a m 
 
 
 
 &	M	0	>		M	7	*	>	(		.	M	= d r k ca p n a k a m 
 
 
 
 &	M	0	>		M	7	>	= d r k c
 
 
 
 &	M	0	A	.		?	(	M	(	0	*	M	0	-		= d r u m a k i n n a r a p r a b h a %
 
 
 
 &	M	0	A	.		?	(	M	(	0	0	>		*	0	?	*	C		M		>	= d r u m a k i n n a r a r j a p a r i p [c c h 
 
 
 
 &	M	0	A	.		?	(	M	(	0	0	>		>	= d r u m a k i n n a r a r j 
 
 
 
 &	M	0	A	.	0	$	M	(	6	>		>	*	M	0	-		= d r u m a r a t n a [k h p r a b h a %
 
 
 
 &	M	0	K	#		= d r o Ga %
 
 
 
 &	M	0	K	#		>			= d r o Ga k k a %
 
 
 
 &	M	0	K	#	@	  ( &	M	0	K	#	?	) = d r o G+  ( d r o Gi ) 
 
 
 
 &	M	0	K	#	K	&	(		= d r o Go d a n a %
 
 
 
 &	M	5	(	M	&	M	5		= d v a n d v a %
 
 
 
 &	M	5	/	&	M	5	/	8	.	>	*	$	M	$	?		= d v a y a d v a y a s a m p a t t i %
 
 
 
 &	M	5	/	K	6	M		?	$	M	$	/	K		  8	.	5	'	>	(		  (	>	8	M	$	?	  ( /	K		M	/	.	5	0	M	'	>	(		  (	>	8	M	$	?	) = d v a y o [  c i t t a y o %  s a m a v a d h n a C  n s t i   ( y o g y a m a v a r d h n a C  n s t i ) 
 
 
 
 &	M	5	>		$	M	5	>	0	?		6	$	M	= d v c a t v r i C[a t 
 
 
 
 &	M	5	>	$	M	0	?		6	$	M	= d v t r i C[a t 
 
 
 
 &	M	5	>	$	M	0	?		6	$	M	$	%	>		$	8	M	/	  .	9	>		0	A	#	>		= d v t r i C[a t t a t h g a t a s y a   m a h k a r u G%
 
 
 
 &	M	5	>	$	M	0	?		6	(	M	.	9	>	*	A	0	A	7	2		M	7	#	>	(	?	= d v t r i C[a n m a h p u r u ca l a k ca Gn i 
 
 
 
 &	M	5	>	&	6		'	0	M	.	*	M	0	5		(	.	M	= d v d a [a k a d h a r m a p r a v a c a n a m 
 
 
 
 &	M	5	>	&	6	  ( &	M	5	>	&	6	(	M	) = d v d a [a   ( d v d a [a n ) 
 
 
 
 &	M	5	>	&	6	'	B	$		A	#	>		= d v d a [a d h kt a g u G%
 
 
 
 &	M	5	>	&	6	>		M		  *	M	0	$	@	$	M	/	8	.	A	$	M	*	>	&		= d v d a [Eg a   p r a t +t y a s a m u t p d a %
 
 
 
 &	M	5	>	&	6	>	/	$	(	>	(	?	= d v d a [y a t a n n i 
 
 
 
 &	M	5	>	*		M		>	6	$	M	= d v p a  c [a t 
 
 
 
 &	M	5	>	*	0	/	A		.	M	= d v p a r a y u g a m 
 
 
 
 &	M	5	>	0		*	>		.	M	= d v r a k a p ma m 
 
 
 
 &	M	5	>	0	*	>	2		= d v r a p l a %
 
 
 
 &	M	5	>	0	.	M	= d v r a m 
 
 
 
 &	M	5	>	0	6	>		@	= d v r a [k h +
 
 
 
 &	M	5	>	5	(	?	/	$	L	= d v v a n i y a t a u 
 
 
 
 &	M	5	>	5	?		6	$	?	= d v v i C[a t i 
 
 
 
 &	M	5	>	5	?		6	$	@	(	M	&	M	0	?	/	>	#	?	= d v v i C[a t +n d r i y Gi 
 
 
 
 &	M	5	>	7	7	M		?		= d v ca cmi %
 
 
 
 &	M	5	>	8	*	M	$	$	?		= d v s a p t a t i %
 
 
 
 &	M	5	?		A	,	M			= d v i k u b j a %
 
 
 
 &	M	5	?		A		= d v i g u %
 
 
 
 &	M	5	?			= d v i j a %
 
 
 
 &	M	5	?	$	@	/	*	M	0	9	0		= d v i t +y a p r a h a r a %
 
 
 
 &	M	5	?	$	@	/	.	M	= d v i t +y a m 
 
 
 
 &	M	5	?	$	@	/	>	  	0	M	.	5	>		(	>	= d v i t +y   k a r m a v c a n 
 
 
 
 &	M	5	?	$	M	0	?	*	>	$	M	0	*	B	0	>	$	?	0	?		M	$		M	0	9	#	.	M	= d v i t r i p t r a p kr t i r i k t a g r a h a Ga m 
 
 
 
 &	M	5	?	&	#	M	!	@	= d v i d a G
+
 
 
 
 &	M	5	?	(	5	$	?		= d v i n a v a t i %
 
 
 
 &	M	5	?	*	A		8			>		@	  ( &	?	*	B		8			>		@	) = d v i p u ma s a Cg h m+  ( d i p kma s a Cg h m+) 
 
 
 
 &	M	5	?	-			= d v i b h a g a %
 
 
 
 &	M	5	?	6	@	0	M	7		= d v i [+r ca %
 
 
 
 &	M	5	?	7	M			= d v i cma %
 
 
 
 &	M	5	?	7	M	 	K	  9	?	  8	.	M	,	(	M	'		  ( &	C	7	M		K	  &	M	5	?	7	M	 	K	  -	?	  8	.	M	,	(	M	'		) = d v i cmh o   h i   s a m b a n d h a %  ( d [cmo   d v i cmh o   b h i   s a m b a n d h a %) 
 
 
 
 &	M	5	?	8	>	9	8	M	0	K	  .	'	M	/	.	K	= d v i s h a s r o   m a d h y a m o 
 
 
 
 &	M	5	@	(	M	&	M	0	?	/		M	0	>	9	M	/	.	M	= d v +n d r i y a g r h y a m 
 
 
 
 &	M	5	@	*		= d v +p a %
 
 
 
 &	M	5	@	*	?			= d v +p i k a %
 
 
 
 &	M	5	@	*	@	= d v +p +
 
 
 
 &	M	5	H	$	@	/			= d v a i t +y a k a %
 
 
 
 &	M	5	L	  ( &	M	5	?	.   &	M	5	) = d v a u   ( d v i .   d v a ) 
 
 
 
 &	M	5	L	  5	>	  $	M	0	/	K	  5	>	  	&	(	*	0	M	/	>	/	>	  &	>	$	5	M	/	>		= d v a u   v   t r a y o   v   c h a d a n a p a r y y   d t a v y %
 
 
 
 &	M	5	M	/		M		A	2	5	0	M	$		  ( &	M	5	M	/		M		A	2	>	5	0	M	$		) = d v y a Eg u l a v a r t a %  ( d v y a Eg u l v a r t a %) 
 
 
 
 &	M	5	M	/	6	@	$	?		= d v y a [+t i %
 
 
 
 '		?			  ( '		?			.   5		?		.   '	#	?		) = d h a mi k a %  ( d h a j i k a %.   v a mi k a .   d h a Gi k a ) 
 
 
 
 '	(		M	0	@	$	>	  ( '	(		M	0	@	$	.	M	) = d h a n a k r +t   ( d h a n a k r +t a m ) 
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 '	(	&		= d h a n a d a %
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 '	(	'	>	(	M	/		C	9	*	A	$	M	0	-	>	0	M	/	$	C	7	M	#	>	&	>	8	>	  5	$	G	.	G	  8	$	M	$	M	5	>	  	8	>	0	G	  8	>	0	8			M		?	(		= d h a n a d h n y a g [h a p u t r a b h r y a t [cGd s   v a t e m e   s a t t v   a s r e   s r a s a Cj  i n a %
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 '	(	.	M	= d h a n a m 
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 '	(	?		-	/	-	@	$	/		= d h a n i k a b h a y a b h +t a y a %
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 '	(	?	7	M	 	>	= d h a n i cmh 
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 '	(	A		= d h a n u %
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 '	(	A		= d h a n u %
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 '	(	A		  *		M		6	$	>	(	?	  	M	0	K	6		= d h a n u %  p a  c a [a t n i   k r o [a %
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 '	(	A	0	>	0	K	*	#	.	M	= d h a n u r r o p a Ga m 
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 '	(	A	0	M	5	G	&		= d h a n u r v e d a %
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 '	(	A	7	M		2	>	*			  ( '	(	A	8	M		2	>	7	) = d h a n u ck a l p a k a %  ( d h a n u s k a l ca ) 
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 '	(	M	5	(	M	$	0	?		= d h a n v a n t a r i %
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 '	.	(	.	M	= d h a m a n a m 
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 '	.	(	@	8		$	$		>	$	M	0		= d h a m a n +s a Ct a t a g t r a %
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 '	.	0		= d h a m a r a %
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 '	0	#	.	M	= d h a r a Ga m 
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 '	0	#	@	= d h a r a G+
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 '	0	#	@	$	2	6	M	0	@		= d h a r a G+t a l a [r +%
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 '	0	#	@	6	A	-		>	/		= d h a r a G+[u b h a k y a %
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 '	0	#	@	8	A	0	G	(	M	&	M	0	>	/	A	'		= d h a r a G+s u r e n d r y u d h a %
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 '	0	M	.		  	  &	G	6	/	$	?	= d h a r m a C  c a   d e [a y a t i 
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 '	0	M	.		  6	0	#		  		M		>	.	?	  5	?	0	>		>	#	>	.		M	0	M	/	.	M	= d h a r m a C  [a r a Ga C  g a c c h m i   v i r g Gm   a g r y a m 
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 '	0	M	.		%	?			= d h a r m a k a t h i k a %
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 '	0	M	.		>	/		= d h a r m a k y a %
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 '	0	M	.		@	0	M	$	M	$	?		= d h a r m a k +r t t i %
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 '	0	M	.		A	*	M	$	>		= d h a r m a g u p t %
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 '	0	M	.			M	0	(	>	.	>	(	?	= d h a r m a c a k r a n m n i 
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 '	0	M	.			M	0	*	M	0	5	0	M	$	(	,	2		= d h a r m a c a k r a p r a v a r t a n a b a l a C
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 '	0	M	.		M		>	(	.	M	= d h a r m a j  n a m 
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 '	0	M	.	$	>	*	M	0	$	?	2	,	M	'		= d h a r m a t p r a t i l a b d h a %
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 '	0	M	.	$	>	*	M	0	$	?	2	.	M	-		= d h a r m a t p r a t i l a m b h a %
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 '	0	M	.	$	>	*	M	0	$	?	2	>	-	?		.	M	= d h a r m a t p r a t i l b h i k a m 
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 '	0	M	.	$	K	  (	?	0	M		$		( (	?	0	M		?	$		) = d h a r m a t o   n i r g a t a %( n i r j i t a %) 
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 '	0	M	.	$	M	0	>	$		= d h a r m a t r t a %
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 '	0	M	.	&	?	(	M	(	>	  ( '	0	M	.	&	?	(	M	(		) = d h a r m a d i n n   ( d h a r m a d i n n a %) 
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 '	0	M	.	&	C	"	>	-	G	&	M	/	8	A	(	?	2	.	M	-		= d h a r m a d [
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 '	0	M	.	&	G	6	(	>	6	M	0	5	#	>	&	?	(	>	.	>	(	?	= d h a r m a d e [a n [r a v a Gd i n m n i 
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 '	0	M	.	'	>	$	A		= d h a r m a d h t u %
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 '	0	M	.	'	>	$	A		= d h a r m a d h t u %
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 '	0	M	.	'	>	$	A		A	6	2		= d h a r m a d h t u k u [a l a %
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 '	0	M	.	'	>	$	A	(	?	/	$	K	  (	>	.	  8	.	>	'	?		= d h a r m a d h t u n i y a t o   n m a   s a m d h i %
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 '	0	M	.	'	>	$	A	*	0	.		= d h a r m a d h t u p a r a m a %
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 '	0	M	.	'	>	$	A	*	0	M	/	(	M	$		= d h a r m a d h t u p a r y a n t a %
 
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 '	0	M	.	'	>	$	A	5	?	6	A	&	M	'	?		= d h a r m a d h t u v i [u d d h i %
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 '	0	M	.	'	>	$	M	5	8		-	G	&		= d h a r m a d h t v a s a Cb h e d a %
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 '	0	M	.	(	?	/	>	.	$	>	= d h a r m a n i y m a t 
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 '	0	M	.	(	A	8	>	0	@	= d h a r m a n u s r +
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 '	0	M	.	*		M		>	5	,	&	M	'		= d h a r m a p a mmv a b a d d h a %
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 '	0	M	.	*	#	(	.	M	= d h a r m a p a Ga n a m 
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 '	0	M	.	*	0	M	/	>	/		= d h a r m a p a r y y a %
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 '	0	M	.	*	0	M	/	>	/		= d h a r m a p a r y y a %
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 '	0	M	.	*	>	2		= d h a r m a p l a %
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 '	0	M	.	*	M	0	$	?	8		5	?	$	M	= d h a r m a p r a t i s a Cv i t 
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 '	0	M	.	*	M	0	$	?	8	0	#	G	(	  -	5	?	$	5	M	/		  (	  *	A	&	M		2	*	M	0	$	?	8	0	#	G	(	= d h a r m a p r a t i s a r a Ge n a   b h a v i t a v y a C  n a   p u d g a l a p r a t i s a r a Ge n a 
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 '	0	M	.	*	M	0	5	?		/	5	?	-		M	$	?	(	?	0	M	&	G	6		A	6	2		= d h a r m a p r a v i c a y a v i b h a k t i n i r d e [a k u [a l a %
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 '	0	M	.	*	M	0	5	?		/	8		,	K	'	M	/		M		.	M	= d h a r m a p r a v i c a y a s a Cb o d h y a Eg a m 
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 '	0	M	.	-	>	#			= d h a r m a b h Ga k a %
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 '	0	M	.	.	G		>	= d h a r m a m e g h 
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 '	0	M	.	0	>		*	A	$	M	0		= d h a r m a r j a p u t r a %
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 '	0	M	.	2	>	-	8		$	A	7	M			= d h a r m a l b h a s a Ct u cma %
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 '	0	M	.	5	6	?	$	>	= d h a r m a v a [i t 
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 '	0	M	.	5	M	/	8	(	8	.	M	5	0	M	$	(	@	/		= d h a r m a v y a s a n a s a m v a r t a n +y a %
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 '	0	M	.	6	>	8	M	$	M	0	.	M	= d h a r m a [s t r a m 
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 '	0	M	.	8			@	$	?		= d h a r m a s a Cg +t i %
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 '	0	M	.	8	M		(	M	'		= d h a r m a s k a n d h a %
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 '	0	M	.	8	M	%	?	$	?	$	>	= d h a r m a s t h i t i t 
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 '	0	M	.	8	M	.	C	$	M	/	A	*	8	M	%	>	(	.	M	= d h a r m a s m [t y u p a s t h n a m 
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 '	0	M	.	8	M	5	>	.	@	= d h a r m a s v m +
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 '	0	M	.	>	'	?		>	0		, '	0	M	.	>	'	?		0	#	.	M	= d h a r m d h i k r a %, d h a r m d h i k a r a Ga m 
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 '	0	M	.	>	(	A	'	0	M	.	*	M	0	$	?	*	(	M	(		= d h a r m n u d h a r m a p r a t i p a n n a %
 
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 '	0	M	.	>	(	A	*	M	0	$	?	*	$	M	$	?		  ( '	0	M	.	>	(	A	'	0	M	.	*	M	0	$	?	*	$	M	$	?		) = d h a r m n u p r a t i p a t t i %  ( d h a r m n u d h a r m a p r a t i p a t t i %) 
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 '	0	M	.	>	(	A	8	M	.	C	$	?		= d h a r m n u s m [t i %
 
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 '	0	M	.	>	(	M	$	0	>	/		= d h a r m n t a r y a %
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 '	0	M	.	>	/	$	(	.	M	= d h a r m y a t a n a m 
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 '	0	M	.	>	/	$	(	?		.	M	= d h a r m y a t a n i k a m 
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 '	0	M	.	>	0	M	%	?			= d h a r m r t h i k a %
 
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 '	0	M	.	>	2	K		.	A		.	M	= d h a r m l o k a m u k h a m 
 
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 '	0	M	.	?		K	  '	0	M	.	K	0	>		>	= d h a r m i k o   d h a r m o r j 
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 '	0	M	.	@	  '	0	M	.	2	,	M	'	9	M	= d h a r m +  d h a r m a l a b d h a h 
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 '	0	M	.	K	$	M	$	0		= d h a r m o t t a r a %
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 '	0	M	.	K	&	M		$	K	  (	>	.	  8	.	>	'	?		= d h a r m o d g a t o   n m a   s a m d h i %
 
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 '	5	0	.	M	= d h a v a r a m 
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 '	>	$	A		= d h t u %
 
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 '	>	$	A		>	/		= d h t u k y a %
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 '	>	$	A	*	$	?	$		  ( '	>	$	A	*	$	?		) = d h t u p a t i t a %  ( d h t u p a t i %) 
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 '	>	$	A	5	>	&	@	= d h t u v d +
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 '	>	$	A	6	$	.	M	= d h t u [a t a m 
 
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 '	>	$	M	0	@	= d h t r +
 
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 '	>	(	A	7	M		>	0	@	  ( '	(	A	7	M		>	0	@	) = d h n u ck r +  ( d h a n u ck r +) 
 
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 '	>	0	#	*	>	$	M	0		= d h r a Ga p t r a C
 
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 '	>	0	#	.	M	= d h r a Ga m 
 
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 '	>	0	#	@	= d h r a G+
 
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 '	>	0	#	@	*	M	0	$	?	2	,	M	'		= d h r a G+p r a t i l a b d h a %
 
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 
 '	>	0	#	@	.	$	?	0	M	(	>	.	  8	.	>	'	?		= d h r a G+m a t i r   n m a   s a m d h i %
 
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 
 '	>	0	#	@	.	A	&	M	0	>	= d h r a G+m u d r 
 
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 '	>	0	#	@	6	M	0	A	$	K	&	M		M	0	9	#	>	0	M	%	(	?	0	M	&	G	6	5	H	6	>	0	&	M	/	.	M	  = d h r a G+[r u t o d g r a h a Gr t h a n i r d e [a v a i [r a d y a m 
 
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 '	>	0	?	= d h r i 
 
 
 
 '	>	0	M	$	0	>	7	M		M	0		= d h r t a r cmr a %
 
 
 
 '	>	0	M	.	?			= d h r m i k a %
 
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a c c h e d a k a m   ( n a   k a r a 
a c e h d a k a m .   n a   k a v a 
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g a p Ga y e   d h a r m a C  d e [a y i cy m a %
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 (	  	M		$	M	$	M	0	*	>	#	/	G	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		= n a   c c h a t t r a p Ga y e   d h a r m a C  d e [a y i cy m a %
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 
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 (	  &	#	M	!	*	>	#	/	G	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		= n a   d a G
a p Ga y e   d h a r m a C  d e [a y i cy m a %
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 (	  (	&	M	/	>	9	>	0	M	/	>	9	>	0	?	#	M	/	>		  *	M	0	$	?	8	M	0	K	$		  *	>	$	M	0	G	#	K	&			  	M	0	9	@	7	M	/	>	.		= n a   n a d y h r y h r i Gy C  p r a t i s r o t a %  p t r e Go d a k a C  g r a h +cy m a %
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 (	  (	>		6	@	0	M	7			  (	?	5	>	8	(		  (	?	5	>	8	/	?	7	M	/	>	.	@	$	?	  6	?		M	7	>	  	0	#	@	/	>	= n a   n g a [+r ca k a C  n i v s a n a C  n i v s a y i cy m +t i   [i k c  k a r a G+y 
 
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 (	  (	?	7	#	M	#	>	  (	?	*	(	M	(	>	/	>		M	2	>	(	>	/	  '	0	M	.		  &	G	6	/	?	7	M	/	>	.		= n a   n i ca GG  n i p a n n y g l n y a   d h a r m a C  d e [a y i cy m a %
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 (	  8	.	(	A	*	6	M	/	$	?	= n a   s a m a n u p a [y a t i 
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 (	  8	.	8	B	*	?		.	M	= n a   s a m a s kp i k a m 
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 (	  8	0	M	5		>	/		  8	.	5	0	M	'	>	/	= n a   s a r v a k y a C  s a m a v a r d h y a 
 
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 (	8	>	'	?		*	L	0	A	7	M	/		  5	C		M	7	.	'	?	0	K		M	7	M	/	>	.	  	(	M	/	$	M	0	>	*	&	  	$	?	  6	?		M	7	>	  	0	#	@	/	>	= n a s d h i k a p a u r u cy a C  v [k ca m   a d h i r o k cy m a   a n y a t r p a d a   i t i   [i k c  k a r a G+y 
 
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 (	  8	>	.	?	7	.	A	&		.	(	M	$	0	M		C	9	G	  	K	0	/	?	7	M	/	>	.		  8	(	M	$		  	C	9	?	#	.	(	5	2	K		M	/	  ( (	  8	>	.	?		K	.	A	&		.	(	M	$	0	M		C	9	G	  	K	0	/	?	7	M	/	>	.		  8	(	M	$		  	C	9	?	#	.	(	5	2	K		M	/	) = n a   s m i ca m   u d a k a m   a n t a r g [h e   c h o r a y i cy m a %  s a n t a C  g [h i Ga m   a n a v a l o k y a   ( n a   s m i k h o m   u d a k a m   a n t a r g [h e   c h o r a y i cy m a %  s a n t a C  g [h i Ga m   a n a v a l o k y a ) 
 
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 (	  8	>	.	?	7	G	#	  *	>	#	?	(	K	&		8	M	%	>	2			  	M	0	9	@	7	M	/	>	.		= n a   s m i ce Ga   p Gi n o d a k a s t h l a k a C  g r a h +cy m a %
 
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 (	  8	>	.	?	7	G	#	K	&		G	(	>	(	M	$	0	?			= n a   s m i ce Go d a k e n n t a r i k a C
 
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 (	  8	>	2	K	*	G	(	  .	A		G	(	  5	>			  *	M	0	5	M	/	>	9	0	?	7	M	/	>	.		  ( (	  8	>	2	K	*	G	(	  .	A		G	(	  5	>	0		  *	M	0	5	M	/	>	9	0	?	7	M	/	>	.		) = n a   s l o p e n a   m u k h e n a   v c a C  p r a v y h a r i cy m a %  ( n a   s l o p e n a   m u k h e n a   v r a C  p r a v y h a r i cy m a %) 
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 (	  8	?		M	%	*	C	%		M		>	0		.	M	= n a   s i k t h a p [t h a k k r a k a m 
 
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 (	  8	K	"	L		?		/	>	= n a   s o 
h a u k i k a y 
 
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 (	  8	M		.	M	-	>		C	$	>		= n a   s k a m b h k [t %
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 
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a p t a C  p a r i b h o k cy m a %  ( n a   s t kp k [t i m a v a m [d y a   p i G
a p t r a C  p a r i b h o k cy m a %) 
 
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 (	  9	8	M	$	8		2		M	(	?		/	>	= n a   h a s t a s a Cl a g n i k a y 
 
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v a l a m b i t a m 
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h y a   d h a r m a C  d e [a y i cy m a %
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a l i k a %
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 (	>		0		M			= n g a r a Eg a %
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 (	>		5	?		M	0	>	(	M	$		>	.	@	= n g a v i k r n t a g m +
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 (	>		5	?	2	K		?	$	G	(	>	5	2	K		M	/	= n g a v i l o k i t e n v a l o k y a 
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 (	>		M	2	>	(	>		  8	9	0	?	$	*	C	%	?	5	@	*	M	0	&	G	6	G	  			M		>	0	*	M	0	8	M	0	>	5		  	G			  8	?			>	#			  5	>	(	M	$		  5	?	0	?		M	$		  	M		K	0	/	?	7	M	/	>	.		= n g l n %  s a h a r i t a p [t h i v +p r a d e [e   u c c r a p r a s r v a C  k h e ma C  s i Cg h Ga k a C  v n t a C  v i r i k t a C  c c h o r a y i cy m a %
 
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 (	>		M	2	>	(	>	  		$	M	%	?	$	>	  			M		>	0	*	M	0	8	M	0	>	5		  	0	?	7	M	/	>	.		= n g l n   u t t h i t   u c c r a p r a s r v a C  k a r i cy m a %
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 (	>		M	2	>	(	>	  		&		  			M		>	0	*	M	0	8	M	0	>	5		  	G			  8	?		M		>	#			  5	>	(	M	$		  5	?	0	?		M	$		  	M		K	0	/	?	7	M	/	>	.	?	= n g l n   u d a k a   u c c r a p r a s r v a C  k h e ma C  s i Eg h Ga k a C  v n t a C  v i r i k t a C  c c h o r a y i cy m i 
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 (	>	(	>	$	M	5		>	/	>	  		$	M	5	8			M		?	(	8	M	$	&	M	/	%	>	  &	G	5	>	  ,	M	0	9	M	.		>	/	?		>		  *	M	0	%	.	>	-	?	(	?	0	M	5	C	$	M	$	>		= n n t v a k y   e k a t v a s a Cj  i n a s   t a d y a t h   d e v   b r a h m a k y i k %  p r a t h a m b h i n i r v [t t %
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 (	>	(	>	$	M	5		>	/	>	  (	>	(	>	$	M	5	8			M		?	(		  $	&	M	/	%	>	  .	(	A	7	M	/	>	  		$	M	/	>	6	M		  &	G	5	>		= n n t v a k y   n n t v a s a Cj  i n a %  t a d y a t h   m a n u cy   e k a t y [c a   d e v %
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 (	>	(	>	&	C	7	M		M	/	(	A	6	/	*	0	M	/	5	8	M	%	>	(		M	2	G	6	*	M	0	6	.	(		A	6	2		= n n d [cmy a n u [a y a p a r y a v a s t h n a k l e [a p r a [a m a n a k u [a l a %
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 (	>	(	>	'	>	$	A		M		>	(	,	2	.	M	= n n d h t u j  n a b a l a m 
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 (	>	(	>	'	?	.	A		M	$	?		M		>	(	,	2	.	M	= n n d h i m u k t i j  n a b a l a m 
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 (	>	(	>	,	A	&	M	'		M	7	G	$	M	0	8		(	?	*	$	?	$	>		= n n b u d d h a k ce t r a s a Cn i p a t i t %
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 (	>	(	>	,	K	'	?	8	$	M	$	M	5	(	>	.	>	(	?	= n n b o d h i s a t t v a n m n i 
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 (	M	/	>	/		= n y y a %
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 (	M	/	>	8		  ( (	M	/	8		) = n y s a %  ( n y a s a %) 
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 *		M			K	$	M	0	>		= p a  c a g o t r %
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 *		M		&	6	  ( *		M		&	6	(	M	) = p a  c a d a [a   ( p a  c a d a [a n ) 
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 *		M		-	?		  	>	.		A	#	H		  8	.	0	M	*	?	$		= p a  c a b h i %  k m a g u Ga i %  s a m a r p i t a %
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 *		M		5	?		6	$	?	8	>	9	8	M	0	?		>	= p a  c a v i C[a t i s h a s r i k 
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 *		M		7	7	M		?		= p a  c a ca cmi %
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 *		M		8	*	M	$	$	?		= p a  c a s a p t a t i %
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 *		M		8	A	  8	M	%	>	(	G	7	A	  	C	$	>	5	@	  8		5	C	$	M	$		= p a  c a s u   s t h n e cu   k [t v +  s a Cv [t t a %
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 *		M		8	M		(	M	'	*	M	0		0	#	.	M	= p a  c a s k a n d h a p r a k a r a Ga m 
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 *		M		>	(	(	M	$	0	@	/	>	#	?	= p a  c n a n t a r +y Gi 
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 *		M		>	2		= p a  c l a %
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 *		M		>	2	0	>		>	= p a  c l a r j 
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 *		M		>	2	K	  (	>		0	>		>	= p a  c l o   n g a r j 
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 *		M		>	6	$	M	= p a  c [a t 
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 *		M		K	*	>	(	(	M	$	0	@	/	>	#	?	= p a  c o p n a n t a r +y Gi 
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 *		M			= p a mma %
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 *		M			.	M	= p a mma k a m 
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 *		M		&	>	.	  ( *		M		&	>	.	(	M	) = p a mma d m a   ( p a mma d m a n ) 
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 *		M		>		6	A	= p a mmC[u 
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 *		M		?		>	8		(	>	9		= p a mmi k s a Cn h a %
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 *	 	(	M	$	?	  ( *	%	(	M	$	) = p a mh a n t i   ( p a t h a n t a ) 
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 *	#	M	!	0	K	  (	>		0	>		>	= p a G
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 *	#	M	!	?	$		= p a G
i t a %
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 *	#	M	!	?	$		>	$	@	/		= p a G
i t a j t +y a %
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 *	#	M	!	?	$	*	0	M	/	>	/	(	>	.	>	(	?	= p a G
i t a p a r y y a n m n i 
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 *	$	?	5	M	0	$	>	  ( *	M	0	$	?	5	M	0	$	>	) = p a t i v r a t   ( p r a t i v r a t ) 
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 *	$	M	$		M			= p a t t a Eg a %
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 *	$	M	$	M	0		M		G	&	?			= p a t t r a c c h e d i k a %
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 *	%	M	/	&	(	.	M	  ( *	%	M	/	&	#	.	M	.   *	%	M	/	K	&	(	.	M	) = p a t h y a d a n a m   ( p a t h y a d a Ga m .   p a t h y o d a n a m ) 
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 *	&		>	/		= p a d a k y a %
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 *	&	*	0	.		= p a d a p a r a m a %
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 *	&	.	M	= p a d a m 
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 *	&	8	M	%	>	(		  ( *	&	8	M	%	>	(	.	M	) = p a d a s t h n a %  ( p a d a s t h n a m ) 
 
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 *	&	G			  ( *	$	G			.   *	&	G			) = p a d e k a %  ( p a t e k a %.   p a d e k a %) 
 
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 *	&	M	'	$	?		= p a d d h a t i %
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 *	&	M	.		= p a d m a %
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 *	&	M	.		= p a d m a %
 
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 *	&	M	.			= p a d m a k a %
 
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 *	&	M	.		0	M	-		= p a d m a g a r b h a %
 
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 *	&	M	.	(	G	$	M	0		= p a d m a n e t r a %
 
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 *	&	M	.	(	G	$	M	0		= p a d m a n e t r a %
 
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 *	&	M	.	.	M	= p a d m a m 
 
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 *	&	M	.	.	M	= p a d m a m 
 
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 *	&	M	.	.	M	= p a d m a m 
 
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 *	&	M	.	0	>			= p a d m a r g a %
 
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 *	&	M	.	5	&	(	A	*	2	?	*	M	$		?	$	M	$		= p a d m a v a d   a n u p a l i p t a c i t t a %
 
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 *	&	M	.	5	M	/	B	9	>	= p a d m a v y kh 
 
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 *	&	M	.	K	  (	>		0	>		>	= p a d m o   n g a r j 
 
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 *	&	M	/	.	M	= p a d y a m 
 
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 *	(	M	%	>	  ( *	(	M	%	(	?	) = p a n t h   ( p a n t h a n i ) 
 
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 *	(	M	%	>	  ( *	(	M	%	>	.	M	) = p a n t h   ( p a n t h m ) 
 
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 *	(	M	(			= p a n n a g a %
 
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 *	/	K	'	0		= p a y o d h a r a %
 
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 *	0		*	0	-	K		(	.	M	= p a r a Cp a r a b h o j a n a m 
 
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 
 *	0		*	0	/	>	= p a r a Cp a r a y 
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 *	0			M	0	.	M	= p a r a c a k r a m 
 
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 *	0		?	$	M	$		M		>	(	.	M	= p a r a c i t t a j  n a m 
 
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 
 *	0		M		>	*	M	$	?	8			G	$	(	@	/	$	>	= p a r a j  p t i s a Cc e t a n +y a t 
 
 
 
 *	0	$		  *	M	0	.	>	#	.	M	  ( *	0	$		  *	M	0	.	M	0	2	.	M	) = p a r a t a %  p r a m Ga m   ( p a r a t a %  p r a m r a l a m ) 
 
 
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 *	0	$	(	M	$	M	0	2		M	7	#	.	M	= p a r a t a n t r a l a k ca Ga m 
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 *	0	.		= p a r a m a %
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 
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 
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 *	0	?		0	M	/	>	8		5	0	M	#	(	.	M	  ( *	0	?		0	M	/	>	8		5	0	M	#	>	(	.	M	) = p a r i c a r y s a Cv a r Ga n a m   ( p a r i c a r y s a Cv a r Gn a m ) 
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 *	0	?	*	B	0	M	#		>	0	@	  ( *	0	?	*	B	0	M	#		>	0	?	(	M	) = p a r i p kr Ga k r +  ( p a r i p kr Ga k r i n ) 
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 *	0	?	*	B	0	M	#		(	M	&	M	0	5	?	.	2	*	M	0	-	K	  (	>	.	  8	.	>	'	?		= p a r i p kr Ga c a n d r a v i m a l a p r a b h o   n m a   s a m d h i %
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 *	0	?	*	B	0	M	#	.	M	= p a r i p kr Ga m 
 
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 
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 *	0	?	*	B	0	M	#	6	A		M	2	'	0	M	.		= p a r i p kr Ga [u k l a d h a r m a %
 
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 *	0	?	*	B	0	M	#	8			2	M	*		= p a r i p kr Ga s a Ck a l p a %
 
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 *	0	?	-	>	5	?	$	.	M	= p a r i b h v i t a m 
 
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 *	0	?	-	>	7	>	= p a r i b h c
 
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 
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 
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 *	0	?	-	M	0	.	$	?	  ( *	0	?	-	M	0	.	$	G	) = p a r i b h r a m a t i   ( p a r i b h r a m a t e ) 
 
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 *	0	?	.	#	M	!	2		  	@	5	0	.	M	= p a r i m a G
a l a A  c +v a r a m 
 
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 *	0	?	.	#	M	!	2	(	?	5	>	8	(	.	M	= p a r i m a G
a l a n i v s a n a m 
 
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 *	0	?	.	#	M	!	2	.	>	2	K	*	.	M	= p a r i m a G
a l a m   l o p a m 
 
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 *	0	?	.	#	M	!	2	.	M	= p a r i m a G
a l a m 
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 
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 
 *	0	?	.	>	#	.	M	= p a r i m Ga m 
 
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 
 *	0	?	.	>	0	M		(	.	M	  ( *	0	?	.	0	M		>	(	.	M	) = p a r i m r j a n a m   ( p a r i m a r j n a m ) 
 
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 *	0	?	.	A		M	$	8	M	$	C	7	M	#	/	>	= p a r i m u k t a s   t [cGa y 
 
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 
 *	0	?	.	K		/	?	$	5	M	/	.	M	= p a r i m o c a y i t a v y a m 
 
 
 
 *	0	?	5	0	M	$		= p a r i v a r t a %
 
 
 
 *	0	?	5	0	M	$	(	.	M	= p a r i v a r t a n a m 
 
 
 
 *	0	?	5	>	0		= p a r i v r a %
 
 
 
 *	0	?	5	>	8		= p a r i v s a %
 
 
 
 *	0	?	5	>	8	?	$		= p a r i v s i t a %
 
 
 
 *	0	?	5	C	$		= p a r i v [t a %
 
 
 
 *	0	?	5	M	/	/		= p a r i v y a y a %
 
 
 
 *	0	?	5	M	0	>				= p a r i v r j a k a %
 
 
 
 *	0	?	6	A	&	M	'		>	/	8		8	M		>	0		  ( *	0	?	6	A	&	M	'	*	M	0	8	M	0	,	M	'		>	/	8		8	M		>	0		) = p a r i [u d d h a k y a s a Cs k r a %  ( p a r i [u d d h a p r a s r a b d h a k y a s a Cs k r a %) 
 
 
 
 *	0	?	6	A	&	M	'		>	/	8	.	A	&	>		>	0	8	M	$	%	>		$		.   (	>	8	M	$	?	  $	%	>		$	8	M	/	>	*	0	?	6	A	&	M	'		>	/	8	.	A	&	>		>	0	$	>	= p a r i [u d d h a k y a s a m u d c r a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a k y a s a m u d c r a t 
 
 
 
 *	0	?	6	A	&	M	'		@	5	8	M	$	%	>		$		.   (	>	8	M	$	?	  $	%	>		$	8	M	/	>	*	0	?	6	A	&	M	'		@	5	$	>	= p a r i [u d d h a j +v a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a j +v a t 
 
 
 
 *	0	?	6	A	&	M	'	*	0	M	/	>	/	>		= p a r i [u d d h a p a r y y %
 
 
 
 *	0	?	6	A	&	M	'	.	(		8	.	A	&	>		>	0	8	M	$	%	>		$		.   (	>	8	M	$	?	  $	%	>		$	8	M	/	>	*	0	?	6	A	&	M	'	.	(		8	.	A	&	>		0	$	>	= p a r i [u d d h a m a n a %s a m u d c r a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a m a n a %s a m u d c a r a t 
 
 
 
 *	0	?	6	A	&	M	'	.	M	= p a r i [u d d h a m 
 
 
 
 *	0	?	6	A	&	M	'	5	>		M	8	.	A	&	>		>	0	8	M	$	%	>		$		.   (	>	8	M	$	?	  $	%	>		$	8	M	/	>	*	0	?	6	A	&	M	'	5	>		M	8	.	A	&	>		>	0	$	>	= p a r i [u d d h a v k s a m u d c r a s   t a t h g a t a %.   n s t i   t a t h g a t a s y p a r i [u d d h a v k s a m u d c r a t 
 
 
 
 *	0	?	6	A	&	M	'	?		= p a r i [u d d h i %
 
 
 
 *	0	?	7	#	M	!		= p a r i ca G
a %
 
 
 
 *	0	?	7	#	M	!	5	>	0	?			= p a r i ca G
a v r i k a %
 
 
 
 *	0	?	7	M		>	0		= p a r i ck r a %
 
 
 
 *	0	?	7	M		>	0		@	5	0	.	M	  ( *	0	?	7	M		>	0		>	5	0	.	M	) = p a r i ck r a c +v a r a m   ( p a r i ck r a c v a r a m ) 
 
 
 
 *	0	?	7	M		>	0	(	>	.	>	(	?	= p a r i ck r a n m n i 
 
 
 
 *	0	?	7	M		>	0	5	6	?	$	>	= p a r i ck r a v a [i t 
 
 
 
 *	0	?	7	M	/	(	M	&		= p a r i cy a n d a %
 
 
 
 *	0	?	7	M	/	(	M	&	/	$	?	= p a r i cy a n d a y a t i 
 
 
 
 *	0	?	7	M	5		(	.	M	= p a r i cv a j a n a m 
 
 
 
 *	0	?	7	M	5		.	>	$	M	0	.	M	  ( *	0	?		7	M	 		.	>	$	M	0	.	M	) = p a r i cv a j a m t r a m   ( p a r i a cmh a j a m t r a m ) 
 
 
 
 *	0	?	8	M	+	0	/	$	?	= p a r i s p h a r a y a t i 
 
 
 
 *	0	?	8	M	+	A		>		= p a r i s p h u m%
 
 
 
 *	0	?	8	M	0	>	5		2	M	*		= p a r i s r v a k a l p a %
 
 
 
 *	0	?	8	M	0	>	5	#	.	M	= p a r i s r v a Ga m 
 
 
 
 *	0	?	9	>			.	M	  ( *	0	?	9			.	M	) = p a r i h ma k a m   ( p a r i h a ma k a m ) 
 
 
 
 *	0	?	9	>	#	?		= p a r i h Gi %
 
 
 
 *	0	?	9	>	0		= p a r i h r a %
 
 
 
 *	0	?	9	>	0		= p a r i h r a %
 
 
 
 *	0	?	9	>	0		.	M	  ( *	0	?	9	0		.	M	) = p a r i h r a k a m   ( p a r i h a r a k a m ) 
 
 
 
 *	0	@	$	M	$	6		2	?		>		M	(	?		= p a r +t t a [a k a l i k g n i %
 
 
 
 *	0	@	$	M	$	6	A	-	>		= p a r +t t a [u b h %
 
 
 
 *	0	@	$	M	$	>	= p a r +t t 
 
 
 
 *	0	@	$	M	$	>	-	>		= p a r +t t b h %
 
 
 
 *	0	A	7		= p a r u ca %
 
 
 
 *	0	A	7	.	M	= p a r u ca m 
 
 
 
 *	0	M	#		A		?		>	= p a r Ga k u mi k 
 
 
 
 *	0	M	/	(	A	/	K			= p a r y a n u y o g a %
 
 
 
 *	0	M	/	5	&	>	$	.	M	= p a r y a v a d t a m 
 
 
 
 *	0	M	/	5	(	&	M	'	.	M	= p a r y a v a n a d d h a m 
 
 
 
 *	0	M	/	5	0	K	'		= p a r y a v a r o d h a %
 
 
 
 *	0	M	/	5	8	>	(	G	  	2	M	/	>	#	.	M	= p a r y a v a s n e   k a l y Ga m 
 
 
 
 *	0	M	/	5	8	?	$	>	0	M	%		= p a r y a v a s i t r t h a %
 
 
 
 *	0	M	/	>	&	>	(		  		M		$	?	= p a r y d n a C  g a c c h a t i 
 
 
 
 *	0	M	/	>	&	>	(	.	M	= p a r y d n a m 
 
 
 
 *	0	M	/	>	*	(	M	(		= p a r y p a n n a %
 
 
 
 *	0	M	/	A	$	M	%	>	(	.	M	= p a r y u t t h n a m 
 
 
 
 *	0	M	/	A	&	8	M	$		= p a r y u d a s t a %
 
 
 
 *	0	M	/	A	&	>	8	*	M	0	$	?	7	G	'		= p a r y u d s a p r a t i ce d h a %
 
 
 
 *	0	M	/	A	*	8	M	%	>	(	.	M	,   *	0	M	/	5	8	M	%	>	(	.	M	= p a r y u p a s t h n a m ,   p a r y a v a s t h n a m 
 
 
 
 *	0	M	/	A	*	>	8	(	.	M	= p a r y u p s a n a m 
 
 
 
 *	0	M	/	A	*	>	8	(	.	M	= p a r y u p s a n a m 
 
 
 
 *	0	M	/	G	7	#	>	= p a r y e ca G
 
 
 
 *	0	M	5	= p a r v a 
 
 
 
 *	0	M	5	$		= p a r v a t a %
 
 
 
 *	0	M	5	$		(	M	&	0		= p a r v a t a k a n d a r a %
 
 
 
 *	0	M	5	$	.	*	M	/	8		M		.	>	(	K	  		M		$	?	= p a r v a t a m   a p y   a s a j j a m n o   g a c c h a t i 
 
 
 
 *	0	M	5	  ( *	0	M	5		) = p a r v a   ( p a r v a %) 
 
 
 
 *	0	M	7	(	M	.	'	M	/		$	K	  5	>	= p a r ca n m a d h y a g a t o   v 
 
 
 
 *	2		#	M	!		= p a l a g a G
a %
 
 
 
 *	2	.	G		.	M	= p a l a m   e k a m 
 
 
 
 *	2	>	#	M	!	A		= p a l G
u %
 
 
 
 *	2	?		K	'		  ( *	0	?		K	'		) = p a l i g o d h a %  ( p a r i g o d h a %) 
 
 
 
 *	6	A		= p a [u %
 
 
 
 *	6	A	*	$	?		= p a [u p a t i %
 
 
 
 *	6	M		>		M		M	0	.	#		= p a [c c c h r a m a Ga %
 
 
 
 *	6	M		>	$	M	*	>	&			= p a [c t p d a k a %
 
 
 
 *	6	M		?	.		= p a [c i m a %
 
 
 
 *	6	M		?	.		>	2		  ( *	6	M		?	.	8	>	2		) = p a [c i m a k l a %  ( p a [c i m a s l a %) 
 
 
 
 *	6	M		?	.	>	&	?		5	(	.	$	?	= p a [c i m d i g   a v a n a m a t i 
 
 
 
 *	6	M		?	.	>	&	?		A	(	M	(	.	$	?	= p a [c i m d i g   u n n a m a t i 
 
 
 
 *	6	M		?	.	G	  /	>	.	G	= p a [c i m e   y m e 
 
 
 
 *	6	M		?	.	K	$	M	$	0	>	= p a [c i m o t t a r 
 
 
 
 *	6	M	/			= p a [y a k a %
 
 
 
 *	>		6	A		B	2	?			= p C[u k kl i k a %
 
 
 
 *	>		8	A		B	2	.	M	  ( *	>		8	A		M		A	2	.	M	) = p Cs u k kl a m   ( p Cs u k k u l a m ) 
 
 
 
 *	>		M		&	6	?		.	M	= p  c a d a [i k a m 
 
 
 
 *	>		M		.	?		.	M	= p  c a m i k a m 
 
 
 
 *	>		M		?			= p  c i k a %
 
 
 
 *	>		(	.	M	= p ma n a m 
 
 
 
 *	>		*	>		?			  ( *	>		>	*		?		>	) = p ma p mi k a %  ( p mp a mi k ) 
 
 
 
 *	>		2	.	M	= p ma l a m 
 
 
 
 *	>	 	>		>	0	M	/		= p mh c r y a %
 
 
 
 *	>	#	?		= p Gi %
 
 
 
 *	>	#	?	(	?	= p Gi n i 
 
 
 
 *	>	#	M	!	0	-	?		M	7	A		= p G
a r a b h i k cu %
 
 
 
 *	>	#	M	!	0	.	M	= p G
a r a m 
 
 
 
 *	>	#	M	!	0	5	>	8	?	(	@	= p G
a r a v s i n +
 
 
 
 *	>	#	M	!	5	>		= p G
a v %
 
 
 
 *	>	#	M	!	A		.	M	,	2	6	?	2	>	$	2	.	M	= p G
u k a m b a l a [i l t a l a m 
 
 
 
 *	>	#	M	!	A	*	2	>	6		= p G
u p a l [a %
 
 
 
 *	>	#	M	!	A	0		K	  (	>		0	>		>	= p G
u r a k o   n g a r j 
 
 
 
 *	>	#	M	!	A	0	K			= p G
u r o g a %
 
 
 
 *	>	#	M	!	A	0	M	(	>		0	>		>	= p G
u r   n g a r j 
 
 
 
 *	>	$		@	  ( *	>	$		?	(	M	) = p t a k +  ( p t a k i n ) 
 
 
 
 *	>	$		M		2	?		= p t a  j a l i %
 
 
 
 *	>	$	M	0		>				= p t r a k ma k a C
 
 
 
 *	>	$	M	0	'	>	0	#	.	M	= p t r a d h r a Ga m 
 
 
 
 *	>	$	M	0	(	?		A	,	M		(	.	M	= p t r a n i k u b j a n a m 
 
 
 
 *	>	$	M	0	*	0	@	7	M		?		= p t r a p a r +cmi %
 
 
 
 *	>	$	M	0	*	K	#	?			= p t r a p o Gi k a %
 
 
 
 *	>	$	M	0	.	M	= p t r a m 
 
 
 
 *	>	$	M	0	5	6	M	/	>	*		.	M	= p t r a v a [y p a k a m 
 
 
 
 *	>	$	M	0	8			M		?	(		= p t r a s a Cj  i n a %
 
 
 
 *	>	$	M	0	8	M	%	*	?			= p t r a s t h a p i k a %
 
 
 
 *	>	$	M	0	@	= p t r +
 
 
 
 *	>	&		= p d a %
 
 
 
 *	>	&		= p d a %
 
 
 
 *	>	&		8	.	M	*	>	&	(		= p d a k a s a m p d a n a C
 
 
 
 *	>	&	$	2	.	M	= p d a t a l a m 
 
 
 
 *	>	&	'	>	5	(	?		>	= p d a d h v a n i k 
 
 
 
 *	>	&	,	(	M	'		= p d a b a n d h a %
 
 
 
 *	>	&	5	G	7	M		(	?		>	= p d a v e cma n i k 
 
 
 
 *	>	&	>	'	?	7	M	 	>	(	.	M	= p d d h i cmh n a m 
 
 
 
 *	>	&	>	-	0	#	.	M	= p d b h a r a Ga m 
 
 
 
 *	>	&	A		>	= p d u k 
 
 
 
 *	>	&	K	(		M	0	K	6		= p d o n a k r o [a %
 
 
 
 *	>	&	K	*			= p d o p a g a %
 
 
 
 *	>	(		  *	>	(	>	0	M	%	?	-	M	/		= p n a C  p n r t h i b h y a %
 
 
 
 *	>	(	.	M	= p n a m 
 
 
 
 *	>	(	@	/	5	>	0	?			= p n +y a v r i k a %
 
 
 
 *	>	(	@	/	8	M	%	>	2		.	M	= p n +y a s t h l a k a m 
 
 
 
 *	>	*	$	M	$	?		>	.   *	>	$	>	/	(	M	$	?		>	  ( *	>	/	$	M	$	?		>	.   *	>	$	5	(	M	$	?		>	) = p p a t t i k .   p t y a n t i k   ( p y a t t i k .   p t a v a n t i k ) 
 
 
 
 *	>	*	'	0	M	.		= p p a d h a r m a %
 
 
 
 *	>	*	'	0	M	.		= p p a d h a r m a %
 
 
 
 *	>	*	-	B	.	?		= p p a b h km i %
 
 
 
 *	>	*	.	?	$	M	0	$	>	= p p a m i t r a t 
 
 
 
 *	>	*	2		M	7	#	.	M	= p p a l a k ca Ga m 
 
 
 
 *	>	.	>	= p m 
 
 
 
 *	>	/	$	M	$	?		>		  ( *	>	/	(	M	$	?		.   *	>	*	$	M	$	?		>	.   *	>	*	(	M	$	?		>	.   *	>		?	$	M	$	?	/	>		>	.   *	>	$	/	(	M	$	?		>	.   *	M	0	>	/	6	M		?	$	M	$	?		>	) = p y a t t i k %  ( p y a n t i k a .   p p a t t i k .   p p a n t i k .   p c i t t i y k .   p t a y a n t i k .   p r y a [c i t t i k ) 
 
 
 
 *	>	/	8	.	M	= p y a s a m 
 
 
 
 *	>	/	A		= p y u %
 
 
 
 *	>	0		= p r a C
 
 
 
 *	>	0		*	0	M	/	G	#	= p r a Cp a r y e Ga 
 
 
 
 *	>	0		$		= p r a g a t a %
 
 
 
 *	>	0		(	M	.	?			= p r a j a n m i k a %
 
 
 
 *	>	0	&	.	M	= p r a d a m 
 
 
 
 *	>	0	.	M	= p r a m 
 
 
 
 *	>	0	6	M	5	'	?			= p r a [v a d h i k a %
 
 
 
 *	>	0	>	/	#	.	M	= p r y a Ga m 
 
 
 
 *	>	0	?	#	>	.	?			= p r i Gm i k a %
 
 
 
 *	>	0	?	'	M	5		?			= p r i d h v a j i k a %
 
 
 
 *	>	0	?	/	>	$	M	0		  ( *	>	0	?		>	$		) = p r i y t r a %  ( p r i j t a %) 
 
 
 
 *	>	0	?	8	.	(	M	$		  ( *	0	?	8	.	(	M	$		) = p r i s a m a n t a %  ( p a r i s a m a n t a %) 
 
 
 
 *	>	0	A	7		.	M	= p r u ca k a m 
 
 
 
 *	>	0	A	7		>	5	(	.	M	= p r u ca k v a n a m 
 
 
 
 *	>	0	A	7	M	/	>	$	M	*	M	0	$	?	5	?	0	$	?		= p r u cy t   p r a t i v i r a t i %
 
 
 
 *	>	0	M	#	5	>	8	@	  ( 5	0	M	#	5	>	6	@	.   5	>	0	M	#	5	>	6	@	) = p r Ga v s +  ( v a r Ga v [+.   v r Ga v [+) 
 
 
 
 *	>	0	M	%	?	5		= p r t h i v a %
 
 
 
 *	>	0	M	%	?	5	*	0	.	>	#	A		= p r t h i v a p a r a m Gu %
 
 
 
 *	>	0	M	6	M	5		= p r [v a %
 
 
 
 *	>	0	M	6	M	5	&	>	9		= p r [v a d h a %
 
 
 
 *	>	0	M	6	M	5	8	B	$	M	0		.	M	= p r [v a s kt r a k a m 
 
 
 
 *	>	0	M	6	M	5	?			= p r [v i k a %
 
 
 
 *	>	0	M	7	M	#	@	= p r cG+
 
 
 
 *	>	2	?	$	M	/	.	M	= p l i t y a m 
 
 
 
 *	>	2	@	= p l +
 
 
 
 *	>	2	G	5	$	5	C		M	7		= p l e v a t a v [k ca %
 
 
 
 *	>	6		M	0	9		= p [a g r a h a %
 
 
 
 *	>	6	A	*	$		= p [u p a t a %
 
 
 
 *	>	7	#	M	!	?			= p ca G
i k a %
 
 
 
 *	>	7	>	#	.	M	= p cGa m 
 
 
 
 *	>	7	@	= p c+
 
 
 
 *	?		M		2		= p i Eg a l a %
 
 
 
 *	?		M		2	.	M	= p i Eg a l a m 
 
 
 
 *	?		M		2	K	  (	>		0	>		>	= p i Eg a l o   n g a r j 
 
 
 
 *	?		M				  ( *	?		M		!		) = p i c c a ma %  ( p i c c h a 
a %) 
 
 
 
 *	?				= p i ma k a %
 
 
 
 *	?	 	0	@	= p i mh a r +
 
 
 
 *	?	#	M	!		0	M		B	0	5	C		M	7		= p i G
a k h a r j kr a v [k ca %
 
 
 
 *	?	#	M	!		M	0	>	9		= p i G
a g r h a %
 
 
 
 *	?	#	M	!	*	>	$		= p i G
a p t a %
 
 
 
 *	?	#	M	!	*	>	$	8		$	A	7	M			= p i G
a p t a s a Ct u cma %
 
 
 
 *	?	#	M	!	5	G	#	A		= p i G
a v e Gu %
 
 
 
 *	?	#	M	!	>	2	A		( *	?	#	M	!	2	A		) = p i G
l u %( p i G
a l u %) 
 
 
 
 *	?	#	M	!	K	&	>	(	.	M	  ( *	?	#	M	!	K	&	M	&	>	(	.	M	) = p i G
o d n a m   ( p i G
o d d n a m ) 
 
 
 
 *	?	$	>	  ( *	?	$	C	) = p i t   ( p i t [) 
 
 
 
 *	?	$	>	*	A	$	M	0	8	.	>		.		= p i t p u t r a s a m g a m a %
 
 
 
 *	?	$	>	  ,	K	'	?	8	$	M	$	M	5	>	(	>	.	M	= p i t   b o d h i s a t t v n m 
 
 
 
 *	?	$	>	.	9		= p i t m a h a %
 
 
 
 *	?	$	>	.	9	@	= p i t m a h +
 
 
 
 *	?	$	C		>	$		= p i t [g h t a %
 
 
 
 *	?	$	C		>	$			= p i t [g h t a k a %
 
 
 
 *	?	$	C	0		M	7	?	$	>	  ( *	@		?	0		M	7	?	$	>	) = p i t [r a k ci t   ( p +mi r a k ci t ) 
 
 
 
 *	?	$	C	8	M	5	8	>	  ( *	?	$	C	8	M	5	8	C	) = p i t [s v a s   ( p i t [s v a s [) 
 
 
 
 *	?	$	M	$		= p i t t a %
 
 
 
 *	?	$	M	$	.	M	= p i t t a m 
 
 
 
 *	?	(	>		@	= p i n k +
 
 
 
 *	?	*	>	8	>	= p i p s 
 
 
 
 *	?	*	>	8	?	$		= p i p s i t a %
 
 
 
 *	?	*	@	2	?		>	= p i p +l i k 
 
 
 
 *	?	*	@	2	?		K	$	M	8	0	#	.	M	= p i p +l i k o t s a r a Ga m 
 
 
 
 *	?	*	M	*	2	@	= p i p p a l +
 
 
 
 *	?	*	M	2	M	5	'	M	/	>	/	  ( 6	?	2	M	*	>	'	M	/	>	/		  *	?	2	M	*	>	) = p i p l v a d h y y a   ( [i l p d h y y a %  p i l p ) 
 
 
 
 *	?	6	>			= p i [c a %
 
 
 
 *	?	9	?	$	.	M	  ( 5	?	9	@	$	. 5	?	9	?	$	) = p i h i t a m   ( v i h +t a . v i h i t a ) 
 
 
 
 *	@	 		= p +mh a %
 
 
 
 *	@	 	8	0	M	*	?		= p +mh a s a r p i %
 
 
 
 *	@	 	?		>	= p +mh i k 
 
 
 
 *	@	 	?		>	= p +mh i k 
 
 
 
 *	@	!	/	$	?	= p +
a y a t i 
 
 
 
 *	@	$		C	$	M	8	M	(	>	/	$	(	.	M	= p +t a k [t s n y a t a n a m 
 
 
 
 *	@	$		M		5	?	5	0	M	#		= p +t a c c h a v i v a r Ga %
 
 
 
 *	@	$	.	M	= p +t a m 
 
 
 
 *	@	$	>	0	A	#		= p +t r u Ga %
 
 
 
 *	@	(	>	/	$		0	M	#		= p +n y a t a k a r Ga %
 
 
 
 *	@	/	B	7	.	M	= p +y kca m 
 
 
 
 *	@	2	A	*	$	?		.   		*	$	?		= p +l u p a t i %.   g a j a p a t i %
 
 
 
 *	A		M		8		= p u k k a s a %
 
 
 
 *	A	#	M	!	0	@		.	M	= p u G
a r +k a m 
 
 
 
 *	A	#	M	!	M	0	5	0	M	'	(	.	M	= p u G
r a v a r d h a n a m 
 
 
 
 *	A	#	M	/		M	0	?	/	>	5	8	M	$	B	(	?	= p u Gy a k r i y v a s t kn i 
 
 
 
 *	A	#	M	/	*	M	0	8	5	>		= p u Gy a p r a s a v %
 
 
 
 *	A	#	M	/	>	-	?	7	M	/	(	M	&		= p u Gy b h i cy a n d a %
 
 
 
 *	A	#	M	/	K	*			= p u Gy o p a g a %
 
 
 
 *	A	$	M	$	2	?		= p u t t a l i %
 
 
 
 *	A	$	M	0		= p u t r a %
 
 
 
 *	A	&	M		2		= p u d g a l a %
 
 
 
 *	A	&	M		2		2	M	*		= p u d g a l a k a l p a %
 
 
 
 *	A	&	M		2	>	(	M	$	0	>	-	?	*	M	0	>	/		= p u d g a l n t a r b h i p r y a %
 
 
 
 *	A	&	M		2	G	  5	>	  .	>	  *	M	0	.	>	#	.	A	&	M		C	9	M	#	>	$	A	= p u d g a l e   v   m   p r a m Ga m   u d g [h Gt u 
 
 
 
 *	A	(	0	*	M	/	>		$	M	/	= p u n a r   a p y g a t y a 
 
 
 
 *	A	(	0	7	M		L	  &	A			$	>		= p u n a r   a cma u   d u %k h a t %
 
 
 
 *	A	(	0	A		M	$	&	K	7		9	>	= p u n a r u k t a d o ca j a h 
 
 
 
 *	A	(	0	G	5	  8	M	.	?	$	.		0	K	$	M	= p u n a r   e v a   s m i t a m   a k a r o t 
 
 
 
 *	A	(	0	M	5	8	A		= p u n a r v a s u %
 
 
 
 *	A	(	0	M	5	8	A		= p u n a r v a s u %
 
 
 
 *	A	(	M	(	>			  ( *	A	(	M	(			) = p u n n g a %  ( p u n n a g a %) 
 
 
 
 *	A	.	>	(	M	= p u m n 
 
 
 
 *	A	0		&	0		= p u r a Cd a r a %
 
 
 
 *	A	0		8	0		= p u r a %s a r a %
 
 
 
 *	A	0	.	M	= p u r a m 
 
 
 
 *	A	0	8	M		C	$		= p u r a s k [t a %
 
 
 
 *	A	0	>		2	M	*		= p u r k a l p a %
 
 
 
 *	A	0	>	#	&	M	5	?	$	@	/	>	  ( *	B	0	>	(	'	?	$	@	/	>	) = p u r Ga d v i t +y   ( p kr n a d h i t +y ) 
 
 
 
 *	A	0	>	#	.	M	= p u r Ga m 
 
 
 
 *	A	0	>	#	.	M	= p u r Ga m 
 
 
 
 *	A	0	A	7		= p u r u ca %
 
 
 
 *	A	0	A	7		= p u r u ca %
 
 
 
 *	A	0	A	7		>	0	+	2	.	M	= p u r u ca k r a p h a l a m 
 
 
 
 *	A	0	A	7	&	.	M	/	8	>	0	%	?		= p u r u ca d a m y a s r a t h i %
 
 
 
 *	A	0	A	7	*	A		M		5		= p u r u ca p u Eg a v a %
 
 
 
 *	A	0	A	7	.	G	'	/		M			= p u r u ca m e d h a y a j  a %
 
 
 
 *	A	0	A	7	5	C	7	-		= p u r u ca v [ca b h a %
 
 
 
 *	A	0	A	7	>	(	A		C	$	?	8	M	$	M	0	@	= p u r u cn u k [t i s t r +
 
 
 
 *	A	0	A	7	G	(	M	&	M	0	?	/	.	M	= p u r u ce n d r i y a m 
 
 
 
 *	A	0	K	9	?	$		= p u r o h i t a %
 
 
 
 *	A	2	?	(	.	M	= p u l i n a m 
 
 
 
 *	A	2	?	(	.	M	= p u l i n a m 
 
 
 
 *	A	2	?	(	M	&		= p u l i n d a %
 
 
 
 *	A	7	M		0	?	#	@	= p u ck a r i G+
 
 
 
 *	A	7	M		2	.	M	= p u ck a l a m 
 
 
 
 *	A	7	M	*		>	8	@	8	.	M	= p u cp a k s +s a m 
 
 
 
 *	A	7	M	*		A	#	(	>	.	>	(	?	= p u cp a g u Ga n m n i 
 
 
 
 *	A	7	M	*	&	M	0	A	.		A	8	A	.	?	$	.	A		A			= p u cp a d r u m a k u s u m i t a m u k u ma %
 
 
 
 *	A	7	M	*	(	>	.	>	(	?	= p u cp a n m n i 
 
 
 
 *	A	7	M	*	*	A		.	M	= p u cp a p u ma m 
 
 
 
 *	A	7	M	*	.	B	2	>	&	?	(	>	.	>	(	?	= p u cp a m kl d i n m n i 
 
 
 
 *	A	7	M	*	.	M	= p u cp a m 
 
 
 
 *	A	7	M	*	0	>			= p u cp a r g a %
 
 
 
 *	A	7	M	*	5	C		M	7		= p u cp a v [k ca %
 
 
 
 *	A	7	M	*	>	-	?		@	0	M	#		= p u cp b h i k +r Ga %
 
 
 
 *	A	7	M	*	>	-	M	/	5		@	0	M	#	.	M	= p u cp b h y a v a k +r Ga m 
 
 
 
 *	A	7	M	/	9	M	= p u cy a h 
 
 
 
 *	B			  ( /	B			) = p kg a %  ( y kg a %) 
 
 
 
 *	B		+	2	.	M	= p kg a p h a l a m 
 
 
 
 *	B		(	>	= p kj a n 
 
 
 
 *	B		(	>	= p kj a n 
 
 
 
 *	B		>	*	0	?	7	M		>	0	>		= p kj p a r i ck r %
 
 
 
 *	B		M	/	*	B		?	$	.	M	= p kj y a p kj i t a m 
 
 
 
 *	B	$	(		= p kt a n a %
 
 
 
 *	B	$	?			  	>	.	>		= p kt i k a %  k m %
 
 
 
 *	B	$	?	,	@		.	M	= p kt i b +j a m 
 
 
 
 *	B	$	?	.	A		M	$	-	H	7		M	/	.	M	= p kt i m u k t a b h a i ca j y a m 
 
 
 
 *	B	/	.	M	= p ky a m 
 
 
 
 *	B	0	#		  	>	6	M	/	*		= p kr a Ga %  k [y a p a %
 
 
 
 *	B	0	M	#	$	M	5	.	M	= p kr Ga t v a m 
 
 
 
 *	B	0	M	#	.	H	$	M	0	>	/	#	@	*	A	$	M	0		= p kr Ga m a i t r y a G+p u t r a %
 
 
 
 *	B	0	M	#	>	9	A	$	?		= p kr Gh u t i %
 
 
 
 *	B	0	M	5			.		= p kr v a Cg a m a %
 
 
 
 *	B	0	M	5		>	2		= p kr v a k l a %
 
 
 
 *	B	0	M	5		>	2	-	5		= p kr v a k l a b h a v a %
 
 
 
 *	B	0	M	5		K		?		= p kr v a k o mi %
 
 
 
 *	B	0	M	5		0	.		= p kr v a c a r a m a %
 
 
 
 *	B	0	M	5		?	(	>	'	M	/	A	7	?	$	.	M	= p kr v a j i n d h y u ci t a m 
 
 
 
 *	B	0	M	5	&		M	7	?	#	>	= p kr v a d a k ci G
 
 
 
 *	B	0	M	5	(	?	5	>	8	>	(	A	8	M	.	C	$	?		M		>	(	,	2	.	M	= p kr v a n i v s n u s m [t i j  n a b a l a m 
 
 
 
 *	B	0	M	5	(	?	5	>	8	>	(	A	8	M	.	C	$	?		M		>	(	.	M	= p kr v a n i v s n u s m [t i j  n a m 
 
 
 
 *	B	0	M	5	*		M	7		= p kr v a p a k ca %
 
 
 
 *	B	0	M	5	*	>	&			= p kr v a p d a k a %
 
 
 
 *	B	0	M	5	+	2	M		A	(	@	= p kr v a p h a l g u n +
 
 
 
 *	B	0	M	5	-	&	M	0	*	&	>	= p kr v a b h a d r a p a d 
 
 
 
 *	B	0	M	5	0	>	$	M	0		= p kr v a r t r a %
 
 
 
 *	B	0	M	5	5	$	M	= p kr v a v a t 
 
 
 
 *	B	0	M	5	5	?	&	G	9		= p kr v a v i d e h a %
 
 
 
 *	B	0	M	5	6	H	2	>		= p kr v a [a i l %
 
 
 
 *	B	0	M	5	>	= p kr v 
 
 
 
 *	B	0	M	5	>	&	?		5	(	.	$	?	= p kr v d i g   a v a n a m a t i 
 
 
 
 *	B	0	M	5	>	&	?		M	  		(	M	(	.	$	?	= p kr v d i g   u n n a m a t i 
 
 
 
 *	B	0	M	5	>	(	M	$		= p kr v n t a %
 
 
 
 *	B	0	M	5	>	-	?	2	>	*	@	  ( *	B	0	M	5	>	-	?	2	>	*	?	(	M	) = p kr v b h i l p +  ( p kr v b h i l p i n ) 
 
 
 
 *	B	0	M	5	>	7	>	"	>	= p kr v c
h 
 
 
 
 *	B	0	M	5	>	9	M	#		= p kr v h Ga %
 
 
 
 *	B	0	M	5	?		>		= p kr v i k %
 
 
 
 *	B	0	M	5	L	*	'	M	/	>	/	(	>	.	>	(	?	= p kr v a u p a d h y y a n m n i 
 
 
 
 *	B	2	>	= p kl 
 
 
 
 *	C		M			  ( ,	M	0	?		M			) = p [Eg a %  ( b r i Eg a %) 
 
 
 
 *	C	%		M	$	M	5	.	M	= p [t h a k t v a m 
 
 
 
 *	C	%		M		(		= p [t h a g j a n a %
 
 
 
 *	C	%	?	5	@				= p [t h i v +o j a %
 
 
 
 *	C	%	?	5	@		C	$	M	8	M	(	>	.	?	$	M	/	G		G	  8			>	(	$	G	  	$	M	/	B	0	M	'	M	5	.	'	8	M	$	?	0	M	/		&	M	5	/	.	*	M	0	.	>	#	.	M	= p [t h i v +k [t s n m   i t y e k e   s a Cj n a t e   i t y kr d h v a m   a d h a s   t i r y a g   a d v a y a m   a p r a m Ga m 
 
 
 
 *	C	%	?	5	@		C	$	M	8	M	(	>	/	$	(	.	M	= p [t h i v +k [t s n y a t a n a m 
 
 
 
 *	C	%	?	5	@	'	>	$	A		= p [t h i v +d h t u %
 
 
 
 *	C	%	?	5	@	*	0	M	5				  ( *	C	%	?	5	@	*	0	M	5	*	M	0	*	*	0	M	/	) = p [t h i v +p a r v a ma k a %  ( p [t h i v +p a r v a p r a p a p a r y a ) 
 
 
 
 *	C	%	?	5	@	.	#	M	!		= p [t h i v +m a G
a %
 
 
 
 *	C	%	?	5	@	0	8		= p [t h i v +r a s a %
 
 
 
 *	C	%	?	5	M	/	>	.	*	$	(	>	/	= p [t h i v y m   a p a t a n y a 
 
 
 
 *	C	%	?	5	M	/	>	.	A	(	M	.		M		(	(	?	.		M		(		  	0	K	$	?	,   $	&	M	/	%	>	*	?	  (	>	.	K	&		G	= p [t h i v y m   u n m a j j a n a n i m a j j a n a C  k a r o t i ,   t a d y a t h p i   n m o d a k e 
 
 
 
 *	C	%	A		= p [t h u %
 
 
 
 *	C	%	A		>	0	A	.	#	M	!	2		>	$	M	0		= p [t h u c r u m a G
a l a g t r a %
 
 
 
 *	C	%	A	*	M	0		M			= p [t h u p r a j  a %
 
 
 
 *	C	%	A	2	2	>			= p [t h u l a l ma %
 
 
 
 *	C	7	M	 		= p [cmh a C
 
 
 
 *	C	7	M	 	.	M	= p [cmh a m 
 
 
 
 *	C	7	M	 	2	,	M	'		= p [cmh a l a b d h a %
 
 
 
 *	C	7	M	 	5		6		= p [cmh a v a C[a %
 
 
 
 *	C	7	M	%	@	-	5	$	?	= p [ct h +b h a v a t i 
 
 
 
 *	G			= p e j a %
 
 
 
 *	G	/		= p e y a %
 
 
 
 *	G	/	>	2	.	M	= p e y l a m 
 
 
 
 *	G	2		= p e l a %
 
 
 
 *	G	2	A		= p e l u %
 
 
 
 *	G	6	2		  ( *	H	8	2		) = p e [a l a %  ( p a i s a l a %) 
 
 
 
 *	G	6	@	= p e [+
 
 
 
 *	H	#	M	!	*	>	$	?			= p a i G
a p t i k a %
 
 
 
 *	H	2	K	$	M	$		.	M	  ( 5	H	2	H	$	?		.	M	) = p a i l o t t a k a m   ( v a i l a i t i k a m ) 
 
 
 
 *	H	6	>		?			= p a i [c i k a %
 
 
 
 *	H	6	A	(	M	/	>	$	M	*	M	0	$	?	5	?	0	$	?		= p a i [u n y t   p r a t i v i r a t i %
 
 
 
 *	K	$	2			= p o t a l a k a %
 
 
 
 *	K	.	.	M	= p o m a m 
 
 
 
 *	K	7		= p o ca %
 
 
 
 *	K	7	'		= p o ca d h a %
 
 
 
 *	K	7	'	5	8	M	$	A	= p o ca d h a v a s t u 
 
 
 
 *	K	7	'	8	M	%	>	*	(	.	M	= p o ca d h a s t h p a n a m 
 
 
 
 *	K	7	'	?			= p o ca d h i k a %
 
 
 
 *	K	9	2	.	M	.   *	K	*	M	+	2	.	M	= p o h a l a m .   p o p p h a l a m 
 
 
 
 *	L	0	5	M	/	5	9	>	0	?			= p a u r a v y a v a h r i k a %
 
 
 
 *	L	0	@	8	>	$	M		%	M	/	.	M	  ( *	L	0	?	8	>	$	M		%	M	/	.	M	.   *	L		@	8	>	$	M		%	M	/	.	M	) = p a u r +s t k a t h y a m   ( p a u r i s t k a t h y a m .   p a u m+s t k a t h y a m ) 
 
 
 
 *	L	0	A	7	M	/		= p a u r u cy a %
 
 
 
 *	L	0	M	5	>	*	0	M	/	.	M	  ( *	K	0	M	5	>	*	0	M	/	.	M	) = p a u r v p a r y a m   ( p o r v p a r y a m ) 
 
 
 
 *	L	7		= p a u ca %
 
 
 
 *	L	7	M		?		.	M	= p a u cmi k a m 
 
 
 
 *	M	0				= p r a k a c a %
 
 
 
 *	M	0				= p r a k a ma %
 
 
 
 *	M	0		.	M	*	?	$		= p r a k a m p i t a %
 
 
 
 *	M	0		0	#	*	>	&		= p r a k a r a Ga p d a %
 
 
 
 *	M	0		0	#	.	M	= p r a k a r a Ga m 
 
 
 
 *	M	0		>	0		= p r a k r a %
 
 
 
 *	M	0		>	6	(	>	= p r a k [a n 
 
 
 
 *	M	0		@	0	M	#		= p r a k +r Ga %
 
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 *	M	0		@	0	M	#	.	M	= p r a k +r Ga m 
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 *	M	0		C	$	?		= p r a k [t i %
 
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 *	M	0		C	$	?	0	M	.	>	$		M		&	>	0	?		>	= p r a k [t i r   m t a Eg a d r i k 
 
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 *	M	0		C	$	?	6	B	(	M	/	$	>	= p r a k [t i [kn y a t 
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 *	M	0		C	$	?	8	M	%		= p r a k [t i s t h a %
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 *	M	0		C	7	M			= p r a k [cma %
 
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 *	M	0		K	*		= p r a k o p a %
 
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 *	M	0		M	0	?	/	>	= p r a k r i y 
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 *	M	0		M	7	A	-	?	$		= p r a k cu b h i t a %
 
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 *	M	0		M	7	G	*		= p r a k ce p a %
 
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 *	M	0		M	7	M	5	G	!	(	.	M	( *	M	0		M	7	>	-	(	.	M	.   *	M	0		A	5	G	!	(	.	M	.   *	M	0		M	7	M	5	>	-	(	.	M	.   *	M	0		M	7	M	5	H	-	(	.	M	) = p r a k cv e 
a n a m ( p r a k cb h a n a m .   p r a k u v e 
a n a m .   p r a k cv b h a n a m .   p r a k cv a i b h a n a m ) 
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 *	M	0		M	7	M	5	G	!	?	$	6	,	M	&		= p r a k cv e 
i t a [a b d a %
 
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 *	M	0		0	M		?	$		= p r a g a r j i t a %
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 *	M	0		2	M	-	'	>	0	M	7	M		M	/	.	M	= p r a g a l b h a d h r cmy a m 
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 *	M	0		A	#		= p r a g u Ga %
 
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 *	M	0		A	#	@	  	0	#	.	M	= p r a g u G+  k a r a Ga m 
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 *	M	0		C	9	@	$	>		M		2	?		= p r a g [h +t  j a l i %
 
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 *	M	0		0	$	?	  ( *	M	0		M		0	$	?	) = p r a g h a r a t i   ( p r a g g h a r a t i ) 
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 *	M	0		2	?	$		= p r a c a l i t a %
 
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 *	M	0		M		?	(	M	(	K	  	M	0	(	M	%	H		= p r a c c h i n n o   g r a n t h a i %
 
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 *	M	0		>	*	$	?		= p r a j p a t i %
 
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 *	M	0		M		>	= p r a j  
 
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 *	M	0		M		>	&	L	0	M	,	2	M	/	.	M	= p r a j  d a u r b a l y a m 
 
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 *	M	0		M		>	'	(	.	M	= p r a j  d h a n a m 
 
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 *	M	0		M		>	'	?	7	M	 	>	(	.	M	= p r a j  d h i cmh n a m 
 
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 *	M	0		M		>	*	(	.	M	= p r a j  p a n a m 
 
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 *	M	0		M		>	*	>	0	.	?	$	>	= p r a j  p r a m i t 
 
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 *	M	0		M		>	*	>	0	.	?	$	>	*		M		6	$	?		>	= p r a j  p r a m i t p a  c a [a t i k 
 
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 *	M	0		M		>	*	>	0	.	?	$	>	*	M	0	$	?	5	0	M	#	?			= p r a j  p r a m i t p r a t i v a r Gi k a %
 
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 *	M	0		M		>	*	M	$	?		= p r a j  p t i %
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 *	M	0		M		>	*	M	$	?		= p r a j  p t i %
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 *	M	0		M		>	*	M	$	?	5	>	&	?	(		= p r a j  p t i v d i n a %
 
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 *	M	0		M		>	*	M	$	?	6	>	8	M	$	M	0	.	M	= p r a j  p t i [s t r a m 
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 *	M	0		M		>	*	M	0	&	@	*	K	  (	>	.	  8	.	>	'	?		= p r a j  p r a d +p o   n m a   s a m d h i %
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 *	M	0		M		>	,	2	.	M	= p r a j  b a l a m 
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 *	M	0		M		>	,	2	.	M	= p r a j  b a l a m 
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 *	M	0		M		>	0	$	M	(	8	.	(	M	5	>		$		= p r a j  r a t n a s a m a n v g a t a %
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 *	M	0		M		>	5	>	(	M	= p r a j  v n 
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 *	M	0		M		>	5	?	.	A		M	$		= p r a j  v i m u k t a %
 
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 *	M	0		M		>	8	M		(	M	'		= p r a j  s k a n d h a %
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 *	M	0		M		G	(	M	&	M	0	?	/	.	M	= p r a j  e n d r i y a m 
 
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 *	M	0		M		G	(	M	&	M	0	?	/	.	M	= p r a j  e n d r i y a m 
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 *	M	0		M	5	0		= p r a j v a r a %
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 *	M	0	#	$	*	M	0	$	M	/	G		8	$	M	/		= p r a Ga t a p r a t y e k a s a t y a %
 
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 *	M	0	#	/		= p r a Ga y a %
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 *	M	0	#	/		= p r a Ga y a %
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 *	M	0	#	>	&		= p r a Gd a %
 
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 *	M	0	#	>	.		= p r a Gm a %
 
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 *	M	0	#	?	'	>	(	*	>	0	.	?	$	>	= p r a Gi d h n a p r a m i t 
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 *	M	0	#	?	'	>	(	,	2	.	M	= p r a Gi d h n a b a l a m 
 
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 *	M	0	#	?	'	>	(	5	6	?	$	>	= p r a Gi d h n a v a [i t 
 
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 *	M	0	#	?	'	?		M		>	(		= p r a Gi d h i j  n a %
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 *	M	0	#	?	*	$	M	/	= p r a Gi p a t y a 
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 *	M	0	#	@	$		= p r a G+t a %
 
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 *	M	0	#	@	$		= p r a G+t a %
 
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 *	M	0	#	@	$	'	>	$	A		.	M	= p r a G+t a d h t u k a m 
 
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 *	M	0	#	@	$	5	?		M		>	*	(	.	M	= p r a G+t a v i j  p a n a m 
 
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 *	M	0	#	G	$	>	= p r a Ge t 
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 *	M	0	$	$	*	>	#	?		= p r a t a t a p Gi %
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 *	M	0	$	?		>			M	7	?	$	5	M	/		= p r a t i k Ck ci t a v y a %
 
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 *	M	0	$	?		A	,	M		?	$		= p r a t i k u b j i t a %
 
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 *	M	0	$	?		B	2		= p r a t i k kl a %
 
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 *	M	0	$	?		B	2	$	>	= p r a t i k kl a t 
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 *	M	0	$	?		C	$	?		= p r a t i k [t i %
 
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 *	M	0	$	?		M	0	.	$	?	= p r a t i k r a m a t i 
 
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 *	M	0	$	?		M	0	>	(	M	$		= p r a t i k r n t a %
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 *	M	0	$	?		M	0	?	/	>	5	8	M	$	A	= p r a t i k r i y v a s t u 
 
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 *	M	0	$	?		M	0	A	7	M			  ( *	M	0	$	?		M	0	A	7	M	$	>	) = p r a t i k r u cma %  ( p r a t i k r u ct ) 
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 *	M	0	$	?		M	7	G	*		= p r a t i k ce p a %
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 *	M	0	$	?		M	7	G	*		= p r a t i k ce p a %
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 *	M	0	$	?		M	7	G	*	#	8	>	5	&	M	/		= p r a t i k ce p a Ga s v a d y a %
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 *	M	0	$	?		M	0	9		= p r a t i g r a h a %
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 *	M	0	$	?		M	0	9		= p r a t i g r a h a %
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 *	M	0	$	?		M	0	9		= p r a t i g r a h a %
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 *	M	0	$	?		M	0	9		= p r a t i g r a h a %
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 *	M	0	$	?		M	0	>	9			= p r a t i g r h a k a %
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 *	M	0	$	?			= p r a t i g h a %
 
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 *	M	0	$	?		M		(	M	(		2	M	/	>	#		  ( *	M	0	$	?		M		(	M	&		2	M	/	>	#		) = p r a t i c c h a n n a k a l y Ga %  ( p r a t i c c h a n d a k a l y Ga %) 
 
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 *	M	0	$	?		M		>	&	/	$	?	= p r a t i c c h d a y a t i 
 
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 *	M	0	$	?		M		>	= p r a t i j  
 
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 *	M	0	$	?		M		>		>	0			= p r a t i j  k r a k a %
 
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 *	M	0	$	?		M		>	-	?		M	7	A		= p r a t i j  b h i k cu %
 
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 *	M	0	$	?		M		K	$	M	$	0			= p r a t i j  o t t a r a k a %
 
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 *	M	0	$	?	$	>	2		.	M	= p r a t i t l a k a m 
 
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 *	M	0	$	?	$	?	7	M	 	(	M	  ( *	M	0	$	?	7	M	 	(	M	) = p r a t i t i cmh a n   ( p r a t i cmh a n ) 
 
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 *	M	0	$	?	&	G	6	(	@	/	>	(	?	= p r a t i d e [a n +y n i 
 
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 *	M	0	$	?	(	?	/	.		= p r a t i n i y a m a %
 
 
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 *	M	0	$	?	(	?	5	>	8	(	.	M	= p r a t i n i v s a n a m 
 
 
 
 *	M	0	$	?	(	?	8	0	M			  ( *	M	0	$	?	(	?		8	0	M			) = p r a t i n i s a r g a %  ( p r a t i n i %s a r g a %) 
 
 
 
 *	M	0	$	?	(	?	8	C		$	?	= p r a t i n i s [j a t i 
 
 
 
 *	M	0	$	?	(	?	8	C		M	/	= p r a t i n i s [j y a 
 
 
 
 *	M	0	$	?	(	?	8	M	0		M	7	M	/	$	?	  ( *	M	0	$	?	(	?	8	M	0		M	7	$	?	) = p r a t i n i s r a k cy a t i   ( p r a t i n i s r a k ca t i ) 
 
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 *	M	0	$	?	*		M	7	>	-	?	8		'	?		= p r a t i p a k cb h i s a Cd h i %
 
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 
 *	M	0	$	?	*	$	M	$	?		= p r a t i p a t t i %
 
 
 
 *	M	0	$	?	*	$	M	$	?	8	.	M	*	$	M	= p r a t i p a t t i s a m p a t 
 
 
 
 *	M	0	$	?	*	$	M	$	?	8	>	0		= p r a t i p a t t i s r a %
 
 
 
 *	M	0	$	?	*	(	M	(		= p r a t i p a n n a %
 
 
 
 *	M	0	$	?	*	>	&		.	M	= p r a t i p d a k a m 
 
 
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 *	M	0	$	?	*	>	&	/	$	?	= p r a t i p d a y a t i 
 
 
 
 *	M	0	$	?	*	>	&	M	/	.	M	= p r a t i p d y a m 
 
 
 
 *	M	0	$	?	*	M	0	>		>	0		  ( *	M	0	$	?	*	M	0	>		0		) = p r a t i p r k r a %  ( p r a t i p r k a r a %) 
 
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 
 *	M	0	$	?	,	&	M	'		= p r a t i b a d d h a %
 
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 
 *	M	0	$	?	,	(	M	'		= p r a t i b a n d h a %
 
 
 
 *	M	0	$	?	,	(	M	'		= p r a t i b a n d h a %
 
 
 
 *	M	0	$	?	,	2	K	  -	5	$	?	= p r a t i b a l o   b h a v a t i 
 
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 
 *	M	0	$	?	,	?	.	M	,	.	M	= p r a t i b i m b a m 
 
 
 
 *	M	0	$	?	-	>	(	*	M	0	$	?	8		5	?	$	M	= p r a t i b h n a p r a t i s a Cv i t 
 
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 *	M	0	$	?	-	>	8		= p r a t i b h s a %
 
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 
 *	M	0	$	?	-	B		  ( *	M	0	$	?	-	A	) = p r a t i b h k%  ( p r a t i b h u ) 
 
 
 
 *	M	0	$	?	.	(	M	$	M	0	/	?	$	5	M	/	.	M	= p r a t i m a n t r a y i t a v y a m 
 
 
 
 *	M	0	$	?	0	B	*		= p r a t i r kp a %
 
 
 
 *	M	0	$	?	0	B	*	&	G	6	5	>	8		= p r a t i r kp a d e [a v s a %
 
 
 
 *	M	0	$	?	0	B	*	H		= p r a t i r kp a i %
 
 
 
 *	M	0	$	?	0	B	*	K	  	K		0	G	#	= p r a t i r kp o   g o c a r e Ga 
 
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 *	M	0	$	?	2	,	M	'		= p r a t i l a b d h a %
 
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 
 *	M	0	$	?	2	K	.	= p r a t i l o m a 
 
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 
 *	M	0	$	?	2	K	.		= p r a t i l o m a %
 
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 
 *	M	0	$	?	5	8	M	$	A	= p r a t i v a s t u 
 
 
 
 *	M	0	$	?	5	9	(	.	M	= p r a t i v a h a n a m 
 
 
 
 *	M	0	$	?	5	>	#	?	  ( *	M	0	$	?	5	>	(	?	) = p r a t i v Gi   ( p r a t i v n i ) 
 
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 
 *	M	0	$	?	5	>	$		= p r a t i v t a %
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 *	M	0	$	?	5	>	&	@	= p r a t i v d +
 
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 
 *	M	0	$	?	5	>	&	M	/	8	?	&	M	'		= p r a t i v d y a s i d d h a %
 
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 
 *	M	0	$	?	5	?	'	>	(	.	M	= p r a t i v i d h n a m 
 
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 
 *	M	0	$	?	5	?	'	>	(	.	M	= p r a t i v i d h n a m 
 
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 *	M	0	$	?	5	?	(	?	8	C		$	?	= p r a t i v i n i s [j a t i 
 
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 *	M	0	$	?	5	?	7	.	M	= p r a t i v i ca m 
 
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 
 *	M	0	$	?	5	G	&	/	8	M	5	= p r a t i v e d a y a s v a 
 
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 
 *	M	0	$	?	6	,	M	&		= p r a t i [a b d a %
 
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 
 *	M	0	$	?	6	M	0	A	$	M		>	= p r a t i [r u t k 
 
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 
 *	M	0	$	?	7	M	 	>	*	/	$	?	= p r a t i cmh p a y a t i 
 
 
 
 *	M	0	$	?	7	M	 	?	$	K	=	$	@	(	>	(	>		$	*	M	0	$	M	/	A	$	M	*	(	M	(	>	(	>		  ,	A	&	M	'	>	(	>		  -		5	$	>		  	M		>	(	G	= p r a t i cmh i t o   ' t +n n g a t a p r a t y u t p a n n n C  b u d d h n C  b h a g a v a t C  j  n e 
 
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 
 *	M	0	$	?	8				M	7	?		>	= p r a t i s a Ck a k ci k 
 
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 *	M	0	$	?	8			M	/	>	(	?	0	K	'		= p r a t i s a Ck h y n i r o d h a %
 
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 
 *	M	0	$	?	8		&	'	>	$	?	  ( *	M	0	$	?	8		,	'	$	?	) = p r a t i s a Cd a d h t i   ( p r a t i s a Cb a d h a t i ) 
 
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 *	M	0	$	?	8		'	?		= p r a t i s a Cd h i %
 
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 *	M	0	$	?	8		'	?	,	(	M	'		= p r a t i s a Cd h i b a n d h a %
 
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 *	M	0	$	?	8		2	/	(		= p r a t i s a Cl a y a n a %
 
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 *	M	0	$	?	8		2	/	(	.	M	= p r a t i s a Cl a y a n a m 
 
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 *	M	0	$	?	8		5	?	(	M	(	?	6	M		/	>	5	$	>	0	>	= p r a t i s a Cv i n n i [c a y v a t r 
 
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 *	M	0	$	?	8		5	G	&	/	$	?	= p r a t i s a Cv e d a y a t i 
 
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 *	M	0	$	?	8		8	M	$	0	.	M	= p r a t i s a Cs t a r a m 
 
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 
 *	M	0	$	?	8		9	0	#	@	/	.	M	= p r a t i s a Ch a r a G+y a m 
 
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 
 *	M	0	$	?	8	M	0	K	$		= p r a t i s r o t a %
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 *	M	0	$	?	8	M	0	K	$	K		>	.	@	= p r a t i s r o t o g m +
 
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 *	M	0	$	?	9	$		?	$	M	$		= p r a t i h a t a c i t t a %
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 *	M	0	$	?	9	(	M	$	?	= p r a t i h a n t i 
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 *	M	0	$	?	9	>	0		= p r a t i h r a %
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 *	M	0	$	@		M	7	$	G	= p r a t +k ca t e 
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 *	M	0	$	@		M	7	.	>	#	8	M	$	?	7	M	 	$	?	  ( 	?	7	M	 	$	?	  *	M	0	$	@		M	7	.	>	(		) = p r a t +k ca m Ga s   t i cmh a t i   ( mi cmh a t i   p r a t +k ca m n a %) 
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 *	M	0	$	@	$		= p r a t +t a %
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 *	M	0	$	K	&		= p r a t o d a %
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 *	M	0	$	M	/		6		= p r a t y a C[a %
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 *	M	0	$	M	/		M	7	.	M	= p r a t y a k ca m 
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 *	M	0	$	M	/		M	0		= p r a t y a g r a %
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 *	M	0	$	M	/		M		.	M	= p r a t y a Eg a m 
 
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 *	M	0	$	M	/	(	@			= p r a t y a n +k a %
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 *	M	0	$	M	/	(	A	-	5	$	?	= p r a t y a n u b h a v a t i 
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 *	M	0	$	M	/	(	M	$		= p r a t y a n t a %
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 *	M	0	$	M	/	(	M	$		(	*	&	.	M	= p r a t y a n t a j a n a p a d a m 
 
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 *	M	0	$	M	/	(	M	$		>	(	*	&		  ( *	M	0	$	M	/	(	M	$		(	*	&	.	M	) = p r a t y a n t a j n a p a d a %  ( p r a t y a n t a j a n a p a d a m ) 
 
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 *	M	0	$	M	/	-	?		M		>	= p r a t y a b h i j  
 
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 *	M	0	$	M	/	.	?	$	M	0		= p r a t y a m i t r a %
 
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 *	M	0	$	M	/	/		= p r a t y a y a %
 
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 *	M	0	$	M	/	/	?	$		= p r a t y a y i t a %
 
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 *	M	0	$	M	/	0	M	%	?			= p r a t y a r t h i k a %
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 *	M	0	$	M	/	5	8	M	%	>	(	.	M	= p r a t y a v a s t h n a m 
 
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 *	M	0	$	M	/	5	G		M	7	#	>		M		>	(	.	M	= p r a t y a v e k ca Gj  n a m 
 
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 *	M	0	$	M	/	5	G		M	7	?	$	5	M	/	.	M	= p r a t y a v e k ci t a v y a m 
 
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 *	M	0	$	M	/	>		M	/	>	$	.	M	= p r a t y k h y t a m 
 
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 *	M	0	$	M	/	>		M	/	>	(	.	M	= p r a t y k h y n a m 
 
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 *	M	0	$	M	/	>		.	(	.	M	= p r a t y g a m a n a m 
 
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 *	M	0	$	M	/	>	$	M	.	5	G	&	(	@	/	K	  5	?		M		H		= p r a t y t m a v e d a n +y o   v i j  a i %
 
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 *	M	0	$	M	/	>	/	(	.	M	= p r a t y y a n a m 
 
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 *	M	0	$	M	/	>	/	(	>	0	M	%	.	M	= p r a t y y a n r t h a m 
 
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 *	M	0	$	M	/	>	2	@	"	.	M	= p r a t y l +
h a m 
 
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 *	M	0	$	M	/	>	8	$	M	$	?		= p r a t y s a t t i %
 
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 *	M	0	$	M	/	>	8	M	$	0	#	.	M	.   (	?	7	&	(	.	M	= p r a t y s t a r a Ga m .   n i ca d a n a m 
 
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 *	M	0	$	M	/	>	8	M	$	C	$	.	M	= p r a t y s t [t a m 
 
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 
 *	M	0	$	M	/	A		M		>	0		  ( *	M	0	$	M	/	A		M		>	0		) = p r a t y u c c r a %  ( p r a t y u c c h r a %) 
 
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 *	M	0	$	M	/	A		M		>	0	#	.	M	  ( *	M	0	$	M	/	A		M		>	0	#	.	M	) = p r a t y u c c r a Ga m   ( p r a t y u c c h r a Ga m ) 
 
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 *	M	0	$	M	/	A	$	M	%	>	(	.	M	= p r a t y u t t h n a m 
 
 
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 *	M	0	$	M	/	A	$	M	*	(	M	(		= p r a t y u t p a n n a %
 
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 *	M	0	$	M	/	A	$	M	*	(	M	(	&	A			.	>	/	$	M	/	>		  &	A			5	?	*	>		.	M	= p r a t y u t p a n n a d u %k h a m   y a t y C  d u %k h a v i p k a m 
 
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 *	M	0	$	M	/	A	$	M	*	(	M	(	&	A			.	>	/	$	M	/	>		  8	A		5	?	*	>		.	M	= p r a t y u t p a n n a d u %k h a m   y a t y C  s u k h a v i p k a m 
 
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 *	M	0	$	M	/	A	$	M	*	(	M	(	,	A	&	M	'	8		.	A		>	5	8	M	%	?	$		= p r a t y u t p a n n a b u d d h a s a Cm u k h v a s t h i t a %
 
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 *	M	0	$	M	/	A	$	M	*	(	M	(	8	A			.	>	/	$	M	/	>		  8	A		5	?	*	>		.	M	= p r a t y u t p a n n a s u %k h a m   y a t y C  s u k h a v i p k a m 
 
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 *	M	0	$	M	/	A	$	M	*	(	M	(	8	A		.	>	/	$	M	/	>		  &	A			5	?	*	>			= p r a t y u t p a n n a s u k h a m   y a t y C  d u %k h a v i p k a C
 
 
 
 *	M	0	$	M	/	A	$	M	*	(	M	(	G	=	'	M	5	(	M	/	8		M		.	*	M	0	$	?	9	$	.	M		M		>	(	&	0	M	6	(		  *	M	0	5	0	M	$	$	G	= p r a t y u t p a n n e   ' d h v a n y   a s a Eg a m   a p r a t i h a t a m   j  n a d a r [a n a C  p r a v a r t a t e 
 
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 
 *	M	0	$	M	/	A	&	>	5	C	$	M	$		= p r a t y u d v [t t a %
 
 
 
 *	M	0	$	M	/	A	&	>	9	0	#	.	M	= p r a t y u d h a r a Ga m 
 
 
 
 *	M	0	$	M	/	A	&	@	0	/	$	?	= p r a t y u d +r a y a t i 
 
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 *	M	0	$	M	/	A	&	M		.	(	.	M	= p r a t y u d g a m a n a m 
 
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 *	M	0	$	M	/	A	&	M		.	M	/	= p r a t y u d g a m y a 
 
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 
 *	M	0	$	M	/	A	&	M	/	>	(	.	M	= p r a t y u d y n a m 
 
 
 
 *	M	0	$	M	/	A	*		>	0	>		>			M	7	>		= p r a t y u p a k r k Ck c%
 
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 
 *	M	0	$	M	/	A	*	M	$	.	M	= p r a t y u p t a m 
 
 
 
 *	M	0	$	M	/	G		(	0			  ( 	$	M	/	G		(	0			) = p r a t y e k a n a r a k a %  ( a t y e k a n a r a k a %) 
 
 
 
 *	M	0	$	M	/	G		,	A	&	M	'	*	A	&	M		2	>		= p r a t y e k a b u d d h a p u d g a l %
 
 
 
 *	M	0	$	M	/	G		,	A	&	M	'	/	>	(	.	M	= p r a t y e k a b u d d h a y n a m 
 
 
 
 *	M	0	$	M	/	G		,	A	&	M	'	/	>	(	>	-	?	8	.	/		K	$	M	0		= p r a t y e k a b u d d h a y n b h i s a m a y a g o t r a %
 
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 *	M	0	$	M	/	G		.	M	= p r a t y e k a m 
 
 
 
 *	M	0	%	.		  &	6		.	M	= p r a t h a m a A  d a [a k a m 
 
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 *	M	0	%	.	*	A	0	A	7		= p r a t h a m a p u r u ca %
 
 
 
 *	M	0	%	.	*	M	0	9	0		= p r a t h a m a p r a h a r a %
 
 
 
 *	M	0	%	.	.	M	= p r a t h a m a m 
 
 
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 *	M	0	%	.	>	  	0	M	.	5	>		(	>	= p r a t h a m   k a r m a v c a n 
 
 
 
 *	M	0	%	.	G	  /	>	.	G	= p r a t h a m e   y m e 
 
 
 
 *	M	0	%	?	$		= p r a t h i t a %
 
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 *	M	0	&		M	7	?	#		M	0	>	9	@	= p r a d a k ci Ga g r h +
 
 
 
 *	M	0	&		M	7	?	#	*		M		?		>	= p r a d a k ci Ga p a mmi k 
 
 
 
 *	M	0	&		M	7	?	#	>	5	0	M	$		G	6		= p r a d a k ci Gv a r t a k e [a %
 
 
 
 *	M	0	&		M	7	?	#	>	5	0	M	$		>	.	@	= p r a d a k ci Gv a r t a g m +
 
 
 
 *	M	0	&		M	7	?	#	H		= p r a d a k ci Ga i %
 
 
 
 *	M	0	&		M	7	?	(	>	5	0	M	$	(	>	-	?		= p r a d a k ci n v a r t a n b h i %
 
 
 
 *	M	0	&	2	?	$		  ( *	M	0	&	>	2	?	$	>	) = p r a d a l i t a %  ( p r a d l i t ) 
 
 
 
 *	M	0	&	>	8		= p r a d s a %
 
 
 
 *	M	0	&	@	*		= p r a d +p a %
 
 
 
 *	M	0	&	@	*	6	0	#	'	M	5			= p r a d +p a [a r a Ga d h v a j a %
 
 
 
 *	M	0	&	@	*	M	$		= p r a d +p t a %
 
 
 
 *	M	0	&	G	6		>	0	@	  ( *	M	0	&	G	6		>	0	?	(	M	) = p r a d e [a k r +  ( p r a d e [a k r i n ) 
 
 
 
 *	M	0	&	G	6	0	>		(	>	.	>	(	?	= p r a d e [a r j a n m n i 
 
 
 
 *	M	0	&	G	7	M		>	= p r a d e cm
 
 
 
 *	M	0	'	>	(	.	M	= p r a d h n a m 
 
 
 
 *	M	0	'	>	(	.	M	= p r a d h n a m 
 
 
 
 *	M	0	'	>	(	9	G	$	A		= p r a d h n a h e t u %
 
 
 
 *	M	0	'	M	/	>	(	*	0		= p r a d h y n a p a r a %
 
 
 
 *	M	0	'	M	/	>	/	(	M	$		= p r a d h y y a n t a %
 
 
 
 *	M	0	'	M	5		8	>	-	>	5		= p r a d h v a Cs b h v a %
 
 
 
 *	M	0	*	$	?	$		= p r a p a t i t a %
 
 
 
 *	M	0	*	>	$		= p r a p t a %
 
 
 
 *	M	0	*	>	$		= p r a p t a %
 
 
 
 *	M	0	*	?	$	>	.	9		= p r a p i t m a h a %
 
 
 
 *	M	0	*	?	$	>	.	9	@	= p r a p i t m a h +
 
 
 
 *	M	0	,	(	M	'		= p r a b a n d h a %
 
 
 
 *	M	0	,	(	M	'	K	*	0	.		= p r a b a n d h o p a r a m a %
 
 
 
 *	M	0	-		M		A	0		= p r a b h a Eg u r a C
 
 
 
 *	M	0	-	5		= p r a b h a v a %
 
 
 
 *	M	0	-	>	= p r a b h 
 
 
 
 *	M	0	-	>		0	8	?	&	M	'	?		= p r a b h k a r a s i d d h i %
 
 
 
 *	M	0	-	>		0	@	= p r a b h k a r +
 
 
 
 *	M	0	-	>		0	K	  (	>	.	  8	.	>	'	?		= p r a b h k a r o   n m a   s a m d h i %
 
 
 
 *	M	0	-	>	*	0	M	/	>	/		= p r a b h p a r y y a %
 
 
 
 *	M	0	-	>	5		= p r a b h v a %
 
 
 
 *	M	0	-	>	5	(	>	= p r a b h v a n 
 
 
 
 *	M	0	-	>	5	/	(	M	$	?	= p r a b h v a y a n t i 
 
 
 
 *	M	0	-	>	5	?	$	.	M	= p r a b h v i t a m 
 
 
 
 *	M	0	-	>	5	M	/	$	G	= p r a b h v y a t e 
 
 
 
 *	M	0	-	>	8	M	5	0	>	= p r a b h s v a r 
 
 
 
 *	M	0	-	A		= p r a b h u %
 
 
 
 *	M	0	-	B	$	$	(	A		?	9	M	5		= p r a b h kt a t a n u j i h v a %
 
 
 
 *	M	0	-	B	$	'	(		= p r a b h kt a d h a n a %
 
 
 
 *	M	0	-	G	&		= p r a b h e d a %
 
 
 
 *	M	0	-	M	0	7	M			= p r a b h r a cma %
 
 
 
 *	M	0	.	%	(	.	M	= p r a m a t h a n a m 
 
 
 
 *	M	0	.	>	#	$	0	M		(	?	0	M		$	>	0	M	%	>		= p r a m Ga t a r k a n i r g a t r t h %
 
 
 
 *	M	0	.	>	#	.	M	= p r a m Ga m 
 
 
 
 *	M	0	.	>	$	M	0		  ( *	M	0	.	$	M	0		) = p r a m t r a %  ( p r a m a t r a %) 
 
 
 
 *	M	0	.	>	$	M	0	.	M	= p r a m t r a m 
 
 
 
 *	M	0	.	>	&		= p r a m d a %
 
 
 
 *	M	0	.	>	&		= p r a m d a %
 
 
 
 *	M	0	.	>	&		= p r a m d a %
 
 
 
 *	M	0	.	>	&	8	M	%	>	(	.	M	= p r a m d a s t h n a m 
 
 
 
 *	M	0	.	A	&	?	$		= p r a m u d i t a %
 
 
 
 *	M	0	.	A	&	?	$	*	M	0	2	.	M	,	8	A	(	/	(		= p r a m u d i t a p r a l a m b a s u n a y a n a %
 
 
 
 *	M	0	.	A	&	?	$	8	M	/	  *	M	0	@	$	?	0	M		>	/	$	G	= p r a m u d i t a s y a   p r +t i r   j y a t e 
 
 
 
 *	M	0	.	A	&	?	$	>	= p r a m u d i t 
 
 
 
 *	M	0	.	A	&	?	$	>	= p r a m u d i t 
 
 
 
 *	M	0	.	G	/	.	M	= p r a m e y a m 
 
 
 
 *	M	0	.	G	9		= p r a m e h a %
 
 
 
 *	M	0	.	K		M	7		K	  (	>		0	>		>	= p r a m o k ca k o   n g a r j 
 
 
 
 *	M	0	/		M		$	?	= p r a y a c c h a t i 
 
 
 
 *	M	0	/	$	M	(		= p r a y a t n a %
 
 
 
 *	M	0	/	$	M	(	>	(	M	$	0	@	/			= p r a y a t n n t a r +y a k a %
 
 
 
 *	M	0	/	$	M	/	$	G	  ( *	M	0		&	M	/	$	G	.   *	M	0	/	&	M	/	$	G	.   *	M	0	$	M	/	$	G	) = p r a y a t y a t e   ( p r a g a d y a t e .   p r a y a d y a t e .   p r a t y a t e ) 
 
 
 
 *	M	0	/	>	#	.	M	= p r a y Ga m 
 
 
 
 *	M	0	/	A		M	$		= p r a y u k t a %
 
 
 
 *	M	0	/	K			= p r a y o g a %
 
 
 
 *	M	0	/	K		,	2	.	M	= p r a y o g a b a l a m 
 
 
 
 *	M	0	0	#	?	$		= p r a r a Gi t a %
 
 
 
 *	M	0	0	B	*	#	>	= p r a r kp a G
 
 
 
 *	M	0	0	K	&	(	.	M	= p r a r o d a n a m 
 
 
 
 *	M	0	2	.	M	,	$	G	= p r a l a m b a t e 
 
 
 
 *	M	0	2	.	M	,	?	$	.	M	= p r a l a m b i t a m 
 
 
 
 *	M	0	2	G	*			  ( *	M	0	2	*			) = p r a l e p a k a %  ( p r a l a p a k a %) 
 
 
 
 *	M	0	5		(	.	M	= p r a v a c a n a m 
 
 
 
 *	M	0	5	#		= p r a v a Ga %
 
 
 
 *	M	0	5	0		= p r a v a r a %
 
 
 
 *	M	0	5	0		= p r a v a r a %
 
 
 
 *	M	0	5	0	.	M	= p r a v a r a m 
 
 
 
 *	M	0	5	0	M	$		.	M	= p r a v a r t a k a m 
 
 
 
 *	M	0	5	0	M	$	(	.	M	= p r a v a r t a n a m 
 
 
 
 *	M	0	5	>	!		= p r a v 
a %
 
 
 
 *	M	0	5	>	&		  ( *	M	0	5	&		) = p r a v d a %  ( p r a v a d a %) 
 
 
 
 *	M	0	5	>	0		.	M	  ( *	M	0	*	>	0		.	M	) = p r a v r a k a m   ( p r a p r a k a m ) 
 
 
 
 *	M	0	5	>	0	#	.	M	= p r a v r a Ga m 
 
 
 
 *	M	0	5	>	0	#	5	8	M	$	A	= p r a v r a Ga v a s t u 
 
 
 
 *	M	0	5	>	0	?			= p r a v r i k a %
 
 
 
 *	M	0	5	>	0	?	$	.	M	= p r a v r i t a m 
 
 
 
 *	M	0	5	>	0	?	$	>	0	M	%	>	$	?	8	G	5	>	= p r a v r i t r t h t i s e v 
 
 
 
 *	M	0	5	>	8	(	@	/	.	M	= p r a v s a n +y a m 
 
 
 
 *	M	0	5	>	8	/	G	$	M	  ( *	M	0	5	8	/	G	$	M	) = p r a v s a y e t   ( p r a v a s a y e t ) 
 
 
 
 *	M	0	5	>	9		= p r a v h a %
 
 
 
 *	M	0	5	?		9	M	/	= p r a v i j a h y a 
 
 
 
 *	M	0	5	?	5	G				= p r a v i v e k a j a %
 
 
 
 *	M	0	5	?	7	M			  8	M	*	0	M	6	8	M	5	@		C	$	L	= p r a v i cma %  s p a r [a s v +k [t a u 
 
 
 
 *	M	0	5	@	#		= p r a v +Ga %
 
 
 
 *	M	0	5	C	$	M	$	?		= p r a v [t t i %
 
 
 
 *	M	0	5	C	&	M	'		= p r a v [d d h a %
 
 
 
 *	M	0	5	G	'	?	$		= p r a v e d h i t a %
 
 
 
 *	M	0	5	M	0		?	$		= p r a v r a j i t a %
 
 
 
 *	M	0	5	M	0		M	/	>	5	8	M	$	A	= p r a v r a j y v a s t u 
 
 
 
 *	M	0	6		8	>	= p r a [a Cs 
 
 
 
 *	M	0	6		8	>	.   *	M	0	8		8	>	= p r a [a Cs .   p r a s a Cs 
 
 
 
 *	M	0	6		8	?	$		= p r a [a Cs i t a %
 
 
 
 *	M	0	6	 	$	>	= p r a [a mh a t 
 
 
 
 *	M	0	6	8	M	$		= p r a [a s t a %
 
 
 
 *	M	0	6	>		>	= p r a [k h 
 
 
 
 *	M	0	6	>	(	M	$	0	>	$	M	0	?		= p r a [n t a r t r i %
 
 
 
 *	M	0	6	>	(	M	$	5	?	(	?	6	M		/	*	M	0	>	$	?	9	>	0	M	/	(	?	0	M	&	G	6		= p r a [n t a v i n i [c a y a p r t i h r y a n i r d e [a %
 
 
 
 *	M	0	6	>	(	M	$	G	0	M	/	>	*	%	8		*	(	M	(		= p r a [n t e r y p a t h a s a Cp a n n a %
 
 
 
 *	M	0	6	>	8	M	$	>	= p r a [s t 
 
 
 
 *	M	0	6	?	7	M	/		= p r a [i cy a %
 
 
 
 *	M	0	6	M	(	(	?	0	M	#	/		= p r a [n a n i r Ga y a %
 
 
 
 *	M	0	7	M	 		= p r a cmh a %
 
 
 
 *	M	0	8		M			= p r a s a Eg a %
 
 
 
 *	M	0	8		M			  *	M	0	8		M	/	$	G	= p r a s a Eg a %  p r a s a j y a t e 
 
 
 
 *	M	0	8		M	/	  *	M	0	$	?	7	G	'		= p r a s a j y a   p r a t i ce d h a %
 
 
 
 *	M	0	8	(	M	(		= p r a s a n n a %
 
 
 
 *	M	0	8	-	.	M	= p r a s a b h a m 
 
 
 
 *	M	0	8	>	'	?	5	>	0	?			  ( *	M	0	>	8	>	&	?	5	>	0		) = p r a s d h i v r i k a %  ( p r s d i v r a k a ) 
 
 
 
 *	M	0	8	>	0		= p r a s r a %
 
 
 
 *	M	0	8	>	0	#	.	M	= p r a s r a Ga m 
 
 
 
 *	M	0	8	>	0	?	$		= p r a s r i t a %
 
 
 
 *	M	0	8	>	0	?	$		  ( *	M	0	8	0	?	$		) = p r a s r i t a %  ( p r a s a r i t a %) 
 
 
 
 *	M	0	8	?	&	M	'		= p r a s i d d h a %
 
 
 
 *	M	0	8	?	&	M	'	?		= p r a s i d d h i %
 
 
 
 *	M	0	8	A	$		= p r a s u t a %
 
 
 
 *	M	0	8	B	$		= p r a s kt a %
 
 
 
 *	M	0	8	C	$	>	= p r a s [t 
 
 
 
 *	M	0	8	G	(	.	M	= p r a s e n a m 
 
 
 
 *	M	0	8	M		(	M	&		  ( *	M	0	8	M		(	M	'		) = p r a s k a n d a %  ( p r a s k a n d h a %) 
 
 
 
 *	M	0	8	M		(	M	&	?	,	2	.	M	= p r a s k a n d i b a l a m 
 
 
 
 *	M	0	8	M		(	M	(		  ( *	M	0	8	M		(	M	'		.   *	M	0	8	M		(	M	$		) = p r a s k a n n a %  ( p r a s k a n d h a %.   p r a s k a n t a %) 
 
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 
 *	M	0	8	M	$	5		  ( *	M	0	8	M	$	>	5		) = p r a s t a v a %  ( p r a s t v a %) 
 
 
 
 *	M	0	8	M	%		= p r a s t h a %
 
 
 
 *	M	0	8	M	%	>	(	.	M	= p r a s t h n a m 
 
 
 
 *	M	0	8	M	%	>	*	(	.	M	= p r a s t h p a n a m 
 
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 
 *	M	0	8	M	%	>	*	/	$	?	= p r a s t h p a y a t i 
 
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 
 *	M	0	8	M	+	K				= p r a s p h o ma k a %
 
 
 
 *	M	0	8	M	+	K		(	.	M	  ( *	M	0	8	M	*	K		(	.	M	) = p r a s p h o ma n a m   ( p r a s p o ma n a m ) 
 
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 
 *	M	0	8	M	0	,	M	'		>	/		  8	A			  5	G	&	/	$	?	= p r a s r a b d h a k y a %  s u k h a C  v e d a y a t i 
 
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 *	M	0	8	M	0	,	M	'	?		= p r a s r a b d h i %
 
 
 
 *	M	0	8	M	0	,	M	'	?	8		,	K	'	M	/		M		.	M	  ( *	M	0	6	M	0	,	M	'	?	8		,	K	'	M	/		M		.	M	) = p r a s r a b d h i s a Cb o d h y a Eg a m   ( p r a [r a b d h i s a Cb o d h y a Eg a m ) 
 
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 
 *	M	0	8	M	0	-	M	/	  	>	/	8		8	M		>	0	>	(	>	6	M	5	8	(	M	*	M	0	8	M	0	-	M	/	  	>	/	8		8	M		>	0	>	(	>	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= p r a s r a b h y a   k y a s a Cs k r n   [v a s a n   p r a s r a b h y a   k y a s a Cs k r n   [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
 
 
 *	M	0	8	M	0	-	M	/	  	>	/	8		8	M		>	0	>	(	M	*	M	0	6	M	5	8	(	M	*	M	0	8	M	0	-	M	/	  	>	/	8		8	M		>	0	>	(	M	*	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= p r a s r a b h y a   k y a s a Cs k r n   p r a [v a s a n   p r a s r a b h y a   k y a s a Cs k r n   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
 
 
 *	M	0	8	M	0	-	M	/	  	?	$	M	$	8		8	M		>	0	>	(	>	6	M	5	8	(	M	*	M	0	8	M	0	-	M	/	  	?	$	M	$	8		8	M		>	0	>	(	>	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= p r a s r a b h y a   c i t t a s a Cs k r n   [v a s a n   p r a s r a b h y a   c i t t a s a Cs k r n   [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
 
 
 *	M	0	8	M	0	-	M	/	  	?	$	M	$	8		8	M		>	0	>	(	M	*	M	0	6	M	5	8	(	M	*	M	0	8	M	0	-	M	/	  	?	$	M	$	8		8	M		>	0	>	(	M	*	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= p r a s r a b h y a   c i t t a s a Cs k r n   p r a [v a s a n   p r a s r a b h y a   c i t t a s a Cs k r n   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 
 *	M	0	8	M	0	>	5	#		0	#	G	  *	M	0	8	M	0	>	5	(		0	#	8	M	/	  .	A		G	  5	0	M		K	.	>	0	M		G	  5	>	  ( *	M	0	8	M	0	>	5	#		0	#	G	  *	M	0	8	M	0	>	5	(		0	#	8	M	/	  .	A		G	  5	0	M		K	.	0	M		  *	>	) = p r a s r v a Ga k a r a Ge   p r a s r v a n a k a r a Ga s y a   m u k h e   v a r c o m r g e   v   ( p r a s r v a Ga k a r a Ge   p r a s r v a n a k a r a Ga s y a   m u k h e   v a r c o m a r g a   p ) 
 
 
 
 *	M	0	9	0		= p r a h a r a %
 
 
 
 *	M	0	9	0	#	.	M	= p r a h a r a Ga m 
 
 
 
 *	M	0	9	8	?	$	(	G	$	M	0		= p r a h a s i t a n e t r a %
 
 
 
 *	M	0	9	>	0	&	>	(	.	M	  ( *	M	0	9	0	&	>	(	.	M	) = p r a h r a d n a m   ( p r a h a r a d n a m ) 
 
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 *	M	0	9	G	2	?			= p r a h e l i k a %
 
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 
 *	M	0	9	M	2	>	&		= p r a h l d a %
 
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 
 *	M	0	>		>	.	M	/	.	M	= p r k m y a m 
 
 
 
 *	M	0	>		>	0		  ( 	M	0	>		>	0	) = p r k r a %  ( k r k r a ) 
 
 
 
 *	M	0	>		C	$		= p r k [t a %
 
 
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 *	M	0	>		C	$	.	M	= p r k [t a m 
 
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 
 *	M	0	>		C	$	9	8	M	$	?	,	2	.	M	= p r k [t a h a s t i b a l a m 
 
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 *	M	0	>		-	>	5		= p r g a b h v a %
 
 
 
 *	M	0	>		M	-	>	0		= p r g b h r a %
 
 
 
 *	M	0	>		M	-	>	0		  ( *	M	0	>	.	M	-	>	0		) = p r g b h r a %  ( p r m b h r a %) 
 
 
 
 *	M	0	>		M	-	>	0	G	#	  	>	/	G	(	  &	#	M	!	>	5	7	M		.	M	-		= p r g b h r e Ga   k y e n a   d a G
v a cma m b h a %
 
 
 
 *	M	0	>		M			= p r j  a %
 
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 
 *	M	0	>	#			= p r Ga k a %
 
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 *	M	0	>	#			>	$		= p r Ga k a j t a %
 
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 *	M	0	>	#	>	$	?	*	>	$	5	?	0	$	?		= p r Gt i p t a v i r a t i %
 
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 *	M	0	>	#	>	$	?	*	>	$	5	?	0	$	?		.   *	M	0	>	#	>	$	?		>	$	5	?	0	$	?		= p r Gt i p t a v i r a t i %.   p r Gt i g h t a v i r a t i %
 
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 *	M	0	>	#	?	-	B	$		= p r Gi b h kt a %
 
 
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 *	M	0	>	$	?		M	7	G	*	?		.	M	= p r t i k ce p i k a m 
 
 
 
 *	M	0	>	$	?	-	.	M	  ( *	M	0	$	?	-	.	M	) = p r t i b h a m   ( p r a t i b h a m ) 
 
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 *	M	0	>	$	?	.	K		M	7		= p r t i m o k ca %
 
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 *	M	0	>	&	>	$	M	= p r d t 
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 *	M	0	>	&	G	6	?		/	>	(	.	M	= p r d e [i k a y n a m 
 
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 *	M	0	>	(	M	$		= p r n t a %
 
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 *	M	0	>	(	M	$		K		?			  '	M	/	>	(	.	M	= p r n t a k o mi k a C  d h y n a m 
 
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 *	M	0	>	(	M	$	5	(	*	M	0	8	M	%	>	= p r n t a v a n a p r a s t h 
 
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 *	M	0	>	(	M	$	6	/	M	/	>	8	(		  ( *	M	0	>	(	M	$		6	/	M	/	>	8	(		) = p r n t a [a y y s a n a C  ( p r n t a C[a y y s a n a C) 
 
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 *	M	0	>	*	M	$		= p r p t a %
 
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 *	M	0	>	*	M	$	?		= p r p t i %
 
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 *	M	0	>	*	M	$	?		= p r p t i %
 
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 *	M	0	>	*	M	$	M	/	(	A	7		M			= p r p t y a n u ca Eg a %
 
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 
 *	M	0	>	.	>	#	?		>	  8	9	>	/		>		= p r m Gi k   s a h y a k %
 
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 *	M	0	>	.	K	&	M	/	.	M	= p r m o d y a m 
 
 
 
 *	M	0	>	/	6	M		?	$	M	$	?			= p r y a [c i t t i k a %
 
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 *	M	0	>	/	K		?			= p r y o g i k a %
 
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 *	M	0	>	/	K		?		@	= p r y o g i k +
 
 
 
 *	M	0	>	5	>	0		= p r v r a %
 
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 *	M	0	>	8		= p r s a %
 
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 
 *	M	0	>	8	>	&		= p r s d a %
 
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 *	M	0	>	8	>	&	?			= p r s d i k a %
 
 
 
 *	M	0	>	8	>	&	?			  ( *	M	0	8	>	&	?			) = p r s d i k a %  ( p r a s d i k a %) 
 
 
 
 *	M	0	>	8	?			= p r s i k a %
 
 
 
 *	M	0	>	9	5	(	@	/		= p r h a v a n +y a %
 
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 
 *	M	0	?	/		= p r i y a %
 
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 
 *	M	0	?	/		M		A		= p r i y a Eg u %
 
 
 
 *	M	0	?	/		M		A		  ( *	M	0	?	/		A	) = p r i y a Eg u %  ( p r i y a g u ) 
 
 
 
 *	M	0	?	/	5	>	&	?	$	>	= p r i y a v d i t 
 
 
 
 *	M	0	?	/	5	?	*	M	0	/	K		&	A			.	M	= p r i y a v i p r a y o g a d u %k h a m 
 
 
 
 *	M	0	@	$	?	*	M	0	$	?	8		5	G	&	M	/	  *	M	0	6	M	5	8	(	M	*	M	0	@	$	?	*	M	0	$	?	8		5	G	&	@	  *	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= p r +t i p r a t i s a Cv e d y a   p r a [v a s a n   p r +t i p r a t i s a Cv e d +  p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
 
 
 *	M	0	@	$	?	*	M	0	$	?	8		5	G	&	M	/	>	6	M	5	8	(	M	*	M	0	@	$	?	*	M	0	$	?	8		5	G	&	M	/	>	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= p r +t i p r a t i s a Cv e d y [v a s a n   p r +t i p r a t i s a Cv e d y [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
 
 
 *	M	0	@	$	?	.	(	8		  	>	/		  *	M	0	8	M	0	-	M	/	$	G	= p r +t i m a n a s a %  k y a %  p r a s r a b h y a t e 
 
 
 
 *	M	0	@	$	?	8		,	K	'	M	/		M		.	M	= p r +t i s a Cb o d h y a Eg a m 
 
 
 
 *	M	0	@	$	?	8	A			(	(	@	= p r +t i s u k h a j a n a n +
 
 
 
 *	M	0	@	$	?	8	L	.	(	8	M	/		>	$		= p r +t i s a u m a n a s y a j t a %
 
 
 
 *	M	0	G		M	7	$	G	= p r e k ca t e 
 
 
 
 *	M	0	G		M	7	(	M	$	G	  8	M	.	= p r e k ca n t e   s m a 
 
 
 
 *	M	0	G	$		= p r e t a %
 
 
 
 *	M	0	G	$	5	?	7	/		  ( *	?	$	C	5	?	7	/		) = p r e t a v i ca y a %  ( p i t [v i ca y a %) 
 
 
 
 *	M	0	G	$	>		= p r e t %
 
 
 
 *	M	0	G	.	#	@	/	>	= p r e m a G+y 
 
 
 
 *	M	0	G	.	  ( *	M	0	G	.	(	M	.   *	M	0	G	.		) = p r e m a   ( p r e m a n .   p r e m a %) 
 
 
 
 *	M	0	G	7			= p r e ca k a %
 
 
 
 *	M	0	G	7			= p r e ca k a %
 
 
 
 *	M	0	G	7	#	.	M	= p r e ca Ga m 
 
 
 
 *	M	0	G	7	?	$		= p r e ci t a %
 
 
 
 *	M	0	K		M	7	#	.	M	= p r o k ca Ga m 
 
 
 
 *	M	0	K	$	M		>	$	.	M	  ( *	M	0	K	$	5	>	$	.	M	.   *	M	0	K	$	M		$	.	M	) = p r o t k h t a m   ( p r o t a v t a m .   p r o t k h a t a m ) 
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 *	M	0	K	/	K		(	.	M	= p r a y o j a n a m 
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 *	M	2	@	9		= p l +h a %
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 +		M			= p h a k k a %
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 +	#	>	= p h a G
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 +	#	?	$	.	M	= p h a Gi t a m 
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 +	2			= p h a l a k a %
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 +	2			M		&	(	.	M	= p h a l a k a c c h a d a n a m 
 
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 +	2		>	0			= p h a l a c r a k a %
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 +	2	5	?	*	>		8		.	K	9		= p h a l a v i p k a s a Cm o h a %
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 +	2	5	C		M	7		= p h a l a v [k ca %
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 +	2	>	0	>	.		= p h a l r m a %
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 +	>	2	M		A	(		= p h l g u n a %
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 +	A	*	M	+	A	8		= p h u p p h u s a %
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 +	G	2		= p h e l a %
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 ,		*	A	7	M	*	.	M	= b a k a p u cp a m 
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 ,		A	2		= b a k u l a %
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 ,	!	?	6	.	M	  ( ,	!	?	6		) = b a 
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 ,	'	M	(	@	/	>	$	M	  ( ,	(	M	'	@	/	>	$	M	) = b a d h n +y t   ( b a n d h +y t ) 
 
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 ,	'	M	/		>	$			= b a d h y a g h t a k a %
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 ,	(	M	'	M	/	>	*	A	$	M	0		= b a n d h y p u t r a %
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 ,	0	M	9	@	= b a r h +
 
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 ,	2		  	  8	A		8	M	*	0	M	6	5	?	9	>	0	$	>		  	= b a l a C  c a   s u k h a s p a r [a v i h r a t C  c a 
 
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 ,	2	&	G	5	K	  (	>		0	>		>	= b a l a d e v o   n g a r j 
 
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 ,	2	*	>	0	.	?	$	>	= b a l a p r a m i t 
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 ,	2	.	M	= b a l a m 
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 ,	2	5	?	*	A	2	9	G	$	A	.	$	?		= b a l a v i p u l a h e t u m a t i %
 
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 ,	2	5	M	/	B	9	K	  (	>	.	  8	.	'	?		= b a l a v y kh o   n m a   s a m a d h i %
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 ,	2	>		M	7	.	M	= b a l k ca m 
 
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 ,	2	>	&	A	*		M	0	>	(	M	$		= b a l d   u p a k r n t a %
 
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 ,	2	>	9		>	6	M	5	0	>		>	= b a l h a k [v a r j 
 
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 ,	2	?		= b a l i %
 
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 
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 ,	2	@	(	?		?	$		>	/		= b a l +n i c i t a k y a %
 
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 ,	2	@	5	0	M	&		= b a l +v a r d a %
 
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 ,	9	?		A	,	M			  ( ,	9	?			A	,	M			) = b a h i k u b j a %  ( b a h i %k u b j a %) 
 
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 ,	9	?	0	M	'	>	  6	B	(	M	/	$	>	= b a h i r d h   [kn y a t 
 
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 ,	9	?	7	M	*		M		?		>	= b a h i cp a mmi k 
 
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 ,	9	A		0		= b a h u k a r a %
 
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 ,	9	A		0	#	@	/		= b a h u k a r a G+y a %
 
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 ,	9	A		C	$	M	/		= b a h u k [t y a %
 
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 ,	9	A		(	*	M	0	?	/		= b a h u j a n a p r i y a %
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 ,	9	A	$	0	.	M	= b a h u t a r a m 
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 ,	9	A	'	>	  -	B	$	M	5	H		K	  -	5	$	?	= b a h u d h   b h kt v a i k o   b h a v a t i 
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 ,	9	A	.	>	(	.	M	= b a h u m n a m 
 
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 ,	9	A	2	@		C	$	.	M	= b a h u l +k [t a m 
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 ,	9	A	5	M	0	@	9	?		= b a h u v r +h i %
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 ,	9	A	6	M	0	A	$		= b a h u [r u t a %
 
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 ,	9	A	6	M	0	A	$		= b a h u [r u t a %
 
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 ,	9	M	5	(	M	$	0	5	?	6	?	7	M			= b a h v a n t a r a v i [i cma %
 
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 ,	>	"	.	M	= b 
h a m 
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 ,	>	0	>	#	8	@	= b r Ga s +
 
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 ,	>	2		= b l a %
 
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 
 ,	>	2		>	$	@	/		= b l a j t +y a %
 
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 ,	>	2	.	B	2	.	M	= b l a m kl a m 
 
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 ,	>	2	K	2	M	2	K	*	(	.	M	  ( ,	>	2	K	2	M	2	>	*	(	.	M	) = b l o l l o p a n a m   ( b l o l l p a n a m ) 
 
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 ,	>	9	@			= b h +k a %
 
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 ,	>	9	A		= b h u %
 
 
 
 ,	>	9	A		(	M	/	.	M	  ( ,	9	A		(	M	/	.	M	) = b h u j a n y a m   ( b a h u j a n y a m ) 
 
 
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 ,	>	9	A	5	M	/	>	/	>	.		= b h u v y y m a %
 
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 ,	>	9	A	6	?		0		= b h u [i k h a r a C
 
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 ,	>	9	A	6	M	0	A	$	@	/	>		= b h u [r u t +y %
 
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 
 ,	?	.	M	,	*	M	0	$	?	,	?	.	M	,	&	0	M	6	(	5	&	(		= b i m b a p r a t i b i m b a d a r [a n a v a d a n a %
 
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 ,	?	.	M	,	.	M	= b i m b a m 
 
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 ,	?	.	M	,	0		= b i m b a r a %
 
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 ,	?	.	M	,	K	*	'	>	(	.	M	  ( ,	?	(	M	&	K	&	'	>	(	.	M	) = b i m b o p a d h n a m   ( b i n d o d a d h n a m ) 
 
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 ,	?	.	M	,	K	7	M	 	?	= b i m b o cmh i 
 
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 ,	?	8	.	M	= b i s a m 
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 ,	@			  5	>	*	/	$	?	= b +j a C  v p a y a t i 
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 ,	@			M	0	>	.	-	B	$		M	0	>	.	5	?	(	>	6	(	.	M	= b +j a g r m a b h kt a g r m a v i n [a n a m 
 
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 ,	@	-	$	M	8		= b +b h a t s a %
 
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 ,	A	&	M	'		  6	0	#		  		M		>	.	?	  &	M	5	?	*	>	&	>	(	>	.		M	0	M	/	.	M	= b u d d h a C  [a r a Ga C  g a c c h m i   d v i p d n m   a g r y a m 
 
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 ,	A	&	M	'		= b u d d h a %
 
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 ,	A	&	M	'		= b u d d h a %
 
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 ,	A	&	M	'		>	/	5	0	M	#	*	0	?	(	?	7	M	*	$	M	$	M	/	-	?	(	?	0	M	9	>	0	>	= b u d d h a k y a v a r Ga p a r i n i cp a t t y a b h i n i r h r 
 
 
 
 ,	A	&	M	'		M	7	G	$	M	0	.	M	= b u d d h a k ce t r a m 
 
 
 
 ,	A	&	M	'		M	7	G	$	M	0	5	M	/	B	9	>	(	(	M	$	*	M	0	#	?	'	>	(	*	M	0	8	M	%	>	(	*	0	?		C	9	@	$		= b u d d h a k ce t r a v y kh n a n t a p r a Gi d h n a p r a s t h n a p a r i g [h +t a %
 
 
 
 ,	A	&	M	'	$	M	5	.	5	>	*	M	(	K	$	?	= b u d d h a t v a m   a v p n o t i 
 
 
 
 ,	A	&	M	'	(	G	$	M	0	@	= b u d d h a n e t r +
 
 
 
 ,	A	&	M	'	*	>	2	?	$		= b u d d h a p l i t a %
 
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 
 ,	A	&	M	'	-	B	.	?		= b u d d h a b h km i %
 
 
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 ,	A	&	M	'	2	K		(	>	= b u d d h a l o c a n 
 
 
 
 ,	A	&	M	'	5		M	0	8		'	>	0	#	8		'	?		= b u d d h a v a j r a s a Cd h r a Ga s a Cd h i %
 
 
 
 ,	A	&	M	'	5	?	7	/		= b u d d h a v i ca y a %
 
 
 
 ,	A	&	M	'	5	?	9	>	0	G	#	  5	?	9	0	(	M	  ( ,	A	&	M	'	5	?	9	>	0	G	#	  5	?	9	>	0		) = b u d d h a v i h r e Ga   v i h a r a n   ( b u d d h a v i h r e Ga   v i h r a %) 
 
 
 
 ,	A	&	M	'	8			@	$	?		= b u d d h a s a Cg +t i %
 
 
 
 ,	A	&	M	'	>	(	A	8	M	.	C	$	?		= b u d d h n u s m [t i %
 
 
 
 ,	A	&	M	'	>	2			>	0	>	'	?	7	M	 	?	$	>	= b u d d h l a Ck r d h i cmh i t 
 
 
 
 ,	A	&	M	'	>	5	$		8		.	M	= b u d d h v a t a Cs a k a m 
 
 
 
 ,	A	&	M	'	?		= b u d d h i %
 
 
 
 ,	A	&	M	'	?		K	  (	>		0	>		>	= b u d d h i k o   n g a r j 
 
 
 
 ,	A	&	M	'	?	.	>	(	M	= b u d d h i m n 
 
 
 
 ,	A	&	M	,	A	&		= b u d b u d a %
 
 
 
 ,	A	&	M	,	A	&	>		M	7		= b u d b u d k ca %
 
 
 
 ,	A	'		= b u d h a %
 
 
 
 ,	A	-	B		M	7	>	= b u b h kk c
 
 
 
 ,	A	2	?		= b u l i %
 
 
 
 ,	A	8		= b u s a %
 
 
 
 ,	C	9	$	M	*	0	@	$	M	$	>	&	/		= b [h a t p a r +t t d a y a %
 
 
 
 ,	C	9	&	>	0		= b [h a d r a %
 
 
 
 ,	C	9	8	M	*	$	?		= b [h a s p a t i %
 
 
 
 ,	K	&	M	'	>	= b o d d h 
 
 
 
 ,	K	'	?		?	$	M	$	>	8		*	M	0	.	K	7		= b o d h i c i t t s a Cp r a m o ca %
 
 
 
 ,	K	'	?	*		M	7	(	?	0	M	&	G	6		= b o d h i p a k ca n i r d e [a %
 
 
 
 ,	K	'	?	,	2	.	M	= b o d h i b a l a m 
 
 
 
 ,	K	'	?	.	#	M	!	.	M	= b o d h i m a G
a m 
 
 
 
 ,	K	'	?	.	-	?	8		,	A	&	M	'		= b o d h i m   a b h i s a Cb u d d h a %
 
 
 
 ,	K	'	?	8	$	M	$	M	5		= b o d h i s a t t v a %
 
 
 
 ,	K	'	?	8	$	M	$	M	5	'	>	0	#	M	/		= b o d h i s a t t v a d h r a Gy a %
 
 
 
 ,	K	'	?	8	$	M	$	M	5	*	?			.	M	= b o d h i s a t t v a p i ma k a m 
 
 
 
 ,	K	'	?	8	$	M	$	M	5	,	2	>	(	?	= b o d h i s a t t v a b a l n i 
 
 
 
 ,	K	'	?	8	$	M	$	M	5	5	6	?	$	>	= b o d h i s a t t v a v a [i t 
 
 
 
 ,	K	'	?	8	$	M	$	M	5	>	(	>		  	$	M	5	>	0	?	  5	H	6	>	0	&	M	/	>	(	?	= b o d h i s a t t v n C  c a t v r i   v a i [r a d y n i 
 
 
 
 ,	K	'	?	8	$	M	$	M	5	>	(	>		  8	B	$	M	0	>	(	M	$	- (	?	0	M		$	>	(	?	  	>	(	?	  	?	&	M	  (   		M		?	&	M	  )   	A	#	- (	>	.	>	(	?	= b o d h i s a t t v n C  s kt r n t a - n i r g a t n i   k n i   c i d   (   k a  c i d   )   g u Ga - n m n i 
 
 
 
 ,	K	'	M	/		M		5	$	@	  (	>	.	  8	.	>	'	?		= b o d h y a Eg a v a t +  n m a   s a m d h i %
 
 
 
 [ ,	M	] 		$	M	*	>	$		= [ b ] u t p t a %
 
 
 
 [ ,	M	]   	.	M	-	0	*	$	?		= [ b ]   k h a m b h a r a p a t i %
 
 
 
 [ ,	M	] 	G	$		*	0	M	/	>	/		M		>	(		  ( 	G	$			?	$	M	$	*	0	M	/	>	/		M		>	(		) = [ b ] c e t a %  p a r y y a j  n a C  ( c e t a %  c i t t a p a r y y a j  n a C) 
 
 
 
 [ ,	M	]   '	M	/	>	.	?		M	0	?	$	.	M	= [ b ]   d h y m i k r i t a m 
 
 
 
 [ ,	M	] *	M	0		M	0	9		= [ b ] p r a g r a h a %
 
 
 
 [ ,	M	] .	?	6	M	0	@	-	B	$	9	M	  ( .	?	6	M	0	>	7	M		.   .	?	6	M	0	@	7	M			) = [ b ] m i [r +b h kt a h   ( m i [r cma .   m i [r +cma %) 
 
 
 
 [ ,	M	] /	%	>	-	B	$		  *	6	M	/	$	?	= [ b ] y a t h b h kt a C  p a [y a t i 
 
 
 
 ,	M	0	9	M	.		>	/	?		>		= b r a h m a k y i k %
 
 
 
 ,	M	0	9	M	.		0	M	/		  	  .	G	  	?	0	8	M	%	?	$	?			  -	5	?	7	M	/	$	?	= b r a h m a c a r y a C  c a   m e   c i r a s t h i t i k a C  b h a v i cy a t i 
 
 
 
 ,	M	0	9	M	.		0	M	/	>	6	M	0	.		= b r a h m a c a r y [r a m a %
 
 
 
 ,	M	0	9	M	.		>	0	M	/	.	M	= b r a h m a c r y a m 
 
 
 
 ,	M	0	9	M	.	*	%		K	5	?	&		= b r a h m a p a t h a k o v i d a %
 
 
 
 ,	M	0	9	M	.	*	>	0	?	7	&	M	/	>		= b r a h m a p r i ca d y %
 
 
 
 ,	M	0	9	M	.	*	A	0	K	9	?	$	>		= b r a h m a p u r o h i t %
 
 
 
 ,	M	0	9	M	.	0	>		M	7	8		= b r a h m a r k ca s a %
 
 
 
 ,	M	0	9	M	.	5	?	6	G	7		?	(	M	$	?	*	0	?	*	C		M		>	= b r a h m a v i [e ca c i n t i p a r i p [c c h 
 
 
 
 ,	M	0	9	M	.	8	M	5	0		= b r a h m a s v a r a %
 
 
 
 ,	M	0	9	M	.	8	M	5	0	0	A	$	>	0	5	?	$	>	= b r a h m a s v a r a r u t r a v i t 
 
 
 
 ,	M	0	9	M	.	>	  8	9	>		*	$	?		= b r a h m   s a h Cp a t i %
 
 
 
 ,	M	0	9	M	.	>	  9	?	0	#	M	/		0	M	-		= b r a h m   h i r a Gy a g a r b h a %
 
 
 
 ,	M	0	>	9	M	.	#		= b r h m a Ga %
 
 
 
 ,	M	0	>	9	M	.	#	.	9	>	6	>	2		A	2	.	M	  ( ,	M	0	>	9	M	.	#	.	9	>	8	>	2		A	2	.	M	) = b r h m a Ga m a h [l a k u l a m   ( b r h m a Ga m a h s l a k u l a m ) 
 
 
 
 ,	M	0	>	9	M	.	#	5	?	9	>	0		0	M	.	>	#	?	  ( ,	M	0	>	9	M	.	#	5	?	9	>	0		0	M	.		) = b r h m a Ga v i h r a k a r m Gi   ( b r h m a Ga v i h r a k a r m a %) 
 
 
 
 [ ,	M	] 5	?	'	>	0	#	.	M	= [ b ] v i d h r a Ga m 
 
 
 
 [ ,	M	] 9	>	2	>	9	2	.	M	= [ b ] h l h a l a m 
 
 
 
 -		M	$	.	M	= b h a k t a m 
 
 
 
 -		M	$	K	&	M	&	G	6			= b h a k t o d d e [a k a %
 
 
 
 -		M	7		M		G	&		>	0	#	.	M	= b h a k ca c c h e d a k r a Ga m 
 
 
 
 -			&	0		= b h a g a Cd a r a %
 
 
 
 -		5	$		  *	M	0	$	?	6	M	0	A	$	M	/	= b h a g a v a t a %  p r a t i [r u t y a 
 
 
 
 -		5	$	>	(	A		M		>	$		= b h a g a v a t n u j  t a %
 
 
 
 -		5	>	(	?	.	.	G	5	>	0	M	%		  -	B	/	8	M	/	>	  .	>	$	M	0	/	>	  	-	?	&	M	/	K	$	/	.	>	  	>	%	>	-	?		@	$	G	(	  8		*	M	0		>	6	/	$	?	  8	M	.	  ( -		5	>	(	?	.	.	G	5	>	0	M	%		  -	B	/	8	M	/	>	  .	>	$	M	0	/	>	  	-	?	&	M	/	K	$	/	.	>	(	K	  	>	%	>	-	?		@	$	G	(	  8		*	M	0		>	6	/	$	?	  8	M	.	) = b h a g a v n   i m a m   e v r t h a C  b h ky a s y   m t r a y   a b h i d y o t a y a m   g t h b h i g +t e n a   s a Cp r a k [a y a t i   s m a   ( b h a g a v n   i m a m   e v r t h a C  b h ky a s y   m t r a y   a b h i d y o t a y a m n o   g t h b h i g +t e n a   s a Cp r a k [a y a t i   s m a ) 
 
 
 
 -		5	>	(	M	= b h a g a v n 
 
 
 
 -		?	(	@	= b h a g i n +
 
 
 
 -		?	(	@	0		M	7	?	$	>	= b h a g i n +r a k ci t 
 
 
 
 -		(	.	M	= b h a j a n a m 
 
 
 
 -			  ( -		M			) = b h a ma %  ( b h a mma %) 
 
 
 
 -		,	2	>		M	0		= b h a ma b a l g r a %
 
 
 
 -		M		>	0			= b h a mmr a k a %
 
 
 
 -	#	M	!	(	.	M	= b h a G
a n a m 
 
 
 
 -	#	M	!	?	$	G	(	  (	  *	M	0	$	?	-	#	M	!	?	$	5	M	/	.	M	= b h a G
i t e n a   n a   p r a t i b h a G
i t a v y a m 
 
 
 
 -	&	(	M	$		= b h a d a n t a %
 
 
 
 -	&	M	0		2	M	*		= b h a d r a k a l p a %
 
 
 
 -	&	M	0		2	M	*	?		,	K	'	?	8	$	M	$	M	5		= b h a d r a k a l p i k a b o d h i s a t t v a %
 
 
 
 -	&	M	0		2	M	*	?		,	K	'	?	8	$	M	$	M	5	>		= b h a d r a k a l p i k a b o d h i s a t t v %
 
 
 
 -	&	M	0	*	>	2		= b h a d r a p l a %
 
 
 
 -	&	M	0	.	A	8	M	$	9	M	= b h a d r a m u s t a h 
 
 
 
 -	&	M	0	?			= b h a d r i k a %
 
 
 
 -	/	&	0	M	6	@	= b h a y a d a r [+
 
 
 
 -	/	>	(			= b h a y n a k a %
 
 
 
 -	0	#	@	= b h a r a G+
 
 
 
 -	0	$		= b h a r a t a %
 
 
 
 -	0	A			M		>		= b h a r u k a c c h %
 
 
 
 -	2	M	2		= b h a l l a %
 
 
 
 -	2	M	2	A			= b h a l l u k a %
 
 
 
 -	5		= b h a v a %
 
 
 
 -	5		>	(	M	$	0		= b h a v a k n t a r a %
 
 
 
 -	5		>	0			= b h a v a c r a k a %
 
 
 
 -	5	$	?	  	  (	  -	5	$	?	  	  $	%	>		$		  *	0		  .	0	#	>	$	M	( .	0	#	$		) = b h a v a t i   c a   n a   b h a v a t i   c a   t a t h g a t a %  p a r a C  m a r a Gt ( m a r a Ga t a %) 
 
 
 
 -	5	$	?	  $	%	>		$		  *	0		  .	0	#	>	$	M	= b h a v a t i   t a t h g a t a %  p a r a C  m a r a Gt 
 
 
 
 -	5	(	.	M	= b h a v a n a m 
 
 
 
 -	5	0	>			= b h a v a r g a %
 
 
 
 -	5	8			M	0	>	(	M	$	?		= b h a v a s a Ck r n t i %
 
 
 
 -	5	>	(	M	$		C	$	M	= b h a v n t a k [t 
 
 
 
 -	5	?	7	M	/	$	M	= b h a v i cy a t 
 
 
 
 -	5	M	/		= b h a v y a %
 
 
 
 -	5	M	/	.	M	  ( -	C	$	M	/	.	M	) = b h a v y a m   ( b h [t y a m ) 
 
 
 
 -	8	M	.			= b h a s m a k a %
 
 
 
 -	8	M	.	?	$	.	M		A	0	M	/	>	$	M	.   ( -	8	M	.	@		A	0	M	/	>	$	M	.   -	8	M	.	H	(		  	A	0	M	/	$	M	) = b h a s m i t a m   k u r y t .   ( b h a s m +k u r y t .   b h a s m a i n a C  k u r y a t ) 
 
 
 
 -	>			  ( -			) = b h g a %  ( b h a g a %) 
 
 
 
 -	>		?	(	K	  -	5	(	M	$	?	= b h g i n o   b h a v a n t i 
 
 
 
 -	>		M			.	M	= b h Eg a k a m 
 
 
 
 -	>		(	5	>	0	?			= b h j a n a v r i k a %
 
 
 
 -	>	#	M	!		K	*			= b h G
a g o p a k a %
 
 
 
 -	>	#	M	!	-	>				= b h G
a b h j a k a %
 
 
 
 -	>	#	M	!	0	?			= b h G
a r i k a %
 
 
 
 -	>	#	M	!	K	  (	>		0	>		>	= b h G
o   n g a r j 
 
 
 
 -	>	&	M	0	*	&		= b h d r a p a d a %
 
 
 
 -	>	0		M		?	(	M	(		= b h r a c c h i n n a %
 
 
 
 -	>	0	&	M	5	>			= b h r a d v j a %
 
 
 
 -	>	0	M	/	>	= b h r y 
 
 
 
 -	>	0	M	/	>	= b h r y 
 
 
 
 -	>	5		= b h v a %
 
 
 
 -	>	5	(	>	= b h v a n 
 
 
 
 -	>	5	(	>	*	M	0	9	>	$	5	M	/		= b h v a n p r a h t a v y a %
 
 
 
 -	>	5	(	>	.	/		  *	A	#	M	/		M	0	?	/	>	5	8	M	$	A	= b h v a n m a y a C  p u Gy a k r i y v a s t u 
 
 
 
 -	>	5	(	>	.	/	@	  *	M	0		M		>	= b h v a n m a y +  p r a j  
 
 
 
 -	>	5	(	>	0	>	.	$	>	= b h v a n r m a t 
 
 
 
 -	>	5	(	>	9	G	/	.	M	= b h v a n h e y a m 
 
 
 
 -	>	5	?	$	.	M	= b h v i t a m 
 
 
 
 -	>	5	?	$	>	$	M	.	>	= b h v i t t m 
 
 
 
 -	>	5	@	  ( -	>	5	?	(	M	) = b h v +  ( b h v i n ) 
 
 
 
 -	>	7	$	G	= b h ca t e 
 
 
 
 -	>	7	?	7	M	/	G	=	9		  $	G	= b h ci cy e   ' h a C  t e 
 
 
 
 -	>	7	M	/	.	M	= b h cy a m 
 
 
 
 -	>	8	$	G	= b h s a t e 
 
 
 
 -	?		M	7	A		= b h i k cu %
 
 
 
 -	?		M	7	A	#	@	= b h i k cu G+
 
 
 
 -	?		M	7	A	#	@	&	B	7			= b h i k cu G+d kca k a %
 
 
 
 -	?		M	7	A	#	@	*	0	?	*	>		?	$	*	?	#	M	!	K	*	>	-	K			  ( -	?		M	7	A	#	@	*	0	?	/	>		?	$	*	?	#	M	!	K	*	>	-	K			) = b h i k cu G+p a r i p c i t a p i G
o p b h o g a %  ( b h i k cu G+p a r i y c i t a p i G
o p b h o g a %) 
 
 
 
 -	?		M	7	A	#	@	*	?	#	M	!			M	0	9	#	.	M	= b h i k cu G+p i G
a k a g r a h a Ga m 
 
 
 
 -	?		M	7	A	$	  	$	?	  -	?		M	7	A		= b h i k cu t a   i t i   b h i k cu %
 
 
 
 -	?		M	7	A	*	H	6	A	(	M	/	.	M	= b h i k cu p a i [u n y a m 
 
 
 
 -	?		M	8	A	#	@	8	>	0	M	%	G	(	  8	9	  	.	(	.	M	= b h i k s u G+s r t h e n a   s a h a   g a m a n a m 
 
 
 
 -	?	#	M	!	?	*	>	2		= b h i G
i p l a %
 
 
 
 -	?	$	M	$	?		= b h i t t i %
 
 
 
 -	?	&	M	/	$	G	= b h i d y a t e 
 
 
 
 -	?	&	M	/	.	>	(		  ( 5	?	&	M	/	.	>	(		.   -	M	&	G	/	.	>	(		) = b h i d y a m n a %  ( v i d y a m n a %.   b h d e y a m n a %) 
 
 
 
 -	?	(	M	&	(	M	$	?	= b h i n d a n t i 
 
 
 
 -	?	(	M	(		2	M	*	&	M	5	@	*	>	(	M	$	0			= b h i n n a k a l p a d v +p n t a r a j a %
 
 
 
 -	?	(	M	(		M	0	.		  ( -	?	(	M	(	*	M	0	.		) = b h i n n a k r a m a %  ( b h i n n a p r a m a %) 
 
 
 
 -	?	(	M	(		M	2	G	6		= b h i n n a k l e [a %
 
 
 
 -	?	(	M	(		M	2	G	6	$	M	5	>	&	M	-	?		M	7	A		= b h i n n a k l e [a t v d   b h i k cu %
 
 
 
 -	?	7		M	= b h i ca k 
 
 
 
 -	@	.		= b h +m a %
 
 
 
 -	@	.	0	%		= b h +m a r a t h a %
 
 
 
 -	@	.	8	G	(		= b h +m a s e n a %
 
 
 
 -	@	.	K	$	M	$	0		= b h +m o t t a r a %
 
 
 
 -	@	7	#	.	M	= b h +ca Ga m 
 
 
 
 -	A				.		= b h u j a Cg a m a %
 
 
 
 -	A		?	7	M	/		= b h u j i cy a C
 
 
 
 -	A	5	?	= b h u v i 
 
 
 
 -	B	$		= b h kt a %
 
 
 
 -	B	$		K		?		= b h kt a k o mi %
 
 
 
 -	B	$	'	>	$	M	0	@	= b h kt a d h t r +
 
 
 
 -	B	$	*	B	0	M	5	.	M	= b h kt a p kr v a m 
 
 
 
 -	B	$	5	0	M	#		  (	?	6	M		>	0	/	$	?	= b h kt a v a r Ga C  n i [c r a y a t i 
 
 
 
 -	B	.	?		.	M	*	?		>	0		  ( -	B	.	?		.	M	*	?	$	>		>	0		) = b h km i k a m p i k r a %  ( b h km i k a m p i t k r a %) 
 
 
 
 -	B	.	?		A	9	>	  ( -	B	.	?		M	0	9	>	) = b h km i g u h   ( b h km i g r a h ) 
 
 
 
 -	B	.	?	$	2	.	M	= b h km i t a l a m 
 
 
 
 -	B	.	?	,	2	5	H	6	>	0	&	M	/	'	0		= b h km i b a l a v a i [r a d y a d h a r a %
 
 
 
 -	B	.	G	0	M	-	B	.	M	/	(	M	$	0	8			M	0	.	#	.	M	  ( -	B	.	H	0	M	-	B	.	M	/	>	(	M	$	0	8			M	0	.	#	.	M	. ) = b h km e r   b h km y a n t a r a s a Ck r a m a Ga m   ( b h km a i r   b h km y n t a r a s a Ck r a m a Ga m . ) 
 
 
 
 -	B	.	M	/	(	M	$	0	8	M	%		0	#	5	8	M	$	A	= b h km y a n t a r a s t h a c a r a Ga v a s t u 
 
 
 
 -	B	.	M	/	>		M	0	.	#	.	M	  ( -	B	.	M	/	>	*	M	0	.	#	.	M	) = b h km y k r a m a Ga m   ( b h km y p r a m a Ga m ) 
 
 
 
 -	B	/		= b h ky a %
 
 
 
 -	B	/	6	M		(	M	&	?			= b h ky a [c h a n d i k a %
 
 
 
 -	B	/	8	M		>	.	$	>	= b h ky a s k m a t 
 
 
 
 -	B	/	8	M	/	>	  .	>	$	M	0	/	>	= b h ky a s y   m t r a y 
 
 
 
 -	B	/	?	7	M	 		= b h ky i cmh a %
 
 
 
 -	B	/	?	7	M	 	.	M	= b h ky i cmh a m 
 
 
 
 -	B	/	K	0	A		M	$	>		= b h ky o r u c t %
 
 
 
 -	B	/	K	=	*	?	= b h ky o   ' p i 
 
 
 
 -	B	/	K	=	-	?	*	M	0	>	/		= b h ky o   ' b h i p r y a %
 
 
 
 -	B	7	#	G	(	M	&	M	0	*	M	0	-		= b h kca Ge n d r a p r a b h a %
 
 
 
 -	C		A		?		= b h [k u mi %
 
 
 
 -	C		A		= b h [g u %
 
 
 
 -	C		A		= b h [g u %
 
 
 
 -	C		M		?	0	?		?		  ( -	C		M		?	0	?	$	?		) = b h [Eg i r i mi %  ( b h [Eg i r i t i %) 
 
 
 
 -	C	$	M	/		= b h [t y a %
 
 
 
 -	C	6	.	M	  ( -	B	/	.	M	) = b h [[a m   ( b h ky a m ) 
 
 
 
 -	G	!		= b h e 
a %
 
 
 
 -	G	&		= b h e d a %
 
 
 
 -	G	&		= b h e d a %
 
 
 
 -	G	&	(	.	M	= b h e d a n a m 
 
 
 
 -	G	&	M	/	.	M	= b h e d y a m 
 
 
 
 -	G	0	@	  ( -	G	0	?	) = b h e r +  ( b h e r i ) 
 
 
 
 -	G	0	A	#	M	!			= b h e r u G
a k a %
 
 
 
 -	G	2	A		= b h e l u %
 
 
 
 -	H		M	7	A			= b h a i k cu k a %
 
 
 
 -	H	0	5	.	M	= b h a i r a v a m 
 
 
 
 -	H	7		M	/		A	0	A	5	H	!	B	0	M	/	*	M	0	-	9	M	= b h a i ca j y a g u r u v a i 
kr y a p r a b h a h 
 
 
 
 -	H	7		M	/	.	M	= b h a i ca j y a m 
 
 
 
 -	H	7		M	/	5	8	M	$	A	= b h a i ca j y a v a s t u 
 
 
 
 -	H	7		M	/	8	0	5		.	M	= b h a i ca j y a s a r a v a k a m 
 
 
 
 -	H	7		M	/	>		M		(	(	>	2	?		>	  ( -	H	7		M	/		>	(	(	>	2	?		.   -	H	7		M	/	>		M		(	(	>	2	?		>	) = b h a i ca j y  j a n a n l i k   ( b h a i ca j y a j n a n l i k a .   b h a i ca j y  c a n a n l i k ) 
 
 
 
 -	K		= b h o %
 
 
 
 -	K			= b h o g a %
 
 
 
 -	K			= b h o g a %
 
 
 
 -	L	$	?		0	B	*	.	M	= b h a u t i k a r kp a m 
 
 
 
 -	L	.	>		= b h a u m %
 
 
 
 -	M	0	.		= b h r a m a %
 
 
 
 -	M	0	.	(	M	$	M	0	.	M	= b h r a m a n t r a m 
 
 
 
 -	M	0	.	0		= b h r a m a r a %
 
 
 
 -	M	0	.	0	8	&	C	6		G	6		= b h r a m a r a s a d [[a k e [a %
 
 
 
 -	M	0	.	>	$	M	0		= b h r a m t r a %
 
 
 
 -	M	0	>		$	G	= b h r j a t e 
 
 
 
 -	M	0	>	$	>	  ( -	M	0	>	$	C	) = b h r t   ( b h r t [) 
 
 
 
 -	M	0	>	$	C	0		M	7	?	$	>	= b h r t [r a k ci t 
 
 
 
 -	M	0	>	.	/	(	M	$	?	  ( -	M	0	.	/	(	M	$	?	) = b h r m a y a n t i   ( b h r a m a y a n t i ) 
 
 
 
 -	M	0	>	.	0	.	M	= b h r m a r a m 
 
 
 
 -	M	0	B		= b h r k%
 
 
 
 -	M	0	H		M		0	?			= b h r a i Eg a r i k a %
 
 
 
 .		0		= m a k a r a %
 
 
 
 .		0	K	  (	>		0	>		>	= m a k a r o   n g a r j 
 
 
 
 .		M		K	2	.	M	= m a k k o l a m 
 
 
 
 .		'	0	>		>	= m a g a d h a r j 
 
 
 
 .		'	>	= m a g a d h 
 
 
 
 .		5		= m a g a v a %
 
 
 
 .		5	.	M	= m a g a v a m 
 
 
 
 .		>	= m a g h 
 
 
 
 .		M		2	*	K	7	'	.	M	= m a Eg a l a p o ca d h a m 
 
 
 
 .		M		2	.	M	= m a Eg a l a m 
 
 
 
 .		M		2	.	M	= m a Eg a l a m 
 
 
 
 .		M		2	K	  (	>		0	>		>	= m a Eg a l o   n g a r j 
 
 
 
 .		M		A	-	B	$		= m a Eg u b h kt a %
 
 
 
 .		M		>	= m a j j 
 
 
 
 .		M			= m a  c a %
 
 
 
 .		M			= m a  c a %
 
 
 
 .		M			= m a  c a %
 
 
 
 .		M		0	@	= m a  j a r +
 
 
 
 .		M		0	@	= m a  j a r +
 
 
 
 .		M		?	7	M	 	>	= m a  j i cmh 
 
 
 
 .		M		A	6	M	0	@		A	.	>	0	-	B	$		= m a  j u [r +k u m r a b h kt a %
 
 
 
 .		M		A	6	M	0	@	,	A	&	M	'		M	7	G	$	M	0		A	#	5	M	/	B	9		= m a  j u [r +b u d d h a k ce t r a g u Ga v y kh a %
 
 
 
 .		M		A	6	M	0	@	5	?	9	>	0		= m a  j u [r +v i h r a %
 
 
 
 .		M		A	7		.	M	= m a  j u ca k a m 
 
 
 
 .	#	?		= m a Gi %
 
 
 
 .	#	?		#	M	 		= m a Gi k a Gmh a %
 
 
 
 .	#	?		>	0		= m a Gi k r a %
 
 
 
 .	#	?		B	!		= m a Gi c k
a %
 
 
 
 .	#	?	&	>	.	  ( .	#	?	&	>	.	(	M	) = m a Gi d m a   ( m a Gi d m a n ) 
 
 
 
 .	#	?	,	(	M	'		= m a Gi b a n d h a %
 
 
 
 .	#	?	0	$	M	(	(	>	.	>	(	?	= m a Gi r a t n a n m n i 
 
 
 
 .	#	?	0	$	M	(	.	M	= m a Gi r a t n a m 
 
 
 
 .	#	M	!		= m a G
a %
 
 
 
 .	#	M	!		= m a G
a %
 
 
 
 .	#	M	!		= m a G
a %
 
 
 
 .	#	M	!		= m a G
a %
 
 
 
 .	#	M	!	(	.	M	= m a G
a n a m 
 
 
 
 .	#	M	!	(	.	M	  ( .	#	M	!	$	.	M	) = m a G
a n a m   ( m a G
a t a m ) 
 
 
 
 .	#	M	!	*		= m a G
a p a %
 
 
 
 .	#	M	!	*	B	2		  ( .	A	#	M	!	*	B	2	) = m a G
a p kl a %  ( m u G
a p kl a ) 
 
 
 
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 .	/	B	0	>		M		@	= m a y kr Ek +
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 .	0	#	>		6	?		.	M	  ( .	0	#		8	?		.	M	.   .	0	#	@	6	?		.	M	) = m a r a GC[i k a m   ( m a r a Ga Cs i k a m .   m a r a G+[i k a m ) 
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a %
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 .	0	M	&	?	$		#	M				= m a r d i t a k a Gma k a %
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 .	0	M	/	>	&	>		  5	M	/	5	8	M	%	>	*	/	(	M	$	?	= m a r y d C  v y a v a s t h p a y a n t i 
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 .	2	.	M	= m a l a m 
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 .	2	/		= m a l a y a %
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 .	2	0		= m a l a r a %
 
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 .	2	A	&		= m a l u d a %
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 .	2	A	.		= m a l u m a %
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 .	5	0		  ( .	*	0		.   8	5	0		) = m a v a r a %  ( m a p a r a %.   s a v a r a %) 
 
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 .	6			  ( .	7			.   .	8	M	$			) = m a [a k a %  ( m a ca k a %.   m a s t a k a %) 
 
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 .	6			A		@	= m a [a k a k u m+
 
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 .	6		5	0	#	.	M	= m a [a k a v a r a Ga m 
 
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 .	6	@	0	*	?	  (	  *	M	0		M		>	/	$	G	( .	6	?	0	.	*	?	  (	  *	M	0		M		>	/	$	G	) = m a [+r   a p i   n a   p r a j  y a t e ( m a [i r a m a p i   n a   p r a j  y a t e ) 
 
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 .	7	@	= m a c+
 
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 .	8	B	0		= m a s kr a %
 
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 .	8	M		0	@	  	K	6	2	@	*	A	$	M	0		= m a s k a r +  g o [a l +p u t r a %
 
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 
 .	8	M	$			  (	?	0	M	2	?		(	M	$	?	  ( .	8	M	$			  (	?	2	?		(	M	$	?	) = m a s t a k a C  n i r l i k h a n t i   ( m a s t a k a C  n i l i k h a n t i ) 
 
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 .	8	M	$			= m a s t a k a %
 
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 .	8	M	$		2	A		M			= m a s t a k a l u Eg a %
 
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 
 .	9	$	>	  	  ,	K	'	?	8	$	M	$	M	5		#	G	(	  8	>	0	M	'	.	M	= m a h a t   c a   b o d h i s a t t v a g a Ge n a   s r d h a m 
 
 
 
 .	9	$	K	  	(		>	/	8	M	/	= m a h a t o   j a n a k y a s y a 
 
 
 
 .	9	$	M	$	.	.	M	= m a h a t t a m a m 
 
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 
 .	9	.	9	G	6	M	5	0	>	/	$	(	.	M	= m a h a m a h e [v a r y a t a n a m 
 
 
 
 .	9	0	M	7	?		= m a h a r ci %
 
 
 
 .	9	0	M	7	?	(	>	.	>	(	?	= m a h a r ci n m n i 
 
 
 
 .	9	2	M	2		= m a h a l l a %
 
 
 
 .	9	2	M	2			= m a h a l l a k a %
 
 
 
 .	9	2	M	2			= m a h a l l a k a %
 
 
 
 .	9	2	M	2			= m a h a l l a k a %
 
 
 
 .	9	2	M	2			  ( .	9	>	2	M	2			) = m a h a l l a k a %  ( m a h l l a k a %) 
 
 
 
 .	9	>				0		= m a h k a Ck a r a %
 
 
 
 .	9	>		0	-		= m a h k a r a b h a %
 
 
 
 .	9	>		0	A	#	>	*	A	#	M	!	0	@		.	M	= m a h k a r u Gp u G
a r +k a m 
 
 
 
 .	9	>		0	M		0	5		= m a h k a r k a r a v a %
 
 
 
 .	9	>		2	M	*		= m a h k a l p a %
 
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 .	9	>		>	$	M	/	>	/	(		= m a h k t y y a n a %
 
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 .	9	>		>	2		= m a h k l a %
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 .	9	>		A	6		= m a h k u [a %
 
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 .	9	>		L	7	M	 	?	2		= m a h k a u cmh i l a %
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 .	9	>		M	7	>	(	M	$	?	8	L	0	$	M	/	8	.	(	M	5	>		$		= m a h k cn t i s a u r a t y a s a m a n v g a t a %
 
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 .	9	>		M	7	K	-	M	/		= m a h k co b h y a %
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 .	9	>		$	?		= m a h g a t i %
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 .	9	>		K	7	8	M	5	0	0	>			= m a h g h o ca s v a r a r j a %
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 .	9	>		K	7	>	(	A		>	= m a h g h o cn u g 
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 .	9	>		K	7	G	6	M	5	0		= m a h g h o ce [v a r a %
 
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 .	9	>		M		$	>	.	9	>	(	M	-	B	$	>	= m a h Eg a t m a h n b h kt 
 
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 .	9	>			M	0	*	M	0	5	G	6		M		>	(	.	A	&	M	0	>	= m a h c a k r a p r a v e [a j  n a m u d r 
 
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 .	9	>			M	0	5	>	!		= m a h c a k r a v 
a %
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 .	9	>		?	$	M	0	*	>		2	.	M	= m a h c i t r a p ma l a m 
 
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 .	9	>		M		>	(		@	$	>	= m a h j  n a g +t 
 
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 .	9	>	$	>	*	(		  ( *	M	0	$	>	*	(		) = m a h t p a n a %  ( p r a t p a n a %) 
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 .	9	>	$	?		?	-		= m a h t i mi b h a %
 
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 .	9	>	$	A	7	M		?		M		>	(	.	A	&	M	0	>	= m a h t u cmi j  n a m u d r 
 
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 .	9	>	$	M	.	>	= m a h t m 
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 .	9	>	&		M	7	?	#	>	*	0	?	6	K	'			= m a h d a k ci Gp a r i [o d h a k a %
 
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 .	9	>	&	G	5		= m a h d e v a %
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 .	9	>	&	G	5		= m a h d e v a %
 
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 .	9	>	&	M	/	K	$	>	= m a h d y o t 
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 .	9	>	'	(		= m a h d h a n a %
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 .	9	>	'	?	*	$	?		= m a h d h i p a t i %
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 .	9	>	(		M	(	,	2	.	M	  ( .	9	>	(	>		M	(	,	2	.	M	) = m a h n a g n a b a l a m   ( m a h n g n a b a l a m ) 
 
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 .	9	>	(	/	A	$		= m a h n a y u t a %
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 .	9	>	(	8	.	M	= m a h n a s a m 
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 .	9	>	(	>			= m a h n g a %
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 .	9	>	(	>	.		= m a h n m a %
 
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 .	9	>	(	>	.		= m a h n m a %
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 .	9	>	(	?	.	M	,	0			= m a h n i m b a r a j a %
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 .	9	>	(	?	0	M	(	>	&	@	= m a h n i r n d +
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 .	9	>	(	@	2	.	M	= m a h n +l a m 
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 .	9	>	(	M	= m a h n 
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 .	9	>	*	&	M	.		= m a h p a d m a %
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 .	9	>	*	&	M	.	.	M	= m a h p a d m a m 
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 .	9	>	*	&	M	.	K	  (	>		0	>		>	= m a h p a d m o   n g a r j 
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 .	9	>	*	(	M	%			= m a h p a n t h a k a %
 
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 .	9	>	*	0	?	(	?	0	M	5	>	#	.	M	= m a h p a r i n i r v Ga m 
 
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 .	9	>	*	>		2	.	M	= m a h p ma l a m 
 
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 .	9	>	*	>	0	A	7		.	M	= m a h p r u ca k a m 
 
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 .	9	>	*	>	6		= m a h p [a %
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 .	9	>	*	A	#	M	/		= m a h p u Gy a %
 
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 .	9	>	*	A	0	A	7		= m a h p u r u ca %
 
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 .	9	>	*	C	%	?	5	@		  (	?	6	M	0	>	/	  8	>	.		M	0	@	5	6	G	(	  8	0	M	5	,	@		>	(	?	  5	?	0	K	9	(	M	$	?	= m a h p [t h i v +C  n i [r y a   s m a g r +v a [e n a   s a r v a b +j n i   v i r o h a n t i 
 
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 .	9	>	*	M	0		>	*	$	@	  	L	$	.	@	= m a h p r a j p a t +  g a u t a m +
 
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 .	9	>	*	M	0		M			= m a h p r a j  a %
 
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 .	9	>	*	M	0	#	>	&		= m a h p r a Gd a %
 
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 .	9	>	*	M	0	-	>	.	#	M	!	2	5	M	/	B	9		M		>	(	  .	A	&	M	0	>	= m a h p r a b h m a G
a l a v y kh a j  n a   m u d r 
 
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 .	9	>	*	M	0	8	A	$		= m a h p r a s u t a %
 
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 .	9	>	*	M	0	@	$	?	5	G		8	.	M	-	5		M		>	(	.	A	&	M	0	>	= m a h p r +t i v e g a s a m b h a v a j  n a m u d r 
 
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 .	9	>	*	M	0	@	$	?	9	0	M	7	>	= m a h p r +t i h a r c
 
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 .	9	>	+	#			= m a h p h a Ga k a %
 
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 .	9	>	,	2		= m a h b a l a %
 
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 .	9	>	,	2	.	M	= m a h b a l a m 
 
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 .	9	>	,	2	8	B	$	M	0	.	M	= m a h b a l a s kt r a m 
 
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 .	9	>	,	2	>		M	7	.	M	= m a h b a l k ca m 
 
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 .	9	>	,	?	.	M	,	0		= m a h b i m b a r a %
 
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 .	9	>	,	K	'	M	/		M		5	$	@	= m a h b o d h y a Eg a v a t +
 
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 .	9	>	,	M	0	9	M	.	>	#		= m a h b r a h m Ga %
 
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 .	9	>	-	>			= m a h b h g a %
 
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 .	9	>	-	?		M		>	5	?		M	0	@	!	?	$	>		= m a h b h i j  v i k r +
i t %
 
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 .	9	>	-	B	$	8	.	$	>	8	>	'	(	.	M	= m a h b h kt a s a m a t s d h a n a m 
 
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 .	9	>	-	B	.	?			= m a h b h km i k a %
 
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 .	9	>	.		M		A	7		.	M	= m a h m a  j u ca k a m 
 
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 .	9	>	.	#	?		B	!		= m a h m a Gi c k
a %
 
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 .	9	>	.	#	M	!	2	?			= m a h m a G
a l i k a %
 
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 .	9	>	.	$	?		= m a h m a t i %
 
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 .	9	>	.	(	M	&	>	0	5		= m a h m a n d r a v a %
 
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 .	9	>	.	9		= m a h m a h a %
 
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 .	9	>	.	>	$	M	0		= m a h m t r a %
 
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 .	9	>	.	A		?	2	?	(	M	&	.	M	= m a h m u c i l i n d a m 
 
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 .	9	>	.	A	&	M	0	>	= m a h m u d r 
 
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 .	9	>	.	B	2	.	M	= m a h m kl a m 
 
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 .	9	>	.	H	$	M	0	@	.	9	>		0	A	#	>	&	6	&	?		M	2	K		'	>	$	A	8	M	+	0	#		= m a h m a i t r +m a h k a r u Gd a [a d i g l o k a d h t u s p h a r a Ga %
 
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 .	9	>	.	H	$	M	0	@	.	9	>		0	A	#	>	8	.	(	M	5	>		$		= m a h m a i t r +m a h k a r u Gs a m a n v g a t a %
 
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 .	9	>	/		M	7	8	G	(	>	*	$	?		= m a h y a k ca s e n p a t i %
 
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 .	9	>	/	6	>		= m a h y a [%
 
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 .	9	>	/	>	(	*	0	?		M	0	>	9			= m a h y n a p a r i g r h a k a %
 
 
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 .	9	>	/	>	(	*	M	0	8	>	&	*	M	0	-	>	5	(	.	M	= m a h y n a p r a s d a p r a b h v a n a m 
 
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 
 .	9	>	/	>	(	.	M	= m a h y n a m 
 
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 .	9	>	/	>	(	>		M	/	A	$	>		= m a h y n c y u t %
 
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 .	9	>	/	>	(	K	*	&	G	6		= m a h y n o p a d e [a %
 
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 .	9	>	/	A	$		= m a h y u t a %
 
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 .	9	>	0	$	M	(	5	0	M	7	>	= m a h r a t n a v a r c
 
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 .	9	>	0	K			= m a h r o c a %
 
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 .	9	>	0	L	0	5		= m a h r a u r a v a %
 
 
 
 .	9	>	0	M	#	5		= m a h r Ga v a %
 
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 
 .	9	>	5	>	0	M	7	?		@	= m a h v r ci k +
 
 
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 .	9	>	5	>	9	(		= m a h v h a n a %
 
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 .	9	>	5	?		M	0	.		= m a h v i k r a m a %
 
 
 
 .	9	>	5	?	&	M	/	A	$	M	*	M	0	-		= m a h v i d y u t p r a b h a %
 
 
 
 .	9	>	5	?	-	B	$		= m a h v i b h kt a %
 
 
 
 .	9	>	5	?	5	>	9		= m a h v i v h a %
 
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 .	9	>	5	?	9	>	0	5	>	8	?	(		= m a h v i h r a v s i n a %
 
 
 
 .	9	>	5	G		2	,	M	'	8	M	%	.	>	= m a h v e g a l a b d h a s t h a m 
 
 
 
 .	9	>	5	M	/	B	9	K	  (	>	.	  8	.	>	'	?		= m a h v y kh o   n m a   s a m d h i %
 
 
 
 .	9	>	5	M	0	$	@	= m a h v r a t +
 
 
 
 .	9	>	6		A	(	?		= m a h [a k u n i %
 
 
 
 .	9	>	6	B	(	M	/	$	>	= m a h [kn y a t 
 
 
 
 .	9	>	6	M	5	-	M	0	.	M	  ( .	9	>	8	M	5	-	M	0	.	M	) = m a h [v a b h r a m   ( m a h s v a b h r a m ) 
 
 
 
 .	9	>	8			M		>	= m a h s a Cj  
 
 
 
 .	9	>	8		.	$		= m a h s a Cm a t a %
 
 
 
 .	9	>	8	$	M	$	>	= m a h s a t t 
 
 
 
 .	9	>	8	$	M	$	M	5		= m a h s a t t v a %
 
 
 
 .	9	>	8	.	>	*	M	$		= m a h s a m p t a %
 
 
 
 .	9	>	8	9	8	M	0	*	M	0	.	0	M	&	(	.	M	= m a h s a h a s r a p r a m a r d a n a m 
 
 
 
 .	9	>	8	>			?		>		= m a h s Cg h i k %
 
 
 
 .	9	>	8	>		0	*	M	0	-	>		.	M	-	@	0	'	0		= m a h s g a r a p r a b h g a m b h +r a d h a r a %
 
 
 
 .	9	>	8	>	.	>	(	M	/	.	M	= m a h s m n y a m 
 
 
 
 .	9	>	8	A	&	0	M	6	(		= m a h s u d a r [a n a %
 
 
 
 .	9	>	8	G	(	>	5	M	/	B	9	*	0	>		M	0	.		= m a h s e n v y kh a p a r k r a m a %
 
 
 
 .	9	>	8	M	%	>	.	*	M	0	>	*	M	$		= m a h s t h m a p r p t a %
 
 
 
 .	9	>	8	M	%	>	2	.	M	= m a h s t h l a m 
 
 
 
 .	9	>	8	M	.	C	$	M	/	A	*	8	M	%	>	(	.	M	= m a h s m [t y u p a s t h n a m 
 
 
 
 .	9	>	9	G	$	A		= m a h h e t u %
 
 
 
 .	9	?		>	= m a h i k 
 
 
 
 .	9	?		>	= m a h i k 
 
 
 
 .	9	?	$	.	M	= m a h i t a m 
 
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 .	9	?	7		= m a h i ca %
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 .	9	@	6	>	8		>		= m a h +[s a k %
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 
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 .	9	G	6	M	5	0		= m a h e [v a r a %
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 .	9	L		7	M			.   .	9	L		8	M			= m a h a u j a ck a %.   m a h a u j a s k a %
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 .	>		8		@	2		= m Cs a k +l a %
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 .	>	!	>		  ( .	>		>	) = m 
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a l i k a r j 
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 .	>	$	B	2	A		M		.	M	  ( .	>	$	A	2	A		M		.	M	) = m t kl u Eg a m   ( m t u l u Eg a m ) 
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 .	>	$	C	8	M	5	8	>	  ( .	>	$	C	8	M	5	8	C	) = m t [s v a s   ( m t [s v a s [) 
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 .	>	  -	B	/	  	5	.	M		0	?	7	M	/	%	N_
NYdk= m   b h ky a   e v a m   k a r i cy a t h a 
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 .	>	/	>		C	$	.	?	5	  ,	?	.	M	,	.	M	= m y k [t a m   i v a   b i m b a m 
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 .	>	/	>	.	0	@		M	/	A	&			(	M	&	M	0	8	M	5	*	M	(	*	M	0	$	?	6	M	0	A	$	M		>	*	M	0	$	?	-	>	8	*	M	0	$	?	,	?	.	M	,	(	?	0	M	.	>	#	K	*	.	'	0	M	.	>	'	?	.	A		M	$		= m y m a r +c y u d a k a c a n d r a s v a p n a p r a t i [r u t k p r a t i b h s a p r a t i b i m b a n i r m Go p a m a d h a r m d h i m u k t a %
 
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 .	>	/	>	5	@	= m y v +
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 .	>	0		0	M	.	8	.	>	$	?		M	0	>	(	M	$		= m r a k a r m a s a m t i k r n t a %
 
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 .	>	0		.	B		= m r a c a m k%
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 
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 .	>	0	>	-	?	-	A		= m r b h i b h u %
 
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 .	>	0	A	$		= m r u t a %
 
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 
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 .	>	0	M			M		?	(	M	(		= m r g a c c h i n n a %
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 .	>	0	M			?	(		  ( .	0	M			?	(		) = m r g a j i n a %  ( m a r g a j i n a %) 
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 .	>	0	M			@	5	@	= m r g a j +v +
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 .	>	0	M		&	B	7	@	  ( .	0	M		&	A	7	M	$	?	.   .	0	M		&	M	8	A	8	@	) = m r g a d kc+  ( m a r g a d u ct i .   m a r g a d s u s +) 
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 .	>	0	M		&	G	6	?			= m r g a d e [i k a %
 
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 .	>	0	M		&	G	6	?			.   .	>	0	M		&	0	M	6	?			= m r g a d e [i k a %.   m r g a d a r [i k a %
 
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 .	>	0	M		*	0	?	#	>	/			= m r g a p a r i Gy a k a %
 
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 .	>	0	M		*	M	0	$	?	0	B	*			= m r g a p r a t i r kp a k a %
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 .	>	0	M		5	?	$	M	= m r g a v i t 
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 .	>	0	M		>		M	/	>	/	@	= m r g k h y y +
 
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 .	>	0	M		G	  '	0	M	.		M		>	(		M	7	>	(	M	$	?		= m r g e   d h a r m a j  n a k cn t i %
 
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 .	>	0	M		G	  '	0	M	.		M		>	(	.	M	= m r g e   d h a r m a j  n a m 
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 .	>	0	M		G	=	(	M	5	/		M		>	(		M	7	>	(	M	$	?		= m r g e   ' n v a y a j  n a k cn t i %
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 .	>	0	M		G	=	(	M	5	/		M		>	(	.	M	= m r g e   ' n v a y a j  n a m 
 
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 .	>	0	M		0		= m r j a r a %
 
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 .	>	0	M	&	5		= m r d a v a %
 
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 .	>	2	>		>	0		= m l k r a %
 
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 .	>	2	>		A	#	*	0	?		M	7	?	*	M	$		= m l g u Ga p a r i k ci p t a %
 
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 .	>	2	>	'	>	0		= m l d h r a %
 
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 .	>	2	A	&	.	M	  ( .	2	A	&	.	M	) = m l u d a m   ( m a l u d a m ) 
 
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 .	>	2	A	&	A		= m l u d u %
 
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 .	>	2	M	/	.	M	= m l y a m 
 
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 .	>	2	M	/	>	*	#		= m l y p a Ga %
 
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 .	>	7		= m ca %
 
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 .	>	7			= m ca k a %
 
 
 
 .	>	7		.	M	= m ca k a m 
 
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 .	>	8		= m s a %
 
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 .	>	9	>	$	M	.	M	/	.	M	= m h t m y a m 
 
 
 
 .	?	$	5	>	0	M	7	?			  ( .	C	$	5	>	0	M	7	?			) = m i t a v r ci k a %  ( m [t a v r ci k a %) 
 
 
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 .	?	$	M	0		>	0	M	/	.	M	= m i t r a k r y a m 
 
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 .	?	$	M	0	.	M	= m i t r a m 
 
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 .	?	$	M	0	.	M	= m i t r a m 
 
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 .	?	%	M	/	>		M		>	(	.	M	= m i t h y j  n a m 
 
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 .	?	%	M	/	>	$	M	5	(	?	/	$		= m i t h y t v a n i y a t a %
 
 
 
 .	?	%	M	/	>	$	M	5	(	?	/	$	0	>	6	?		= m i t h y t v a n i y a t a r [i %
 
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 .	?	%	M	/	>	&	0	M	6	(	.	M	= m i t h y d a r [a n a m 
 
 
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 .	?	%	M	/	>	&	C	7	M		?		= m i t h y d [cmi %
 
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 .	?	%	M	/	>	&	C	7	M		G		  *	M	0	$	?	5	?	0	$	?		= m i t h y d [cme %  p r a t i v i r a t i %
 
 
 
 .	?	%	M	/	>	'	0	M	.	*	0	@	$		= m i t h y d h a r m a p a r +t a %
 
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 
 .	?	%	M	/	>	.	>	(		= m i t h y m n a %
 
 
 
 .	?	&	M	'	.	M	= m i d d h a m 
 
 
 
 .	?	0	5		( .	?	0	+		) = m i r a v a %( m i r a p h a %) 
 
 
 
 .	?	2	?	$	>		M	7		= m i l i t k ca %
 
 
 
 .	?	6	M	0		.	M	= m i [r a k a m 
 
 
 
 .	?	6	M	0		>	5	(	.	M	= m i [r a k v a n a m 
 
 
 
 .	@		5	.	M	  ( .	@	5		.	M	) = m +g a v a m   ( m +v a g a m ) 
 
 
 
 .	@	"		= m +
h a %
 
 
 
 .	@	.	>		8			= m +m Cs a k a %
 
 
 
 .	@	.	>		8	>	8	.	>	'	?	*	M	0	9	>	#	8		8	M		>	0	8	.	(	M	5	>		$	( 	)   	&	M	'	?	*	>	&		= m +m Cs s a m d h i p r a h Ga s a Cs k r a s a m a n v g a t a ( o )   [d d h i p d a %
 
 
 
 .	A		A		.	M	= m u k u ma m 
 
 
 
 .	A		A	(	M	&		= m u k u n d a %
 
 
 
 .	A		A	2		>	$	.	M	  ( .		A	2		>	$	.	M	.   $	0	?			>	$	.	M	.   .	A		M		@	-	B	$	.	M	) = m u k u l a j t a m   ( m a k u l a j t a m .   t a r i k a j t a m .   m u Eg +b h kt a m ) 
 
 
 
 .	A		A	7	M			= m u k u cma %
 
 
 
 .	A		M	$	$	M	/	>			= m u k t a t y g a %
 
 
 
 .	A		M	$	*	M	0	$	?	-	>	(		= m u k t a p r a t i b h n a %
 
 
 
 .	A		M	$	>	&	>	.	  ( .	A		M	$	>	&	>	.	(	M	) = m u k t d m a   ( m u k t d m a n ) 
 
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 
 .	A		M	$	>	+	2		.	M	= m u k t p h a l a k a m 
 
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 .	A		M	$	?		>	= m u k t i k 
 
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 .	A		M	$	?		>		M		>	*	M	$	?		= m u k t i k j  p t i %
 
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 .	A		M	$	K	  .	A		M	$	*	0	?	5	>	0		= m u k t o   m u k t a p a r i v r a %
 
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 .	A		$	K		>	$		( (	?	0	M		>	$		) = m u k h a t o j t a %( n i r j t a %) 
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 .	A		&	M	5	>	0	G	#	>	(	A	*	M	0	5	?	6	$	?	  8	M	.	= m u k h a d v r e Gn u p r a v i [a t i   s m a 
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 .	A		*	A	7	M	*		.	M	= m u k h a p u cp a k a m 
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 .	A		*	M	0	K		M		(	.	M	  ( .	A		*	K		M		(	.	M	) = m u k h a p r o  c h a n a m   ( m u k h a p o c c h a n a m ) 
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 .	A		+	A	2	M	2		.	M	= m u k h a p h u l l a k a m 
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 .	A		.	#	M	!	2	.	M	= m u k h a m a G
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 .	A		0		= m u k h a r a %
 
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 .	A		M	/		= m u k h y a %
 
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 .	A		?		= m u c i %
 
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 .	A		?	2	?	(	M	&		= m u c i l i n d a %
 
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 .	A		?	2	?	(	M	&	.	M	= m u c i l i n d a m 
 
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 .	A		A		A	(	M	&	.	M	  ( .	A		A		A	(	M	&		) = m u c u k u n d a m   ( m u k u k u n d a %) 
 
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 .	A		M		,	2	M	,			>	$	>		= m u  j a b a l b a j a j t %
 
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 .	A	#	M	!	(	>	= m u G
a n 
 
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 
 .	A	#	M	!	6	/	(	>	8	(	5	>	0	?			= m u G
a [a y a n s a n a v r i k a %
 
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 .	A	$	M		M	$	>	5	2	@	= m u t k t v a l +
 
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 .	A	&	?	$	>	= m u d i t 
 
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 .	A	&	?	$	>	5	?	9	>	0	@	= m u d i t v i h r +
 
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 .	A	&	M			= m u d g a %
 
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 .	A	&	M		0		  ( .	A	&	M		2		) = m u d g a r a %  ( m u d g a l a %) 
 
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 .	A	&	M		2	?		>	  ( .	B	0	M		2	?		>	) = m u d g a l i k   ( m kr k h a l i k ) 
 
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 .	A	&	M	0	>	= m u d r 
 
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 .	A	&	M	0	>	= m u d r 
 
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 .	A	&	M	0	>	= m u d r 
 
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 .	A	&	M	0	?		>	  ( .	A	&	M	0	@		>	) = m u d r i k   ( m u d r +k ) 
 
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 .	A	0		>	  ( .	A	0			) = m u r a j   ( m u r a j a %) 
 
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 .	A	0	A		?		>	= m u r u c i k 
 
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 .	A	7	?	$	8	M	.	C	$	?	$	>	= m u ci t a s m [t i t 
 
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 .	A	7	M		?		= m u cmi %
 
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 .	A	7	M		?		>		  ( .	L	7	M		?		>		  .	A		(	M	$	?		>		.   .	A	8	A	(	M	$	?		>	) = m u cmi k %  ( m a u cmi k %  m u k h a n t i k %.   m u s u n t i k ) 
 
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 .	A	7	M		?	,	(	M	'		= m u cmi b a n d h a %
 
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 .	A	7	M		?	/	K			= m u cmi y o g a %
 
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 .	A	8	2		= m u s a l a %
 
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 .	A	8	>	2		2	M	5		= m u s l a g a l v a %
 
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 .	A	8	M	$	.	M	.   .	A	8	M	$		= m u s t a m .   m u s t a %
 
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 .	A	9	B	0	M	$		= m u h kr t a %
 
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 .	B			= m kk a %
 
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 .	B	"		= m k
h a %
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 .	B	"		= m k
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 
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 .	B	$	M	0		C		M		M	0	.	M	  ( .	B	$	M	0		C		M		.	M	) = m kt r a k [c c h r a m   ( m kt r a k [c c h a m ) 
 
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 .	B	$	M	0	.	M	= m kt r a m 
 
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 .	B	$	M	0	0	K	'		= m kt r a r o d h a %
 
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 .	B	0	M		M		>	= m kr c c h 
 
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 .	B	0	M		M		?	$		= m kr c c h i t a %
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 .	B	0	M	'				= m kr d h a ma k a %
 
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 .	B	0	M	'	$		  ( .	B	0	M	'		>	$		) = m kr d h a t a %  ( m kr d h a j t a %) 
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 .	B	0	M	'	(	M	= m kr d h a n 
 
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 .	B	0	M	'	>	(		= m kr d h n a %
 
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 .	B	0	M	'	>	-	0	#	.	M	= m kr d h b h a r a Ga m 
 
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 .	B	2		= m kl a C
 
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 .	B	2		M	0	(	M	%		= m kl a g r a n t h a %
 
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 
 .	B	2	*	0	?	5	>	8		= m kl a p a r i v s a %
 
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 .	B	2	.	>	(	>	*	M	/	.	M	  ( .	B	2	.	>	(	>	$	M	5	.	M	) = m kl a m n p y a m   ( m kl a m n t v a m ) 
 
 
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 .	B	2	8	0	M	5	>	8	M	$	?	5	>	&	>		= m kl a s a r v s t i v d %
 
 
 
 .	B	2	>	*		0	M	7	*	0	?	5	>	8		= m kl p a k a r ca p a r i v s a %
 
 
 
 .	B	2	>	*		0	M	7	.	>	(	>	*	M	/	.	M	( .	B	2	>	*		0	M	7	.	>	(	>	$	M	5	.	M	) = m kl p a k a r ca m n p y a m ( m kl p a k a r ca m n t v a m ) 
 
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 .	B	7	  ( 		) = m kca   ( k a %) 
 
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 .	C			= m [g a %
 
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 .	C		$	C	7	M	#	?		>	= m [g a t [cGi k 
 
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 .	C		&	>	5		= m [g a d v a %
 
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 .	C		.	&		= m [g a m a d a %
 
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 .	C		/	$	G	= m [g a y a t e 
 
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 .	C		5	.	M	= m [g a v a m 
 
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 .	C		6	?	0	>		= m [g a [i r %
 
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 .	C		6	@	0	M	7		  ( .	>	0	M		6	@	0	M	7		) = m [g a [+r ca %  ( m r g a [+r ca %) 
 
 
 
 .	C		6	M	0	?		M		5	M	0	$	@	= m [g a [r i Eg a v r a t +
 
 
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 .	C		>	0	.	>	$	>	= m [g r a m t 
 
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 .	C	#	>	2	.	M	= m [Gl a m 
 
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 .	C	$		C	9	.	M	= m [t a g [h a m 
 
 
 
 .	C	$	*	0	?	7	M		>	0		= m [t a p a r i ck r a %
 
 
 
 .	C	$	5	H	-	5	>	&	M	-	A		M	  ( .	C	$	5	H	-	5	&	M		A			) = m [t a v a i b h a v d   b h u k   ( m [t a v a i b h a v a d g u k a %) 
 
 
 
 .	C	&		M			= m [d a Eg a %
 
 
 
 .	C	&	A		= m [d u %
 
 
 
 .	C	&	A		>	= m [d u k 
 
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 
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 .	C	&	A		>	$	M	0		= m [d u g t r a %
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 .	C	&	A		?	9	M	5		= m [d u j i h v a %
 
 
 
 .	C	&	A	$	0	A	#	9	8	M	$	*	>	&	$	2		= m [d u t a r u Ga h a s t a p d a t a l a %
 
 
 
 .	C	&	M	5	?	(	M	&	M	0	?	/		= m [d v i n d r i y a %
 
 
 
 .	C	&	M	5	@		>	  ( .	C	&	M	5	?		>	) = m [d v +k   ( m [d v i k ) 
 
 
 
 .	C	7	>	= m [c
 
 
 
 .	C	7	>	= m [c
 
 
 
 .	C	7	>	5	>	&	5	?	0	$	?		= m [cv d a v i r a t i %
 
 
 
 .	C	7	>	5	>	&	>	$	M	*	M	0	$	?	5	?	0	$	?		= m [cv d t   p r a t i v i r a t i %
 
 
 
 .	C	7	M			A		M	7	?		= m [cma k u k ci %
 
 
 
 .	C	7	M			>	$	M	0		= m [cma g t r a %
 
 
 
 .	G		2	>	= m e k h a l 
 
 
 
 .	G		8	.	M	-	5		= m e g h a s a m b h a v a %
 
 
 
 .	G		8	M	5	0		= m e g h a s v a r a %
 
 
 
 .	G		8	M	5	0		K	7	>	= m e g h a s v a r a g h o c
 
 
 
 .	G		K	(	M	(	$	?	&	0	M	6	(	>	$	M	= m e g h o n n a t i d a r [a n t 
 
 
 
 .	G			.	M	= m e c a k a m 
 
 
 
 .	G	&		= m e d a %
 
 
 
 .	G	&	?	(	@	= m e d i n +
 
 
 
 .	G	'	>	5	@	= m e d h v +
 
 
 
 .	G	'	M	/		= m e d h y a %
 
 
 
 .	G	(	?	0	G	= m e n i r e 
 
 
 
 .	G	0		.	M	= m e r a k a m 
 
 
 
 .	G	0	A		= m e r u %
 
 
 
 .	G	0	A		= m e r u %
 
 
 
 .	G	0	A		A		.   .	G	0	A	9	A		.   .	G	0	A	$	B		= m e r u mu %.   m e r u h u %.   m e r u t k%
 
 
 
 .	G	0	A	&		.   .	G	2	A	&		= m e r u d a %.   m e l u d a %
 
 
 
 .	G	0	A	&	A		= m e r u d u %
 
 
 
 .	G	0	A	,	2	*	M	0	.	0	M	&	@	= m e r u b a l a p r a m a r d +
 
 
 
 .	G	0	A	6	?		0	'	0		  	A	.	>	0	-	B	$		= m e r u [i k h a r a d h a r a %  k u m r a b h kt a %
 
 
 
 .	G	0	A	8	A	8	.	M	-	5		= m e r u s u s a m b h a v a %
 
 
 
 .	G	2		= m e l a %
 
 
 
 .	G	2	(	M	&	A			= m e l a n d u k a %
 
 
 
 .	G	2	A		= m e l u %
 
 
 
 .	H	$	M	0	@	= m a i t r +
 
 
 
 .	H	$	M	0	@	5	M	/	>		0	#	.	M	= m a i t r +v y k a r a Ga m 
 
 
 
 .	H	$	M	0	G	/		= m a i t r e y a %
 
 
 
 .	H	$	M	0	M	/	>	$	M	.			= m a i t r y t m a k a %
 
 
 
 .	H	%	A	(	>	-	>	7	#	.	M	= m a i t h u n b h ca Ga m 
 
 
 
 .	H	0	G	/	.	M	= m a i r e y a m 
 
 
 
 .	K		(	*		M			.	M	= m o c a n a p a mma k a m 
 
 
 
 .	K		?			= m o c i k a %
 
 
 
 .	K	7	'	0	M	.	?	#		= m o ca d h a r m i Ga %
 
 
 
 .	K	9	(	.	M	= m o h a n a m 
 
 
 
 .	L	&	M		2	M	/	>	/	(	'Yvr#= m a u d g a l y y a n a 
 
 
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 /	A			'	>	0		= y u g a Cd h r a %
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 /	A		M	.	.	M	  ( /	A		>	.	M	) = y u g m a m   ( y u g m ) 
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 /	G	7	>		  	C	$	6		  ( /	G	7	>		  	C	$	) = y e cC  k [t a [a %  ( y e cC  k [t a ) 
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 /	G	7	>	.	M	= y e cm 
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 /	K			= y o g a %
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 /	K			= y o g a %
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 /	K		>		>	0		= y o g c r a %
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 /	K		M	/		  ( /	K		M	/	>	) = y o j y a %  ( y o j y ) 
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 0	>			A	2	.	'	M	/		$	K	  5	>	= r j a k u l a m a d h y a g a t o   v 
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 
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 0	>		&	M	5	>	0	?			= r j a d v r i k a %
 
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 0	>		'	>	(	@	  ( 0	>		>	'	>	(	@	.   0	>		'	(	?				>	'	(	?	) = r j a d h n +  ( r j d h n +.   r j a d h a n i [j d h a n i ) 
 
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 0	>		*		M		.	M	= r j a p a mma m 
 
 
 
 0	>		-			= r j a b h a ma %
 
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 0	>		.	>	7		= r j a m ca %
 
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 0	>		/		M	7	M	.	  ( 0	>		/		M	7	M	.	(	M	.   0	>		/		M	7	M	/	) = r j a y a k cm a   ( r j a y a k cm a n .   r j a y a k cy a ) 
 
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 0	>		5	C		M	7		= r j a v [k ca %
 
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 0	>		9		7		= r j a h a Cca %
 
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 0	>		>	= r j 
 
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 0	>		>	  	(	(	M	$	(	G	.	?		= r j   a n a n t a n e m i %
 
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 0	>		>	  	M	7	$	M	0	?	/	K	  .	B	0	M	'	>	-	?	7	?		M	$		= r j   k ca t r i y o   m kr d h b h i ci k t a %
 
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 0	>		>	(			= r j n a k a %
 
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 0	>		>	  *	M	0	&	M	/	K	$		= r j   p r a d y o t a %
 
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 0	>		>	  *	M	0	8	G	(		?	$	M	= r j   p r a s e n a j i t 
 
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 0	>		>	  ,	?	.	M	,	?	8	>	0		= r j   b i m b i s r a %
 
 
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 0	>		>	  ,	M	0	9	M	.	&	$	M	$		= r j   b r a h m a d a t t a %
 
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 0	>		>	.	>	$	M	/		= r j m t y a %
 
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 0	>		>	0	M	/	*	A	&	M		2	>	(	>	.	M	= r j r y a p u d g a l n m 
 
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 0	>		>	5	5	>	&		.	M	= r j v a v d a k a m 
 
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 0	>		>	  6	$	>	(	@			= r j   [a t n +k a %
 
 
 
 0	>		>	  8	9	8	M	0	>	(	@			= r j   s a h a s r n +k a %
 
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 
 0	>		?		>	= r j i k 
 
 
 
 0	>		?		>	= r j i k 
 
 
 
 0	>		@		0	M	#		= r j +k a r Ga %
 
 
 
 0	>		M	/	.	M	= r j y a m 
 
 
 
 0	>		M	/	H	6	M	5	0	M	/	>	'	?	*	$	M	/		= r j y a i [v a r y d h i p a t y a C
 
 
 
 0	>	.	5	M	0	$	@	= r m a v r a t +
 
 
 
 0	>	5	#		= r v a Ga %
 
 
 
 0	>	5	#	K	  (	>		0	>		>	= r v a Go   n g a r j 
 
 
 
 0	>	7	M		M	0	*	>	2	*	0	?	*	C		M		>	= r cmr a p l a p a r i p [c c h 
 
 
 
 0	>	7	M		M	0	.	M	= r cmr a m 
 
 
 
 0	>	9	A		= r h u %
 
 
 
 0	>	9	A		= r h u %
 
 
 
 0	>	9	A	2		= r h u l a %
 
 
 
 0	>	9	A	2		= r h u l a %
 
 
 
 0	?		M	$		= r i k t a %
 
 
 
 0	?		M	$	.	A	7	M		?		= r i k t a m u cmi %
 
 
 
 0	?		?	$	?	= r i g i t i 
 
 
 
 0	?		M		$	?	= r i  c a t i 
 
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 
 0	A		?	0		= r u c i r a %
 
 
 
 0	A		?	0	*	M	0	-	>	8	8		-	5		= r u c i r a p r a b h s a s a Cb h a v a %
 
 
 
 0	A	#	M	#	(	/	(		= r u GGa n a y a n a %
 
 
 
 0	A	&	M	0		= r u d r a %
 
 
 
 0	A	'	?	0	.	M	= r u d h i r a m 
 
 
 
 0	A	'	?	0	.	M	= r u d h i r a m 
 
 
 
 0	B		M	7	.	M	  ( 0	A		M	7	.	M	) = r kk ca m   ( r u k ca m ) 
 
 
 
 0	B	*	#	>	$	M	= r kp a Gt 
 
 
 
 0	B	*	'	>	$	A		= r kp a d h t u %
 
 
 
 0	B	*	'	>	$	A		= r kp a d h t u %
 
 
 
 0	B	*	*	M	0	$	?	8		/	A		M	$	.	M	= r kp a p r a t i s a Cy u k t a m 
 
 
 
 0	B	*	*	M	0	8	>	&		= r kp a p r a s d a %
 
 
 
 0	B	*	.	>	$	M	.	>	  8	M	5	>	.	?	5	$	M	= r kp a m   t m   s v m i v a t 
 
 
 
 0	B	*	.	M	= r kp a m 
 
 
 
 0	B	*	5	>	(	>	$	M	.	>	  	2		M		>	0	5	$	M	= r kp a v n   t m   a l a Ek r a v a t 
 
 
 
 0	B	*	8	M		(	M	'		= r kp a s k a n d h a %
 
 
 
 0	B	*	>	/	$	(	.	M	= r kp y a t a n a m 
 
 
 
 0	B	*	>	5		0		= r kp v a c a r a %
 
 
 
 0	B	*	?		5	M	/	5	9	>	0		= r kp i k a v y a v a h r a %
 
 
 
 0	B	*	@	  0	B	*	>	#	?	  *	6	M	/	$	M	/	/		  *	M	0	%	.	K	  5	?	.	K		M	7		= r kp +  r kp Gi   p a [y a t y   a y a C  p r a t h a m o   v i m o k ca %
 
 
 
 0	B	*	G	  	$	M	.	>	  -	>		(	5	$	M	= r kp e   t m   b h j a n a v a t 
 
 
 
 0	B	*	M	/	$	G	= r kp y a t e 
 
 
 
 0	B	*	M	/	.	M	= r kp y a m 
 
 
 
 0	G	= r e 
 
 
 
 0	G	5	$	@	= r e v a t +
 
 
 
 0	G	5	$	@		M	0	9		= r e v a t +g r a h a %
 
 
 
 0	H	$	M	/	.	M	= r a i t y a m 
 
 
 
 0	K			= r o g a %
 
 
 
 0	K		  8	M	*	C	7	M		>	  5	?		$	  0	K		>	  -	5	(	M	$	?	  8	M	.	= r o g a   s p [cm  v i g a t a   r o g   b h a v a n t i   s m a 
 
 
 
 0	K		>	(	M	$	0		2	M	*		= r o g n t a r a k a l p a %
 
 
 
 0	K			= r o c a %
 
 
 
 0	K			= r o c a %
 
 
 
 0	K		$	G	= r o c a t e 
 
 
 
 0	K	'		= r o d h a %
 
 
 
 0	K	.		B	*		= r o m a k kp a %
 
 
 
 0	K	.		B	*		= r o m a k kp a %
 
 
 
 0	K	.	*	>	$		= r o m a p t a %
 
 
 
 0	K	.	  ( 0	K	.	(	M	) = r o m a   ( r o m a n ) 
 
 
 
 0	K	.	9	0	M	7		= r o m a h a r ca %
 
 
 
 0	K	7	?	$	G	(	  (	  *	M	0	$	?	0	K	7	?	$	5	M	/	.	M	= r o ci t e n a   n a   p r a t i r o ci t a v y a m 
 
 
 
 0	K	9	?	#	@	= r o h i G+
 
 
 
 0	L	&	M	0		= r a u d r a %
 
 
 
 0	L	&	M	0		= r a u d r a %
 
 
 
 0	L	&	M	0		?	$	M	$		= r a u d r a c i t t a %
 
 
 
 0	L	0	5		= r a u r a v a %
 
 
 
 0	L	9	?	#	@	  ( 0	K	9	?	#	@	) = r a u h i G+  ( r o h i G+) 
 
 
 
 2		M	7	#	*	0	?	6	K	'	(	K	  (	>	.	  8	.	>	'	?		= l a k ca Ga p a r i [o d h a n o   n m a   s a m d h i %
 
 
 
 2		M	7	#	.	M	= l a k ca Ga m 
 
 
 
 2		M	7	#	>	-	?	8		'	?		= l a k ca Gb h i s a Cd h i %
 
 
 
 2		M	7	.	M	= l a k ca m 
 
 
 
 2		M	7	.	M	= l a k ca m 
 
 
 
 2		M	7	M	.	@		= l a k cm +%
 
 
 
 2		M	7	M	/	.	M	= l a k cy a m 
 
 
 
 2		M	7	M	/	.	M	  ( 2		M	7	) = l a k cy a m   ( l a k ca ) 
 
 
 
 2		M	(		= l a g n a %
 
 
 
 2		?	.	>	= l a g h i m 
 
 
 
 2		A	$	M	5	.	M	= l a g h u t v a m 
 
 
 
 2		A	8	.	A	&	@	0	#	$	M	5	.	M	= l a g h u s a m u d +r a Ga t v a m 
 
 
 
 2		B	$	M	%	>	(	$	>	= l a g h kt t h n a t 
 
 
 
 2		M	5	@	= l a g h v +
 
 
 
 2		M		>	5	$	>	0	.	M	= l a Ek v a t r a m 
 
 
 
 2		M		B	2	.	M	= l a Eg kl a m 
 
 
 
 2		M		?	$	.	M	= l a Eg h i t a m 
 
 
 
 2		M		>	= l a j j 
 
 
 
 2		M		?	(	>		  8	M	*	0	M	6	5	?	9	>	0	>	/	= l a j j i n C  s p a r [a v i h r y a 
 
 
 
 2	!	?	$	.	M	  ( 2	>	!	?	$	.	M	.   2	2	?	$	.	M	) = l a 
i t a m   ( l 
i t a m .   l a l i t a m ) 
 
 
 
 2	!	M	!	A		.	M	= l a 

u k a m 
 
 
 
 2	$	>	0	M			  ( 2	$	>	+ 	0	M		) = l a t r k a %  ( l a t + a r k a ) 
 
 
 
 2	$	>	5	2	M	2	@	= l a t v a l l +
 
 
 
 2	*	$	?	= l a p a t i 
 
 
 
 2	*	(	>	= l a p a n 
 
 
 
 2	-	M	/	>	  .	?	%	M	/	>	&	C	7	M		?		  *	M	0	9	>	$	A	.	M	= l a b h y   m i t h y d [cmi %  p r a h t u m 
 
 
 
 2	.	M	*		.	M	= l a m p a k a m 
 
 
 
 2	.	M	*			= l a m p a ma %
 
 
 
 2	.	M	,	$	G	= l a m b a t e 
 
 
 
 2	.	M	,	(	.	M	= l a m b a n a m 
 
 
 
 2	.	M	,	>	.	M	,	A	&	&	0	M	6	(	>	&	M	= l a m b m b u d a d a r [a n d 
 
 
 
 2	.	M	,	A		K	  (	>		0	>		>	= l a m b u k o   n g a r j 
 
 
 
 2	.	M	,	A		K	  (	>		0	>		>	= l a m b u k o   n g a r j 
 
 
 
 2	.	M	,	K	&	0		= l a m b o d a r a %
 
 
 
 2	/		= l a y a %
 
 
 
 2	/	(	*	0	?	9	>	0		= l a y a n a p a r i h r a %
 
 
 
 2	/	(	.	M	= l a y a n a m 
 
 
 
 2	/	(	.	M	= l a y a n a m 
 
 
 
 2	/	(	.	M	= l a y a n a m 
 
 
 
 2	2	>		.	M	  ( 2	2	$		) = l a l ma m   ( l a l a t a %) 
 
 
 
 2	2	>	.		= l a l m a %
 
 
 
 2	2	?	$	5	?	8	M	$	0		= l a l i t a v i s t a r a %
 
 
 
 2	2	?	$	5	?	8	M	$	0	K	&	M	-	5	?	$	8			M	/	>	(	>	.	>	(	?	= l a l i t a v i s t a r o d b h a v i t a s a Ck h y n m n i 
 
 
 
 2	2	?	$	>	= l a l i t 
 
 
 
 2	5			= l a v a Ag a 
 
 
 
 2	5		= l a v a %
 
 
 
 2	5		M		.	M	= l a v a Eg a m 
 
 
 
 2	5	#		= l a v a Ga %
 
 
 
 2	5	#	*	>	$	2	?		>	= l a v a Ga p t a l i k 
 
 
 
 2	5	#	-	&	M	0	?			= l a v a Ga b h a d r i k a %
 
 
 
 2	5	#	.	M	= l a v a Ga m 
 
 
 
 2	5	#	K	&			= l a v a Go d a k a %
 
 
 
 2	6	A	(		  ( 2	6	B	(	.	M	) = l a [u n a %  ( l a [kn a m ) 
 
 
 
 2	8	@		>	  ( 2	8	?		>	) = l a s +k   ( l a s i k ) 
 
 
 
 2	>		M	7	>	= l k c
 
 
 
 2	>		M		2		= l Eg a l a C
 
 
 
 2	>		M		2	@	*	A	7	M	*	.	M	  ( 2		M		2	@	*	A	7	M	*	.	M	) = l Eg a l +p u cp a m   ( l a Eg a l +p u cp a m ) 
 
 
 
 2	>		M		A	2		M		?	(	M	(		= l Eg u l a c c h i n n a %
 
 
 
 2	>		>		= l j %
 
 
 
 2	>	!	?			= l 
i k a %
 
 
 
 2	>	-		= l b h a %
 
 
 
 2	>	-	>	(	A	$	M	$	0	M	/	.	M	= l b h n u t t a r y a m 
 
 
 
 2	>	-	G	(	  2	>	-	(	?	6	M		?		@	0	M	7	>	= l b h e n a   l b h a n i [c i k +r c
 
 
 
 2	>	-	G	(	  2	>	-	(	?	7	M	*	>	&	(	>	= l b h e n a   l b h a n i cp d a n 
 
 
 
 2	>	8	M	/	.	M	= l s y a m 
 
 
 
 2	?		M	7	>	= l i k c
 
 
 
 2	?		M	7	>	= l i k c
 
 
 
 2	?		M			K	!		= l i Eg a j o 
a %
 
 
 
 2	?		M		.	M	= l i Eg a m 
 
 
 
 2	?		M		6	?	0	>		  ( 2	?		6	?	0		) = l i Eg a [i r %  ( l i g a [i r a %) 
 
 
 
 2	?	*	?		= l i p i %
 
 
 
 2	?	*	?	+	2			= l i p i p h a l a k a %
 
 
 
 2	?	*	?	6	>	2	>	= l i p i [l 
 
 
 
 2	@	(		= l +n a %
 
 
 
 2	@	2	>	/	?	$	$	M	5	.	M	  ( 2	@	2	>	/	?	$	$	.	M	) = l +l y i t a t v a m   ( l +l y i t a t a m ) 
 
 
 
 2	A		M	/	$	  	$	?	  2	K			= l u j y a t a   i t i   l o k a %
 
 
 
 2	A		M		$	G	= l u  c a t e 
 
 
 
 2	A	!	?	$		  ( 2	!	?	$		) = l u 
i t a %  ( l a 
i t a %) 
 
 
 
 2	A	*	M	$		= l u p t a %
 
 
 
 2	A	,	M	'		= l u b d h a %
 
 
 
 2	A	,	M	'			= l u b d h a k a %
 
 
 
 2	A	,	M	'	K	  2	K	-	>	-	?	-	B	$	K	  5	$	>	/		  2	K		8		(	?	5	G	6	K	=	$	C	*	M	$		  *	0	5	?	$	M	$	>	*	9	>	0	@	= l u b d h o   l o b h b h i b h kt o   v a t y a C  l o k a s a Cn i v e [o   ' t [p t a %  p a r a v i t t p a h r +
 
 
 
 2	A	.	M	,	?	(	@	= l u m b i n +
 
 
 
 2	B	(		= l kn a %
 
 
 
 2	B	9		  ( 2	A	9		) = l kh a %  ( l u h a %) 
 
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 
 2	G		(	>	= l e k h a n 
 
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 2	G		(	@	= l e k h a n +
 
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 
 2	G		9	>	0	?			  ( 2	G		9	>			) = l e k h a h r i k a %  ( l e k h a h k a %) 
 
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 2	G	*		= l e p a %
 
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 
 2	G	9	0	?		  ( 2	K	9	>	0	?		) = l e h a r i %  ( l o h r i %) 
 
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 2	H	6	?		.	M	= l a i [i k a m 
 
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 2	K			M		>		= l o k a j  %
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 2	K			M	/	G	7	M	 		= l o k a j y e cmh a %
 
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 2	K		'	>	$	5		= l o k a d h t a v a %
 
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 2	K		'	>	$	A		= l o k a d h t u %
 
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 2	K		*	>	2		= l o k a p l a %
 
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 2	K		/	>	$	M	0	>	= l o k a y t r 
 
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 2	K		5	?	$	M	= l o k a v i t 
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 2	K		5	?	-	5		= l o k a v i b h a v a %
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 2	K		8			M		>	= l o k a s a Cj  
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 2	K		8		-	5		= l o k a s a Cb h a v a %
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 2	K		>	-	?	2	>	7	@	= l o k b h i l c+
 
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 2	K		>	/	$		= l o k y a t a %
 
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 
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 2	K	 		>	.   2	K	%		.	M	= l o mh a k .   l o t h a k a m 
 
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 
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 2	K	2	A	*		= l o l u p a %
 
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 2	K	7	M			= l o cma %
 
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 2	K	9		= l o h a %
 
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 2	K	9		>	0		= l o h a k r a %
 
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 2	K	9	2	?		M			= l o h a l i Eg a %
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 2	K	9	?	$		C	$	M	8	M	(	>	/	$	(	.	M	= l o h i t a k [t s n y a t a n a m 
 
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 2	K	9	?	$		M		5	?	5	0	M	#		= l o h i t a c c h a v i v a r Ga %
 
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 2	K	9	?	$	.	A		M	$	?		>	= l o h i t a m u k t i k 
 
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 2	K	9	?	$	.	M	= l o h i t a m 
 
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 2	K	9	?	$	>		M	7		= l o h i t k ca %
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 2	L		?		&	G	5	$	>		= l a u k i k a d e v a t %
 
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 2	L		?		>		M	0	M	/	'	0	M	.		= l a u k i k g r y a d h a r m a %
 
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 5		6		  ( 5		8		) = v a C[a %  ( v a Cs a %) 
 
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 5		6	0	K		(	>	= v a C[a r o c a n 
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 5		6	5	G	#	A		= v a C[a v e Gu %
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 5			= v a k a %
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 5		M		A	2		  ( 5		A	2		) = v a k k u l a %  ( v a k u l a %) 
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 5		M	$	M	0	.	M	= v a k t r a m 
 
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 5		M	0		  ( 		M		M	0		) = v a k r a %  ( c a k k r a %) 
 
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 5		M	0	(	?	$	.	M	,		  ( 		M	0	(	?	$	.	M	,		) = v a k r a n i t a m b a %  ( c a k r a n i t a m b a %) 
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 5		M			= v a Ek a %
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 5		8	>	  *	0	?		G	$	>	  ( 5		8	>	  *	0	?		?	$	>	) = v a c a s   p a r i c e t   ( v a c a s   p a r i j i t ) 
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 5		>	= v a c 
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 5		M	0		0	M	-		= v a j r a g a r b h a %
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 
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 5		M	0	&	M	0	A	.		G	8	0	'	M	5			= v a j r a d r u m a k e s a r a d h v a j a %
 
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 5		M	0	'	>	$	M	5	@	6	M	5	0	@	= v a j r a d h t v +[v a r +
 
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 5		M	0	*	>	#	?		= v a j r a p Gi %
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 5		M	0	-	C		A		@	= v a j r a b h [k u m+
 
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 5		M	0	.	#	M	!	2	K	  (	>	.	  8	.	>	'	?		= v a j r a m a G
a l o   n m a   s a m d h i %
 
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 5		M	0	.	G	0	A	6	?		0		B		>		>	0	'	>	0	#	@	= v a j r a m e r u [i k h a r a k kmg r a d h r a G+
 
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 5		M	0	.	M	= v a j r a m 
 
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 5		M	0	8	$	M	$	M	5		M		>	(	.	A	&	M	0	>	= v a j r a s a t t v a j  n a m u d r 
 
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 5		M	0	8	>	0		= v a j r a s r a %
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 5		M	0	>		M		A	6	@	= v a j r Ek u [+
 
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 5		M	0	>	.	M	,	A		>	= v a j r m b u j 
 
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 5		M	0	K	*	.	K	  (	>	.	  8	.	>	'	?		= v a j r o p a m o   n m a   s a m d h i %
 
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 5		M	0	K	( 5		M	0	K	*	.	K	)   (	>	.	  8	.	>	'	?		= v a j r o ( v a j r o p a m o )   n m a   s a m d h i %
 
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 5		M		(	>	= v a  c a n 
 
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 5	!	5	>	= v a 
a v 
 
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 5	!	5	>	.	A			= v a 
a v m u k h a %
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 5	#	?		M	= v a Gi k 
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 5	$	  .	>	0	M	7	>		= v a t a   m r c%
 
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 5	$	M	$	A	6	?	0	>		  ( 5	(	M	&	A	  6	?	0	8	M	.   	2	A	6	?	0	8	M	) = v a t t u [i r %  ( v a n d u   [i r a s .   c a l u [i r a s ) 
 
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 5	$	M	8	&	(	M	$			= v a t s a d a n t a k a %
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 5	$	M	8	2		= v a t s a l a %
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 5	$	M	8	6	>	2	>	= v a t s a [l 
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 5	$	M	8	6	M	0	@	8	.	M	-	5		= v a t s a [r +s a m b h a v a %
 
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 5	$	UV= v a t a 
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 5	$	|T= v a t a 
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 5	'	B		= v a d h k%
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 5	(		#	M	!		.   5	(	7	#	M	!		= v a n a k h a G
a %.   v a n a ca G
a %
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 5	(	.	M	= v a n a m 
 
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 5	(	2	$	>	= v a n a l a t 
 
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 5	(	5	?		/		$		= v a n a v i c a y a g a t a %
 
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 5	(	8	M	*	$	?		= v a n a s p a t i %
 
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 5	(	>	&	M	(	?	0	M	5	#	.	>		$		= v a n d   n i r v a Ga m   g a t a %
 
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 5	(	@	/			= v a n +y a k a %
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 5	(	M	&	(	.	M	  ( 5	(	M	&	(	>	) = v a n d a n a m   ( v a n d a n ) 
 
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 5	/		= v a y a %
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 5	/	(	.	M	= v a y a n a m 
 
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 5	/	8	M	/		= v a y a s y a %
 
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 5	0		= v a r a %
 
 
 
 5	0		2	M	/	>	#		= v a r a k a l y Ga %
 
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 5	0	#	.	M	= v a r a Ga m 
 
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 
 5	0	$	M	0	.	M	  ( 5	0	(	M	$	M	0	.	M	.   5	0	$	M	$	M	0	.	M	) = v a r a t r a m   ( v a r a n t r a m .   v a r a t t r a m ) 
 
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 5	0	&	Re= v a r a d a 
 
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 5	0	'	0	M	.	.	A	&	M	0	>	  (	>	.	  8	.	>	'	?		= v a r a d h a r m a m u d r   n m a   s a m d h i %
 
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 5	0	0	A		?		= v a r a r u c i %
 
 
 
 5	0	>		M		,	2	.	M	  ( 5	0	>		M		5	$	?	) = v a r Eg a b a l a m   ( v a r Eg a v a t i ) 
 
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 5	0	>		M		0	B	*	@	= v a r Eg a r kp +
 
 
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 5	0	>	0	M	9		= v a r r h a %
 
 
 
 5	0	>	9		= v a r h a %
 
 
 
 5	0	A	#		= v a r u Ga %
 
 
 
 5	0	A	#	.	$	?		  	A	.	>	0	-	B	$		= v a r u Ga m a t i %  k u m r a b h kt a %
 
 
 
 5	0	A	#	K	  (	>		0	>		>	= v a r u Go   n g a r j 
 
 
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 5	0	M			= v a r g a %
 
 
 
 5	0	M			  ( 5	0	M		.	M	) = v a r g a %  ( v a r g a m ) 
 
 
 
 5	0	M			>	0	@	= v a r g a c r +
 
 
 
 5	0	M	#		= v a r Ga %
 
 
 
 5	0	M	#		= v a r Ga %
 
 
 
 5	0	M	#	(	?	-	.	M	= v a r Ga n i b h a m 
 
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 5	0	M	#	0	B	*	.	M	= v a r Ga r kp a m 
 
 
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 5	0	M	#	5	>	&	@	= v a r Ga v d +
 
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 5	0	M	#	?	$		= v a r Gi t a %
 
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 5	0	M	$	$	G	= v a r t a t e 
 
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 5	0	M	$	$	G	= v a r t a t e 
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 5	0	M	$	(	@	= v a r t a n +
 
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 5	0	M	$	.	>	(		= v a r t a m n a %
 
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 5	0	M	$	A	2	?		= v a r t u l i %
 
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 5	0	M	'			= v a r d h a k a %
 
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 5	0	M	'	$	G	= v a r d h a t e 
 
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 
 5	0	M	'	(	?		>	  ( 5	0	M	$	M	$	(	?		>	) = v a r d h a n i k   ( v a r t t a n i k ) 
 
 
 
 5	0	M	'	.	>	(		= v a r d h a m n a %
 
 
 
 5	0	M	'	.	>	(		K	  (	>		0	>		>	= v a r d h a m n a k o   n g a r j 
 
 
 
 5	0	M	'	.	>	(	.	$	?		= v a r d h a m n a m a t i %
 
 
 
 5	0	M	.		>	(		.	M	.   '	0	M	.		#		.	M	  ( *	0	M	.		(		.	M	.   .	0	M	.		>	(		.	M	) = v a r m a k n a k a m .   d h a r m a k a Ga k a m   ( p a r m a k a n a k a m .   m a r m a k n a k a m ) 
 
 
 
 5	0	M	.	8		(	>	9		= v a r m a s a Cn h a %
 
 
 
 5	0	M	.	?	$		= v a r m i t a %
 
 
 
 5	0	M	7			= v a r ca k a %
 
 
 
 5	0	M	7	'	>	0		= v a r ca d h r a %
 
 
 
 5	0	M	7	.	M	= v a r ca m 
 
 
 
 5	0	M	7	>	= v a r c
 
 
 
 5	0	M	7	>	5	8	M	$	A	= v a r cv a s t u 
 
 
 
 5	0	M	7	>	6	>		@		K	*			  ( 6		@		K	*			) = v a r c[m+g o p a k a %  ( [a m+g o p a k a %) 
 
 
 
 5	0	M	7	>	6	>		@		@	5	0	.	M	  ( 5	0	M	7	>	6	>		@		>	5	0	.	M	) = v a r c[m+c +v a r a m   ( v a r c[m+c v a r a m ) 
 
 
 
 5	0	M	7	>	6	>	$	@		$	.	M	= v a r c[t +g a t a m 
 
 
 
 5	0	M	7	K	*	(	>	/	?		>	  ( 5	0	M	7	>	*	(	>	/	?		>	) = v a r co p a n y i k   ( v a r cp a n y i k ) 
 
 
 
 5	2		.	M	  ( ,	>	2		.	M	) = v a l a k a m   ( b l a k a m ) 
 
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 5	2	/	.	M	= v a l a y a m 
 
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 5	2	>			  ( 	2	>		>		) = v a l k a %  ( k a l k %) 
 
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 5	2	?		= v a l i %
 
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 
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 5	2	?	$			= v a l i t a k a %
 
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 5	2	@	*	M	0		A	0	$	>	= v a l +p r a c u r a t 
 
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 
 5	2	K	  .	K		  ( .	K	!	.   .	K	"	) = v a l o   m o ma   ( m o 
a .   m o 
h a ) 
 
 
 
 5	2	M		2		.   5	2	M		2	.	M	= v a l k a l a %.   v a l k a l a m 
 
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 5	2	M		(	>	= v a l g a n 
 
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 5	2	M		A		= v a l g u %
 
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 5	2	M	.	@			= v a l m +k a %
 
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 5	2	M	2		= v a l l a %
 
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 5	2	M	2		= v a l l a %
 
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 5	2	M	2	0	@	= v a l l a r +
 
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 5	6	?			= v a [i k a %
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 5	6	?	$	M	5	.	M	= v a [i t v a m 
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 5	7		M	= v a ca m
 
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 5	8	(		= v a s a n a %
 
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 
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 
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 5	8	?	7	M	 		= v a s i cmh a %
 
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 5	8	A	= v a s u 
 
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 5	8	A	,	(	M	'	A		= v a s u b a n d h u %
 
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 5	8	A	.	?	$	M	0		= v a s u m i t r a %
 
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 5	8	M	$	?		= v a s t i %
 
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 
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 5	8	M	$	M	0	(	>	.	>	(	?	= v a s t r a n m n i 
 
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 5	8	M	$	M	0	.	M	= v a s t r a m 
 
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 5	9	?		8		5	C	$		= v a h i %s a Cv [t a %
 
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 5	9	?	0	>	/	>	.		= v a h i r y m a %
 
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 5	9	A	0	?		= v a h u r i %
 
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 5	9	G	!		  ( .	9	G	&		) = v a h e 
a %  ( m a h e d a %) 
 
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 5	>	= v 
 
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 5	>		M	= v k 
 
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 5	>		M		2	?	5	?	'	M	5		8	(			(		2	M	*	K	  (	>	.	  8	.	>	'	?		= v k k a l i v i d h v a Cs a n a g a g a n a k a l p o   n m a   s a m d h i %
 
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 5	>		M	/	6	G	7		= v k y a [e ca %
 
 
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 5	>		M	/	K	*	(	M	/	>	8		= v k y o p a n y s a %
 
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 5	>		A	0	?			= v g u r i k a %
 
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 5	>		M	-			  ( 5	>	-			) = v g b h a ma %  ( v b h a ma %) 
 
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 5	>				= v c a k a %
 
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 5	>		(	.	M	= v c a n a m 
 
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 5	>		K	/	A		M	$	?		= v c o y u k t i %
 
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 5	>		M	/	.	M	= v c y a m 
 
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 5	>		&	$	M	$	?		>	  ( 5	>	$	&	$	M	$	?		>	) = v ma d a t t i k   ( v t a d a t t i k ) 
 
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 5	>		@	  ( 5	>	!	@	) = v m+  ( v 
+) 
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 5	>	$	*	M	0	$	K	&		= v t a p r a t o d a %
 
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 5	>	$	>		M	0	5	G	&	?		>	  ( 5	>		>		M	0	*	G	$	?		>	) = v t g r a v e d i k   ( v mg r a p e t i k ) 
 
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 5	>	$	>	#	M	!		= v t G
a %
 
 
 
 5	>	$	>	/	(		M		?	&	M	0	0			= v t y a n a c c h i d r a r a j a %
 
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 5	>	$	>	/	(	.	M	= v t y a n a m 
 
 
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 5	>	$	M	8	@	*	A	$	M	0	@	/	>		= v t s +p u t r +y %
 
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 5	>	&		= v d a %
 
 
 
 5	>	&		= v d a %
 
 
 
 5	>	&	(	?		8	0	#	.	M	  ( 5	>	&	(	?	8	0	#		) = v d a n i %s a r a Ga m   ( v d a n i s a r a Ga %) 
 
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 5	>	&	(	?		M	0	9		= v d a n i g r a h a %
 
 
 
 5	>	&	5	?	'	?		M		G	(	  -	5	?	$	5	M	/	.	M	  ( 5	>	&	5	?	'	?		>	(	  -	5	?	$	5	M	/	.	M	.   5	>	&	5	?	'	?		M		K	(	-	5	?	$	5	M	/	.	M	) = v d a v i d h i j  e n a   b h a v i t a v y a m   ( v d a v i d h i  n a   b h a v i t a v y a m .   v d a v i d h i j  o n a b h a v i t a v y a m ) 
 
 
 
 5	>	&	>	'	?		0	#	.	M	= v d d h i k a r a Ga m 
 
 
 
 5	>	&	>	'	?	7	M	 	>	(	.	M	= v d d h i cmh n a m 
 
 
 
 5	>	&	>	2		M		>	0		= v d l a Ek r a %
 
 
 
 5	>	&	?	8	?		9		= v d i s i Ch a %
 
 
 
 5	>	&	@	= v d +
 
 
 
 5	>	&	@	= v d +
 
 
 
 5	>	&	G	  ,	9	A		0	>	  '	0	M	.	>		= v d e   b a h u k a r   d h a r m %
 
 
 
 5	>	&	M	/	.	M	= v d y a m 
 
 
 
 5	>	(	*	M	0	8	M	%		= v n a p r a s t h a %
 
 
 
 5	>	(	.	M	= v n a m 
 
 
 
 5	>	(	0		= v n a r a %
 
 
 
 5	>	(	M	$	&	K	7		= v n t a d o ca %
 
 
 
 5	>	(	M	$	@		C	$	.	M	= v n t +k [t a m 
 
 
 
 5	>	(	M	$	@	-	5		= v n t +b h a v a %
 
 
 
 5	>	.			= v m a k a %
 
 
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 5	>	.	(		= v m a n a %
 
 
 
 5	>	/	(	.	M	  ( '	>	/	(		.   5	/	(	.	M	) = v y a n a m   ( d h y a n a %.   v a y a n a m ) 
 
 
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 5	>	/	5	@	= v y a v +
 
 
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 5	>	/	8		= v y a s a %
 
 
 
 5	>	/	8	5	?	&	M	/	>	= v y a s a v i d y 
 
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 
 5	>	/	A		= v y u %
 
 
 
 5	>	/	A		C	$	M	8	M	(	>	/	$	(	.	M	= v y u k [t s n y a t a n a m 
 
 
 
 5	>	/	A	'	>	$	A		= v y u d h t u %
 
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 5	>	/	A	8		5	0	M	$	(	@	= v y u s a Cv a r t a n +
 
 
 
 5	>	0	?	$	M	0	8		*	(	M	(		= v r i t r a s a Cp a n n a %
 
 
 
 5	>	0	A	#	@	= v r u G+
 
 
 
 5	>	0	M	$	?		.	M	= v r t i k a m 
 
 
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 5	>	0	M	$	M	$	>	= v r t t 
 
 
 
 5	>	0	M	7	>	6	>		M	/		>	2	*	0	@	7	M		?	'	>	0	#	.	M	= v r c[my a k l a p a r +cmi d h r a Ga m 
 
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 5	>	0	M	7	?			= v r ci k a %
 
 
 
 5	>	0	M	7	?		>	5	>	8		= v r ci k v s a %
 
 
 
 5	>	0	M	7	?		@	  ( 5	>	0	M	7	?		>	) = v r ci k +  ( v r ci k ) 
 
 
 
 5	>	2	*	%		  ( ,	>	2	>	*	%		) = v l a p a t h a %  ( b l p a t h a %) 
 
 
 
 5	>	2	>		M	0		= v l g r a %
 
 
 
 5	>	2	>		M	0		K		?		= v l g r a k o mi %
 
 
 
 5	>	7	M	*		= v cp a %
 
 
 
 5	>	7	M	*		= v cp a %
 
 
 
 5	>	8		  	2	M	*	/	$	?	= v s a C  k a l p a y a t i 
 
 
 
 5	>	8	(	>	= v s a n 
 
 
 
 5	>	8	A		?	0	M	(	>		0	>		>	= v s u k i r   n g a r j 
 
 
 
 5	>	8	A	&	G	5		= v s u d e v a %
 
 
 
 5	>	8	M	$	A	5	?	&	M	/	>	  ( 5	8	M	$	A	5	?	&	M	/	>	) = v s t u v i d y   ( v a s t u v i d y ) 
 
 
 
 5	>	9	(		= v h a n a %
 
 
 
 5	>	9	(	*	M	0		M		>	*	M	$	?		= v h a n a p r a j  p t i %
 
 
 
 5	>	9	?	$	*	>	*		= v h i t a p p a %
 
 
 
 5	>	9	?	$	*	>	*	'	0	M	.		= v h i t a p p a d h a r m a %
 
 
 
 5	>	9	M	/	>	0	M	%	5	>	&	@	  ( 5	>	&	M	/	>	0	M	%	5	>	&	@	) = v h y r t h a v d +  ( v d y r t h a v d +) 
 
 
 
 5	?		5	0		= v i Cv a r a %
 
 
 
 5	?		5	0	.	M	= v i Cv a r a m 
 
 
 
 5	?		6	$	?	= v i C[a t i 
 
 
 
 5	?		6	$	?	6	?		0	8	.	A	&	M		$		  8	$	M		>	/	&	C	7	M		?	6	H	2		= v i C[a t i [i k h a r a s a m u d g a t a %  s a t k y a d [cmi [a i l a %
 
 
 
 5	?					= v i k a ma k a %
 
 
 
 5	?		$	M	%	(	.	M	  ( 5	?		(	M	%	>	(	.	M	) = v i k a t t h a n a m   ( v i k a n t h n a m ) 
 
 
 
 5	?		$	M	%	?	$	.	M	= v i k a t t h i t a m 
 
 
 
 5	?		0	>	2	5	?		C	$	&		7	M		M	0		= v i k a r l a v i k [t a d a Ccmr a %
 
 
 
 5	?		2	G	(	M	&	M	0	?	/	>		  *	0	?	*	B	0	M	#	G	(	M	&	M	0	?	/	>	  -	5	(	M	$	?	  8	M	.	= v i k a l e n d r i y %  p a r i p kr Ge n d r i y   b h a v a n t i   s m a 
 
 
 
 5	?		8	?	$	.	M	= v i k a s i t a m 
 
 
 
 5	?		>	2		0	M	/	>	= v i k l a c a r y 
 
 
 
 5	?		>	2	-	K		(	5	?	0	$	?		= v i k l a b h o j a n a v i r a t i %
 
 
 
 5	?		?	0	#	.	M	= v i k i r a Ga m 
 
 
 
 5	?		?	0	#	K	  (	>	.	  8	.	>	'	?		= v i k i r a Go   n m a   s a m d h i %
 
 
 
 5	?		A	0	M	5	#	,	2		= v i k u r v a Ga b a l a C
 
 
 
 5	?		A	0	M	5	>	#	0	>		*	0	?	*	C		M		>	= v i k u r v Ga r j a p a r i p [c c h 
 
 
 
 5	?		C	$		= v i k [t a %
 
 
 
 5	?		C	$	5	&	(		= v i k [t a v a d a n a %
 
 
 
 5	?		M	0	.	@	= v i k r a m +
 
 
 
 5	?		M	0	>	(	M	$		= v i k r n t a %
 
 
 
 5	?		M	0	@	!	?	$	.	M	= v i k r +
i t a m 
 
 
 
 5	?		M	7	?	*	(	M	$	?	  ( 5	?		M	7	?	*	$	?	) = v i k ci p a n t i   ( v i k ci p a t i ) 
 
 
 
 5	?		M	7	?	*	M	$		8			M		>	= v i k ci p t a k a s a Cj  
 
 
 
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 
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 
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 
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 
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a l i 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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a %
 
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 5	?		?	$	M	0	>	2		M		>	0	8	M	5	0		= v i c i t r l a Ek r a s v a r a %
 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 5	?		M		>	(	(	>	2		M	7	#	.	M	= v i j  n a n l a k ca Ga m 
 
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 5	?		M		>	(	.	>	$	M	.	>	= v i j  n a m   t m 
 
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 
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 
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 5	?		M		>	(	5	>	(	>	$	M	.	>	= v i j  n a v n   t m 
 
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 5	?		M		>	(	8	M		(	M	'		= v i j  n a s k a n d h a %
 
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 5	?		M		>	(	>	(	(	M	$	M	/	>	/	$	(	.	M	= v i j  n n a n t y y a t a n a m 
 
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 5	?		M		>	(	>	(	(	M	$	M	/	>	/	$	(	.	M	= v i j  n n a n t y y a t a n a m 
 
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 
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 
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 
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 
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a m b a n 
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l a %
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a n a m 
 
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
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 5	?	&	M	/	A	$	M	*	M	0	-	K	  (	>	.	  8	.	>	'	?		= v i d y u t p r a b h o   n m a   s a m d h i %
 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
 5	?	(	/	>	$	?	8	>	0	?	#	@	= v i n a y t i s r i G+
 
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 
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 
 
 
 5	?	(	>		.	M	  ( 5	?	0	>		.	M	) = v i n k a m   ( v i r g a m ) 
 
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 5	?	(	>	/			= v i n y a k a %
 
 
 
 5	?	(	>	/			= v i n y a k a %
 
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 5	?	(	?	'	>	/	8			M		>	= v i n i d h y a s a Cj  
 
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 
 5	?	(	?	*	>	$		= v i n i p t a %
 
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 
 5	?	(	?	,	(	M	'		= v i n i b a n d h a %
 
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 
 5	?	(	?	,	(	M	'		= v i n i b a n d h a %
 
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 
 5	?	(	@	$	&	G	5		= v i n +t a d e v a %
 
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 
 5	?	(	@	$	>	= v i n +t 
 
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 
 
 
 5	?	(	@	5	0	#		= v i n +v a r a Ga %
 
 
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 5	?	*	0	@	$	>		M	7		= v i p a r +t k ca %
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 
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 
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 
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 
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 
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 5	?	5	>	9		= v i v h a %
 
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 
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 
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 5	?	5	?	'	8	.	M	.	K	&	(		%	>	.	A	*	8		8	M		C	$	M	/	  ( 5	?	5	?	'	8	.	M	.	K	&	(		%	>	.	A	*	8		9	C	$	M	/	) = v i v i d h a s a m m o d a n a k a t h m   u p a s a Cs k [t y a   ( v i v i d h a s a m m o d a n a k a t h m   u p a s a Ch [t y a ) 
 
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 5	?	5	C	$		= v i v [t a %
 
 
 
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 
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 
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 5	?	5	G		>	&	/		= v i v e k d a y a %
 
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 
 
 
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 
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 
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 
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 
 
 
 5	?	6	>	2	(	G	$	M	0		= v i [l a n e t r a %
 
 
 
 5	?	6	>	2	.	M	= v i [l a m 
 
 
 
 5	?	6	?	7	M			= v i [i cma %
 
 
 
 5	?	6	?	7	M			= v i [i cma %
 
 
 
 5	?	6	?	7	M		.	M	= v i [i cma m 
 
 
 
 5	?	6	@	0	M	/	$	G	= v i [+r y a t e 
 
 
 
 5	?	6	A	&	M	'		  8	M	5	0	G	#	= v i [u d d h a %  s v a r e Ga 
 
 
 
 5	?	6	A	&	M	'		>	$	M	0		= v i [u d d h a g t r a %
 
 
 
 5	?	6	A	&	M	'	(	G	$	M	0		= v i [u d d h a n e t r a %
 
 
 
 5	?	6	A	&	M	'	*	>	*		= v i [u d d h a p p a %
 
 
 
 5	?	6	A	&	M	'	8	M	5	0	(	?	0	M		K	7	>	= v i [u d d h a s v a r a n i r g h o c
 
 
 
 5	?	6	G	7		= v i [e ca %
 
 
 
 5	?	6	G	7	.	?	$	M	0		= v i [e ca m i t r a %
 
 
 
 5	?	6	M	0	.		  ( 5	?	6	M	0	>	.		) = v i [r a m a %  ( v i [r m a %) 
 
 
 
 5	?	6	M	0	A	$		= v i [r u t a %
 
 
 
 5	?	6	M	2	G	7		= v i [l e ca %
 
 
 
 5	?	6	M	5		$	0		= v i [v a Ct a r a %
 
 
 
 5	?	6	M	5		0	M	.	>	  ( 5	?	6	M	5		0	M	.	(	M	) = v i [v a k a r m   ( v i [v a k a r m a n ) 
 
 
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 5	?	6	M	5	-	A		M	= v i [v a b h u k 
 
 
 
 5	?	6	M	5	8	M	$	.	>	(	8		= v i [v a s t a m n a s a %
 
 
 
 5	?	7	#	M	#	.	>	(	8		= v i ca GGa m n a s a %
 
 
 
 5	?	7	.		(	M	'		= v i ca m a g a n d h a %
 
 
 
 5	?	7	.		M	5	0		= v i ca m a j v a r a %
 
 
 
 5	?	7	.	&	C	7	M		?		= v i ca m a d [cmi %
 
 
 
 5	?	7	.	2	K	-		= v i ca m a l o b h a %
 
 
 
 5	?	7	.	>		@	5	>	  5	$	G	.	G	  8	$	M	$	M	5	>	  	(	M	/	K	(	M	/	*	0	?	5		M		(	K	*	8	M	%	?	$	>		= v i ca m j +v   v a t e m e   s a t t v   a n y o n y a p a r i v a  c a n o p a s t h i t %
 
 
 
 5	?	7	.	>	*	0	?	9	>	0		= v i ca m p a r i h r a %
 
 
 
 5	?	7	.	K	=	/	.	A	*	(	M	/	>	8		= v i ca m o   ' y a m   u p a n y s a %
 
 
 
 5	?	7	.	M	= v i ca m 
 
 
 
 5	?	7	/	$	@	0	M	#	K	  (	>	.	  8	.	>	'	?		= v i ca y a t +r Go   n m a   s a m d h i %
 
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 5	?	7	/	*	$	?		= v i ca y a p a t i %
 
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 5	?	7	5	?		M	0	/		= v i ca v i k r a y a %
 
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 5	?	7	>	#	.	M	= v i cGa m 
 
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 
 5	?	7	>	&		= v i cd a %
 
 
 
 5	?	7	M		.	M	-	#	.	M	  ( /	>	(	M	$	?		C	$	.	M	) = v i ck a m b h a Ga m   ( y n t i k [t a m ) 
 
 
 
 5	?	7	M		.	M	-	G	#	= v i ck a m b h e Ga 
 
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 5	?	7	M	#	A		= v i cGu %
 
 
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 5	?	8		/	A		M	$	K	  '	>	$	A	-	?		= v i s a Cy u k t o   d h t u b h i %
 
 
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 5	?	8		/	K			= v i s a Cy o g a %
 
 
 
 5	?	8		/	K		+	2	.	M	= v i s a Cy o g a p h a l a m 
 
 
 
 5	?	8		5	>	&	(	.	M	= v i s a Cv d a n a m 
 
 
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 5	?	8	&	C	6	*	>		K	  5	?	*	>			= v i s a d [[a p k o   v i p k a %
 
 
 
 5	?	8	0		= v i s a r a %
 
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 5	?	8	0	.	M	= v i s a r a m 
 
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 
 5	?	8	0	M		(	.	M	= v i s a r j a n a m 
 
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 5	?	8	0	M		/	$	?	= v i s a r j a y a t i 
 
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 5	?	8	0	M		?	$	.	M	= v i s a r j i t a m 
 
 
 
 5	?	8	0	M	*	#	.	M	= v i s a r p a Ga m 
 
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 
 5	?	8	B		?		>	  ( 5	?	8	A		?		>	) = v i s kc i k   ( v i s u c i k ) 
 
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 5	?	8	K	$		= v i s o t a %
 
 
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 5	?	8	K	&	.	M	= v i s o d a m 
 
 
 
 5	?	8	M	$	0	G	#	  8		*	M	0		>	6	?	$	.	M	= v i s t a r e Ga   s a Cp r a k [i t a m 
 
 
 
 5	?	8	M	$	0	G	#	  8	.	M	*	M	0		>	6	/	?	7	M	/	$	?	= v i s t a r e Ga   s a m p r a k [a y i cy a t i 
 
 
 
 5	?	8	M	$	>	0		= v i s t r a %
 
 
 
 5	?	8	M	$	@	0	M	#	.	M	= v i s t +r Ga m 
 
 
 
 5	?	8	M	$	C	#	M	5	(	M	$	?	  ( 5	?	8	M	$	A	#	M	5	(	M	$	?	) = v i s t [Gv a n t i   ( v i s t u Gv a n t i ) 
 
 
 
 5	?	8	M	*	0	M	'		= v i s p a r d h a %
 
 
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 5	?	8	M	*	7	M		>	= v i s p a cm
 
 
 
 5	?	8	M	+	B	0	M		?	$		= v i s p h kr j i t a %
 
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 
 5	?	8	M	+	K			= v i s p h o ma %
 
 
 
 5	?	8	M	+	K				= v i s p h o ma k a %
 
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 5	?	9			= v i h a g a %
 
 
 
 5	?	9	>	(	M	/	>	= v i h n y 
 
 
 
 5	?	9	>	/	8		>	.	@	= v i h y a s a g m +
 
 
 
 5	?	9	>	/	8	>	= v i h y a s 
 
 
 
 5	?	9	>	/	8	>	-	M	/	A	&	M		.	M	/	  	$	A	0	M	5	?	'	.	@	0	M	/	>	*	%		  	2	M	*	/	$	?	= v i h y a s b h y u d g a m y a   c a t u r v i d h a m   +r y p a t h a C  k a l p a y a t i 
 
 
 
 5	?	9	>	0		= v i h r a %
 
 
 
 5	?	9	>	0	K	&	M	&	G	6			  ( 5	?	9	G	0	K	'	G	6			) = v i h r o d d e [a k a %  ( v i h e r o d h e [a k a %) 
 
 
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 5	?	9	?		8	>	= v i h i Cs 
 
 
 
 5	?	9	?		8	>	(	?		8	0	#		  	0	A	#	>	= v i h i Cs n i %s a r a Ga C  k a r u G
 
 
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 5	?	9	?	$	.	M	= v i h i t a m 
 
 
 
 5	?	9	@	(	.	M	= v i h +n a m 
 
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 5	?	9	G	 			= v i h e mh a k a %
 
 
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 5	?	9	G	 	(	>	= v i h e mh a n 
 
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 5	?	9	G	 	(	>	= v i h e mh a n 
 
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 5	?	9	M	5	2	@	-	B	$		= v i h v a l +b h kt a %
 
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 5	@	#	>	= v +G
 
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 5	@	$		= v +t a %
 
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 5	@	$	$	C	7	M	#		= v +t a t [cGa %
 
 
 
 5	@	$	$	C	7	M	#	K	  -	5	>	-	5	G	= v +t a t [cGo   b h a v b h a v e 
 
 
 
 5	@	$	0	>		-	B	.	?		  ( 5	?		$	0	>		-	B	.	?		) = v +t a r g a b h km i %  ( v i g a t a r g a b h km i %) 
 
 
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 5	@	%	@	  ( 5	@	%	?	) = v +t h +  ( v +t h i ) 
 
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 5	@	*	M	8	>	= v +p s 
 
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 
 5	@	0		= v +r a %
 
 
 
 5	@	0		= v +r a %
 
 
 
 5	@	0		= v +r a %
 
 
 
 5	@	0		= v +r a %
 
 
 
 5	@	0	&	$	M	$		C			*	$	?	*	0	?	*	C		M		>	= v +r a d a t t a g [%a p a t i p a r i p [c c h 
 
 
 
 5	@	0	,	>	9	A		= v +r a b h u %
 
 
 
 5	@	0	M	/	*	>	0	.	?	$	>	= v +r y a p r a m i t 
 
 
 
 5	@	0	M	/	,	2	.	M	= v +r y a b a l a m 
 
 
 
 5	@	0	M	/	.	>	0	-	$	G	= v +r y a m   r a b h a t e 
 
 
 
 5	@	0	M	/	.	M	= v +r y a m 
 
 
 
 5	@	0	M	/	8		,	K	'	M	/		M		.	M	= v +r y a s a Cb o d h y a Eg a m 
 
 
 
 5	@	0	M	/	8	.	>	'	?	*	M	0	9	>	#	8		8	M		>	0	8	.	(	M	5	>		$	( 	)   	&	M	'	?	*	>	&		= v +r y a s a m d h i p r a h Ga s a Cs k r a s a m a n v g a t a ( o )   [d d h i p d a %
 
 
 
 5	@	0	M	/	G	(	M	&	M	0	?	/	.	M	= v +r y e n d r i y a m 
 
 
 
 5	@	0	M	/	G	(	M	&	M	0	?	/	.	M	= v +r y e n d r i y a m 
 
 
 
 5	C		9	/	?	$	>	  6	B	(	M	/	>		>	0	>	#	>	.	M	= v [Ch a y i t   [kn y g r Gm 
 
 
 
 5	C			= v [k a %
 
 
 
 5	C		M		>	= v [k k 
 
 
 
 5	C		M	7		= v [k ca %
 
 
 
 5	C		M	7	$	2	.	M	= v [k ca t a l a m 
 
 
 
 5	C		M	7	.	B	2	.	M	= v [k ca m kl a m 
 
 
 
 5	C		M	7	.	B	2	?			= v [k ca m kl i k a %
 
 
 
 5	C	$	M	$		A		M	7	?		= v [t t a k u k ci %
 
 
 
 5	C	$	M	$		>	$	M	0		= v [t t a g t r a %
 
 
 
 5	C	$	M	$	&		7	M		M	0		= v [t t a d a Ccmr a %
 
 
 
 5	C	$	M	$	.	M	= v [t t a m 
 
 
 
 5	C	$	M	$	.	M	= v [t t a m 
 
 
 
 5	C	$	M	$	>		M		A	2	?		= v [t t Eg u l i %
 
 
 
 5	C	$	M	$	?		= v [t t i %
 
 
 
 5	C	&	M	'		= v [d d h a %
 
 
 
 5	C	&	M	'	>	(	M	$		  ( 5	C	&	M	'	>	(	M	(		) = v [d d h n t a %  ( v [d d h n n a %) 
 
 
 
 5	C	&	M	'	?		  5	?	0	B	"	?	  ( 5	C	&	M	'	?		  5	?	0	B	"	?		) = v [d d h i C  v i r k
h i   ( v [d d h i C  v i r k
h i C) 
 
 
 
 5	C	&	M	'	?	*	M	0	8	0	M	*	#	.	M	= v [d d h i p r a s a r p a Ga m 
 
 
 
 5	C	(	M	$	.	M	= v [n t a m 
 
 
 
 5	C	(	M	&		= v [n d a %
 
 
 
 5	C	6	M		?			= v [[c i k a %
 
 
 
 5	C	7	-	5	?		M	0	>	(	M	$		>	.	@	= v [ca b h a v i k r n t a g m +
 
 
 
 5	C	7	2	@	= v [ca l +
 
 
 
 5	C	8	?		>	  ( $	A	2	?		5	C	8	?		>	) = v [s i k   ( t u l i k a v [s i k ) 
 
 
 
 5	G			= v e g a %
 
 
 
 5	G		8	0		= v e g a s a r a %
 
 
 
 5	G	#	?		= v e Gi %
 
 
 
 5	G	#	A		>	0		= v e Gu k r a %
 
 
 
 5	G	#	A	5	(	.	M	= v e Gu v a n a m 
 
 
 
 5	G	$	8		= v e t a s a %
 
 
 
 5	G	$	>	2		= v e t l a %
 
 
 
 5	G	$	M	0	.	M	= v e t r a m 
 
 
 
 5	G	&			= v e d a k a %
 
 
 
 5	G	&			= v e d a k a %
 
 
 
 5	G	&		.	M	= v e d a k a m 
 
 
 
 5	G	&	(	>	= v e d a n 
 
 
 
 5	G	&	(	>	= v e d a n 
 
 
 
 5	G	&	(	>	$	M	.	>	= v e d a n t m 
 
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 5	G	&	(	>	-	?	(	M	(		= v e d a n b h i n n a %
 
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 5	G	&	(	>	/	>	.	>	$	M	.	>	= v e d a n y m   t m 
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 5	G	&	(	>	5	>	(	>	$	M	.	>	= v e d a n v n   t m 
 
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 5	G	&	(	>	8	M		(	M	'		= v e d a n s k a n d h a %
 
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 
 5	G	&	(	>	8	M		(	M	'	(	>	.	>	(	?	= v e d a n s k a n d h a n m n i 
 
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 5	G	&	(	>	8	M	.	C	$	M	/	A	*	8	M	%	>	(	.	M	= v e d a n s m [t y u p a s t h n a m 
 
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 5	G	&	.	'	M	/	>	*	/	$	?	= v e d a m   a d h y p a y a t i 
 
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 
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 5	G	&	M	/	.	M	= v e d y a m 
 
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 5	G	'	?	$		= v e d h i t a %
 
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 5	G	'	M	/	.	M	  ( 5	G	$	M	/	.	M	) = v e d h y a m   ( v e t y a m ) 
 
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 5	G	.		= v e m a %
 
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 
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 
 5	G	.	>	$	M	0		,   '	G	.	>	$	M	0		= v e m t r a %,   d h e m t r a %
 
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 5	G	2		= v e l a %
 
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 
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 
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 
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 5	G	2	A	5		= v e l u v a %
 
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 5	G	6	M	.	  ( 5	G	6	M	.	(	M	) = v e [m a   ( v e [m a n ) 
 
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 5	G	7		= v e ca %
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 
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 
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 5	H		/	(	M	$		  *	M	0	>	8	>	&		= v a i j a y a n t a %  p r s d a %
 
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 
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 5	H	!	B	0	M	/	&	#	M	!		= v a i 
kr y a d a G
a %
 
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 5	H	!	B	0	M	/	.	M	= v a i 
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 
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 5	H	&	G	9		*	0	M	5	$		= v a i d e h a k a p a r v a t a %
 
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 
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 
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 5	H	*		M		?			= v a i p a  c i k a %
 
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 
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 5	H	-	>	7	?			= v a i b h ci k a %
 
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 
 5	H	-	B	$	?		.	M	  ( 5	H	-	B	$	M	5	?		.	M	) = v a i b h kt i k a m   ( v a i b h kt v i k a m ) 
 
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 5	H	.	>	$	M	0		= v a i m t r a %
 
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 5	H	.	>	$	M	0	.	M	= v a i m t r a m 
 
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 
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 5	H	/	>		0	#		= v a i y k a r a Ga %
 
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 
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 5	H	0	@	= v a i r +
 
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 
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 
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 
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 5	H	5	8	M	5	$	@	= v a i v a s v a t +
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 
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 
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 5	H	6	M	/		= v a i [y a %
 
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 5	H	6	M	0	5	#		= v a i [r a v a Ga %
 
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 5	H	6	M	0	5	#		= v a i [r a v a Ga %
 
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 
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 
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 5	K	#	M			  ( 5	H	#	M	!		) = v o Gma %  ( v a i G
a %) 
 
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 5	M	/		M	$		= v y a k t a %
 
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 5	M	/		M	0		= v y a g r a %
 
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 
 
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 5	M	/		M			9	G	$	A		= v y a  j a k a h e t u %
 
 
 
 5	M	/		M		(		  *	0	?	5	0	M	$	$	G	= v y a  j a n a C  p a r i v a r t a t e 
 
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 5	M	/		M		(		>	/		= v y a  j a n a k y a %
 
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 
 5	M	/		M		(	.	M	= v y a  j a n a m 
 
 
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 5	M	/		M		(	.	M	= v y a  j a n a m 
 
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 5	M	/	$	?	0	G			= v y a t i r e k a %
 
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 5	M	/	$	?	5	C	$	M	$		= v y a t i v [t t a %
 
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 
 5	M	/	$	M	/	8	M	$		= v y a t y a s t a %
 
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 
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 
 5	M	/	$	M	/	8	M	$	K	  (	>	.	  8	.	>	'	?		= v y a t y a s t o   n m a   s a m d h i %
 
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 
 5	M	/	(	M	$	@		C	$	.	M	  ( 5	M	/	$	@		C	$	.	M	) = v y a n t +k [t a m   ( v y a t +k [t a m ) 
 
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 
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 
 5	M	/	(	M	$	@	-	>	5		= v y a n t +b h v a %
 
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 
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 5	M	/	*		C	7	M			= v y a p a k [cma %
 
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 
 5	M	/	*		$	$	?	2			>	2		>	$	M	0		= v y a p a g a t a t i l a k a k l a g t r a %
 
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 
 5	M	/	*	&	G	6		= v y a p a d e [a %
 
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 5	M	/	/		= v y a y a %
 
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 
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 5	M	/	5		>	0	/	?	$	5	M	/		= v y a v a c r a y i t a v y a %
 
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 
 5	M	/	5		M		G	&		= v y a v a c c h e d a %
 
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 
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 5	M	/	5	8	0	M		0	$		= v y a v a s a r g a r a t a %
 
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 5	M	/	5	8	>	/		= v y a v a s y a %
 
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 5	M	/	5	8	>	/		= v y a v a s y a %
 
 
 
 5	M	/	5	8	>	/	>	$	M	.		.	M	= v y a v a s y t m a k a m 
 
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 5	M	/	5	8	@	/	(	M	$	G	  ( 5	M	/	5	8	@	0	M	/	(	M	$	G	.   5	M	/	5	8	@	*	(	M	$	H	) = v y a v a s +y a n t e   ( v y a v a s +r y a n t e .   v y a v a s +p a n t a i ) 
 
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 
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 
 
 
 5	M	/	5	8	M	%	>	*	/	$	?	= v y a v a s t h p a y a t i 
 
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 5	M	/	5	9	>	0		= v y a v a h r a %
 
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 
 5	M	/	5	9	>	0		= v y a v a h r a %
 
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 5	M	/	8	(	.	M	= v y a s a n a m 
 
 
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 
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 
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 
 
 
 5	M	/	>		M	0		= v y g h r a %
 
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 5	M	/	>	!		= v y 
a %
 
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 
 5	M	/	>	!		= v y 
a %
 
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 
 5	M	/	>	$	?	*	>	$		= v y t i p t a %
 
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 
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 
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 
 
 
 5	M	/	>	'	M	.	>	$		8			M		>	= v y d h m t a k a s a Cj  
 
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 
 
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 5	M	/	>	*	>	&	>	$	M	*	M	0	$	?	5	?	0	$	?		= v y p d t   p r a t i v i r a t i %
 
 
 
 5	M	/	>	*	C	$		  ( 5	M	/	>	*	M	0	?	$	M	$		.   5	M	/	>	5	C	$	M	$		) = v y p [t a %  ( v y p r i t t a %.   v y v [t t a %) 
 
 
 
 5	M	/	>	.		= v y m a %
 
 
 
 5	M	/	>	/		M		$	G	= v y y a c c h a t e 
 
 
 
 5	M	/	>	0	K	7		= v y r o ca %
 
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 
 5	M	/	>	5	C	$	M	$	?		= v y v [t t i %
 
 
 
 5	M	/	>	8		= v y s a %
 
 
 
 5	M	/	>	8	*	0	?	*	C		M		>	= v y s a p a r i p [c c h 
 
 
 
 5	M	/	>	8	G			= v y s e k a %
 
 
 
 5	M	/	>	9	$	.	M	= v y h a t a m 
 
 
 
 5	M	/	A	$	M	*	$	M	$	?		= v y u t p a t t i %
 
 
 
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 
 
 
 5	M	/	A	*	6	.		  ( 5	M	/	B	*	6	.		) = v y u p a [a m a %  ( v y kp a [a m a %) 
 
 
 
 5	M	/	B	9		= v y kh a %
 
 
 
 5	M	/	K	.		.	M	= v y o m a k a m 
 
 
 
 5	M	0	#	.	M	= v r a Ga m 
 
 
 
 5	M	0	#	8	>	.	(	M	$			= v r a Ga s m a n t a k a %
 
 
 
 5	M	0	$	@	  ( 5	M	0	$	?	(	M	) = v r a t +  ( v r a t i n ) 
 
 
 
 5	M	0	?	9	$	M	+	2	>		= v r i h a t p h a l %
 
 
 
 6			0		= [a Ck a r a %
 
 
 
 6			0		= [a Ck a r a %
 
 
 
 6				= [a k a ma %
 
 
 
 6					M	0	*	M	0	.	>	#	.	M	= [a k a ma c a k r a p r a m Ga m 
 
 
 
 6		2	?			= [a k a l i k a %
 
 
 
 6		A	#	5	?	&	M	/	>	= [a k u Ga v i d y 
 
 
 
 6		A	(	.	M	= [a k u n a m 
 
 
 
 6		A	(	0	A	$	.	M	= [a k u n a r u t a m 
 
 
 
 6		A	(	?		= [a k u n i %
 
 
 
 6		A	(	?		M	0	9		= [a k u n i g r a h a %
 
 
 
 6		M	$	?		= [a k t i %
 
 
 
 6		M	$	?		= [a k t i %
 
 
 
 6		M	0		= [a k r a %
 
 
 
 6		M	0	>	-	?	2		M	(	0	$	M	(	.	M	  ( 	2	>	.		) = [a k r b h i l a g n a r a t n a m   ( k a l m a %) 
 
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 
 6		M	0	K	&	G	5	G	(	M	&	M	0		= [a k r o d e v e n d r a %
 
 
 
 6		M		0		= [a Ek a r a %
 
 
 
 6		M		>	0	K	  (	>		0	>		>	= [a Ek r o   n g a r j 
 
 
 
 6		M		A		= [a Ek u %
 
 
 
 6		M		A	  ( 		M		A		) = [a Ek u   ( c a Eg u %) 
 
 
 
 6		M			= [a Ek h a %
 
 
 
 6		M			= [a Ek h a %
 
 
 
 6		M		8	M	5	0	8	.	>		0		  ( 6		M		8	M	5	0	8	.	>		M		0		) = [a Ek h a s v a r a s a m c a r a %  ( [a Ek h a s v a r a s a m c c h a r a %) 
 
 
 
 6		M		>	&	?	(	>	.	>	(	?	= [a Ek h d i n m n i 
 
 
 
 6		M		K	  (	>		0	>		>	= [a Ek h o   n g a r j 
 
 
 
 6		@	= [a c +
 
 
 
 6	 		= [a mh a %
 
 
 
 6	$		  		M	7	K	-	M	/	>	#	>		  5	?	5	>	9	K	  (	>	.	K		M	/	$	G	= [a t a C  a k co b h y GC  v i v h o   n m o c y a t e 
 
 
 
 6	$		  			0	>	#	>		  5	?		5	0		  (	>	.	K		M	/	$	G	= [a t a C  k a Ck a r GC  v i Cv a r a C  n m o c y a t e 
 
 
 
 6	$		  	0	+	B	#	>		  9	G	$	M	5	?	(	M	&	M	0	?	/		  (	>	.	K		M	/	$	G	= [a t a C  k a r a p h kGC  h e t v i n d r i y a C  n m o c y a t e 
 
 
 
 6	$		  	K		@	(	.	/	A	$		  (	>	.	K		M	/	$	G	= [a t a C  k o m+n a m   a y u t a C  n m o c y a t e 
 
 
 
 6	$		  	#	(	>		$	@	(	>		  (	@	5	0	#		  (	>	.	K		M	/	$	G	= [a t a C  g a Ga n g a t +n C  n +v a r a Ga C  n m o c y a t e 
 
 
 
 6	$		  	?		?	2	>	(	>		  5	M	/	5	8	M	%	>	(	  *	M	0		M		*	M	$	?	0	M	(	>	.	K		M	/	$	G	= [a t a C  mi mi l n C  v y a v a s t h n a   p r a j  a p t i r   n m o c y a t e 
 
 
 
 6	$		  (	/	A	$	>	(	>		  			0		  (	>	.	K		M	/	$	G	= [a t a C  n a y u t n C  k a Ck a r a C  n m o c y a t e 
 
 
 
 6	$		  (	>		,	2	>	(	>		  	?		?	2		  (	>	.	K		M	/	$	G	= [a t a C  n g a b a l n C  mi mi l a C  n m o c y a t e 
 
 
 
 6	$		  (	@	5	0	#	>	(	>		  .	A	&	M	0	>	,	2		  (	>	.	K		M	/	$	G	= [a t a C  n +v a r a Gn C  m u d r b a l a C  n m o c y a t e 
 
 
 
 6	$		  ,	9	A	2	>	(	>		  (	>		,	2		  (	>	.	K		M	/	$	G	= [a t a C  b a h u l n C  n g a b a l a C  n m o c y a t e 
 
 
 
 6	$		  .	A	&	M	0	>	,	2	>	(	>		  8	0	M	5	,	2	.	M	(	>	.	K		M	/	$	G	= [a t a C  m u d r b a l n C  s a r v a b a l a m   n m o c y a t e 
 
 
 
 6	$		  5	?		5	0	>	#	>	.		M	7	K	-	M	/		  (	>	.	K		M	/	$	G	= [a t a C  v i Cv a r Gm   a k co b h y a C  n m o c y a t e 
 
 
 
 6	$		  5	?	-	B	$	?		.	>	(	>		  $	2	M	2		M	7	#	.	M	= [a t a C  v i b h kt i g a m n C  t a l l a k ca Ga m 
 
 
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 6	$		  5	?	5	>	9	>	(	>	.	A		M			M			  (	>	.	K		M	/	$	G	  ( 6	$		  5	?	5	>	9	>	(	>	.	A		M			M		>	  (	>	.	K		M	/	$	G	) = [a t a C  v i v h n m   u c c h a Eg a C  n m o c y a t e   ( [a t a C  v i v h n m   u c c h a Eg   n m o c y a t e ) 
 
 
 
 6	$		  5	?	8			M		>	5	$	@	(	>		  8	0	M	5	8			M		>	(	>	.	K		M	/	$	G	= [a t a C  v i s a Cj  v a t +n C  s a r v a s a Cj  n m o c y a t e 
 
 
 
 6	$		  5	M	/	5	8	M	%	>	(	  *	M	0		M		*	M	$	@	(	>		  9	G	$	A	9	?	2		  (	>	.	K		M	/	$	G	= [a t a C  v y a v a s t h n a   p r a j  a p t +n C  h e t u h i l a C  n m o c y a t e 
 
 
 
 6	$		  8	.	>	*	M	$	2	.	M	-	>	(	>		  	#	(	>		$	?	0	M	(	>	.	K		M	/	$	G	= [a t a C  s a m p t a l a m b h n C  g a Ga n g a t i r   n m o c y a t e 
 
 
 
 6	$		  8	0	M	5	,	2	>	(	>		  5	?	8			M		>	5	$	?	0	M	(	>	.	K		M	/	$	G	= [a t a C  s a r v a b a l n C  v i s a Cj  v a t i r   n m o c y a t e 
 
 
 
 6	$		  8	0	M	5	8			M		>	(	>		  5	?	-	B	$	?		.		  (	>	.	K		M	/	$	G	= [a t a C  s a r v a s a Cj  n C  v i b h kt i g a m a C  n m o c y a t e 
 
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 6	$		  9	G	$	A	9	?	2	>	(	>		  	0	+	A	0	M	(	>	.	K		M	/	$	G	  ( 6	$		  9	G	$	A	9	?	2	>	(	>		  .	0	+	A	  (	>	.	K		M	/	$	G	) = [a t a C  h e t u h i l n C  k a r a p h u r   n m o c y a t e   ( [a t a C  h e t u h i l n C  m a r a p h u   n m o c y a t e ) 
 
 
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 6	$		  9	G	$	M	5	?	(	M	&	M	0	?	/	>	#	>		  8	.	>	*	M	$	2	.	M	-	K	  (	>	.	K		M	/	$	G	= [a t a C  h e t v i n d r i y GC  s a m p t a l a m b h o   n m o c y a t e 
 
 
 
 6	$		M	0	$	A		= [a t a k r a t u %
 
 
 
 6	$	*	$	M	$	M	0	.	M	= [a t a p a t t r a m 
 
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 6	$	-	?	7	>	= [a t a b h i c
 
 
 
 6	$	.	/	A	$	>	(	>	.	M	(	/	A	$		  (	>	.	K		M	/	$	G	= [a t a m   a y u t n m   n a y u t a C  n m o c y a t e 
 
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 
 6	$	.	M	= [a t a m 
 
 
 
 6	$	.	M	= [a t a m 
 
 
 
 6	$	.	M	= [a t a m 
 
 
 
 6	$	.	M	= [a t a m 
 
 
 
 6	$	.	M	= [a t a m 
 
 
 
 6	$	.	M	  			M			M		>	(	>		  ,	9	A	2		  (	>	.	K		M	/	$	G	= [a t a m   u c c h a Eg n A  b a h u l a A  n m o c y a t e 
 
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 6	$	0	%		= [a t a r a t h a %
 
 
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 6	$	8	9	8	M	0	*	$	M	$	M	0	.	M	= [a t a s a h a s r a p a t t r a m 
 
 
 
 6	$	8	>	9	8	M	0	?		>	*	M	0		M		>	*	>	0	.	?	$	>	= [a t a s h a s r i k p r a j  p r a m i t 
 
 
 
 6	$	M	0	A		= [a t r u %
 
 
 
 6	(	H	6	M		0		= [a n a i [c a r a %
 
 
 
 6	(	M		*	>	2	K	  (	>		0	>		>	= [a n k h a p l o   n g a r j 
 
 
 
 6	,	0		= [a b a r a %
 
 
 
 6	,	2	.	M	= [a b a l a m 
 
 
 
 6	,	2	K	  (	>		0	>		>	= [a b a l o   n g a r j 
 
 
 
 6	,	M	&		= [a b d a %
 
 
 
 6	,	M	&		= [a b d a %
 
 
 
 6	,	M	&		= [a b d a %
 
 
 
 6	,	M	&	'	>	$	A		= [a b d a d h t u %
 
 
 
 6	,	M	&	,	M	0	9	M	.	>	= [a b d a b r a h m 
 
 
 
 6	,	M	&	5	?	&	M	/	>	= [a b d a v i d y 
 
 
 
 6	,	M	&	5	G	'		= [a b d a v e d h a %
 
 
 
 6	,	M	&	>	/	$	(	.	M	= [a b d y a t a n a m 
 
 
 
 6	.	%		  ( 6	.	%	>	) = [a m a t h a %  ( [a m a t h ) 
 
 
 
 6	.	%	5	?	*	6	M	/	(	>		= [a m a t h a v i p a [y a n %
 
 
 
 6	.	8	>	.	(	M	$		.	M	= [a m a s m a n t a k a m 
 
 
 
 6	.	?	$	>	= [a m i t 
 
 
 
 6	.	M	,	0		= [a m b a r a %
 
 
 
 6	.	M	-	A		= [a m b h u %
 
 
 
 6	.	M	/	>	  ( 6	.	M	*	>	) = [a m y   ( [a m p ) 
 
 
 
 6	.	M	5	0		  ( 8	.	M	5	0		) = [a m v a r a %  ( s a m v a r a %) 
 
 
 
 6	/	(	>	8	(	.	M	= [a y a n s a n a m 
 
 
 
 6	/	(	>	8	(	5	8	M	$	A	= [a y a n s a n a v a s t u 
 
 
 
 6	/	(	>	8	(	5	>	0	?			= [a y a n s a n a v r i k a %
 
 
 
 6	/	(	>	8	(	8		$	A	7	M			= [a y a n s a n a s a Ct u cma %
 
 
 
 6	/	M	/	>	= [a y y 
 
 
 
 6	0		= [a r a %
 
 
 
 6	0	#	*	0	M	/	>	/	>		= [a r a Ga p a r y y %
 
 
 
 6	0	#	.	M	= [a r a Ga m 
 
 
 
 6	0	#	.	M	= [a r a Ga m 
 
 
 
 6	0	#	M	/		= [a r a Gy a %
 
 
 
 6	0	$	M	= [a r a t 
 
 
 
 6	0	$	M		>	5	>	8		= [a r a t k v s a %
 
 
 
 6	0	-		= [a r a b h a %
 
 
 
 6	0	>	5	$	@	= [a r v a t +
 
 
 
 6	0	@	0	.	M	= [a r +r a m 
 
 
 
 6	0	@	0	0		M	7			= [a r +r a r a k ca k a %
 
 
 
 6	0	@	0	>		M		*	M	0	$	M	/		M		>	(	?	= [a r +r Eg a p r a t y a Eg n i 
 
 
 
 6	0	M		0		  ( 6	0	M		0	>	) = [a r k a r a %  ( [a r k a r ) 
 
 
 
 6	0	M		0	>	= [a r k a r 
 
 
 
 6	0	M	5		= [a r v a %
 
 
 
 6	2	>		>	= [a l k 
 
 
 
 6	2	>		>	= [a l k 
 
 
 
 6	2	M	/	.	M	  ( 6	2	G	.	M	) = [a l y a m   ( [a l e m ) 
 
 
 
 6	2	M	/	K	&	M	'	0	#	.	M	= [a l y o d d h a r a Ga m 
 
 
 
 6	6		= [a [a %
 
 
 
 6	6	0			= [a [a r a j a %
 
 
 
 6	6	5	>		A	0		= [a [a v g u r a %
 
 
 
 6	6	?	$	G		>		= [a [i t e j %
 
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 6	8	M	$	M	0		.	M	= [a s t r a k a m 
 
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 6	8	M	$	M	0		?	$		= [a s t r a j i t a %
 
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 
 6	8	M	$	M	0	.	M	= [a s t r a m 
 
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 6	8	M	$	M	0	5	?		M	0	/		= [a s t r a v i k r a y a %
 
 
 
 6	8	M	$	M	0	>	(	M	$	0		2	M	*		= [a s t r n t a r a k a l p a %
 
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 
 6	>		5	>		?		>	  ( 8	>		>	5	>		?		>	.   6	>		>	5	>		?		>	) = [k a v mi k   ( s k h v mi k .   [k h v mi k ) 
 
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 6	>		A	(	M	$	?			= [k u n t i k a %
 
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 6	>		M	/	*	A		M		5		= [k y a p u Eg a v a %
 
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 6	>		M	/	,	A	&	M	'	?		= [k y a b u d d h i %
 
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 6	>		M	/	.	?	$	M	0		= [k y a m i t r a %
 
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 6	>			.	M	= [ma k a m 
 
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 
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 
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 
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 
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 
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 
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 6	>	(	M	$	?		.	M	= [n t i k a m 
 
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 
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 6	>	,	M	&	?			= [b d i k a %
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 
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 
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 
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a %  ( l l p i G
a %) 
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 
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 
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 
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 
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 6	>	7		= [ca %
 
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 
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 
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 6	>	8	M	$	>	  ( &	G	5	.	(	A	7	M	/	>	#	>	.	M	) = [s t   ( d e v a m a n u cy Gm ) 
 
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 
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 6	>	8	M	$	A		  6	>	8	(		0		= [s t u %  [s a n a k a r a %
 
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 6	>	8	M	$	M	0	.	M	= [s t r a m 
 
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 6	>	8	M	$	M	0	@	/	>		= [s t r +y %
 
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 6	?		M	/	>		M	7		  ( 6	?		M	7	>		M	7		) = [i k y k ca %  ( [i k ck ca %) 
 
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 6	?		M	7	>	(	A	$	M	$	0	M	/	.	M	= [i k cn u t t a r y a m 
 
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 6	?		M	7	>	*	&	&	M	0	5	M	/	$	>	5	M	/	5		>	0		  ( 6	?		M	7	>	*	&	&	M	0	5	M	/	$	>	5	M	/	>	5		0		) = [i k cp a d a d r a v y a t v y a v a c r a %  ( [i k cp a d a d r a v y a t v y v a c a r a %) 
 
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 6	?		M	7	>	*	&	*	M	0		M		>	*	M	$	?		= [i k cp a d a p r a j  p t i %
 
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 6	?		M	7	>	*	&	.	M	= [i k cp a d a m 
 
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 6	?		M	7	>	-	M	0	7	M			= [i k cb h r a cma %
 
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 6	?		M	7	K	*	8		9	>	0	*	M	0	$	?		M	7	G	*		= [i k co p a s a Ah r a p r a t i k ce p a %
 
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 6	?		0	.	M	= [i k h a r a m 
 
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 6	?		>	,	(	M	'		  ( 8	?		0	M	,	(	M	'		) = [i k h b a n d h a %  ( s i k h a r b a n d h a %) 
 
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 6	?		@	= [i k h +
 
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 6	?		@	= [i k h +
 
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 6	?		M		>	#		.	M	  ( 6	?		M		>	#	?			) = [i Eg h Ga k a m   ( [i Eg h Gi k a C) 
 
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 6	?	0		= [i r a %
 
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 6	?	0	>	= [i r 
 
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 
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 6	?	0	K	0	A	9		= [i r o r u h a %
 
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 
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 6	?	2	>	= [i l 
 
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 6	?	2	>		A		M	$		= [i l k u mt a %
 
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 6	?	2	>	$	2	.	M	= [i l t a l a m 
 
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 6	?	2	>	*	A	$	M	0		= [i l p u t r a %
 
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 6	?	2	M	*		= [i l p a %
 
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 6	?	2	M	*	( 	0	M	.	) 8	M	%	>	(	5	?	&	M	/	>	= [i l p a ( k a r m a ) s t h n a v i d y 
 
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 6	?	5		  	0		= [i v a C  k a r a %
 
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 6	?	5		= [i v a %
 
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 6	?	5		= [i v a %
 
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 6	?	5	.	(	M	$	M	0	.	M	  ( 6	?	.	(	M	$	M	0	.	M	.   %	?	.	(	M	$	M	0	.	M	) = [i v a m a n t r a m   ( [i m a n t r a m .   t h i m a n t r a m ) 
 
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 6	?	5	.	>	$	M	0		= [i v a m t r a %
 
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 6	?	5	>	0	A	$	.	M	  ( 6	?	5	0	A	$	.	M	) = [i v r u t a m   ( [i v a r u t a m ) 
 
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 6	?	6	?	0		= [i [i r a %
 
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 6	?	6	A	.	>	0		= [i [u m r a %
 
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 6	?	7	M	/		= [i cy a %
 
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 6	@		M	0	.	M	= [+g h r a m 
 
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 6	@	$	-	B	$		= [+t a b h kt a %
 
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 6	@	$	-	B	$		= [+t a b h kt a %
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 6	@	$	.	M	= [+t a m 
 
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 6	@	'	A		  ( 		M	0	.	M	) = [+d h u %  ( c a k r a m ) 
 
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 
 6	@	0	M	#	*	2	>	6		= [+r Ga p a l [a %
 
 
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 6	@	0	M	#	.	M	= [+r Ga m 
 
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 6	@	0	M	7		.	M	= [+r ca k a m 
 
 
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 6	@	0	M	7		>		= [+r ca k %
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 6	@	0	M	7		K	  ( 	?		M			K	)   (	>		0	>		>	= [+r ca k o   ( c i c c h a k o )   n g a r j 
 
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 6	@	2	'	(	.	M	= [+l a d h a n a m 
 
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 6	@	2	*	>	0	.	?	$	>	= [+l a p r a m i t 
 
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 6	@	2	-	&	M	0		= [+l a b h a d r a %
 
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 6	@	2	.	/		  *	A	#	M	/		M	0	?	/	>	5	8	M	$	A	= [+l a m a y a C  p u Gy a k r i y v a s t u 
 
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 6	@	2	.	M	= [+l a m 
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 6	@	2	5	?	*	(	M	(		  ( 6	@	2	5	?	5	(	M	(		) = [+l a v i p a n n a %  ( [+l a v i v a n n a %) 
 
 
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 6	@	2	5	M	0	$	*	0	.	0	M	6		= [+l a v r a t a p a r a m a r [a %
 
 
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 6	@	2	8	M		(	M	'	9	M	= [+l a s k a n d h a h 
 
 
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 6	@	2	>	(	A	8	M	.	C	$	?		= [+l n u s m [t i %
 
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 6	A			= [u k a %
 
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 6	A		M	$	?		= [u k t i %
 
 
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 6	A		M	$	?		>	= [u k t i k 
 
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 6	A		M	0		= [u k r a %
 
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 6	A		M	0	5	?	8	C	7	M		?		= [u k r a v i s [cmi %
 
 
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 6	A		M	2	&		7	M		M	0		= [u k l a d a Ccmr a %
 
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 6	A		M	2	*		M	7		= [u k l a p a k ca %
 
 
 
 6	A		M	2	5	?	&	0	M	6	(	>	-	B	.	?		= [u k l a v i d a r [a n b h km i %
 
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 6	A		M	2	K	&	(		= [u k l o d a n a %
 
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 6	A		?		= [u c i %
 
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 6	A		?		= [u c i %
 
 
 
 6	A		?		>	$	M	0		= [u c i g t r a %
 
 
 
 6	A		?	(	>	8		= [u c i n s a %
 
 
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 6	A		?	(	G	$	M	0	0	$	?	8	.	M	-	5		= [u c i n e t r a r a t i s a m b h a v a %
 
 
 
 6	A		?	8	.	>		>	0		  ( 8	.	A	&	>		>	0		) = [u c i s a m c r a %  ( s a m u d c r a %) 
 
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 
 6	A	#	M	 	@	= [u Gmh +
 
 
 
 6	A	#	M	 	@	= [u Gmh +
 
 
 
 6	A	&	M	'			>	2		>	(	.	M	  ( 	>	2	>	(	>	.	G	!		2	K	.	M	(	>	.	M	.   	>	2	>	(	>	.	G	!		2	K	.	M	(	>	.	M	) = [u d d h a k a k l a k n a m   ( k l n m   e 
a k a l o m n m .   k l n m   e 
a k a l o m n m ) 
 
 
 
 6	A	&	M	'	*	>	*	$	M	$	?			= [u d d h a p p a t t i k a %
 
 
 
 6	A	&	M	'	  *	M	0	>	/	6	M		?	$	M	$	?		>		= [u d d h a   p r y a [c i t t i k %
 
 
 
 6	A	&	M	'	8	>	0	K	  (	>	.	  8	.	>	'	?		= [u d d h a s r o   n m a   s a m d h i %
 
 
 
 6	A	&	M	'	>	= [u d d h 
 
 
 
 6	A	&	M	'	K	&	(		= [u d d h o d a n a %
 
 
 
 6	A	-		C	$	M	8	M	(	>		= [u b h a k [t s n %
 
 
 
 6	A	-		0	M	-		= [u b h a g a r b h a %
 
 
 
 6	A	-	'	0	M	.	>		0		= [u b h a d h a r m k a r a %
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 6	A	-	*	A	7	M	*	?	$	6	A	&	M	'	?	0	M	(	>	.	  8	.	>	'	?		= [u b h a p u cp i t a [u d d h i r   n m a   s a m d h i %
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 
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 6	A	2	A			.   8	A	2	A			= [u l u k a %.   s u l u k a %
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 6	A	6	M	0	B	7	.	>	#	G	7	A	  8	.		?	$	M	$	$	>	= [u [r kca m Ge cu   s a m a c i t t a t 
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 
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 6	B	(	M	/	$	>	6	B	(	M	/	$	>	= [kn y a t [kn y a t 
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 
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 6	B	(	M	/	>		  8	0	M	5	'	0	M	.	>		= [kn y %  s a r v a d h a r m %
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 6	B	0			.		= [kr a Cg a m a %
 
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 6	B	0			.	8	.	>	'	?	(	?	0	M	&	G	6		= [kr a Cg a m a s a m d h i n i r d e [a %
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 6	B	0			.	8	.	>	'	?	8	.	(	M	5	>		$		= [kr a Cg a m a s a m d h i s a m a n v g a t a %
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 6	B	0			.	K	  (	>	.	  8	.	>	'	?		= [kr a Cg a m o   n m a   s a m d h i %
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 
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 
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 6	B	0		= [kr a %
 
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 
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 
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 
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 6	C		M			= [[Eg a %
 
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 
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 
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 6	G		0	.	M	= [e k h a r a m 
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 
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 
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 6	H		M	7	>	-	?	0	M	(	?		B		?	$	.	M	= [a i k cb h i r   n i k kj i t a m 
 
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 6	H	2		= [a i l a %
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 
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 
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 
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 6	H	2	.	A		M	$	.	?	5	  	>		M		(		  (	?	8	G	5	?	$		  ( 6	H	2	.	A		M	$	?	.	?	5	  	>		M		(	.	M	(	?	7	G	5	?	$		.   6	G	2	.	A		M	$	?	.	?	5	  	>		M		(	.	M	(	?	7	G	5	?	$		) = [a i l a m u k t a m   i v a   k  c a n a C  n i s e v i t a %  ( [a i l a m u k t i m   i v a   k  c a n a m   n i ce v i t a %.   [e l a m u k t i m   i v a   k  c a n a m   n i ce v i t a %) 
 
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 6	H	2	K	&		.	M	= [a i l o d a k a m 
 
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 6	K			= [o k a %
 
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 6	K	7		= [o ca %
 
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 6	L		@	0		= [a u m+r a %
 
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 6	L	#	M	!	?			= [a u G
i k a %
 
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 
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 6	L	2	M		?			= [a u l k i k a %
 
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 
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 6	M	.	6	M	0	A	= [m a [r u 
 
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 
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 6	M	/	>	.	.	M	= [y m a m 
 
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 6	M	/	>	.	>		.	M	= [y m k a m 
 
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 
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 6	M	0	&	M	'	>	= [r a d d h 
 
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 6	M	0	&	M	'	>	'	(	.	M	= [r a d d h d h a n a m 
 
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 6	M	0	&	M	'	>	'	?	.	A		M	$		= [r a d d h d h i m u k t a %
 
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 6	M	0	&	M	'	>	,	2	.	M	= [r a d d h b a l a m 
 
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 6	M	0	&	M	'	>	,	2	>	'	>	(	.	M	= [r a d d h b a l d h n a m 
 
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 6	M	0	&	M	'	G	(	M	&	M	0	?	/	.	M	= [r a d d h e n d r i y a m 
 
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 6	M	0	&	M	'	G	(	M	&	M	0	?	/	.	M	= [r a d d h e n d r i y a m 
 
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 6	M	0	'	>	(	A	8	>	0	@	= [r a d h n u s r +
 
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 6	M	0	.		= [r a m a %
 
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 6	M	0	.	#		= [r a m a Ga %
 
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 6	M	0	.	#		= [r a m a Ga %
 
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 6	M	0	.	#		>	0		>		= [r a m a Ga k r a k %
 
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 6	M	0	.	#	*	M	0	$	?	0	B	*			= [r a m a Ga p r a t i r kp a k a %
 
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 6	M	0	.	#	G	0		= [r a m a Ge r a %
 
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 6	M	0	.	#	G	0	?		>	= [r a m a Ge r i k 
 
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 6	M	0	5	#	.	M	= [r a v a Ga m 
 
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 6	M	0	5	#	>	= [r a v a G
 
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 
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 6	M	0	5	#	@	/	>		= [r a v a G+y %
 
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 6	M	0	>	&	M	'	.	(	A	*	M	0	&	>	8	M	/	(	M	$	?	= [r d d h a m   a n u p r a d s y a n t i 
 
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 6	M	0	>	5			A	#	>		= [r v a k a g u G%
 
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 6	M	0	>	5		*	A	&	M		2		M	0	.	>	  ( 6	M	0	>	5		*	A	&	M		2		M	0	.	>		) = [r v a k a p u d g a l a k r a m   ( [r v a k a p u d g a l a k r a m %) 
 
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 6	M	0	>	5		-	B	.	/		= [r v a k a b h km a y a %
 
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 6	M	0	>	5		/	>	(	.	M	= [r v a k a y n a m 
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 6	M	0	>	5		/	>	(	>	-	?	8	.	/		K	$	M	0		= [r v a k a y n b h i s a m a y a g o t r a %
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 6	M	0	>	5	#		= [r v a Ga %
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 6	M	0	>	5	8	M	$	@	= [r v a s t +
 
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 6	M	0	>	5	?		>	= [r v i k 
 
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 6	M	0	?		M		2	?		.	M	  ( 6	M	0	?		M		2	?		.	M	) = [r i Ek h a l i k a m   ( [r i Eg a l i k a m ) 
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 6	M	0	@		= [r +%
 
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 6	M	0	@		0	M	-		= [r +g a r b h a %
 
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 6	M	0	@		0	M	-	0	$	M	(	.	M	= [r +g a r b h a r a t n a m 
 
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 6	M	0	@	$	G		>		= [r +t e j %
 
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 6	M	0	@	(	>	2		&	>	= [r +n l a Cd 
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 6	M	0	@	-	&	M	0		= [r +b h a d r a %
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 6	M	0	@	5	$	M	8	8	M	5	8	M	$	?		(	(	M	&	M	/	>	5	0	M	$	2	2	?	$	*	>	#	?	*	>	&		  ( 6	M	0	@	5	$	M	8	8	M	5	8	M	$	?		(	(	M	&	M	/	>	5	0	M	$	2		M	7	?	$	K	*	>	#	?	*	>	&		) = [r +v a t s a s v a s t i k a n a n d y v a r t a l a l i t a p Gi p d a %  ( [r +v a t s a s v a s t i k a n a n d y v a r t a l a k ci t o p Gi p d a %) 
 
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 6	M	0	A	$	'	(	.	M	= [r u t a d h a n a m 
 
 
 
 6	M	0	A	$	'	0		= [r u t a d h a r a %
 
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 6	M	0	A	$	.	/	@	  *	M	0		M		>	= [r u t a m a y +  p r a j  
 
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 6	M	0	A	$	8	.	M	(	?		/		= [r u t a s a m n i c a y a %
 
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 
 6	M	0	A	$	?		= [r u t i %
 
 
 
 6	M	0	A	$	?		= [r u t i %
 
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 6	M	0	G	/		= [r e y a %
 
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 6	M	0	G	/	>	(	M	= [r e y n 
 
 
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 6	M	0	G	7	M	 		= [r e cmh a %
 
 
 
 6	M	0	G	7	M	 	@	= [r e cmh +
 
 
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 6	M	0	K	#		K		@		0	M	#		= [r o Ga k o m+k a r Ga %
 
 
 
 6	M	0	K	#		K		@	5	?		6		  ( 6	M	0	K	#		K		@	5	@	7		) = [r o Ga k o m+v i C[a %  ( [r o Ga k o m+v +ca %) 
 
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 6	M	0	K	#	?		= [r o Gi %
 
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 6	M	0	K	$	  	*	(	M	(		= [r o t a   p a n n a %
 
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 6	M	0	K	$	>	= [r o t 
 
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 6	M	0	K	$	M	0		M	0	>	#		?	9	M	5	>		>	/	.	(		8		8	M	*	0	M	6		>	  5	G	&	(	>	  8	A		>	*	?	  &	A			>	*	M	/	&	A			>	8	A		>	*	?	= [r o t r a g h r Ga j i h v k y a m a n a %s a Cs p a r [a j   v e d a n   s u k h p i   d u %k h p y   a d u %k h s u k h p i 
 
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 6	M	0	K	$	M	0	'	>	$	A		= [r o t r a d h t u %
 
 
 
 6	M	0	K	$	M	0	5	?		M		>	(	'	>	$	A		= [r o t r a v i j  n a d h t u %
 
 
 
 6	M	0	K	$	M	0	5	?		M		>	(	.	M	= [r o t r a v i j  n a m 
 
 
 
 6	M	0	K	$	M	0	>	/	$	(	.	M	= [r o t r y a t a n a m 
 
 
 
 6	M	0	K	$	M	0	?	/		= [r o t r i y a %
 
 
 
 6	M	0	K	$	M	0	G	(	M	&	M	0	?	/	.	M	= [r o t r e n d r i y a m 
 
 
 
 6	M	0	K	$	M	0	G	(	M	&	M	0	?	/	.	M	= [r o t r e n d r i y a m 
 
 
 
 6	M	2		M	7	M	#		G	6		= [l a k cGa k e [a %
 
 
 
 6	M	2		M	7	M	#	$	M	5	.	M	= [l a k cGa t v a m 
 
 
 
 6	M	2		M	7	M	#	-	M	0	B		= [l a k cGa b h r k%
 
 
 
 6	M	2	%	.	6	M	2	%	.	M	  ( 	M	2	%	.	M	2	%		) = [l a t h a m   a [l a t h a m   ( g l a t h a m l a t h a %) 
 
 
 
 6	M	2	>		M	/	.	M	= [l g h y a m 
 
 
 
 6	M	2	@	*	&	@	= [l +p a d +
 
 
 
 6	M	2	@	*	>	&		= [l +p d a %
 
 
 
 6	M	2	G	7	K		M	$	?		= [l e co k t i %
 
 
 
 6	M	2	G	7	M	.			>	9		.	M	= [l e cm a k a mh a k a m 
 
 
 
 6	M	2	G	7	M	.	>	  ( 6	M	2	G	7	M	.	(	M	) = [l e cm   ( [l e cm a n ) 
 
 
 
 6	M	2	K			= [l o k a %
 
 
 
 6	M	2	K			= [l o k a %
 
 
 
 6	M	5	-	M	0	.	M	  ( 8	M	5	-	M	0	.	M	) = [v a b h r a m   ( s v a b h r a m ) 
 
 
 
 6	M	5	.	A			= [v a m u k h a %
 
 
 
 6	M	5	6	@	0	M	7		= [v a [+r ca %
 
 
 
 6	M	5	6	A	0		  ( 6	M	5		B	0		) = [v a [u r a %  ( [v a c kr a %) 
 
 
 
 6	M	5	6	A	0		M	7	?	$	>	  ( 6	M	5	6	M	0	A	0	0		M	7	?	$	>	) = [v a [u r a k ci t   ( [v a [r u r a r a k ci t ) 
 
 
 
 6	M	5	6	A	0	0		M	7	?	$	>	= [v a [u r a r a k ci t 
 
 
 
 6	M	5	8	>	= [v a s 
 
 
 
 6	M	5	>	(		  ( 6	M	5	(	M	) = [v n a %  ( [v a n ) 
 
 
 
 6	M	5	>	*	&		= [v p a d a %
 
 
 
 6	M	5	>	8		= [v s a %
 
 
 
 6	M	5	>	8	5	?	7		= [v s a v i ca %
 
 
 
 6	M	5	?	$	M	0	.	M	= [v i t r a m 
 
 
 
 6	M	5	G	$			= [v e t a k a %
 
 
 
 6	M	5	G	2	A		  ( 6	M	5	H	2	A		) = [v e l u %  ( [v a i l u %) 
 
 
 
 7		M		$	M	5	>	0	?		6	$	M	= ca mc a t v r i C[a t 
 
 
 
 7		M	$	M	0	?		6	$	M	= ca mt r i C[a t 
 
 
 
 7		M	*		M		>	6	$	M	= ca mp a  c [a t 
 
 
 
 7		M	*		M		?		/	>	  5	>		>	  '	0	M	.	&	G	6	(	>	/	>		= ca mp a  c i k a y   v c   d h a r m a d e [a n y %
 
 
 
 7		M	6	>	8	M	$	>	0		= ca m  [s t r a %
 
 
 
 7		M	  ( 7	7	M	) = ca m  ( ca c) 
 
 
 
 7		M	7	7	M		?		= ca mca cmi %
 
 
 
 7		M	8	*	M	$	$	?		= ca ms a p t a t i %
 
 
 
 7	!		M		8	.	(	M	5	>		$		= ca 
a Eg a s a m a n v g a t a %
 
 
 
 7	!		M		A	2	?		= ca 
a Eg u l i %
 
 
 
 7	!	(	A	$	M	$	0	M	/	>	#	?	= ca 
a n u t t a r y Gi 
 
 
 
 7	!	(	A	'	0	M	.	>		= ca 
a n u d h a r m %
 
 
 
 7	!	(	A	8	M	.	C	$	/		= ca 
a n u s m [t a y a %
 
 
 
 7	!	-	?		M			= ca 
a b h i j  a %
 
 
 
 7	!	-	?		M		>	(	>	.	>	(	?	= ca 
a b h i j  n m n i 
 
 
 
 7	!	6	@	$	?		= ca 
a [+t i %
 
 
 
 7	!	M			  ( 8		M		) = ca 
j a %  ( s a j j a ) 
 
 
 
 7	!	M	'	0	M	.	>		= ca 
d h a r m %
 
 
 
 7	!	M	(	?		8	0	#	@	/	'	>	$	5		= ca 
n i %s a r a G+y a d h t a v a %
 
 
 
 7	!	M	-	K		>	(	>	.	*	>	/	8	M	%	>	(	>	(	?	= ca 
b h o g n m   a p y a s t h n n i 
 
 
 
 7	!	M	5	0	M	7	>	#	?	= ca 
v a r cGi 
 
 
 
 7	!	M	5	>	0	M		?		>		= ca 
v r g i k %
 
 
 
 7	!	M	5	>	0	M	7	?		.	9		= ca 
v r ci k a m a h a %
 
 
 
 7	!	M	5	?		6	$	?	= ca 
v i C[a t i 
 
 
 
 7	#	M	"		= ca G
h a %
 
 
 
 7	#	M	#	5	$	?		= ca GGa v a t i %
 
 
 
 7	&	>	/	$	(	.	M	= ca d y a t a n a m 
 
 
 
 7	'	G	$	5		= ca d h e t a v a %
 
 
 
 7	7	M		.	M	= ca cma m 
 
 
 
 7	7	M		?		= ca cmi %
 
 
 
 7	7	M		M	/		M		8	0	M	5	(	>	.	>	(	?	= ca cmy a Eg a s a r v a n m n i 
 
 
 
 7	7	M		M	/		M		8	9	8	M	0	K	*	G	$	  8	M	5	0		= ca cmy a Eg a s a h a s r o p e t a   s v a r a %
 
 
 
 7	K	!	6		?	$	M	$		M	7	#	>		= co 
a [a c i t t a k ca G%
 
 
 
 7	K	!	6	*	&	>	0	M	%	>		= co 
a [a p a d r t h %
 
 
 
 7	K	!	6	-	?	0	>		>	0	H	0	M	5	?	8	>	0	?	$	>	(	?	  	$	M	5	>	0	M	/	>	0	M	/	8	$	M	/	>	(	?	= co 
a [a b h i r   k r a i r   v i s r i t n i   c a t v r y   r y a s a t y n i 
 
 
 
 7	K	!	6	  ( 7	K	!	6	(	M	.   7	K	!	M	&	6		) = co 
a [a   ( co 
a [a n .   co 
d a [a %) 
 
 
 
 8				M	7	?		>	= s a Ck a k ci k 
 
 
 
 8			%	M	/	5	?	(	?	6	M		/		= s a Ck a t h y a v i n i [c a y a %
 
 
 
 8			0		= s a Ck a r a %
 
 
 
 8			2	(	*	M	0	9	>	#	.	M	= s a Ck a l a n a p r a h Ga m 
 
 
 
 8			2	(	.	M	= s a Ck a l a n a m 
 
 
 
 8			2	M	*	?	$	.	>	0	M		#	.	M	= s a Ck a l p i t a m r g a Ga m 
 
 
 
 8			8	A	8	.	>		>	0		= s a Ck a s u s a m c r a %
 
 
 
 8			>	0		= s a Ck r a %
 
 
 
 8			>	0	M	/	.	M	  ( 8			0	M	/	.	M	) = s a Ck r y a m   ( s a Ck a r y a m ) 
 
 
 
 8			>	6		= s a Ck [a %
 
 
 
 8			@	0	M	(	K	  5	?	9	0	$	?	= s a Ck +r n o   v i h a r a t i 
 
 
 
 8			A		?	$		  ( 8			A	#	?	$		) = s a Ck u c i t a %  ( s a Ck u Gi t a %) 
 
 
 
 8			A		M		(	.	M	= s a Ck u  c a n a m 
 
 
 
 8			A		M			>	= s a Ck u mma k 
 
 
 
 8			G	$		= s a Ck e t a %
 
 
 
 8			G	$		= s a Ck e t a %
 
 
 
 8			G	$	0	A	$	*	M	0	5	G	6	K	  (	>	.	  8	.	>	'	?		= s a Ck e t a r u t a p r a v e [o   n m a   s a m d h i %
 
 
 
 8			K			= s a Ck o c a %
 
 
 
 8			M	0	.		= s a Ck r a m a %
 
 
 
 8			M	0	.	#		>	(	?	= s a Ck r a m a Ga k n i 
 
 
 
 8			M	7	?	*	M	/	  *	?	#	M	!	/	?	$	M	5	>	= s a Ck ci p y a   p i G
a y i t v 
 
 
 
 8			M	7	G	*	$		= s a Ck ce p a t a %
 
 
 
 8			M	7	G	*	G	#	  *		M		K	*	&	>	(	8	M		(	M	'	&	A			.	M	= s a Ck ce p e Ga   p a  c o p a d n a s k a n d h a d u %k h a m 
 
 
 
 8			M	/	.	M	= s a Ck h y a m 
 
 
 
 8			M	/	>	= s a Ck h y 
 
 
 
 8			M	/	>	= s a Ck h y 
 
 
 
 8			M	/	>	= s a Ck h y 
 
 
 
 8			M	/	>	= s a Ck h y 
 
 
 
 8			M	/	>		  		M		$	?	= s a Ck h y C  g a c c h a t i 
 
 
 
 8			M	/	>	.	*	?	= s a Ck h y m   a p i 
 
 
 
 8			@	$	?		= s a Cg +t i %
 
 
 
 8			@	$	?		>	0		= s a Cg +t i k r a %
 
 
 
 8			@	$	?	*	0	M	/	>	/		= s a Cg +t i p a r y y a %
 
 
 
 8			@	$	?	*	M	0	>	8	>	&		= s a Cg +t i p r s d a %
 
 
 
 8			B	9	/	(	M	= s a Cg kh a y a n 
 
 
 
 8			M	0	.	.	M	  ( 8			M	0	.	.	M	) = s a Cg r a m a m   ( s a Ck r a m a m ) 
 
 
 
 8			M	0	9	5	8	M	$	A	8	0	M	5	8	$	M	$	M	5	8			M	0	>	9		>		= s a Cg r a h a v a s t u s a r v a s a t t v a s a Cg r h a k %
 
 
 
 8				  6	0	#		  		M		>	.	?	  	#	>	(	>	.		M	0	M	/	.	M	= s a Cg h a C  [a r a Ga C  g a c c h m i   g a Gn m   a g r y a m 
 
 
 
 8				= s a Cg h a %
 
 
 
 8				2	M	*		= s a Cg h a k a l p a %
 
 
 
 8			-	G	&		= s a Cg h a b h e d a %
 
 
 
 8			-	G	&		= s a Cg h a b h e d a %
 
 
 
 8			-	G	&			= s a Cg h a b h e d a k a %
 
 
 
 8			8			M	0	9	>	/	= s a Cg h a s a Cg r a h y a 
 
 
 
 8			8	A	7	M	 	A	$	>	/	H	= s a Cg h a s u cmh u t y a i 
 
 
 
 8			8	M	/	  8	M	*	0	M	6	5	?	9	>	0	>	/	= s a Cg h a s y a   s p a r [a v i h r y a 
 
 
 
 8			>		8	B	$	M	0	.	M	= s a Cg h ma s kt r a m 
 
 
 
 8			>		@	= s a Cg h m+
 
 
 
 8			>	$		= s a Cg h t a %
 
 
 
 8			>	'	@	(		= s a Cg h d h +n a %
 
 
 
 8			>	(	A	8	M	.	C	$	?		= s a Cg h n u s m [t i %
 
 
 
 8			>	/	&	M	5	>	0	9	0	#	.	M	= s a Cg h y a d v r a h a r a Ga m 
 
 
 
 8			0	$	?	= s a Cc a r a t i 
 
 
 
 8			0	?	$	M	0	.	M	= s a Cc a r i t r a m 
 
 
 
 8			>	0	5	M	/	>	'	?		= s a Cc r a v y d h i %
 
 
 
 8			>	0	M	/	  ( 8			0	M	/	) = s a Cc r y a   ( s a Cc a r y a ) 
 
 
 
 8			?	$		= s a Cc i t a %
 
 
 
 8			?	(	M	$	M	/	= s a Cc i n t y a 
 
 
 
 8			K	&	(	.	M	= s a Cc o d a n a m 
 
 
 
 8			M		?	&	M	/	$	G	= s a Cc c h i d y a t e 
 
 
 
 8			(	(	.	M	= s a Cj a n a n a m 
 
 
 
 8			/	@	  5	H	0	!	@	*	A	$	M	0		= s a Cj a y +  v a i r a 
+p u t r a %
 
 
 
 8			@	5		= s a Cj +v a %
 
 
 
 8			M		>	= s a Cj  
 
 
 
 8			M		>	= s a Cj  
 
 
 
 8			M		>		$		= s a Cj  g a t a %
 
 
 
 8			M		>	$	M	.	>	= s a Cj  t m 
 
 
 
 8			M		>	*	/	G	$	M	= s a Cj  p a y e t 
 
 
 
 8			M		>	-	?		M	7	A		= s a Cj  b h i k cu %
 
 
 
 8			M		>	/	>	.	>	$	M	.	>	= s a Cj  y m   t m 
 
 
 
 8			M		>	5	>	(	>	$	M	.	>	= s a Cj  v n   t m 
 
 
 
 8			M		>	8	M		(	M	'		= s a Cj  s k a n d h a %
 
 
 
 8			M		>	8	M		(	M	'	(	>	.	>	(	?	= s a Cj  s k a n d h a n m n i 
 
 
 
 8		$	>	(	,	>	9	A	2	M	/	.	M	  ( 8		$	(	,	>	9	A	2	M	/	.	M	) = s a Ct n a b h u l y a m   ( s a Ct a n a b h u l y a m ) 
 
 
 
 8		$	>	(	>	(	A	5	C	$	M	$	?		= s a Ct n n u v [t t i %
 
 
 
 8		$	A	7	?	$	&	G	5	*	A	$	M	0		= s a Ct u ci t a d e v a p u t r a %
 
 
 
 8		$	A	7	M			= s a Ct u cma %
 
 
 
 8		$	K	7	/	$	?	= s a Ct o ca y a t i 
 
 
 
 8		%	#	>	  ( 8	A	(	M	%	#	>	) = s a Ct h a G  ( s u n t h a G) 
 
 
 
 8		'	?		M		G	&			= s a Cd h i c c h e d a k a %
 
 
 
 8		'	?	(	?	0	M	.	K		(	.	M	= s a Cd h i n i r m o c a n a m 
 
 
 
 8		'	A		M	7	#	.	M	= s a Cd h u k ca Ga m 
 
 
 
 8		(	>	9	8		(	&	M	'		= s a Cn h a s a Cn a d d h a %
 
 
 
 8		(	?		C	7	M			= s a Cn i k [cma %
 
 
 
 8		(	?		C	7	M			= s a Cn i k [cma %
 
 
 
 8		(	?	'	?		>	0		= s a Cn i d h i k r a %
 
 
 
 8		(	?	'	?		>	0		  ( 8	(	M	$	?		>		0		) = s a Cn i d h i k r a %  ( s a n t i k h k a r a %) 
 
 
 
 8		(	?	*	>	$		= s a Cn i p t a %
 
 
 
 8		(	?	6	M	0	?	$		= s a Cn i [r i t a %
 
 
 
 8		(	?	9	?	$	.	M	= s a Cn i h i t a m 
 
 
 
 8		(	?	9	?	$	5	0	M		(	.	M	= s a An i h i t a v a r j a n a m 
 
 
 
 8		(	M	(	?	'	>	$	>	= s a Cn n i d h t 
 
 
 
 8		(	M	/	8		= s a Cn y a s a %
 
 
 
 8		*	B		?	$	.	M	= s a Cp kj i t a m 
 
 
 
 8		*	M	0		.	M	*	?	$		= s a Cp r a k a m p i t a %
 
 
 
 8		*	M	0		M	7	A	-	?	$		= s a Cp r a k cu b h i t a %
 
 
 
 8		*	M	0		M	/	>	(	.	M	= s a Cp r a k h y n a m 
 
 
 
 8		*	M	0		0	M		?	$		= s a Cp r a g a r j i t a %
 
 
 
 8		*	M	0		2	?	$		= s a Cp r a c a l i t a %
 
 
 
 8		*	M	0		>	(	(	M	.	C	7	>	5	>	&		  ( 8		*	M	0		>	(	.	C	7	>	5	>	&		) = s a Cp r a j n a n   m [cv d a %  ( s a Cp r a j n a m [cv d a %) 
 
 
 
 8		*	M	0		M	5	2	?	$		= s a Cp r a j v a l i t a %
 
 
 
 8		*	M	0	&	@	*	M	$		= s a Cp r a d +p t a %
 
 
 
 8		*	M	0	/	A		M	$	9	G	$	A		= s a Cp r a y u k t a h e t u %
 
 
 
 8		*	M	0	0	#	?	$		= s a Cp r a r a Gi t a %
 
 
 
 8		*	M	0	5	G	'	?	$		= s a Cp r a v e d h i t a %
 
 
 
 8		*	M	0	9	0	M	7	#	.	M	= s a Cp r a h a r ca Ga m 
 
 
 
 8		,	9	A	2	>	  6	H		M	7	'	0	M	.	>		= s a Cb a h u l   [a i k ca d h a r m %
 
 
 
 8		,	>	'		= s a Cb d h a %
 
 
 
 8		,	>	'	*	M	0	&	G	6		= s a Cb d h a p r a d e [a %
 
 
 
 8		-	?	(	M	(	*	M	0	2	>	*	>	$	M	*	M	0	$	?	5	?	0	$	?		= s a Cb h i n n a p r a l p t   p r a t i v i r a t i %
 
 
 
 8		-	?	(	M	(	5	M	/		M		(	.	M	= s a Cb h i n n a v y a  j a n a m 
 
 
 
 8		-	?	(	M	(	5	M	/		M		(	>	= s a Cb h i n n a v y a  j a n 
 
 
 
 8		-	B	$	.	M	= s a Cb h kt a m 
 
 
 
 8		-	G	&		= s a Cb h e d a %
 
 
 
 8		-	M	0	.		= s a Cb h r a m a %
 
 
 
 8		.	>	0	M		(	@	= s a Cm r j a n +
 
 
 
 8		.	A		5	?	(	/		= s a Cm u k h a v i n a y a %
 
 
 
 8		.	K	&	(	@	/		= s a Cm o d a n +y a %
 
 
 
 8		/	.		= s a Cy a m a %
 
 
 
 8		/	.		= s a Cy a m a %
 
 
 
 8		/	A		M	$	>		.		= s a Cy u k t g a m a %
 
 
 
 8		/	K			= s a Cy o g a %
 
 
 
 8		/	K		(	.	M	= s a Cy o j a n a m 
 
 
 
 8		0		M	$		= s a Cr a k t a %
 
 
 
 8		0		(	@	/		= s a Cr a j a n +y a %
 
 
 
 8		0	>			= s a Cr g a %
 
 
 
 8		0	K	'		= s a Cr o d h a %
 
 
 
 8		2	*	M	$			= s a Cl a p t a k a %
 
 
 
 8		2	G			= s a Cl e k h a %
 
 
 
 8		5	$	M	8	0	.	M	= s a Cv a t s a r a m 
 
 
 
 8		5	0		= s a Cv a r a %
 
 
 
 8		5	0		0	#	@	/	>	= s a Cv a r a k a r a G+y 
 
 
 
 8		5	0	0	B	"		  ( 8		5	0	>		B			.   8		5	0	0	A			) = s a Cv a r a r k
h a %  ( s a Cv a r k kma %.   s a Cv a r a r u ma %) 
 
 
 
 8		5	0	M	$		2	M	*		= s a Cv a r t a k a l p a %
 
 
 
 8		5	?	-		$	G	= s a Cv i b h a j a t e 
 
 
 
 8		5	C	$	  	/	$	(	H		= s a Cv [t a   y a t a n a i %
 
 
 
 8		5	C	$	.	M	= s a Cv [t a m 
 
 
 
 8		5	C	$	?		M		>	(	.	M	= s a Cv [t i j  n a m 
 
 
 
 8		5	C	$	?	8	$	M	/	.	M	= s a Cv [t i s a t y a m 
 
 
 
 8		5	G	&	/	$	?	= s a Cv e d a y a t i 
 
 
 
 8		6	/		= s a C[a y a %
 
 
 
 8		6	M	2	?	7	M	/	.	>	#		= s a C[l i cy a m Ga %
 
 
 
 8		8	0	?	$	M	5	>	= s a Cs a r i t v 
 
 
 
 8		8	0	M			= s a Cs a r g a %
 
 
 
 8		8	>	0		= s a Cs r a %
 
 
 
 8		8	>	0	(	?	0	M	5	>	#	.	A		8		&	0	M	6		>		= s a Cs r a n i r v Ga m u k h a s a Cd a r [a k %
 
 
 
 8		8	G	5	(	.	M	= s a Cs e v a n a m 
 
 
 
 8		8	M		>	0		= s a Cs k r a %
 
 
 
 8		8	M		>	0		= s a Cs k r a %
 
 
 
 8		8	M		>	0	&	A			$	>	= s a Cs k r a d u %k h a t 
 
 
 
 8		8	M		>	0	5	>	(	>	$	M	.	>	= s a Cs k r a v n   t m 
 
 
 
 8		8	M		>	0	8	M		(	M	'		= s a Cs k r a s k a n d h a %
 
 
 
 8		8	M		>	0	>	  	$	M	.	>	= s a Cs k r   t m 
 
 
 
 8		8	M		>	0	G	7	M	5	>	$	M	.	>	= s a Cs k r e cv t m 
 
 
 
 8		8	M		C	$	.	M	= s a Cs k [t a m 
 
 
 
 8		8	M		C	$	.	M	= s a Cs k [t a m 
 
 
 
 8		8	M		C	$	6	B	(	M	/	$	>	= s a Cs k [t a [kn y a t 
 
 
 
 8		8	M	$	0		= s a Cs t a r a %
 
 
 
 8		8	M	$	A	$		= s a Cs t u t a %
 
 
 
 8		8	M	$	A	$	.	M	= s a Cs t u t a m 
 
 
 
 8		8	M	$	A	$	?		= s a Cs t u t i %
 
 
 
 8		8	M	$	C	$	.	M	= s a Cs t [t a m 
 
 
 
 8		8	M	%	>	(	0	B	*	.	M	= s a Cs t h n a r kp a m 
 
 
 
 8	  	.	>	.	G	5	  8	.	A	&	M	0	*	0	M	/	(	M	$	>		  .	9	>	*	C	%	?	5	@	.		?	2	>	.		#	M			>	.	(	A	$	M	*	>	$	>	.	&	#	M	!	G	(	>	6	8	M	$	M	0	G	#	  '	0	M	.	G	#	  8	.	G	(	>	-	?	(	?	0	M		?	$	M	/	>	'	M	/	>	5	8	$	?	= s a   i m m   e v a   s a m u d r a p a r y a n t C  m a h p [t h i v +m   a k h i l m   a k a Gma k m   a n u t p t m   a d a G
e n [a s t r e Ga   d h a r m e Ga   s a m e n b h i n i r j i t y d h y v a s a t i 
 
 
 
 8		C	&	>		>	.	@	= s a k [d g m +
 
 
 
 8		C	&	>		>	.	@	  *	M	0	$	?	*	(	M	(		= s a k [d g m +  p r a t i p a n n a %
 
 
 
 8		C	&	>		>	.	@	  ( 8		C	&	>		>	.	?	(	M	) = s a k [d g m +  ( s a k [d g m i n ) 
 
 
 
 8		M	$		  ( - / 8		M		M	+ $	) = s a k t a %  ( - / s a  j + t a ) 
 
 
 
 8		M	$	A		= s a k t u %
 
 
 
 8		>	= s a k h 
 
 
 
 8		?	2	>	= s a k h i l 
 
 
 
 8		L	0	5		= s a g a u r a v a %
 
 
 
 8		M	0	>	9	.	M	= s a g r h a m 
 
 
 
 8		M		-	&	M	0		= s a Eg h a b h a d r a %
 
 
 
 8	  	G	$	M	= s a   c e t 
 
 
 
 8	  	G	$	M	*	C	7	M			  *	M	0	6	M	(	>	5	M	/	>		0	#	>	/	  	5		>	6		  	A	0	M	/	>	$	M	= s a   c e t   p [cma %  p r a [n v y k a r a Gy a   a v a k [a C  k u r y t 
 
 
 
 8		>	$	@	/		= s a j t +y a %
 
 
 
 8	  	@	5	8	M	$		M		0	@	0	.	M	= s a   j +v a s   t a c   c h a r +r a m 
 
 
 
 8	$	$	8	.	?	$	.	M	= s a t a t a s a m i t a m 
 
 
 
 8	$	$	8	.	?	$	8	.	>	9	?	$		?	$	M	$		= s a t a t a s a m i t a s a m h i t a c i t t a %
 
 
 
 8	$	>	.	A	*	2	,	M	'	?		= s a t m   u p a l a b d h i %
 
 
 
 8	$	M		>	/	&	C	7	C		= s a t k y a d [c[%
 
 
 
 8	$	M		>	0		= s a t k r a %
 
 
 
 8	$	M		>	0	M	/	.	M	= s a t k r y a m 
 
 
 
 8	$	M		C	$	M	/		>	0	@	  ( 8	$	M		C	$	M	/		>	0	?	(	M	) = s a t k [t y a k r +  ( s a t k [t y a k r i n ) 
 
 
 
 8	$	M		C	$	M	/	  *	?	#	M	!	*	>	$		  *	0	?	-	K		M	7	M	/	>	.		  ( 8	$	M		C	$	M	/	  *	?	#	M	!	*	>	$	M	0		  *	0	?	-	K		M	7	M	/	>	.		) = s a t k [t y a   p i G
a p t a C  p a r i b h o k cy m a %  ( s a t k [t y a   p i G
a p t r a C  p a r i b h o k cy m a %) 
 
 
 
 8	$	M		C	$	M	/	  *	?	#	M	!	*	>	$		  *	M	0	$	?		M	0	9	@	7	M	/	>	.		  ( 8	$	M		C	$	M	/	  *	?	#	M	!	*	>	$	M	0		  *	M	0	$	?		M	0	9	@	7	M	/	>	.		) = s a t k [t y a   p i G
a p t a C  p r a t i g r a h +cy m a %  ( s a t k [t y a   p i G
a p t r a C  p r a t i g r a h +cy m a %) 
 
 
 
 8	$	M	$	>	= s a t t 
 
 
 
 8	$	M	$	M	5		= s a t t v a %
 
 
 
 8	$	M	$	M	5		7	>	/		= s a t t v a k a cy a %
 
 
 
 8	$	M	$	M	5		?	$	M	$		0	?	$	8	B		M	7	M	.		M		>	(	>	'	?	.	A		M	$	M	/	5	$	>	0		A	6	2		= s a t t v a c i t t a c a r i t a s kk cm a j  n d h i m u k t y a v a t r a k u [a l a %
 
 
 
 8	$	M	$	M	5	.	M	= s a t t v a m 
 
 
 
 8	$	M	$	M	5	5	$	@	= s a t t v a v a t +
 
 
 
 8	$	M	$	M	5	5	?		M	0	/		= s a t t v a v i k r a y a %
 
 
 
 8	$	M	*	A	0	A	7		= s a t p u r u ca %
 
 
 
 8	$	M	*	A	0	A	7	>	*	>	6	M	0	/	.	M	= s a t p u r u cp [r a y a m 
 
 
 
 8	$	M	/	>	'	?	7	M	 	>	(	.	M	= s a t y d h i cmh n a m 
 
 
 
 8	$	M	8		*	M	0	/	K		G	  *	A	0	A	7	8	M	/	G	(	M	&	M	0	?	/	>	#	>		,	A	&	M	'	?		(	M	.	*	M	0	$	M	/		M	7	.	M	= s a t s a Cp r a y o g e   p u r u ca s y e n d r i y GCb u d d h i j a n m a p r a t y a k ca m 
 
 
 
 8	&	#	M	!		= s a d a G
a %
 
 
 
 8	&	.		= s a d a m a %
 
 
 
 8	&	>	(	A	,	&	M	'	K	  -	5	$	?	= s a d n u b a d d h o   b h a v a t i 
 
 
 
 8	&	>	*	M	0	8	M	0	5	#	@	  ( 8	&	*	M	0	8	M	0	5	#	@	) = s a d p r a s r a v a G+  ( s a d a p r a s r a v a G+) 
 
 
 
 8	&	>	.	>	&		= s a d m d a %
 
 
 
 8	&	K	&	M		C	9	@	$	'	0	M	.	>	5	?	8	M	.	0	#	*	M	0		M		K	*	>	/	(	?	7	M	 	>		$	8	$	M	$	M	5	(	?	8	M	$	>	0	#	*	M	0	8	>	&	8		  &	0	M	6	(	6	A	-	>	(	(	M	$	0	>	/	?		5	H	6	>	0	&	M	/	.	M	= s a d o d g [h +t a d h a r m v i s m a r a Ga p r a j  o p y a n i cmh g a t a s a t t v a n i s t r a Ga p r a s d a s a C  d a r [a n a [u b h n a n t a r y i k a v a i [r a d y a m 
 
 
 
 8	&	M		$	?		  ( 8			$	?	) = s a d g a t i %  ( s a Cg a t i ) 
 
 
 
 8	&	M	'	0	M	.	(	>	.	>	(	?	= s a d d h a r m a n m n i 
 
 
 
 8	&	M	'	0	M	.	*	0	?		M	0	>	9			= s a d d h a r m a p a r i g r h a k a %
 
 
 
 8	&	M	'	0	M	.	*	A	#	M	!	0	@		.	M	= s a d d h a r m a p u G
a r +k a m 
 
 
 
 8	&	M	'	0	M	.	5	C	7	M		?		= s a d d h a r m a v [cmi %
 
 
 
 8	&	M	'	0	M	.	6	M		  	?	0	8	M	%	?	$	?		K	  -	5	$	?	  8	M	.	= s a d d h a r m a [c a   c i r a s t h i t i k o   b h a v a t i   s m a 
 
 
 
 8	&	M	/		= s a d y a %
 
 
 
 8	(	$	M		A	.	>	0		= s a n a t k u m r a %
 
 
 
 8	(	>	$	(		= s a n t a n a %
 
 
 
 8	(	?	&	0	M	6	(	.	M	= s a n i d a r [a n a m 
 
 
 
 8	(	M	'	?		= s a n d h i %
 
 
 
 8	(	M	'	M	/	>		>	2		= s a n d h y k l a %
 
 
 
 8	*		M	7	G	  8	$	M	$	M	5	.	M	= s a p a k ce   s a t t v a m 
 
 
 
 8	*	$	M	(	@	= s a p a t n +
 
 
 
 8	*	M	$		C	&	M	-	5	*	0	.		= s a p t a k [d b h a v a p a r a m a %
 
 
 
 8	*	M	$		$	M	5	>	0	?		6	$	M	= s a p t a c a t v r i C[a t 
 
 
 
 8	*	M	$	$	?		= s a p t a t i %
 
 
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 8	*	M	$	$	M	0	?		6	$	M	= s a p t a t r i C[a t 
 
 
 
 8	*	M	$	&	6	ASN= s a p t a d a [a 
 
 
 
 8	*	M	$	'	(	>	(	?	= s a p t a d h a n n i 
 
 
 
 8	*	M	$	(	5	$	?		= s a p t a n a v a t i %
 
 
 
 8	*	M	$	*		M		>	6	$	M	= s a p t a p a  c [a t 
 
 
 
 8	*	M	$	,	K	'	M	/		M		>	(	?	= s a p t a b o d h y a Eg n i 
 
 
 
 8	*	M	$	.	.	M	= s a p t a m a m 
 
 
 
 8	*	M	$	0	$	M	(	8	.	(	M	5	>		$		= s a p t a r a t n a s a m a n v g a t a %
 
 
 
 8	*	M	$	0	>	$	M	0	5	?	*	M	0	5	>	8		= s a p t a r t r a v i p r a v s a %
 
 
 
 8	*	M	$	5	?		6	$	?	= s a p t a v i C[a t i 
 
 
 
 8	*	M	$	6	$	?		>	  *	M	0		M		>	*	>	0	.	?	$	>	= s a p t a [a t i k   p r a j  p r a m i t 
 
 
 
 8	*	M	$	7	7	M		?		= s a p t a ca cmi %
 
 
 
 8	*	M	$	8	*	M	$	$	?		= s a p t a s a p t a t i %
 
 
 
 8	*	M	$	  ( 8	*	M	$	(	M	) = s a p t a   ( s a p t a n ) 
 
 
 
 8	*	M	$	>		M		8	A	*	M	0	$	?	7	M	 	?	$		= s a p t Eg a s u p r a t i cmh i t a %
 
 
 
 8	*	M	$	>	6	@	$	?		= s a p t [+t i %
 
 
 
 8	*	M	$	>	9	?		.	M	  ( 8	*	M	$	9	?		.	M	) = s a p t h i k a m   ( s a p t a h i k a m ) 
 
 
 
 8	*	M	$	K	$	M	8	&		= s a p t o t s a d a %
 
 
 
 8	*	M	0	$	?			= s a p r a t i g h a %
 
 
 
 8	*	M	0	$	?	-	/	-	H	0	5	8	.	M	.	$	.	M	= s a p r a t i b h a y a b h a i r a v a s a m m a t a m 
 
 
 
 8	*	M	0	$	?	6	0	#		= s a p r a t i [a r a Ga %
 
 
 
 8	*	M	0	$	@	6		= s a p r a t +[a %
 
 
 
 8	*	M	0	>	#	?		K	*	-	K			= s a p r Gi k o p a b h o g a %
 
 
 
 8	*	M	0	>	#	?		2	K	*	-	K			= s a p r Gi j a l o p a b h o g a %
 
 
 
 8	  *	M	0	@	$	G	0	M	5	?	0	>		>	&	A	*	G		M	7		K	  5	?	9	0	$	?	  8	M	.	C	$		  8		*	M	0		>	(	(	M	8	A			  	  	>	/	G	(	  *	M	0	$	?	8		5	G	&	/	$	?	  /	$	M	$	&	>	0	M	/	>	  			M	7	$	G	  		*	G		M	7			  8	M	.	C	$	?	.	>	(	M	8	A			  5	?	9	0	$	@	$	?	  (	?	7	M	*	M	0	@	$	?			  $	C	$	@	/		  '	M	/	>	(	.	A	*	8	.	M	*	&	M	/	  5	?	9	0	$	?	= s a   p r +t e r   v i r g d   u p e k ca k o   v i h a r a t i   s m [t a %  s a Cp r a j n a n   s u k h a C  c a   k y e n a   p r a t i s a Cv e d a y a t i   y a t t a d   r y   c a k ca t e   u p e k ca k a %  s m [t i m n   s u k h a C  v i h a r a t +t i   n i cp r +t i k a C  t [t +y a C  d h y n a m   u p a s a m p a d y a   v i h a r a t i 
 
 
 
 8	*	M	0	G	.			= s a p r e m a k a %
 
 
 
 8	+	2		= s a p h a l a %
 
 
 
 8	,	M	0	9	M	.		.	M	= s a b r a h m a k a m 
 
 
 
 8	,	M	0	9	M	.		>	0	@	= s a b r a h m a c r +
 
 
 
 8	-	>	= s a b h 
 
 
 
 8	-	>			= s a b h g a %
 
 
 
 8	-	>		9	G	$	A		  ( 8	.	M	-	>		9	G	$	A		) = s a b h g a h e t u %  ( s a m b h g a h e t u %) 
 
 
 
 8	-	>	.	#	M	!	*		= s a b h m a G
a p a %
 
 
 
 8	-	>	.	'	M	/		$	K	  5	>	= s a b h m a d h y a g a t o   v 
 
 
 
 8	-	?		M	7	A	#	@		2	/	>	(	K	"	?		  ( 8	-	?		M	7	A	#	@		>	  	2	/	>	(	K	"	?		) = s a b h i k cu G+j a l a y n o 
h i %  ( s a b h i k cu G+k   j a l a y n o 
h i %) 
 
 
 
 8	-	K		(		A	2	(	?	7	&	M	/	>	= s a b h o j a n a k u l a n i ca d y 
 
 
 
 8	-	K		(		A	2	8	M	%	>	(	.	M	= s a b h o j a n a k u l a s t h n a m 
 
 
 
 8	-	M	/		  ( 8	.	M	-	M	/	) = s a b h y a %  ( s a m b h y a ) 
 
 
 
 8	.		0	M	#		= s a m a k a r Ga %
 
 
 
 8	.		M	0	.		= s a m a k r a m a %
 
 
 
 8	.		(	M	'		= s a m a g a n d h a %
 
 
 
 8	.		M	0		= s a m a g r a %
 
 
 
 8	.		M	0		= s a m a g r a %
 
 
 
 8	.		M	0	8	>	.		M	0	@	= s a m a g r a s m a g r +
 
 
 
 8	.		@	5	?		>	= s a m a j +v i k 
 
 
 
 8	.	$	>	= s a m a t 
 
 
 
 8	.	$	>		M		>	(	.	M	= s a m a t j  n a m 
 
 
 
 8	.	$	>	-	?	*	M	0	>	/		= s a m a t b h i p r y a %
 
 
 
 8	.	&		7	M		M	0		= s a m a d a Ccmr a %
 
 
 
 8	.	&	(	M	$		= s a m a d a n t a %
 
 
 
 8	.	(	(	M	$	0	*	M	0	$	M	/	/		= s a m a n a n t a r a p r a t y a y a %
 
 
 
 8	.	(	(	M	$	0	.	M	= s a m a n a n t a r a m 
 
 
 
 8	.	(	A		M		>	= s a m a n u j  
 
 
 
 8	.	(	A	*	6	M	/	$	?	= s a m a n u p a [y a t i 
 
 
 
 8	.	(	A	,	(	M	'		= s a m a n u b a n d h a %
 
 
 
 ( 8	- ) .	(	K		M		>	0	A	$	8	?		9	'	M	5			= ( s a - ) m a n o j  r u t a s i Ch a d h v a j a %
 
 
 
 8	.	(	M	$		(	M	'		= s a m a n t a g a n d h a %
 
 
 
 8	.	(	M	$		>	0	?	$	M	0	.	$	?		= s a m a n t a c r i t r a m a t i %
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 8	.	(	M	$	$		= s a m a n t a t a %
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 8	.	(	M	$	(	G	$	M	0		= s a m a n t a n e t r a %
 
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 8	.	(	M	$	*	M	0	-		= s a m a n t a p r a b h a %
 
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 8	.	(	M	$	*	M	0	-		= s a m a n t a p r a b h a %
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 
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 8	.	(	M	$	*	M	0	>	8	>	&	?			= s a m a n t a p r s d i k a %
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 8	.	(	M	$	*	M	0	>	8	>	&	?			= s a m a n t a p r s d i k a %
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 8	.	(	M	$	-	&	M	0		= s a m a n t a b h a d r a %
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 
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 
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 
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i t a [a t a s a h a s r a n i r h r a k u [a l a %
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 
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h a m 
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 
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 8	.	A	2		= s a m u l a %
 
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 
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 8	.	K	&	9	(		= s a m o d a h a n a %
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 8	.	M		M	0	>	.		= s a m g r m a %
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 8	.	M		>	0	/	$	?	  8	M	.	= s a m c r a y a t i   s m a 
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 8	.	M	*	0	>	/		= s a m p a r y a %
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 8	.	M	*	M	0		>	6	/	$	?	= s a m p r a k [a y a t i 
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 8	.	M	*	M	0	$	?	*	$	M	$	?		= s a m p r a t i p a t t i %
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 8	.	M	*	M	0	'	>	0	M	/	.	M	= s a m p r a d h r y a m 
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 8	.	M	,	2	.	M	= s a m b a l a m 
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 8	.	M	,	9	A	2	>		= s a m b a h u l %
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 8	.	M	-	5	$	?	= s a m b h a v a t i 
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 8	.	M	-	5	$	M	*	M	0	.	>	#	.	M	= s a m b h a v a t p r a m Ga m 
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 8	.	M	-	>	5	(	>	= s a m b h v a n 
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 8	.	M	-	?	(	M	(		= s a m b h i n n a %
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 8	.	M	-	B	$		= s a m b h kt a %
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 8	.	M	-	K			>	/		= s a m b h o g a k y a %
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 8	.	M	.	>	0	M		(	.	M	= s a m m r j a n a m 
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 8	.	M	/		M		0	M	.	>	(	M	$		= s a m y a k k a r m n t a %
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 8	.	M	/		M	$	M	5	(	?	/	$	0	>	6	?		= s a m y a k t v a n i y a t a r [i %
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 8	.	M	/		M	$	M	5	.	?	%	M	/	>	$	M	5	8	0	M	5	8			M	0	8	(	K	  (	>	.	  8	.	>	'	?		= s a m y a k t v a m i t h y t v a s a r v a s a Cg r a s a n o   n m a   s a m d h i %
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 8	.	M	/		M	&	C	7	M		?		= s a m y a k d [cmi %
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 8	.	M	/		M	*	M	0	$	M	/	>	$	M	.		  	M		>	(	&	0	M	6	(		  *	M	0	5	0	M	$	$	G	= s a m y a k   p r a t y t m a C  j  n a d a r [a n a C  p r a v a r t a t e 
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 8	.	M	/		M	*	M	0	&	'	>	$	?	= s a m y a k   p r a d a d h t i 
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 8	.	M	/		M	8			2	M	*		= s a m y a k s a Ck a l p a %
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 8	.	M	/		M	8		,	A	&	M	'		= s a m y a k s a Cb u d d h a %
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 8	.	M	/		M	8	.	>	'	?		= s a m y a k s a m d h i %
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 8	.	M	/		M	8	M	.	C	$	?		= s a m y a k s m [t i %
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 8	.	M	/		5	,	K	'	?		= s a m y a g a v a b o d h i %
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 8	.	M	/		>		@	5		= s a m y a g j +v a %
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 8	.	M	/		>		M		>	8	A	5	?	.	A		M	$		?	$	M	$		= s a m y a g j  s u v i m u k t a c i t t a %
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 8	.	M	/		M		M		>	(	.	M	= s a m y a g j  n a m 
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 8	.	M	/		M	5	>		M	= s a m y a g v k 
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 8	.	M	/		M	5	M	/	>	/	>	.		= s a m y a g v y y m a %
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 8	.	M	5	G			= s a m v e g a %
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 8	.	M	8	M	$	A	$			= s a m s t u t a k a %
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 8	.	M	8	M	5	G	&		>		= s a m s v e d a j %
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 8	0		= s a r a %
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 8	0		.	M	= s a r a k a m 
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 8	0		.	M	= s a r a k a m 
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 8	0			  ( 8	0	5		.   8	0	$		) = s a r a ma %  ( s a r a v a %.   s a r a t a %) 
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 8	0	#	.	M	= s a r a Ga m 
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 8	0	2	.	M	= s a r a l a m 
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 8	  0	6	M	.	?		  (	?	6	M		>	0	M	/	= s a   r a [m i C  n i [c r y a 
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 8	0	?	$	>	= s a r i t 
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 8	0	M			= s a r g a %
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 8	0	M		0	8		= s a r j a r a s a %
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 8	0	M		0	8		= s a r j a r a s a %
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 8	0	M	*		= s a r p a %
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 8	0	M	*	6	@	0	M	7	K	*	.		= s a r p a [+r co p a m a %
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 8	0	M	*	?		= s a r p i %
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 8	0	M	*	?	0	M	.	#	M	!		= s a r p i r m a G
a %
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 8	0	M	5		  	7	>	/		  6	>		/	$	?	= s a r v a C  k a cy a C  [ma y a t i 
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 8	0	M	5		>	/		0	M	.	  	M		>	(	*	A	0	M	5			.		  	M		>	(	>	(	A	*	0	?	5	0	M	$	?	= s a r v a k y a k a r m a   j  n a p u r v a Cg a m a C  j  n n u p a r i v a r t i 
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 8	0	M	5		>	/	*	M	0	$	?	8		5	G	&	M	/	( 5	G	&	@	)   	6	M	5	8	(	M	8	0	M	5		>	/	*	M	0	$	?	8		5	G	&	M	/	>	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= s a r v a k y a p r a t i s a Cv e d y a ( v e d +)   [v a s a n   s a r v a k y a p r a t i s a Cv e d y [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 8	0	M	5		>	/	*	M	0	$	?	8		5	G	&	M	/	( 5	G	&	@	)   *	M	0	6	M	5	8	(	M	8	0	M	5		>	/	*	M	0	$	?	8		5	G	&	M	/	( 5	G	&	@	)   *	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= s a r v a k y a p r a t i s a Cv e d y a ( v e d +)   p r a [v a s a n   s a r v a k y a p r a t i s a Cv e d y a ( v e d +)   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 8	0	M	5		A	#	8			/		$	K	  (	>	.	  8	.	>	'	?		= s a r v a g u Ga s a Cc a y a g a t o   n m a   s a m d h i %
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 8	0	M	5			M	0	>	= s a r v a c a k r 
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 8	0	M	5		0	M	/	>	8	.	(	M	5	>		$	,	A	&	M	'	?		= s a r v a c a r y s a m a n v g a t a b u d d h i %
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 8	0	M	5		G	$	8	>	  8	.	(	M	5	>	9	C	$	M	/	= s a r v a c e t a s   s a m a n v h [t y a 
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 8	0	M	5		G	$	K	5	6	?	*	0	.	*	>	0	.	?	*	M	0	>	*	M	$		= s a r v a c e t o v a [i p a r a m a p r a m i p r p t a %
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 8	0	M	5			&	-	?	0	A		?	8		&	0	M	6		>		= s a r v a j a g a d a b h i r u c i s a Cd a r [a k %
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 8	0	M	5		M			= s a r v a j  a %
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 8	0	M	5		M		>	$	>		?	$	M	$	>	8		*	M	0	.	K	7	>	(	M	/	/	>	(	>	(	?	0	M	/	>	#	8		*	B	0	M	#	5	6	?	$	>	8	0	M	5	*	M	0		>	0	8	$	M	$	M	5	>	0	M	%	  8		*	M	0	>	*	#	5	H	6	>	0	&	M	/	.	M	= s a r v a j  t c i t t s a Cp r a m o cn y a y n n i r y Ga s a Cp kr Ga v a [i t s a r v a p r a k r a s a t t v r t h a   s a Cp r p a Ga v a i [r a d y a m 
 
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 8	0	M	5		M		>	$	>	(	?	.	M	(		= s a r v a j  t n i m n a %
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 8	0	M	5		M		>	$	>	(	?	0	M	/	>	$		= s a r v a j  t n i r y t a %
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 8	0	M	5		M		>	$	>	*	M	0	5	#		= s a r v a j  t p r a v a Ga %
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 8	0	M	5		M		>	$	>	*	M	0	>		M	-	>	0		= s a r v a j  t p r g b h r a %
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 8	0	M	5		M		>	$	>	-	?	.	A			= s a r v a j  t b h i m u k h a %
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 8	0	M	5	$	%	>		$	'	0	M	.	5	>		M	(	?	7	M	*	M	0	*		M			M		>	(	.	A	&	M	0	>	= s a r v a t a t h g a t a d h a r m a v g n i cp r a p a  c a j  n a m u d r 
 
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 8	0	M	5	$	%	>		$	*	M	0		M		>		M		>	(	.	A	&	M	0	>	= s a r v a t a t h g a t a p r a j  j  n a m u d r 
 
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 8	0	M	5	$	%	>		$	,	(	M	'	(		M		>	(	.	A	&	M	0	>	= s a r v a t a t h g a t a b a n d h a n a j  n a m u d r 
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 8	0	M	5	$	%	>		$	5		M	0	>	-	?	7	G			M		>	(	.	A	&	M	0	>	= s a r v a t a t h g a t a v a j r b h i ce k a j  n a m u d r 
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 8	0	M	5	$	%	>		$	5	?	6	M	5		0	M	.		M		>	(	.	A	&	M	0	>	= s a r v a t a t h g a t a v i [v a k a r m a j  n a m u d r 
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 8	0	M	5	$	%	>		$	5	?	7	/	>	5	$	>	0		M		>	(		A	6	2		= s a r v a t a t h g a t a v i ca y v a t r a j  n a k u [a l a %
 
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 8	0	M	5	$	%	>		$	8		$	K	7	#	@	= s a r v a t a t h g a t a s a Ct o ca G+
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 8	0	M	5	$	%	>		$	8	.	>		>	'	?	7	M		>	(	  ( 8	0	M	5	$	%	>		$	8	.	/	>	'	?	7	M		>	(	) 	M		>	(	.	A	&	M	0	>	= s a r v a t a t h g a t a s a m j d h i cmn a   ( s a r v a t a t h g a t a s a m a y d h i cmn a ) j  n a m u d r 
 
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 8	0	M	5	$	%	>		$	8	A	0	$	8	A		>	= s a r v a t a t h g a t a s u r a t a s u k h 
 
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 8	0	M	5	$	%	>		$	>		0	M	7	#	@	= s a r v a t a t h g a t k a r ca G+
 
 
 
 8	0	M	5	$	%	>		$	>	(	A	0	>	  	#	>		M		>	(	.	A	&	M	0	>	= s a r v a t a t h g a t n u r   g a Gj  n a m u d r 
 
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 8	0	M	5	$	%	>		$	>	(	A	0	>		#	@	= s a r v a t a t h g a t n u r g a G+
 
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 8	0	M	5	$	%	>		$	>	6	>	*	0	?	*	B	0	#		M		>	(	.	A	&	M	0	>	= s a r v a t a t h g a t [p a r i p kr a Ga j  n a m u d r 
 
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 
 8	0	M	5	$	M	0		9	G	$	A		= s a r v a t r a g a h e t u %
 
 
 
 8	0	M	5	$	M	0		>	.	(	@	*	M	0	$	?	*		M	( *	M	0	$	?	*	$	M	) 	M		>	(	= s a r v a t r a g m a n +p r a t i p a j ( p r a t i p a t ) j  n a 
 
 
 
 8	0	M	5	%	>	= s a r v a t h 
 
 
 
 8	0	M	5	%	>	  8	0	M	5	.	M	= s a r v a t h   s a r v a m 
 
 
 
 8	0	M	5	&	A			8	M		(	M	'	8	9	>	(	>	$	M	.	K	*	>	&	>	(	8	0	M	5	8	$	M	$	M	5	'	>	$	M	5	*	0	?	$	M	/	>		?	(		= s a r v a d u %k h a s k a n d h a s a h n t m o p d n a s a r v a s a t t v a d h t v a p a r i t y g i n a %
 
 
 
 8	0	M	5	'	0	M	.	(	?		8		6	/		M		>	(		= s a r v a d h a r m a n i %s a C[a y a j  n a %
 
 
 
 8	0	M	5	'	0	M	.	*		M		5	>	,	&	M	'	>	-	?	7	G		*	M	0	>	*	M	$	?	,	A	&	M	'	'	0	M	.	8			*	0	M	/	G	7	M		?	8		&	0	M	6	(	>	(	?	5	C	$	M	$	>		= s a r v a d h a r m a p a mma v b a d d h b h i ce k a p r p t i b u d d h a d h a r m a s a Cg h a p a r y e cmi s a Cd a r [a n n i v [t t %
 
 
 
 8	0	M	5	'	0	M	.	*	&	*	M	0	-	G	&	(	K	  (	>	.	  8	.	>	'	?		= s a r v a d h a r m a p a d a p r a b h e d a n o   n m a   s a m d h i %
 
 
 
 8	0	M	5	'	0	M	.	*	M	0	5	G	6	.	A	&	M	0	>	  (	>	.	  8	.	>	'	?		= s a r v a d h a r m a p r a v e [a m u d r   n m a   s a m d h i %
 
 
 
 8	0	M	5	'	0	M	.	.	A	&	M	0	>	  (	>	.	  8	.	>	'	?		= s a r v a d h a r m a m u d r   n m a   s a m d h i %
 
 
 
 8	0	M	5	'	0	M	.	6	B	(	M	/	$	>	= s a r v a d h a r m a [kn y a t 
 
 
 
 8	0	M	5	'	0	M	.	8	.	$	>		M		>	(	.	A	&	M	0	>	= s a r v a d h a r m a s a m a t j  n a m u d r 
 
 
 
 8	0	M	5	'	0	M	.	8	.	$	>	  (	>	.	  8	.	>	'	?		= s a r v a d h a r m a s a m a t   n m a   s a m d h i %
 
 
 
 8	0	M	5	'	0	M	.	8	.	5	8	0	#	8	>		0	.	A	&	M	0	>	  (	>	.	  8	.	>	'	?		= s a r v a d h a r m a s a m a v a s a r a Ga s g a r a m u d r   n m a   s a m d h i %
 
 
 
 8	0	M	5	'	0	M	.	>	$	?		M	0	.	#	K	  (	>	.	  8	.	>	'	?		= s a r v a d h a r m t i k r a m a Go   n m a   s a m d h i %
 
 
 
 8	0	M	5	'	0	M	.	>	(	>	5	0	#		M		>	(	@	= s a r v a d h a r m n v a r a Ga j  n +
 
 
 
 8	0	M	5	'	0	M	.	>	*	M	0	5	C	$	M	$	?	(	?	0	M	&	G	6		= s a r v a d h a r m p r a v [t t i n i r d e [a %
 
 
 
 8	0	M	5	'	0	M	.	>	-	?	8		,	K	'	?	5	H	6	>	0	&	M	/	.	M	= s a r v a d h a r m b h i s a Cb o d h i v a i [r a d y a m 
 
 
 
 8	0	M	5	'	0	M	.	G	6	M	5	0		= s a r v a d h a r m e [v a r a %
 
 
 
 8	0	M	5	'	0	M	.	K	&	M		$	K	  (	>	.	  8	.	>	'	?		= s a r v a d h a r m o d g a t o   n m a   s a m d h i %
 
 
 
 8	0	M	5	'	B	*	(	>	.	>	(	?	= s a r v a d h kp a n m n i 
 
 
 
 8	0	M	5	'	M	/	>	(	5	?	.	K		M	8	8	.	>	'	?	  8	.	>	*	$	M	$	?	8			M	2	G	6	5	M	/	5	&	>	(	5	M	/	A	$	M	%	>	(		M		>	(	,	2	.	M	= s a r v a d h y n a v i m o k s a s a m d h i   s a m p a t t i s a Ck l e [a v y a v a d n a v y u t t h n a j  n a b a l a m 
 
 
 
 8	0	M	5	(	?	0	K	'	5	?	0	K	'	8		*	M	0	6	.	(	K	  (	>	.	  8	.	>	'	?		= s a r v a n i r o d h a v i r o d h a s a Cp r a [a m a n o   n m a   s a m d h i %
 
 
 
 8	0	M	5	(	@	5	0	#	5	?	7	M		.	M	-	@	= s a r v a n +v a r a Ga v i ck a m b h +
 
 
 
 8	0	M	5	*	0	?	+	A	2	M	2	.	M	= s a r v a p a r i p h u l l a m 
 
 
 
 8	0	M	5	*	0	?	7	&	(	A	0	5	?	$	>	= s a r v a p a r i ca d a n u r a v i t 
 
 
 
 8	0	M	5	*	M	0	#	?	'	>	(	(	?	6	M	0	/	5	?		$		= s a r v a p r a Gi d h n a n i [r a y a v i g a t a %
 
 
 
 8	0	M	5	,	A	&	M	'	5	?	7	/		A	6	2		= s a r v a b u d d h a v i ca y a k u [a l a %
 
 
 
 8	0	M	5	,	A	&	M	'	5	?	7	/	>	5	$	>	0		M		>	(	>	2	K		>	2			>	0		= s a r v a b u d d h a v i ca y v a t r a j  n l o k l a Ck r a %
 
 
 
 8	0	M	5	,	A	&	M	'	8	.	$	>	*	M	0	>	*	M	$	?		= s a r v a b u d d h a s a m a t p r p t i %
 
 
 
 8	0	M	5	,	K	'	?	8	$	M	$	M	5	8	.	M	*	M	0	$	@		M		@	$		M		(		= s a r v a b o d h i s a t t v a s a m p r a t +c c h +t a j  a n a %
 
 
 
 8	0	M	5	.	(			0	M	.	  	M		>	(	*	B	0	M	5			.	.	M		M		>	(	>	(	A	*	0	?	5	0	M	$	?	= s a r v a m a n a %k a r m a   j  n a p kr v a Cg a m a m   j  n n u p a r i v a r t i 
 
 
 
 8	0	M	5	.	2	>	*		$		= s a r v a m a l p a g a t a %
 
 
 
 8	0	M	5	.	>	0	.	#	M	!	2	5	?	'	M	5		8	(		M		>	(	.	A	&	M	0	>	= s a r v a m r a m a G
a l a v i d h v a Cs a n a j  n a m u d r 
 
 
 
 8	0	M	5	.	>	0	5	?	7	/	8	.	>	$	?		M	0	>	(	M	$		= s a r v a m r a v i ca y a s a m t i k r n t a %
 
 
 
 8	0	M	5	2	K		'	>	$	A	  *	M	0	8	0		= s a r v a l o k a d h t u   p r a s a r a %
 
 
 
 8	0	M	5	2	K		'	>	$	A	*	M	0	8	C	$		>	/		= s a r v a l o k a d h t u p r a s [t a k y a %
 
 
 
 8	0	M	5	2	K		G	=	(	-	?	0	$	?	8			M		>	= s a r v a l o k e   ' n a b h i r a t i s a Cj  
 
 
 
 8	0	M	5	5	>		M		0	M	.	  	M		>	(	*	B	0	M	5			.	.	M		M		>	(	>	(	A	*	0	?	5	0	M	$	?	= s a r v a v k k a r m a   j  n a p kr v a Cg a m a m   j  n n u p a r i v a r t i 
 
 
 
 8	0	M	5	5	?		M	7	G	*	$	>	= s a r v a v i k ce p a t 
 
 
 
 8	0	M	5	5	?	7	/	>	5	-	>	8	>	2			>	0	*	M	0	$	?	-	>	(	&	0	M	6	(		0	M	-		= s a r v a v i ca y v a b h s l a Ck r a p r a t i b h n a d a r [a n a g a r b h a %
 
 
 
 8	0	M	5	5	H	&	2	M	/	8			M	0	9		= s a r v a v a i d a l y a s a Cg r a h a %
 
 
 
 8	0	M	5	5	H	0	B	*	M	/	K	*	2	,	M	'	?	2		M	7	#	.	M	= s a r v a v a i r kp y o p a l a b d h i l a k ca Ga m 
 
 
 
 8	0	M	5	5	M	/	B	9	0	$	?	8	M	5	-	>	5	(	/	8		&	0	M	6	(		= s a r v a v y kh a r a t i s v a b h v a n a y a s a Cd a r [a n a %
 
 
 
 8	0	M	5	6	,	M	&	>	(	A	*	M	0	5	?	7	M		>	= s a r v a [a b d n u p r a v i cm
 
 
 
 8	0	M	5	8		*	&	'	?		.	>	/	(	H	0	M	/	>	#	?		  *	M	0	$	?	*	$	M	$	%	>	$	M	5	5	H	6	>	0	&	M	/	.	M	= s a r v a s a Cp a d a d h i g a m y a n a i r y Gi k a   p r a t i p a t t a t h t v a v a i [r a d y a m 
 
 
 
 8	0	M	5	8	$	M	$	M	5	8	.		?	$	M	$		= s a r v a s a t t v a s a m a c i t t a %
 
 
 
 8	0	M	5	8	$	M	$	M	5	9	?	$	>	-	M	/	A	&	M	/	$		= s a r v a s a t t v a h i t b h y u d y a t a %
 
 
 
 8	0	M	5	8	$	M	$	M	5	>	(	>		  	?			0	#	@	/	$	>	= s a r v a s a t t v n C  k i Ck a r a G+y a t 
 
 
 
 8	0	M	5	8	$	M	$	M	5	>	6	/	8	A	5	?	'	?		M		>		= s a r v a s a t t v [a y a s u v i d h i j  %
 
 
 
 8	0	M	5	8	.	>	'	?	5	6	?	$	>	*	>	0	.	?			$		= s a r v a s a m d h i v a [i t p r a m i Cg a t a %
 
 
 
 8	0	M	5	8	>	0	B	*	M	/	K	*	2	,	M	'	?	2		M	7	#	.	M	= s a r v a s r kp y o p a l a b d h i l a k ca Ga m 
 
 
 
 8	0	M	5	8	A		&	A			(	?	0	-	?	(	(	M	&	@	  (	>	.	  8	.	>	'	?		= s a r v a s u k h a d u %k h a n i r a b h i n a n d +  n m a   s a m d h i %
 
 
 
 8	0	M	5	8	A		8	.	0	M	*	?	$		= s a r v a s u k h a s a m a r p i t a %
 
 
 
 8	0	M	5	8	M	5	0	*	B	0	#	@	= s a r v a s v a r a p kr a G+
 
 
 
 8	0	M	5	>		0	5	0	K	*	G	$	.	M	= s a r v k a r a v a r o p e t a m 
 
 
 
 8	0	M	5	>		>	0	*	M	0	-	>		0	K	  (	>	.	  8	.	>	'	?		= s a r v k r a p r a b h k a r o   n m a   s a m d h i %
 
 
 
 8	0	M	5	>		>	0	5	0	K	*	G	$	>	= s a r v k r a v a r o p e t 
 
 
 
 8	0	M	5	>		>	0	5	0	K	*	G	$	K	  (	>	.	  8	.	>	'	?		= s a r v k r a v a r o p e t o   n m a   s a m d h i %
 
 
 
 8	0	M	5	>	(	M	$		  *	0	M	7	(	M	.	#	M	!	2	.	M	= s a r v n t a C  p a r ca n m a G
a l a m 
 
 
 
 8	0	M	5	>	0	M	%	8	>	'			= s a r v r t h a s d h a k a %
 
 
 
 8	0	M	5	>	0	M	%	8	?	&	M	'		= s a r v r t h a s i d d h a %
 
 
 
 8	0	M	5	>	2			>	0	(	>	.	>	(	?	= s a r v l a Ck r a n m n i 
 
 
 
 8	0	M	5	>	5	0	#	5	?	5	0	#	*	0	M	/	A	$	M	%	>	(	5	?		$		  ( 8	0	M	5	>	5	0	#	*	0	M	/	A	$	M	%	>	(	*	0	M	/	A	*	8	M	%	>	(	5	?		$		) = s a r v v a r a Ga v i v a r a Ga p a r y u t t h n a v i g a t a %  ( s a r v v a r a Ga p a r y u t t h n a p a r y u p a s t h n a v i g a t a %) 
 
 
 
 8	0	M	5	>	6	>	*	0	?	*	B	0			= s a r v [p a r i p kr a k a %
 
 
 
 8	0	M	5	>	6	M	0	5		M	7	/		M		>	(	5	H	6	>	0	&	M	/	.	M	= s a r v [r a v a k ca y a j  n a v a i [r a d y a m 
 
 
 
 8	0	M	5	G	#	  8	0	M	5	.	M	= s a r v e Ga   s a r v a m 
 
 
 
 8	0	M	5	G	(	M	&	M	0	?	/	8		$	K	7	#	@	= s a r v e n d r i y a s a Ct o ca G+
 
 
 
 8	0	M	5	K	*	'	?	*	M	0	$	?	(	?	8	0	M			= s a r v o p a d h i p r a t i n i s a r g a %
 
 
 
 8	0	M	7	*		= s a r ca p a %
 
 
 
 8	2	@	2				>	.	@	= s a l +l a g a j a g m +
 
 
 
 8	5	0		= s a v a r a %
 
 
 
 8	5	0	.	M	  ( .	5	0	.	M	) = s a v a r a m   ( m a v a r a m ) 
 
 
 
 8	5	?		2	M	*		.	M	= s a v i k a l p a k a m 
 
 
 
 8	5	?		2	M	*	.	M	= s a v i k a l p a m 
 
 
 
 8	  5	?	$	0	M		5	?		>	0	>	#	>		  5	M	/	A	*	6	.	>	&	'	M	/	>	$	M	.		  8	.	M	*	M	0	8	>	&	>		M		G	$	8	  		K	$	@	-	>	5	>	&	5	?	$	0	M		.	5	?		>	0		  8	.	>	'	?			  *	M	0	@	$	?	8	A			  &	M	5	?	$	@	/		  '	M	/	>	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	= s a   v i t a r k a v i c r GC  v y u p a [a m d   a d h y t m a C  s a m p r a s d c   c e t a s a   e k o t +b h v d   a v i t a r k a m   a v i c r a C  s a m d h i j a C  p r +t i s u k h a C  d v i t +y a C  d h y n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 
 
 8	6	M	0	.	#	,	M	0	9	M	.	#	?		>		  *	M	0		>		= s a [r a m a Ga b r a h m a Gi k %  p r a j %
 
 
 
 8	  8	0	M	5	6	  		>	6	>	(	(	M	$	M	/	>	/	$	(		  8	.	$	?		M	0	.	M	/	>	(	(	M	$		  5	?		M		>	(	.	?	$	?	  5	?		M		>	(	>	(	(	M	$	M	/	>	/	$	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	= s a   s a r v a [a   k [n a n t y   y a t a n a C  s a m a t i k r a m y n a n t a C  v i j  n a m   i t i   v i j  n n a n t y   y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 
 
 8	  8	0	M	5	6	  		>	6	>	(	(	M	$	M	/	>	/	$	(		  8	.	$	?		M	0	.	M	/	>	(	(	M	$		  5	?		M		>	(	.	?	$	?	  5	?		M		>	(	>	(	(	M	$	M	/	>	/	$	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	  	&	.	7	M		.	.	-	?	-	M	5	>	/	$	(	.	M	= s a   s a r v a [a   k [n a n t y y a t a n a C  s a m a t i k r a m y n a n t a C  v i j  n a m   i t i   v i j  n n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i   i d a m   a cma m a m   a b h i b h v y a t a n a m 
 
 
 
 8	  8	0	M	5	6	  		?			(	M	/	>	/	$	(		  8	.	$	?		M	0	.	M	/	  (	H	5	8			M		>	(	>	8			M		>	/	$	(	.	A	*	8	.	M	*	&	M	/	  5	?	9	0	$	M	/	/		  8	*	M	$	.	K	  5	?	.	K		M	7		= s a   s a r v a [a   k i Cc a n y y a t a n a C  s a m a t i k r a m y a   n a i v a s a Cj  n s a Cj  y a t a n a m   u p a s a m p a d y a   v i h a r a t y   a y a C  s a p t a m o   v i m o k ca %
 
 
 
 8	  8	0	M	5	6	K	  		?			(	M	/	>	/	$	(		  8	.	$	?		M	0	.	M	/	  (	H	5	8			M		>	(	>	8			M		>	/	$	(	.	A	*	8	.	M	*	&	M	/	  5	?	9	0	$	?	= s a   s a r v a [o   k i Cc a n y y a t a n a C  s a m a t i k r a m y a   n a i v a s a Cj  n s a Cj  y a t a n a m   u p a s a m p a d y a   v i h a r a t i 
 
 
 
 8	  8	0	M	5	6	K	  0	B	*	8			M		>	(	>		  8	.	$	?		M	0	.	>	$	M	*	M	0	$	?		8			M		>	(	>	.	8	M	$			.	>	(	M	(	>	(	>	$	M	5	8			M		>	(	>	.	.	(	8	?		>	0	>	&	(	(	M	$	.	>		>	6	.	?	$	M	/	>		>	6	>	(	(	M	$	M	/	>	/	$	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	= s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m   i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 
 
 8	  8	0	M	5	6	K	  0	B	*	8			M		>	(	>		  8	.	$	?		M	0	.	>	$	M	*	M	0	$	?		8			M		>	(	>	.	8	M	$			.	>	(	M	(	>	(	>	$	M	5	8			M		>	(	>	.	.	(	8	?		>	0	>	&	(	(	M	$	.	>		>	6	.	?	$	M	/	>		>	6	>	(	(	M	$	M	/	>	/	$	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	  	&		  8	*	M	$	.	.	-	?	-	M	5	>	/	$	(	.	M	= s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i   i d a C  s a p t a m a m   a b h i b h v y a t a n a m 
 
 
 
 8	  8	0	M	5	6	K	  0	B	*	8	#	M		M		>	(	>		  8	.	$	?		M	0	.	>	$	M	*	M	0	$	?		  [ *	M	0	%	.	] 8		M		M		>	(	>	.	8	M	$			.	>	(	M	(	>	(	>	  $	M	5	8			M		>	(	>	.	.	(	8	?		>	0	>	&	(	(	M	$	.	>		>	6	.	?	$	M	/	>		>	6	>	(	(	M	$	M	/	>	/	$	(	.	A	*	M	8	.	M	*	&	M	/	  5	?	9	0	$	M	/	/		  	$	A	0	M	%	K	  5	?	.	K		M	7		= s a   s a r v a [o   r kp a s a Gj  n C  s a m a t i k r a m t   p r a t i g h a   [ p r a t h a m a ] s a  j En m   a s t a Cg a m n   n n   t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m   i t y k [n a n t y y a t a n a m   u p s a m p a d y a   v i h a r a t y   a y a C  c a t u r t h o   v i m o k ca %
 
 
 
 8	  8	0	M	5	6	K	  5	?		M		>	(	>	(	(	M	$	M	/	>	/	$	(		  8	.	$	?		M	0	.	M	/	  (	>	8	M	$	?	  	?			?	&	?	$	M	/	>		?			(	M	/	>	/	$	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	= s a   s a r v a [o   v i j  n n a n t y y a t a n a C  s a m a t i k r a m y a   n s t i   k i Cc i d   i t y k i Cc a n y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 
 
 8	  8	A		8	M	/	  	  *	M	0	9	>	#	>	&	M	&	A			8	M	/	  	  *	M	0	9	>	#	>	$	M	*	B	0	M	5	.	G	5	  	  8	L	.	(	8	M	/	&	L	0	M	.	(	8	M	/	/	K	0	8	M	$			.	>	&	&	A			>	8	A		.	A	*	G		M	7	>	8	M	.	C	$	?	*	0	?	6	A	&	M	'		  	$	A	0	M	%		  '	M	/	>	(	.	A	*	8		*	&	M	/	  5	?	9	0	$	?	= s a   s u k h a s y a   c a   p r a h Gd   d u %k h a s y a   c a   p r a h Gt   p kr v a m   e v a   c a   s a u m a n a s y a d a u r m a n a s y a y o r   a s t a Cg a m d   a d u %k h s u k h a m   u p e k cs m [t i p a r i [u d d h a C  c a t u r t h a C  d h y n a m   u p a s a Cp a d y a   v i h a r a t i 
 
 
 
 8	9		>	0	?	*	M	0	$	M	/	/		= s a h a k r i p r a t y a y a %
 
 
 
 8	9		>	0	?	*	M	0	$	M	/	/		= s a h a k r i p r a t y a y a %
 
 
 
 8	9		$	.	M	= s a h a g a t a m 
 
 
 
 8	9		0	8	.	M	,	(	M	'		= s a h a c a r a s a m b a n d h a %
 
 
 
 8	9			= s a h a j a %
 
 
 
 8	9	&	G	5		= s a h a d e v a %
 
 
 
 8	9	-	5	M	/	$	>	= s a h a b h a v y a t 
 
 
 
 8	9	-	B	9	G	$	A		= s a h a b h kh e t u %
 
 
 
 8	9	.   8	  ( 8	9	8	>	.   8	9	>	8	) = s a h a .   s a   ( s a h a s .   s a h s a ) 
 
 
 
 8	9	8	>	= s a h a s 
 
 
 
 8	9	8	M	0	*	$	M	$	M	0	.	M	= s a h a s r a p a t t r a m 
 
 
 
 8	9	8	M	0	.	M	= s a h a s r a m 
 
 
 
 8	9	8	M	0	.	M	= s a h a s r a m 
 
 
 
 8	9	8	M	0	.	M	= s a h a s r a m 
 
 
 
 8	9	8	M	0	.	M	= s a h a s r a m 
 
 
 
 8	9	8	M	0	>	5	0	M	$	>	= s a h a s r v a r t 
 
 
 
 8	9	>	/	@	-	5		  		M		$	?	  ( 8		9	>	/	@	-	5		  		M		$	?	) = s a h y +b h a v a C  g a c c h a t i   ( s a Ch y +b h a v a C  g a c c h a t i ) 
 
 
 
 8	9	>	2	K		'	>	$	A		= s a h l o k a d h t u %
 
 
 
 8	9	?	$	>	= s a h i t 
 
 
 
 8	9	?	$	>		M		A	2	?		= s a h i t Eg u l i %
 
 
 
 8	9	?	$	H		= s a h i t a i %
 
 
 
 8	>			G	$	?			= s Ck e t i k a %
 
 
 
 8	>			M	/		= s Ck h y a %
 
 
 
 8	>			M	/	>	= s Ck h y 
 
 
 
 8	>		&	C	7	M		?			= s Cd [cmi k a %
 
 
 
 8	>		*	0	>	/	?		>	#	>		  8	G	$	A	8	.	A	&	M		>	$	>	/	  ( 8		*	0	>	/	?		>	#	>		  8	G	$	A	8	.	A	&	M		$	>	/	) = s Cp a r y i k GC  s e t u s a m u d g h t y a   ( s a Cp a r y i k GC  s e t u s a m u d g a t y a ) 
 
 
 
 8	>		*	M	0	$	.	M	= s Cp r a t a m 
 
 
 
 8	>		/	.	(	?			= s Cy a m a n i k a %
 
 
 
 8	>		/	K		?			= s Cy o g i k a %
 
 
 
 8	>		5	M	/	5	9	>	0	?		.	M	= s Cv y a v a h r i k a m 
 
 
 
 8	>		.	M	= s k a m 
 
 
 
 8	>		>	0	.	M	= s k r a m 
 
 
 
 8	>		>	0	.	M	8	K	&	M	&	G	6		  8	(	?	&	>	(		  *	B	0	M	5	(	?	5	>	8	.	(	A	8	M	.	0	$	?	  8	M	.	= s k r a m   s o d d e [a C  s a n i d n a C  p kr v a n i v s a m   a n u s m a r a t i   s m a 
 
 
 
 8	>		G	$		= s k e t a C
 
 
 
 8	>		M	7	?	*	C	7	M		.	>	(	.	M	  ( 8	>		M	7	?	*	C	7	M		8	M	.	>	(	M	) = s k ci p [cma m n a m   ( s k ci p [cma s m n ) 
 
 
 
 8	>		M	7	?	5	M	/	*	&	?	7	M		>	= s k ci v y a p a d i cm
 
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 
 8	>		?	2	M	/	.	M	= s k h i l y a m 
 
 
 
 8	>		0		= s g a r a %
 
 
 
 8	>		0	(	>		0	>		*	0	?	*	C		M		>	= s g a r a n g a r j a p a r i p [c c h 
 
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 8	>		0	.	A	&	M	0	>	= s g a r a m u d r 
 
 
 
 8	>		0	5	&	M		.	M	-	@	0		?	$	M	$		= s g a r a v a d   g a m b h +r a c i t t a %
 
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 8	>		0	K	  (	>		0	>		>	= s g a r o   n g a r j 
 
 
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 8	>		0	K	  (	>		0	>		>	= s g a r o   n g a r j 
 
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 8	>	$	(	M	$	M	/		>	0	@	  ( 8	>	$	(	M	$	M	/		>	0	?	(	M	) = s t a n t y a k r +  ( s t a n t y a k r i n ) 
 
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 8	>	$	?	0	G		*	A	$	M	0	8	9	8	M	0	>	#	>		  	A	#	*	&	M	'	$	?		= s t i r e k a p u t r a s a h a s r GC  g u Ga p a d d h a t i %
 
 
 
 8	>	$	?	8	>	0	K	  -	5	$	?	= s t i s r o   b h a v a t i 
 
 
 
 8	>	&	M	/	.	M	= s d y a m 
 
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 
 8	>	'			= s d h a k a %
 
 
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 8	>	'	(	.	M	= s d h a n a m 
 
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 
 8	>	'	0	M	.	M	/	5	$		= s d h a r m y a v a t a %
 
 
 
 8	>	'	A		>	0	.	&	>	$	M	= s d h u k r a m   a d t 
 
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 8	>	'	A	  &	.		= s d h u   d a m a %
 
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 
 8	>	'	A	.	$	@	= s d h u m a t +
 
 
 
 8	>	'	A	.	$	@	= s d h u m a t +
 
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 8	>	'	A	6	.		= s d h u [a m a %
 
 
 
 8	>	'	A	  8		/	.		= s d h u   s a Cy a m a %
 
 
 
 8	>	'	A	  8	>	'	A	= s d h u   s d h u 
 
 
 
 8	>	'	M	/		= s d h y a %
 
 
 
 8	>	'	M	/	.	M	= s d h y a m 
 
 
 
 8	>	(	A		= s n u %
 
 
 
 8	>	(	A		0		= s n u c a r a %
 
 
 
 8	>	(	M	$	0	K	$	M	$	0	.	M	= s n t a r o t t a r a m 
 
 
 
 8	>	-	?	8		8	M		>	0	*	0	?	(	?	0	M	5	>	/	@	= s b h i s a Cs k r a p a r i n i r v y +
 
 
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 8	>	.		M	0	@	= s m a g r +
 
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 8	>	.	(	M	$		.	M	= s m a n t a k a m 
 
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 8	>	.	(	M	$	0	>		>	= s m a n t a r j 
 
 
 
 8	>	.	5	>	/		= s m a v y a %
 
 
 
 8	>	.	5	G	&		= s m a v e d a %
 
 
 
 8	>	.	>	(	M	/	.	M	= s m n y a m 
 
 
 
 8	>	.	>	(	M	/	.	M	= s m n y a m 
 
 
 
 8	>	.	?	7		= s m i ca %
 
 
 
 8	>	.	@		@	= s m +c +
 
 
 
 8	>	.	@		@		0	#	@	/		= s m +c +k a r a G+y a %
 
 
 
 8	>	.	@		@	*	M	0	$	?	*	(	M	(		= s m +c +p r a t i p a n n a %
 
 
 
 8	>	.	A	&	M	0		2	G				  ( 8	.	A	&	M	0		  5	2	G			.   8	.	A	&	M	0		2	G			) = s m u d r a k a l e k h a k a %  ( s a m u d r a %  v a l e k h a %.   s a m u d r a k a l e k h a %) 
 
 
 
 8	>	.	A	&	M	0	?		(	>	5		= s m u d r i k a n v a %
 
 
 
 8	>	.	M	'	?	5	?		M	0	9	?			= s m d h i v i g r a h i k a %
 
 
 
 8	>	.	M	*	0	>	/	?			= s m p a r y i k a %
 
 
 
 8	>	.	M	0	>		M	/	.	M	  ( 8	.	M	.	>		M	/	.	M	) = s m r j y a m   ( s a m m j y a m ) 
 
 
 
 8	>	/	>	9	M	(		= s y h n a %
 
 
 
 8	>	0		= s r a %
 
 
 
 8	>	0	5	$	@	  (	>	.	  8	.	>	'	?		= s r a v a t +  n m a   s a m d h i %
 
 
 
 8	>	0	8		= s r a s a %
 
 
 
 8	>	0	B	*	M	/	.	M	= s r kp y a m 
 
 
 
 8	>	0	M	%	5	>	9		= s r t h a v h a %
 
 
 
 8	>	0	M	%	5	>	9		= s r t h a v h a %
 
 
 
 8	>	0	M	%	5	>	9	  	&	?		0	M	.	?		>	#	>	.	M	= s r t h a v h a   d i k a r m i k Gm 
 
 
 
 8	>	0	M	&	M	0	.	M	= s r d r a m 
 
 
 
 8	>	0	M	'		5	?	9	>	0	@	  ( 8	>	0	M	'		5	?	9	>	0	?	(	M	) = s r d h a Cv i h r +  ( s r d h a Cv i h r i n ) 
 
 
 
 8	>	0	M	'	.	M	= s r d h a m 
 
 
 
 8	>	0	M	'	.	M	  ( 8	>	'	.	M	) = s r d h a m   ( s d h a m ) 
 
 
 
 8	>	0	M	5	-	L	.		= s r v a b h a u m a %
 
 
 
 8	>	2	.	M	-		= s l a m b h a %
 
 
 
 8	>	2	5	C		M	7		= s l a v [k ca %
 
 
 
 8	>	2	K	9	?	$		= s l o h i t a %
 
 
 
 8	>	5	&	>	(	.	M	= s v a d n a m 
 
 
 
 8	>	5	&	M	/	.	M	= s v a d y a m 
 
 
 
 8	>	5	0	M	$	.	M	= s v a r t a m 
 
 
 
 8	>	5	6	G	7	>	= s v a [e c
 
 
 
 8	>	6		M		.	M	  ( 8	>	6		M		) = s [a Ek a m   ( s [a Eg a ) 
 
 
 
 8	>	6	M	0	5		  ( 8	>	8	M	0	5		) = s [r a v a %  ( s s r a v a %) 
 
 
 
 8	>	8	M	(	>	= s s n 
 
 
 
 8	>	8	M	0	5		M		>	(	.	M	= s s r a v a j  n a m 
 
 
 
 8	>	9		0	M	/	.	M	= s h a c a r y a m 
 
 
 
 8	>	9	8	?			= s h a s i k a %
 
 
 
 8	>	9	8	M	0		B	!	?		K	  2	K		  '	>	$	A		= s h a s r a c k
i k o   l o k a   d h t u %
 
 
 
 8	?		9		= s i Ch a %
 
 
 
 8	?		9	*	0	?	*	C		M		>	= s i Ch a p a r i p [c c h 
 
 
 
 8	?		9	5	$	M	8		= s i Ch a v a t s a %
 
 
 
 8	?		9	5	?		M	0	.		= s i Ch a v i k r a m a %
 
 
 
 8	?		9	5	?		M	0	>	(	M	$		>	.	@	= s i Ch a v i k r n t a g m +
 
 
 
 8	?		9	5	?		M	0	@	!	?	$		= s i Ch a v i k r +
i t a %
 
 
 
 8	?		9	5	?		M	0	@	!	?	$	K	  (	>	.	  8	.	>	'	?		= s i Ch a v i k r +
i t o   n m a   s a m d h i %
 
 
 
 8	?		9	5	?		C	.	M	-	?	$	K	  (	>	.	  8	.	>	'	?		= s i Ch a v i j [m b h i t o   n m a   s a m d h i %
 
 
 
 8	?		9	9	(	A		= s i Ch a h a n u %
 
 
 
 8	?		9	9	(	A		= s i Ch a h a n u %
 
 
 
 8	?		9	>		>	(	G	/		= s i Ch j n e y a %
 
 
 
 8	?		9	>	8	(		  *	M	0		M		>	*	/	(	M	$	?	= s i Ch s a n a C  p r a j  p a y a n t i 
 
 
 
 8	?		M	%		.	M	  ( 8		M	%		.	M	) = s i k t h a k a m   ( s a k t h a k a m ) 
 
 
 
 8	?	$	*	A	7	M	*	?		.	M	= s i t a p u cp i k a m 
 
 
 
 8	?	$	>	8	?	$		.	2	6		2	(	/	(		  ( 8	?	$	>	8	?	$		.	2	&	2	6		2	(	/	(		) = s i t s i t a k a m a l a [a k a l a n a y a n a %  ( s i t s i t a k a m a l a d a l a [a k a l a n a y a n a %) 
 
 
 
 8	?	&	M	'	>	(	M	$		= s i d d h n t a %
 
 
 
 8	?	&	M	'	>	(	M	$		= s i d d h n t a %
 
 
 
 8	?	&	M	'	>	0	M	%		= s i d d h r t h a %
 
 
 
 8	?	&	M	'	>	0	M	%		= s i d d h r t h a %
 
 
 
 8	?	&	M	'	?		= s i d d h i %
 
 
 
 8	?	&	M	'	K	$	M	$	.	>	= s i d d h o t t a m 
 
 
 
 8	?	(	M	&	B	0	.	M	= s i n d kr a m 
 
 
 
 8	?	(	M	'	A	0	M	(	>		0	>		>	= s i n d h u r   n g a r j 
 
 
 
 8	?	.	M	9	(	>	&	(	>	&	@	  ( 8	?	.	M	9	(	>	&	(	>	&	?	(	M	) = s i m h a n d a n d +  ( s i m h a n d a n d i n ) 
 
 
 
 8	?	.	M	9	*	B	0	M	5	>	0	M	'		>	/		= s i m h a p kr v r d h a k y a %
 
 
 
 8	?	.	M	9	8	M	5	0	5	G		>	= s i m h a s v a r a v e g 
 
 
 
 8	?	.	M	9	>	8	(		  *	M	0		M		>	*	M	$	.	M	= s i m h s a n a C  p r a j  p t a m 
 
 
 
 8	?	2	?		= s i l i %
 
 
 
 8	@	$	>	  (	>		0	>		>	= s +t   n g a r j 
 
 
 
 8	@	.	.	M	= s +m a m 
 
 
 
 8	@	.	>	= s +m 
 
 
 
 8	@	.	>	,	(	M	'		= s +m b a n d h a %
 
 
 
 8	@	8	.	M	= s +s a m 
 
 
 
 8	A		A	.	>	0		>	$	M	0		= s u k u m r a g t r a %
 
 
 
 8	A		C	$		0	M	.		>	0	@	= s u k [t a k a r m a k r +
 
 
 
 8	A		M	7	G	$	M	0	.	M	= s u k ce t r a m 
 
 
 
 8	A		.	M	= s u k h a m 
 
 
 
 8	A		.	M	= s u k h a m 
 
 
 
 8	A		2	M	2	?		>	= s u k h a l l i k 
 
 
 
 8	A		8		5	>	8		= s u k h a s a Cv s a %
 
 
 
 8	A		8		8	M	*	0	M	6		= s u k h a s a Cs p a r [a %
 
 
 
 8	A		8	M	/	>	'	>	0		= s u k h a s y d h r a %
 
 
 
 8	A		>		= s u k h %
 
 
 
 8	A		>	*	?	  	>	/	?		@	  &	A			>	*	M	/	&	A			>	8	A		>	*	?	  	>	/	?		?	= s u k h p i   k y i k +  d u %k h p y   a d u %k h s u k h p i   k y i k i 
 
 
 
 8	A		>	*	?	  	M	0	G	'	>	6	M	0	?	$	>	  &	A			>	*	M	/	&	A			>	8	A		>	*	?	  	M	0	G	'	>	6	M	0	?	$	>	= s u k h p i   g r e d h [r i t   d u %k h p y a d u %k h s u k h p i   g r e d h [r i t 
 
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 8	A		>	*	?	  	H	$	8	?		@	  &	A			>	*	M	/	8	A		>	&	A			>	*	?	  	H	$	8	?		@	= s u k h p i   c a i t a s i k +  d u %k h p y a s u k h d u %k h p i   c a i t a s i k +
 
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 8	A		>	*	?	  (	H	7	M		M	0	.	M	/	>	6	M	0	?	$	>	  &	A			>	*	M	/	&	A			>	8	A		>	*	?	  (	H	7	M		M	0	.	M	/	>	6	M	0	?	$	>	= s u k h p i   n a i ck r a m y [r i t   d u %k h p y a d u %k h s u k h p i   n a i ck r a m y [r i t 
 
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 8	A		>	*	?	  8	>	.	?	7	>	  &	A			>	*	M	/	&	A			>	8	A		>	*	?	  8	>	.	?	7	>	= s u k h p i   s m i c  d u %k h p y   a d u %k h s u k h p i   s m i c
 
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 8	A		>	  *	M	0	$	?	*	$	M		M	7	?	*	M	0	>	-	?		M		>	= s u k h   p r a t i p a t   k ci p r b h i j  
 
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 8	A		>	  *	M	0	$	?	*	&	M	'	(	M	'	>	-	?		M		>	= s u k h   p r a t i p a d   d h a n d h b h i j  
 
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 8	A		>	5	$	@	= s u k h v a t +
 
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 8	A		?	$	8	M	/	  	?	$	M	$		  8	.	>	'	@	/	$	G	= s u k h i t a s y a   c i t t a C  s a m d h +y a t e 
 
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 8	A		G	(	M	&	M	0	?	/	.	M	= s u k h e n d r i y a m 
 
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 8	A		K	*	'	>	(	.	M	= s u k h o p a d h n a m 
 
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 8	A		K	*	'	>	(	.	M	= s u k h o p a d h n a m 
 
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 8	A		$		= s u g a t a %
 
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 8	A		$		@	5	0		$	.	M	= s u g a t a c +v a r a g a t a m 
 
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 8	A		$	?		= s u g a t i %
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 8	A		(	M	&	M	0		= s u c a n d r a %
 
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 8	A		(	M	&	M	0	K	  (	>	.	  8	.	>	'	?		= s u c a n d r o   n m a   s a m d h i %
 
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 8	A		?	$	M	0	>		M			  ( 	?	$	M	0	>		M			) = s u c i t r Eg a %  ( c i t r Eg a %) 
 
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 8	A		?	(	M	$	?	$		?	(	M	$	@	= s u c i n t i t a c i n t +
 
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 8	A		@	0	M	#	'	M	5			= s u c +r Ga d h v a j a %
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 8	A		>	$		= s u j t a %
 
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 8	A		A	7	M			= s u j u cma %
 
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 8	A	&	0	M	6	(		= s u d a r [a n a %
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 8	A	&	0	M	6	(	*	M	0	@	$	?		0		= s u d a r [a n a p r +t i k a r a %
 
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 8	A	&	0	M	6	(	>		= s u d a r [a n %
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 
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 8	A	&	A	0	M		/	>	= s u d u r j a y 
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 8	A	&	C	6	>		= s u d [[%
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 8	A	'	>	= s u d h 
 
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 8	A	'	>	  ( 8	B	'	>	) = s u d h   ( s kd h ) 
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 
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 8	A	(	?		>	$		  ( 8	A	(	?	6	>	$	>	) = s u n i k h t a %  ( s u n i [t ) 
 
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 8	A	(	?	0	M	.	>	#	0	$	?	&	G	5	*	A	$	M	0		= s u n i r m Ga r a t i d e v a p u t r a %
 
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 8	A	(	?	6	M		?	$	.	M	= s u n i [c i t a m 
 
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 8	A	(	G	$	M	0	>	'	?	*	$	?		= s u n e t r d h i p a t i %
 
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 8	A	(	M	&	0		= s u n d a r a %
 
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 8	A	(	M	&	0	@	(	(	M	&		  ( 8	A	(	M	&	0	(	(	M	&		) = s u n d a r +n a n d a %  ( s u n d a r a n a n d a %) 
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 8	A	*	0	?	#	$		= s u p a r i Ga t a %
 
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 8	A	*	0	?	#	$	2	2	>			= s u p a r i Ga t a l a l ma %
 
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 8	A	*	0	?	*	B	0	M	#	L	$	M	$	.	>		M			= s u p a r i p kr Ga u t t a m Eg a %
 
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 8	A	*	0	?	6	A	&	M	'	.	M	= s u p a r i [u d d h a m 
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 
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 
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 8	A	*	M	$		= s u p t a %
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 
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 8	A	*	M	0	$	?		M		(	M	(		= s u p r a t i c c h a n n a %
 
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 8	A	*	M	0	$	?	*	(	M	(	K	  -		5	$		  6	M	0	>	5		8				= s u p r a t i p a n n o   b h a g a v a t a %  [r v a k a s a Cg h a %
 
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 8	A	*	M	0	$	?	5	?	&	M	'		= s u p r a t i v i d d h a %
 
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 8	A	*	M	0	$	?	7	M	 	?	$		= s u p r a t i cmh i t a %
 
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 8	A	*	M	0	$	?	7	M	 	?	$		= s u p r a t i cmh i t a %
 
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 8	A	*	M	0	$	?	7	M	 	?	$	*	>	&		= s u p r a t i cmh i t a p d a %
 
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 8	A	*	M	0	$	?	7	M	 	?	$	K	  (	>	.	  8	.	>	'	?		= s u p r a t i cmh i t o   n m a   s a m d h i %
 
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 8	A	*	M	0	,	A	&	M	'		= s u p r a b u d d h a %
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 8	A	*	M	0	5	M	0		?	$		= s u p r a v r a j i t a %
 
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 8	A	,	>	9	A		= s u b h u %
 
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 8	A	,	>	9	A	*	0	?	*	C		M		>	= s u b h u p a r i p [c c h 
 
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 8	A	,	>	9	A	0	M	(	>		0	>		>	= s u b h u r   n g a r j 
 
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 8	A	-	0	$	>	= s u b h a r a t 
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 8	A	-	>	7	?	$	-	>	7	@	= s u b h ci t a b h c+
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 8	A	-	>	7	?	$	.	M	= s u b h ci t a m 
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 8	A	-	B	$	?		= s u b h kt i %
 
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 8	A	.	$	?		  	A	.	>	0	-	B	$		= s u m a t i %  k u m r a b h kt a %
 
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 8	A	.	$	?	0	G	#	A		= s u m a t i r e Gu %
 
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 8	A	.	(	>		= s u m a n %
 
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 8	A	.	>	$	M	0		  ( 	.	>	$	M	0		) = s u m t r a %  ( a m t r a %) 
 
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 8	A	.	A		K	  (	>		0	>		>	= s u m u k h o   n g a r j 
 
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 8	A	.	G	0	A		  *	0	M	5	$	0	>		>	= s u m e r u %  p a r v a t a r j 
 
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 8	A	.	G	0	A	*	0	?	7	#	M	!		= s u m e r u p a r i ca G
a %
 
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 8	A	.	G	0	A	*	0	M	5	$	0	>		5	&			*	M	/		?	$	M	$		= s u m e r u p a r v a t a r j a v a d   a k a Cp y a c i t t a %
 
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 8	A	.	G	0	A	5	$	M	8		= s u m e r u v a t s a %
 
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 8	A	.	M	-		  ( 6	A	.	M	-	) = s u m b h a %  ( [u m b h a ) 
 
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 8	A	/	7	M		>	= s u y a cm
 
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 8	A	/	>	.	&	G	5	*	A	$	M	0		= s u y m a d e v a p u t r a %
 
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 8	A	0	-	?		G	6		= s u r a b h i k e [a %
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 8	A	0	5	'	B		= s u r a v a d h k%
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 
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 8	A	0	>	.	H	0	G	/	.	&	M	/	*	>	(	.	M	= s u r m a i r e y a m a d y a p n a m 
 
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 8	A	0	G	#	A		= s u r e Gu %
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 
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 8	A	2	-		= s u l a b h a %
 
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 
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 8	A	5	0	M	#		= s u v a r Ga %
 
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 8	A	5	0	M	#		>	0		= s u v a r Ga k r a %
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 8	A	5	0	M	#		G	6		= s u v a r Ga k e [a %
 
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 8	A	5	0	M	#		0	M	-		= s u v a r Ga g a r b h a %
 
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 8	A	5	0	M	#	&	>	.	  ( 8	A	5	0	M	#	&	>	.	(	M	) = s u v a r Ga d m a   ( s u v a r Ga d m a n ) 
 
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 8	A	5	0	M	#	&	M	0	5		= s u v a r Ga d r a v a %
 
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 8	A	5	0	M	#	*	M	0	-	>	8	K	$	M	$	.	.	M	= s u v a r Ga p r a b h s o t t a m a m 
 
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 8	A	5	0	M	#	.	M	= s u v a r Ga m 
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 8	A	5	0	M	#	5	$	M	8	A	*	0	M	/	5	&	>	$		?	$	M	$		= s u v a r Ga v a t   s u p a r y a v a d t a c i t t a %
 
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 8	A	5	0	M	#	8	B	$	M	0	.	M	= s u v a r Ga s kt r a m 
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 
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 8	A	5	?		M	0	>	(	M	$	5	?		M	0	>	.	@	= s u v i k r n t a v i k r m +
 
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 8	A	5	?	(	@	$		= s u v i n +t a %
 
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 
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 
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 8	A	5	?	-		M	$	>		M		*	M	0	$	M	/		M		9	M	= s u v i b h a k t Eg a p r a t y a Eg a h 
 
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 8	A	5	?	.	A		M	$		?	$	M	$		= s u v i m u k t a c i t t a %
 
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 8	A	5	?	.	A		M	$	*	M	0		M			= s u v i m u k t a p r a j  a %
 
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 8	A	5	?	6	A	&	M	'	,	A	&	M	'	?		= s u v i [u d d h a b u d d h i %
 
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 
 8	A	5	?	6	A	&	M	'	>		.	K	*	&	G	6	2		M	7	#	.	M	= s u v i [u d d h g a m o p a d e [a l a k ca Ga m 
 
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 8	A	5	C	7	M		?		= s u v [cmi %
 
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 8	A	5	M	/		M		(	.	M	= s u v y a  j a n a m 
 
 
 
 8	A	5	M	/	>		M	/	>	$	.	M	= s u v y k h y t a m 
 
 
 
 8	A	5	M	0	$	8	M	5	0		= s u v r a t a s v a r a %
 
 
 
 8	A	6	A		M	2	&	(	M	$		= s u [u k l a d a n t a %
 
 
 
 8	A	6	K	'	?	$	.	M	= s u [o d h i t a m 
 
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 8	A	6	K	-	?	$	.	M	= s u [o b h i t a m 
 
 
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 8	A	6	M	0	A	$		= s u [r u t a %
 
 
 
 8	A	6	M	0	A	$		= s u [r u t a %
 
 
 
 8	A	7	M	 	A		= s u cmh u %
 
 
 
 8	A	8		5	C	$		= s u s a Cv [t a %
 
 
 
 8	A	8		5	C	$	8	M		(	M	'		= s u s a Cv [t a s k a n d h a %
 
 
 
 8	A	8		8	M	%	?	$		= s u s a As t h i t a %
 
 
 
 8	A	8		9	?	$		>	$	M	0		= s u s a Ch i t a g t r a %
 
 
 
 8	A	8	.	>	*	M	$		= s u s a m p t a %
 
 
 
 8	A	8	.	>	*	M	$	.	M	= s u s a m p t a m 
 
 
 
 8	A	8	.	>	0	,	M	'		= s u s a m r a b d h a %
 
 
 
 8	A	8	.	>	0	,	M	'		= s u s a m r a b d h a %
 
 
 
 8	A	8	.	M	*	M	0	8	M	%	?	$		= s u s a m p r a s t h i t a %
 
 
 
 8	A	8	>	'	M	/	.	M	= s u s d h y a m 
 
 
 
 8	A	8	>	0	M	%	5	>	9		= s u s r t h a v h a %
 
 
 
 8	A	8	?		M	$	.	M	= s u s i k t a m 
 
 
 
 8	A	8	@	.	&	G	5	*	A	$	M	0		= s u s +m a d e v a p u t r a %
 
 
 
 8	A	9	A	$	.	M	= s u h u t a m 
 
 
 
 8	A	9	C	$	M	  ( 8	A	9	C	&	M	) = s u h [t   ( s u h [d ) 
 
 
 
 8	B		0		= s kk a r a %
 
 
 
 8	B		0		0	M	#		= s kk a r a k a r Ga %
 
 
 
 8	B		0		K	!		= s kk a r a j o 
a %
 
 
 
 8	B		0	&	(	M	$		= s kk a r a d a n t a %
 
 
 
 8	B		0	(	>	8		= s kk a r a n s a %
 
 
 
 8	B		0	6	@	0	M	7		= s kk a r a [+r ca %
 
 
 
 8	B		M	$	.	M	= s kk t a m 
 
 
 
 8	B		M	7	M	.		  (	?	*	A	#	*	#	M	!	?	$	5	?		M		5	G	&	(	@	/		= s kk cm a C  n i p u Ga p a G
i t a v i j  a v e d a n +y a %
 
 
 
 8	B		M	7	M	.	.	M	= s kk cm a m 
 
 
 
 8	B		M	7	M	.	8	A	5	0	M	#		M		5	?		= s kk cm a s u v a r Ga c c h a v i %
 
 
 
 8	B		M	7	M	.	H	2	>	  ( 8	B		M	7	M	.	+ 	2	>	) = s kk cm a i l   ( s kk cm a + e l ) 
 
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 
 8	B				= s kc a k a %
 
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 8	B				= s kc a k a %
 
 
 
 8	B		?			= s kc i k a %
 
 
 
 8	B		?		>	= s kc i k 
 
 
 
 8	B		?		C	9		8		*	>	&	(	.	M	= s kc i g [h a k a s a Cp d a n a m 
 
 
 
 8	B		@	= s kc +
 
 
 
 8	B		@		0	M	.	  ( 8	B		@		0	M	.	(	M	) = s kc +k a r m a   ( s kc +k a r m a n ) 
 
 
 
 8	B		@		C	9		.	M	= s kc +g [h a k a m 
 
 
 
 8	B	$	M	0	'	0		  ( 8	B	$	M	0	'	>	0		) = s kt r a d h a r a %  ( s kt r a d h r a %) 
 
 
 
 8	B	$	M	0	'	>	0		= s kt r a d h r a %
 
 
 
 8	B	$	M	0	.	M	= s kt r a m 
 
 
 
 8	B	$	M	0	.	M	= s kt r a m 
 
 
 
 8	B	$	M	0	.	M	= s kt r a m 
 
 
 
 8	B	$	M	0	.	M	= s kt r a m 
 
 
 
 8	B	$	M	0	.	M	= s kt r a m 
 
 
 
 8	B	$	M	0	.	M	= s kt r a m 
 
 
 
 8	B	$	M	0	.	M	= s kt r a m 
 
 
 
 8	B	$	M	0	>	(	M	$		= s kt r n t a %
 
 
 
 8	B	$	M	0	>	(	M	$	L	&	M	'	C	$	>	(	?	  $	%	>		$	.	>	9	>	$	M	.	M	/	(	>	.	>	(	?	= s kt r n t a u d d h [t n i   t a t h g a t a m h t m y a n m n i 
 
 
 
 8	B	*		= s kp a %
 
 
 
 8	B	*		>	0		= s kp a k r a %
 
 
 
 8	B	*	8	.	M	*	(	M	(		= s kp a s a m p a n n a %
 
 
 
 8	B	0	$		= s kr a t a %
 
 
 
 8	B	0	M	/		>	(	M	$		= s kr y a k n t a %
 
 
 
 8	B	0	M	/		0	M	-		= s kr y a g a r b h a %
 
 
 
 8	B	0	M	/		0	M	-	( 5	H	*	A	2	M	/	8	B	$	M	0		) = s kr y a g a r b h a ( v a i p u l y a s kt r a C) 
 
 
 
 8	B	0	M	/	*	0	?	5	G	6		= s kr y a p a r i v e [a %
 
 
 
 8	B	0	M	/	*	M	0	&	@	*	K	  (	>	.	  8	.	>	'	?	9	M	= s kr y a p r a d +p o   n m a   s a m d h i h 
 
 
 
 8	B	0	M	/	*	M	0	-		= s kr y a p r a b h a %
 
 
 
 8	B	0	M	/	*	M	0	-		= s kr y a p r a b h a %
 
 
 
 8	B	0	M	/	*	M	0	-	$	G			= s kr y a p r a b h a t e j a %
 
 
 
 8	B	0	M	/	5		6		= s kr y a v a C[a %
 
 
 
 8	B	0	M	/	K	&	/		= s kr y o d a y a %
 
 
 
 8	C		M	5	(	M	= s [k v a n 
 
 
 
 8	C		>	2		= s [g l a %
 
 
 
 8	C		>	2		.   6	C		>	2		= s [g l a %.   [[g l a %
 
 
 
 8	G		(	.	M	= s e c a n a m 
 
 
 
 8	G	$	A		= s e t u %
 
 
 
 8	G	(	>	= s e n 
 
 
 
 8	G	(	>	&	0	M	6	(	.	M	= s e n d a r [a n a m 
 
 
 
 8	G	(	>	*	$	?		= s e n p a t i %
 
 
 
 8	G	(	>	5	>	8		= s e n v s a %
 
 
 
 8	G	2		= s e l a %
 
 
 
 8	G	2	A		= s e l u %
 
 
 
 8	G	5			= s e v a k a %
 
 
 
 8	G	5	(	.	M	= s e v a n a m 
 
 
 
 8	H	(	?			%	>	  ( 8	G	(	?			%	>	.   8	G	(	>		%	>	) = s a i n i k a k a t h   ( s e n i k a k a t h .   s e n k a t h ) 
 
 
 
 8	H	(	M	/	.	M	= s a i n y a m 
 
 
 
 8	K	*	'	?	6	G	7	(	?	0	M	5	>	#	.	M	= s o p a d h i [e ca n i r v Ga m 
 
 
 
 8	K	*	>	(	.	M	= s o p n a m 
 
 
 
 8	K	.		= s o m a %
 
 
 
 8	K	.	&	0	M	6	(		= s o m a d a r [a n a %
 
 
 
 8	K	0	M	.	?		.	M	= s o r m i k a m 
 
 
 
 8	L		0	?			= s a u k a r i k a %
 
 
 
 8	L		(	M	'	?		.	M	= s a u g a n d h i k a m 
 
 
 
 8	L	$	M	0	>	(	M	$	?			= s a u t r n t i k a %
 
 
 
 8	L	.	(	8	M	/	G	(	M	&	M	0	?	/	.	M	= s a u m a n a s y e n d r i y a m 
 
 
 
 8	L	.	?	2		>	= s a u m i l a k 
 
 
 
 8	L	0	$	M	/	.	M	= s a u r a t y a m 
 
 
 
 8	L	0	M	/	K	&	/	?		>	= s a u r y o d a y i k 
 
 
 
 8	L	5	0	M	#	?			= s a u v a r Gi k a %
 
 
 
 8	L	5	8	M	$	?		.	M	= s a u v a s t i k a m 
 
 
 
 8	M		(	M	&		= s k a n d a %
 
 
 
 8	M		(	M	'		= s k a n d h a %
 
 
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 8	M		(	M	'		  ( 	(	M	&		) = s k a n d h a %  ( k a n d a %) 
 
 
 
 8	M		(	M	'	'	>	$	M	5	>	/	$	(	G	(	M	&	M	0	?	/	>	(	M	$	0	M		$	>	(	?	  *	>	&	>	(	M	$	0	>	#	?	= s k a n d h a d h t v y a t a n e n d r i y n t a r g a t n i   p d n t a r Gi 
 
 
 
 8	M		(	M	'	>		M	7		= s k a n d h k ca %
 
 
 
 8	M	$	(		= s t a n a %
 
 
 
 8	M	$	.	M	,		.	M	= s t a m b a k a m 
 
 
 
 8	M	$	.	M	-		= s t a m b h a %
 
 
 
 8	M	$	.	M	-		= s t a m b h a %
 
 
 
 8	M	$	.	M	-			= s t a m b h a k a %
 
 
 
 8	M	$	.	M	-	(	.	M	= s t a m b h a n a m 
 
 
 
 8	M	$	5	0		= s t a v a r a %
 
 
 
 8	M	$	A	$	?		= s t u t i %
 
 
 
 8	M	$	B	*		= s t kp a %
 
 
 
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 
 
 
 8	M	$	G	/		?	$	M	$	G	(	= s t e y a c i t t e n a 
 
 
 
 8	M	$	G	/	8		5	>	8	?			= s t e y a s a Cv s i k a %
 
 
 
 8	M	$	G	/	8	>	0	M	%		.	(	.	M	= s t e y a s r t h a g a m a n a m 
 
 
 
 8	M	$	G	/	G	  8			M	/	>	$		= s t e y e   s a Ck h y t a %
 
 
 
 8	M	$	K	.	?	$		  ( 8	M	$	K	7	?	$	.	M	) = s t o m i t a %  ( s t o ci t a m ) 
 
 
 
 8	M	$	M	/	>	(	.	M	= s t y n a m 
 
 
 
 8	M	$	M	0	@	= s t r +
 
 
 
 8	M	$	M	0	@	  	A	0	M	5	?	#	@	= s t r +  g u r v i G+
 
 
 
 8	M	$	M	0	@		M		?	(	M	(		= s t r +c c h i n n a %
 
 
 
 8	M	$	M	0	@	(	M	&	M	0	?	/	.	M	= s t r +n d r i y a m 
 
 
 
 8	M	$	M	0	@	0	$	M	(	.	M	= s t r +r a t n a m 
 
 
 
 8	M	$	M	0	M	/	(	A		C	$	?	*	A	0	A	7		= s t r y a n u k [t i p u r u ca %
 
 
 
 8	M	%	*	$	?		= s t h a p a t i %
 
 
 
 8	M	%	*	$	?		= s t h a p a t i %
 
 
 
 8	M	%	2		$		= s t h a l a g a t a %
 
 
 
 8	M	%	2		.	M	= s t h a l a j a m 
 
 
 
 8	M	%	2	.	M	= s t h a l a m 
 
 
 
 8	M	%	2	@	  ( 8	M	%	>	2	@	) = s t h a l +  ( s t h l +) 
 
 
 
 8	M	%	5	?	0		= s t h a v i r a %
 
 
 
 8	M	%	>	(	(	>	.	>	(	?	= s t h n a n m n i 
 
 
 
 8	M	%	>	(	.	M	= s t h n a m 
 
 
 
 8	M	%	>	(	.	M	= s t h n a m 
 
 
 
 8	M	%	>	(	>	8	M	%	>	(		M		>	(	,	2	.	M	= s t h n s t h n a j  n a b a l a m 
 
 
 
 8	M	%	>	*	(	@	/	5	M	/	>		0	#	.	M	= s t h p a n +y a v y k a r a Ga m 
 
 
 
 8	M	%	>	*	/	?	$	M	5	>	= s t h p a y i t v 
 
 
 
 8	M	%	>	.	  ( 8	M	%	>	/	) = s t h m a   ( s t h y a ) 
 
 
 
 8	M	%	>	2	.	M	= s t h l a m 
 
 
 
 8	M	%	>	5	0		= s t h v a r a %
 
 
 
 8	M	%	?	$		  8	0	M	5	8	$	M	$	M	5	>	2	K		(	?	/	>	/	>		  -	B	.	L	= s t h i t a %  s a r v a s a t t v l o k a n i y y C  b h km a u 
 
 
 
 8	M	%	?	$	(	?	6	M		?	$	M	$	K	  (	>	.	  8	.	>	'	?		= s t h i t a n i [c i t t o   n m a   s a m d h i %
 
 
 
 8	M	%	?	$	>	(	5	(	$	*	M	0	2	.	M	,	,	>	9	A	$	>	= s t h i t n a v a n a t a p r a l a m b a b h u t 
 
 
 
 8	M	%	?	$	?		= s t h i t i %
 
 
 
 8	M	%	?	$	?		= s t h i t i %
 
 
 
 8	M	%	?	$	G	0	(	M	/	%	>	$	M	5	.	M	= s t h i t e r   a n y a t h t v a m 
 
 
 
 8	M	%	?	$	H	5	  '	0	M	.	'	>	$	A	8	M	%	?	$	?	$	>	= s t h i t a i v a   d h a r m a d h t u s t h i t i t 
 
 
 
 8	M	%	?	$	K	  -	B	$		K		M	/	>		= s t h i t o   b h kt a k o my C
 
 
 
 8	M	%	?	0	.	$	?		= s t h i r a m a t i %
 
 
 
 8	M	%	B	#	>	= s t h kG
 
 
 
 8	M	%	B	#	K	*	8	M	%	B	#	L	  	M	0	>	.	L	= s t h kGo p a s t h kGa u   g r m a u 
 
 
 
 8	M	%	B	2		.	M	,	2		= s t h kl a k a m b a l a %
 
 
 
 8	M	%	B	2	-	?	$	M	$	?		$	>	  	&	>	0	?		$	>	= s t h kl a b h i t t i k a t   a u d r i k a t 
 
 
 
 8	M	%	B	2	.	M	= s t h kl a m 
 
 
 
 8	M	%	B	2	>	$	M	/	/		= s t h kl t y a y a %
 
 
 
 8	M	&	G	= s d e 
 
 
 
 8	M	(	>	$	6	>			.	M	= s n t a [ma k a m 
 
 
 
 8	M	(	>	(	*	M	0	>	/	6	M		?	$	M	$	?		.	M	  ( 8	M	(	>	$	*	M	0	>	/	6	M		?	$	M	$	?		.	M	) = s n n a p r y a [c i t t i k a m   ( s n t a p r y a [c i t t i k a m ) 
 
 
 
 8	M	(	>	*	(	.	M	.   8	M	(	*	(	.	M	= s n p a n a m .   s n a p a n a m 
 
 
 
 8	M	(	>	/	A		= s n y u %
 
 
 
 8	M	(	?		M	'		= s n i g d h a %
 
 
 
 8	M	(	?		M	'	(			= s n i g d h a n a k h a %
 
 
 
 8	M	(	?		M	'	*	>	#	?	2	G			= s n i g d h a p Gi l e k h a %
 
 
 
 8	M	(	?		M	'	-	M	0	B		= s n i g d h a b h r k%
 
 
 
 8	M	(	?		M	'	>	= s n i g d h 
 
 
 
 8	M	(	G	9		= s n e h a %
 
 
 
 8	M	*	0	M	6		= s p a r [a %
 
 
 
 8	M	*	0	M	6		= s p a r [a %
 
 
 
 8	M	*	0	M	6	0	B	*	#	>	= s p a r [a r kp a G
 
 
 
 8	M	*	0	M	6	>	9	>	0		= s p a r [h r a %
 
 
 
 8	M	*	C	9	>	= s p [h 
 
 
 
 8	M	*	M	0	7	M		5	M	/	'	>	$	A		= s p r a cma v y a d h t u %
 
 
 
 8	M	*	M	0	7	M		5	M	/	.	M	= s p r a cma v y a m 
 
 
 
 8	M	*	M	0	7	M		5	M	/	>	/	$	(	.	M	= s p r a cma v y y a t a n a m 
 
 
 
 8	M	+		?		.	M	= s p h a mi k a m 
 
 
 
 8	M	+	0	#	.	M	  ( 8	M	+	2	.	M	) = s p h a r a Ga m   ( s p h a l a m ) 
 
 
 
 8	M	+	>	0	?			= s p h r i k a %
 
 
 
 8	M	+	>	0	?	$	M	0	.	M	  ( 8	5	0	?	$	M	0	>	.	M	) = s p h r i t r a m   ( s a v a r i t r m ) 
 
 
 
 8	M	+	>	2		= s p h l a %
 
 
 
 8	M	+	?		M	= s p h i k 
 
 
 
 8	M	+	?		.	M	= s p h i j a m 
 
 
 
 8	M	+	@	$		= s p h +t a %
 
 
 
 8	M	+	A		.	M	  ( 8	M	+		.	M	) = s p h u ma m   ( s p h a ma m ) 
 
 
 
 8	M	+	K		(	K	  (	>		0	>		>	= s p h o ma n o   n g a r j 
 
 
 
 8	M	+	K		.	M	= s p h o ma m 
 
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 
 8	M	.	0	6	$	M	0	A		= s m a r a [a t r u %
 
 
 
 8	M	.	?	$	.	A		*	B	0	M	5	>	-	?	2	>	*	@	= s m i t a m u k h a p kr v b h i l p +
 
 
 
 8	M	.	C	$	?		= s m [t i %
 
 
 
 8	M	.	C	$	?		= s m [t i %
 
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 
 8	M	.	C	$	?		= s m [t i %
 
 
 
 8	M	.	C	$	?	&	L	5	>	0	?		8		*	(	M	(		= s m [t i d a u v r i k a s a Cp a n n a %
 
 
 
 8	M	.	C	$	?	,	2	.	M	= s m [t i b a l a m 
 
 
 
 8	M	.	C	$	?	5	?	(	/		= s m [t i v i n a y a %
 
 
 
 8	M	.	C	$	?	8		,	K	'	M	/		M		.	M	= s m [t i s a Cb o d h y a Eg a m 
 
 
 
 8	M	.	C	$	@	(	M	&	M	0	?	/	.	M	= s m [t +n d r i y a m 
 
 
 
 8	M	.	C	$	@	(	M	&	M	0	?	/	.	M	= s m [t +n d r i y a m 
 
 
 
 8	M	/	(	M	&	0			  ( 8	M	/	(	M	&	0		.	M	) = s y a n d a r a k a %  ( s y a n d a r a k a m ) 
 
 
 
 8	M	/	(	M	&	?	$	.	M	= s y a n d i t a m 
 
 
 
 8	M	/	>	$	M	= s y t 
 
 
 
 8	M	0	7	M		>	  ( 8	M	0	7	M	$	C	) = s r a cm  ( s r a ct [) 
 
 
 
 8	M	0	8	M	$	8	M		(	M	'		  ( *	M	0	8	M	$	8	M		(	M	'		) = s r a s t a s k a n d h a %  ( p r a s t a s k a n d h a %) 
 
 
 
 8	M	0	A	5		.	M	  ( 6	M	0	A	5		.	M	) = s r u v a k a m   ( [r u v a k a m ) 
 
 
 
 8	M	0	K	$	  	*	$	M	$	?	*	M	0	$	?	*	(	M	(		= s r o t a   p a t t i p r a t i p a n n a %
 
 
 
 8	M	0	K	$	  	*	(	M	(		= s r o t a   p a n n a %
 
 
 
 8	M	0	K	$	>		M		(	.	M	= s r o t  j a n a m 
 
 
 
 8	M	0	K	$	K	=	  (	A		$	K	  (	>	.	  8	.	>	'	?		= s r o t o '   n u g a t o   n m a   s a m d h i %
 
 
 
 8	M	5		>	/	>	&	*	?	  .	9	>	5	>	0	?	'	>	0	>	  		$	M	8	C		$	?	  $	&	M	/	%	>	*	?	  (	>	.	  .	9	>	.	G			= s v a k y d   a p i   m a h v r i d h r   u t s [j a t i   t a d   y a t h p i   n m a   m a h m e g h a %
 
 
 
 8	M	5		>	0	M	%	/	K		.	(	A	/	A		M	$		= s v a k r t h a y o g a m   a n u y u k t a %
 
 
 
 8	M	5		M			= s v a c c h a %
 
 
 
 8	M	5		(		  ( 8	A		(		) = s v a j a n a %  ( s u j a n a %) 
 
 
 
 8	M	5		>	$	@	/	&	C	7	M		>	(	M	$	K	*	8		9	>	0	2		M	7	#	.	M	= s v a j t +y a d [cmn t o p a s a Ch r a l a k ca Ga m 
 
 
 
 8	M	5	$		  *	M	0	.	>	#	.	M	= s v a t a %  p r a m Ga m 
 
 
 
 8	M	5	$	(	M	$	M	0		= s v a t a n t r a %
 
 
 
 8	M	5	$	K	=	8	?	&	M	'		= s v a t o   ' s i d d h a %
 
 
 
 8	M	5	'	>	= s v a d h 
 
 
 
 8	M	5	*		M	7		= s v a p a k ca %
 
 
 
 8	M	5	*	M	(		= s v a p n a %
 
 
 
 8	M	5	*	M	(	>	'	M	/	>	/		= s v a p n d h y y a %
 
 
 
 8	M	5	*	M	(	>	(	M	$	0	M		$	.	M	= s v a p n n t a r g a t a m 
 
 
 
 8	M	5	*	M	(	>	(	M	$	?		0	B	*	.	M	= s v a p n n t i k a r kp a m 
 
 
 
 8	M	5	,	>	9	A	,	2	K	*	>	0	M		?	$	.	M	= s v a b h u b a l o p r j i t a m 
 
 
 
 8	M	5	-	>	5		= s v a b h v a %
 
 
 
 8	M	5	-	>	5	6	B	(	M	/	$	>	= s v a b h v a [kn y a t 
 
 
 
 8	M	5	-	>	5	9	G	$	A		= s v a b h v a h e t u %
 
 
 
 8	M	5	/		/	>	(	.	M	= s v a y a Cy n a m 
 
 
 
 8	M	5	/		5	>	&	M	/	8	?	&	M	'		= s v a y a Cv d y a s i d d h a %
 
 
 
 8	M	5	0	8	(	?	0	K	'		  ( 8	M	5	0	8	(	0	&	M	'		) = s v a r a s a n i r o d h a %  ( s v a r a s a n a r a d d h a %) 
 
 
 
 8	M	5	0	B	*	.	M	= s v a r kp a m 
 
 
 
 8	M	5	0	G	#	  	-	?	5	?		>	*	/	$	?	= s v a r e Ga   a b h i v i  p a y a t i 
 
 
 
 8	M	5	0	M			= s v a r g a %
 
 
 
 8	M	5	0	M			>	.	>	&	@	(	>	.	M	(	>	.	>	(	?	= s v a r g a k m d +n m   n m n i 
 
 
 
 8	M	5	0	M		K	*			= s v a r g o p a g a %
 
 
 
 8	M	5	0	M	%	.	M	= s v a r t h a m 
 
 
 
 8	M	5	2		M	7	#	.	M	= s v a l a k ca Ga m 
 
 
 
 8	M	5	2		M	7	#	6	B	(	M	/	$	>	= s v a l a k ca Ga [kn y a t 
 
 
 
 8	M	5	8		5	G	&	(	.	M	= s v a s a Cv e d a n a m 
 
 
 
 8	M	5	8	$	M	*	M	0		>	6	>	-	M	0	>	(	M	$	K	=	0	M	%		= s v a s a t p r a k [b h r n t o   ' r t h a %
 
 
 
 8	M	5	8	M	$	?	= s v a s t i 
 
 
 
 8	M	5	8	M	$	?			= s v a s t i k a %
 
 
 
 8	M	5	8	M	$	M	/	/	(	.	M	= s v a s t y a y a n a m 
 
 
 
 8	M	5	8	M	5	>	.	?	2		M	7	#	8	.	M	,	(	M	'		= s v a s v m i l a k ca Ga s a m b a n d h a %
 
 
 
 8	M	5	>		M	/	>	$	K	  -		5	$	K	  '	0	M	.		= s v k h y t o   b h a g a v a t o   d h a r m a %
 
 
 
 8	M	5	>		M	/	>	$	K	  -		5	$	K	  '	0	M	.	5	?	(	/		  8	A	*	M	0	5	G	&	?	$		= s v k h y t o   b h a g a v a t o   d h a r m a v i n a y a %  s u p r a v e d i t a %
 
 
 
 8	M	5	>		M	/	>	$	K	  .	G	  -	?		M	7	5	K	  '	0	M	.		= s v k h y t o   m e   b h i k ca v o   d h a r m a %
 
 
 
 8	M	5	>		$		= s v g a t a %
 
 
 
 8	M	5	>	$	@	= s v t +
 
 
 
 8	M	5	>	&	A		>	.	$	>	= s v d u k m a t 
 
 
 
 8	M	5	>	'	M	/	>	/	(	.	M	= s v d h y y a n a m 
 
 
 
 8	M	5	>	*	$	G	/	.	M	= s v p a t e y a m 
 
 
 
 8	M	5	>	9	>	= s v h 
 
 
 
 8	M	5	G	&		= s v e d a %
 
 
 
 8	M	5	G	&	.	2	>	5		M	7	?	*	M	$		= s v e d a m a l v a k ci p t a %
 
 
 
 8	M	5	G	2		  ( 8	M	5	H	2		) = s v e l a %  ( s v a i l a %) 
 
 
 
 9		8		= h a Cs a %
 
 
 
 9		8	5	?		M	0	>	(	M	$		>	.	@	= h a Cs a v i k r n t a g m +
 
 
 
 9		M			= h a mma %
 
 
 
 9	$		= h a t a %
 
 
 
 9	$	.	8	M	/	  ,	5	$	?	  6	M	0	>	.	#	M	/	.	M	  ( 9	$	.	8	M	/	  ,	5	$	?	  6	M	0	.	#	.	M	) = h a t a m   a s y a   b a v a t i   [r m a Gy a m   ( h a t a m   a s y a   b a v a t i   [r a m a Ga m ) 
 
 
 
 9	$	5	?	7		= h a t a v i ca %
 
 
 
 9	&	A	(	.	M	  ( 9	(	A	(	.	M	) = h a d u n a m   ( h a n u n a m ) 
 
 
 
 9	(	(	.	M	= h a n a n a m 
 
 
 
 9	(	A		= h a n u %
 
 
 
 9	(	M	$	= h a n t a 
 
 
 
 9	(	M	/	$	G	= h a n y a t e 
 
 
 
 9	(	M	/	>	$	M	= h a n y t 
 
 
 
 9	/		= h a y a %
 
 
 
 9	0	#	.	M	= h a r a Ga m 
 
 
 
 9	0	#	9	>	0	#	/	K	0	M	&	B	$	G	(	>	*	?	= h a r a Ga h r a Ga y o r   d kt e n p i 
 
 
 
 9	0	$	?	.   *	M	0	$	M	/	>	9	0	$	?	= h a r a t i .   p r a t y h a r a t i 
 
 
 
 9	0	?		= h a r i %
 
 
 
 9	0	?		G	6		= h a r i k e [a %
 
 
 
 9	0	?	#		= h a r i Ga %
 
 
 
 9	0	?	$		G	6		= h a r i t a k e [a %
 
 
 
 9	0	?	$	6	>	&	M	5	2	.	M	= h a r i t a [d v a l a m 
 
 
 
 9	0	?	$	>	2	.	M	= h a r i t l a m 
 
 
 
 9	0	?	&	M	0	>	= h a r i d r 
 
 
 
 9	0	?	-	.	M	= h a r i b h a m 
 
 
 
 9	0	?	5		= h a r i v a %
 
 
 
 9	0	?	6	M		(	M	&	M	0		= h a r i [c a n d r a %
 
 
 
 9	0	?	8		  ( 9	>	0	?	8		) = h a r i s a %  ( h r i s a %) 
 
 
 
 9	0	A	#		= h a r u Ga %
 
 
 
 9	0	M	.	M	/	.	M	= h a r m y a m 
 
 
 
 9	0	M	.	M	/	6	?		0	.	M	= h a r m y a [i k h a r a m 
 
 
 
 9	0	M	7		= h a r ca %
 
 
 
 9	0	M	7		>	$		= h a r ca j t a %
 
 
 
 9	2		= h a l a %
 
 
 
 9	2	&	#	M	!		= h a l a d a G
a %
 
 
 
 9	2	5		6		= h a l a v a C[a %
 
 
 
 9	2	?	-	.	M	  ( 	2	?	-	.	M	) = h a l i b h a m   ( g a l i b h a m ) 
 
 
 
 9	2	?	-	A		= h a l i b h u %
 
 
 
 9	5	(	.	M	= h a v a n a m 
 
 
 
 9	5	2	.	M	= h a v a l a m 
 
 
 
 9	5	5		= h a v a v a %
 
 
 
 9	5	5		  ( 9	5			) = h a v a v a %  ( h a v a c a %) 
 
 
 
 9	5	M	/	.	M	= h a v y a m 
 
 
 
 9	8	M	$		= h a s t a %
 
 
 
 9	8	M	$		= h a s t a %
 
 
 
 9	8	M	$		= h a s t a %
 
 
 
 9	8	M	$	$	2	.	M	= h a s t a t a l a m 
 
 
 
 9	8	M	$	*	C	7	M	 	.	M	= h a s t a p [cmh a m 
 
 
 
 9	8	M	$	8		5	>				  ( 8	.	M	5	>	8	M	5				.   8	8	M	5				) = h a s t a s a Cv c a k a %  ( s a m v s v a c a k a %.   s a s v a c a k a %) 
 
 
 
 9	8	M	$	>	= h a s t 
 
 
 
 9	8	M	$	>	-	0	#	.	M	= h a s t b h a r a Ga m 
 
 
 
 9	8	M	$	?			M	7	M	/	.	M	= h a s t i k a k cy a m 
 
 
 
 9	8	M	$	?			M		K	  (	>		0	>		>	= h a s t i k a c c h o   n g a r j 
 
 
 
 9	8	M	$	?		0	M	#		= h a s t i k a r Ga %
 
 
 
 9	8	M	$	?		0	M	#		= h a s t i k a r Ga %
 
 
 
 9	8	M	$	?		>	/		= h a s t i k y a %
 
 
 
 9	8	M	$	?		M	0	@	5	>	= h a s t i g r +v 
 
 
 
 9	8	M	$	?		K	!		= h a s t i j o 
a %
 
 
 
 9	8	M	$	?	&	(	M	$		= h a s t i d a n t a %
 
 
 
 9	8	M	$	?	(	>	8		= h a s t i n s a %
 
 
 
 9	8	M	$	?	(	?	/		8		= h a s t i n i y a Cs a %
 
 
 
 9	8	M	$	?	0	$	M	(	.	M	= h a s t i r a t n a m 
 
 
 
 9	8	M	$	?	6	>	2	>	= h a s t i [l 
 
 
 
 9	8	M	$	@	= h a s t +
 
 
 
 9	8	M	$	K	*			= h a s t o p a g a %
 
 
 
 9	8	M	$	M	/	>		>	(	G	/		= h a s t y j n e y a %
 
 
 
 9	9	5		= h a h a v a %
 
 
 
 9	>	= h 
 
 
 
 9	>	0		= h r a %
 
 
 
 9	>	0	?	&	M	0		G	6		= h r i d r a k e [a %
 
 
 
 9	>	0	@	$		= h r +t a %
 
 
 
 9	>	0	@	$		@	= h r +t a k +
 
 
 
 9	>	8	5	$	@	= h s a v a t +
 
 
 
 9	>	8	M	/	.	M	= h s y a m 
 
 
 
 9	>	8	M	/	.	M	= h s y a m 
 
 
 
 9	>	9	>	  	7	M		.	M	= h h   k a cma m 
 
 
 
 9	>	9	>		>	0		?	2	?		?	2	>	*	M	0		M	7	M	5	G	!	?	$	6	,	M	&		= h h k r a k i l i k i l p r a k cv e 
i t a [a b d a %
 
 
 
 9	?		M		>	= h i k k 
 
 
 
 9	?		M		>	= h i k k 
 
 
 
 9	?		M		A	2	.	M	.   9	?		M		A	2	A		= h i Eg u l a m .   h i Eg u l u %
 
 
 
 9	?	$		0	#	8			M	0	.		= h i t a c a r a Ga s a Ck r a m a %
 
 
 
 9	?	$	.	M	= h i t a m 
 
 
 
 9	?	$	.	M	= h i t a m 
 
 
 
 9	?	$	K	*		>	0	*	0	M	/	>	/	(	>	.	>	(	?	= h i t o p a k r a p a r y y a n m n i 
 
 
 
 9	?	$	M	5	>	= h i t v 
 
 
 
 9	?	.	5	>	(	M	= h i m a v n 
 
 
 
 9	?	.	5	>	(	M	*	0	M	5	$		= h i m a v n   p a r v a t a %
 
 
 
 9	?	0	#	M	/	.	M	= h i r a Gy a m 
 
 
 
 9	@	(		= h +n a %
 
 
 
 9	@	(	'	>	$	A		.	M	= h +n a d h t u k a m 
 
 
 
 9	@	(	/	>	(	.	M	= h +n a y n a m 
 
 
 
 9	@	(	>	'	?	.	A		M	$	?			= h +n d h i m u k t i k a %
 
 
 
 9	@	0	.	M	  ( 9	@	0		.	M	) = h +r a m   ( h +r a k a m ) 
 
 
 
 9	A	$	-	A		M	= h u t a b h u k 
 
 
 
 9	A	$	.	M	= h u t a m 
 
 
 
 9	A	$	>	6	(		= h u t [a n a %
 
 
 
 9	A	2	A		K	  (	>		0	>		>	  ( 		2	A		K	  (	>		0	>		>	) = h u l u k o   n g a r j   ( u l u k o   n g a r j ) 
 
 
 
 9	A	2	M	2	A	0	K	  (	>		0	>		>	  ( 9	A	2	A	!	K	  (	>		0	>		>	) = h u l l u r o   n g a r j   ( h u l u 
o   n g a r j ) 
 
 
 
 9	A	9	A	5		= h u h u v a %
 
 
 
 9	B	.	.	M	  ( !	B	.	.	M	.   9	.	.	M	) = h km a m   ( 
km a m .   h a m a m ) 
 
 
 
 9	C	&	/	*	M	0	&	G	6		= h [d a y a p r a d e [a %
 
 
 
 9	C	&	/	.	M	= h [d a y a m 
 
 
 
 9	C	&	/	8		$	A	7	M		?		0	@	= h [d a y a s a Ct u cmi k a r +
 
 
 
 9	C	&	M	/	.	M	= h [d y a m 
 
 
 
 9	C	7	?	$		?	$	M	$		= h [ci t a c i t t a %
 
 
 
 9	G	= h e 
 
 
 
 9	G	$	A		= h e t u %
 
 
 
 9	G	$	A		= h e t u %
 
 
 
 9	G	$	A		= h e t u %
 
 
 
 9	G	$	A		= h e t u %
 
 
 
 9	G	$	A		  ( 	G	$	A		) = h e t u %  ( g e t u %) 
 
 
 
 9	G	$	A			= h e t u k a %
 
 
 
 9	G	$	A	*	M	0	$	M	/	/		= h e t u p r a t y a y a %
 
 
 
 9	G	$	A	5	?	&	M	/	>	= h e t u v i d y 
 
 
 
 9	G	$	M	5	>	-	>	8		= h e t v b h s a %
 
 
 
 9	G	$	M	5	>	-	>	8		= h e t v b h s a %
 
 
 
 9	G	.		>	2	.	M	= h e m a j l a m 
 
 
 
 9	G	.	&	>	.	  ( 9	G	.	&	>	.	(	M	) = h e m a d m a   ( h e m a d m a n ) 
 
 
 
 9	G	.	(	?	7	M			= h e m a n i ck a %
 
 
 
 9	G	.	(	M	$		= h e m a n t a %
 
 
 
 9	G	.	.	M	= h e m a m 
 
 
 
 9	G	.	>	$	M	0		= h e m t r a %
 
 
 
 9	G	/	K	*	>	&	G	/	.	M	= h e y o p d e y a m 
 
 
 
 9	G	0	?		= h e r i %
 
 
 
 9	G	2	A			= h e l u g a %
 
 
 
 9	G	2	A	/		= h e l u y a %
 
 
 
 9	G	2	A	5	A		= h e l u v u %
 
 
 
 9	G	5	0		= h e v a r a %
 
 
 
 9	G	5	0		= h e v a r a %
 
 
 
 9	H	.	(	M	$	?			= h a i m a n t i k a %
 
 
 
 9	H	.	(	M	$	?		>	5	>	8		= h a i m a n t i k v s a %
 
 
 
 9	H	.	5	$	>		  ( 9	G	.	5	$	>		) = h a i m a v a t %  ( h e m a v a t %) 
 
 
 
 9	K	$	>	  ( 9	K	$	C	) = h o t   ( h o t [) 
 
 
 
 9	K	.		= h o m a %
 
 
 
 9	K	.	K	*		0	#	.	M	= h o m o p a k a r a Ga m 
 
 
 
 9	M	0	&		= h r a d a %
 
 
 
 9	M	0	8	M	5		  *	M	0	6	M	5	8	(	M	9	M	0	8	M	5		  *	M	0	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= h r a s v a C  p r a [v a s a n   h r a s v a C  p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
 
 
 9	M	0	8	M	5	.	>	6	M	5	8	(	M	9	M	0	8	M	5	.	>	6	M	5	8	>	.	@	$	?	  /	%	>	-	B	$		  *	M	0		>	(	>	$	?	= h r a s v a m   [v a s a n   h r a s v a m   [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
 
 
 9	M	0	8	M	5	.	M	= h r a s v a m 
 
 
 
 9	M	0	@		= h r +%
 
 
 
 9	M	0	@	'	(	.	M	= h r +d h a n a m 
 
 
 
 9	M	0	G	*	#		= h r e p a Ga %
 
 
 
 @tSdzfTP|VTbVzQ= j  m   r g a y a t i 
 
 
 
 QQT`rBf|f|DVBrVbBf|cV`QzVff|Bf|cVaDXAzSTbBf|cc|= c h a n d a p o ca d h a m   r o c a y a t i   r o c i t a C  ( c c h a n d a y o ca d h a r m a    c c a y a t i )   c a   p r a v e d a y a t e   ( p r a v a d a y a t i ) 
 
 
 
 `Q|X= v y m a %
 
 
 
 @@SrXB|SVtIrdt`rbrS  ( `B|SVtIrdt`rbrS) = k k a Gi 
 
 
 
 @@br= k a k k h a m+  ( k a k k h a ma ) 
 
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 SDB_tBfXzQTb`QtdzfTfUrb|cBrB_tBfQ@bT|AQ|BQ@bT|Q@bT|cVtbf|ST`|QQ@bT|`VtDVbXfccfzQTzbSfbXTVfDf@rQ@bT|AQ|BQ@bT|cVtbf|ST`|QQ@bT|`VtDVQzV^rSQtSDB_tBfXzQT`r`QtdzfBrfUrb|cBrB_tBfQ@bT|AQ|BQ@bT|Q@bT|cVtbf|ST`|QQ@bT|b`VtDVbXfccV`QrSr_rcBrfBS|ST`rfzXFzQQtBT`|= a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   a v a d t n i   a v a d t a v a r Gn i   a v a d t a n i r b h s n i   t a d y a t h   u [a n a s t r a k v a r Ga   ( k y v a r Ga ) a v a d t a   a v a d t a v a r Ga   a v a d t a n i d a r [a n a   a v a d t a n i r b h s a %  e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   a v a d t a n i   a v a d t a v a r Gn i   a v a d t a n i d a r [a n n i   a v a d t a n i r b h s n i   i d a C  ca cma m   a b h i b h v y a t a n a m 
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 cSSz= t a p a t i 
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 cSTB|ST= g a G
k[i k a %.   g a G
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 cST`XBSfT= a d h y s i t a %
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 cXT= v [t t a m 
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h y a   d h a r m a C  d e [a y i cy m i   ( n a   p d a k a r k
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 htOTc`rbV= [l kk a %
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 htOTc`rbV= [l u k a m 
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 htOTc`rXQ|B= u t p a l a v a r G
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 hzX`Xhcc= a h o   ( a h o s v i t ) 
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 hzbSQ= e r a G
a %
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 h|SODDX`|S= h a n t a 
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 h|cXQtQ= k a Gmh a m a Gi %
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a Cb h   ( d b h %) 
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a Cb h   ( d b h %) 
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 0h0
a Cb h   ( d b h %) 0h0!		-	>	  ( &	>	-	>		) 0"o0ji0υ0' p h a n g   m d u n g 0υ0`UDXQtD
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o m b a %
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o m b a %
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 0h0
o m b a %0h0!	K	.	M	,		0"o0`\[0υ0g y u n g   p o 0υ0BatDX|
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 [d d h a %
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 [d d h a %
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 0h0[d d h a %0h0	&	M	'		0"o0[0υ0' b y o r   p a 0υ0`V|bT
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 [d d h i p r t i h r y a m 
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 [d d h i p r t i h r y a m 
 
 0h0[d d h i p r t i h r y a m 0h0	&	M	'	?	*	M	0	>	$	?	9	>	0	M	/	.	M	0"o0^y*0υ0r d z u   ' p h r u l   g y i   c h o   ' p h r u l 0υ0bt`UtcBrF|`Utc
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 [d d h i v a [i t 
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 [d d h i v a [i t 
 
 0h0[d d h i v a [i t 0h0	&	M	'	?	5	6	?	$	>	0"o0Ya(W0υ0r d z u   ' p h r u l   l a   d b a n g   b a 0υ0bt`UtccQVDV
 
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 [d d h i v i d h i j  n a m 
 
 [d d h i v i d h i j  n a m 
 
 0h0[d d h i v i d h i j  n a m 0h0	&	M	'	?	5	?	'	?		M		>	(	.	M	0"o0^yX0"o0^y0υ0r d z u   ' p h r u l   g y i   b y a   b a   s h e s   p a 0υ0bt`UtcBrVVdzfT
 
 
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 [g i t i 
 
 [g i t i 
 
 0h0[g i t i 0h0		?	$	?	0"o0Rw0"o01\0υ0y u d   c e s   s a m   s p y o d   c e s 0υ0atQEzffXf|QEzf
 
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 [g v e d a %
 
 [g v e d a %
 
 0h0[g v e d a %0h0		M	5	G	&		0"o0\Of[0"o0f[0υ0n g e s   b r j o d   k y i   r i g   b y e d 0υ0DzfVb|Q@rbrBVzQ
 
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 [j u c i t t a %
 
 [j u c i t t a %
 
 0h0[j u c i t t a %0h0		A		?	$	M	$		0"o0_v0υ0s e m s   d r a n g   p o 0υ0fzXfQDT|
 
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 [j u p r a t i p a n n a %
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 [j u p r a t i p a n n a %
 
 0h0[j u p r a t i p a n n a %0h0		A	*	M	0	$	?	*	(	M	(		0"o0zckPW0"o0ckeQ0υ0d r a n g   p o r   z h u g s   p a 0υ0QDT|b^tBfT
 
 
 
 [k ca %
 
 [k ca %
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 0h0[k ca %0h0		M	7		0"o00υ0d o m 0υ0Q|X
 
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 [t u m a t +  s t r +
 
 [t u m a t +  s t r +
 
 0h0[t u m a t +  s t r +0h0	$	A	.	$	@	  8	M	$	M	0	@	0"o0wQgfZ0"o0g}0"o0g4l0υ0z l a   m t s h a n   d a n g   l d a n   p a ' i   b u d   m e d 0υ0_XZSQDcST`rVtQXzQ                        
 
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 [t u p a r i v a r t a %
 
 [t u p a r i v a r t a %
 
 0h0[t u p a r i v a r t a %0h0	$	A	*	0	?	5	0	M	$		0"o0BfI0υ0d u s   ' g y u r 0υ0Qtf`Btb
 
 
 
 [ca b h a %
 
 [ca b h a %
 
 0h0[ca b h a %0h0	7	-		0"o0[rs0"o00"o0R0υ0k h y u   m c h o g 0υ0AtXF|B
 
 
 
 [ca b h a %
 
 [ca b h a %
 
 0h0[ca b h a %0h0	7	-		0"o0,{N0υ0d r a n g   s r o n g   b a 0υ0QDf|DV
 
 
 
 [ci p a t a n a m 
 
 [ci p a t a n a m 
 
 0h0[ci p a t a n a m 0h0	7	?	*	$	(	.	M	0"o0NX0υ0d r a n g   s r o n g   l h u n g   b a 0υ0QDf|DctDV
 
 
 
 [ci v a d a n a m 
 
 [ci v a d a n a m 
 
 0h0[ci v a d a n a m 0h0	7	?	5	&	(	.	M	0"o0^yN 0υ0d r a n g   s r o n g   s m r a   b a 0υ0QDf|DfV
 
 
 
 [mi t i 
 
 [mi t i 
 
 0h0[mi t i 0h0		?	$	?	0"o01\0υ0y u d   c e s   s a m   s p y o d   c e s 0υ0atQEzffXf|QEzf
 
 
 
 ca d h e t a v a %
 
 ca d h e t a v a %
 
 0h0ca d h e t a v a %0h07	'	G	$	5		0"o0mQV0υ0r g y u   d r u g   g i   m i n g   l a 0υ0btQtBBrXrDc
 
 
 
 ca d y a t a n a m 
 
 ca d y a t a n a m 
 
 0h0ca d y a t a n a m 0h07	&	>	/	$	(	.	M	0"o0mQeQ0υ0s k y e   m c h e d   d r u g 0υ0fzXFzQQtB
 
 
 
 ca 
a b h i j  a %
 
 ca 
a b h i j  a %
 
 0h0ca 
a b h i j  a %0h07	!	-	?		M			0"o0wQmQ^y0υ0m n g o n   p a r   s h e s   p a   d r u g   d a n g   l d a n   p a 0υ0XD|STbdzfTQtBQDcS
 
 
 
 ca 
a b h i j  n m n i 
 
 ca 
a b h i j  n m n i 
 
 0h0ca 
a b h i j  n m n i 0h07	!	-	?		M		>	(	>	.	>	(	?	0"o0mQ^y
T_0υ0m n g o n   p a r   s h e s   p a   d r u g   g i   m i n g   l a 0υ0XD|STbdzfTQtBBrXrDc
 
 
 
 ca 
a n u d h a r m %
 
 ca 
a n u d h a r m %
 
 0h0ca 
a n u d h a r m %0h07	!	(	A	'	0	M	.	>		0"o0mQl0υ0r j e s   s u   m t h u n   p a ' i   c h o s   d r u g 0υ0bzfftXPtST`rF|fQtB
 
 
 
 ca 
a n u s m [t a y a %
 
 ca 
a n u s m [t a y a %
 
 0h0ca 
a n u s m [t a y a %0h07	!	(	A	8	M	.	C	$	/		0"o0mQ_0υ0r j e s   s u   d r a n   p a   d r u g   g i   m i n g   l a 0υ0bzfftQSTQtBBrXrDc
 
 
 
 ca 
a n u t t a r y Gi 
 
 ca 
a n u t t a r y Gi 
 
 0h0ca 
a n u t t a r y Gi 0h07	!	(	A	$	M	$	0	M	/	>	#	?	0"o0mQ!q
N0υ0b l a   n a   m e d   p a   d r u g   g i   m i n g   l a 0υ0VSXzQTQtBBrXrDc
 
 
 
 ca 
a [+t i %
 
 ca 
a [+t i %
 
 0h0ca 
a [+t i %0h07	!	6	@	$	?		0"o0kQASmQ0υ0b r g y a d   b c u   r t s a   d r u g 0υ0VbQEtbQtB
 
 
 
 ca 
a Eg a s a m a n v g a t a %
 
 ca 
a Eg a s a m a n v g a t a %
 
 0h0ca 
a Eg a s a m a n v g a t a %0h07	!		M		8	.	(	M	5	>		$		0"o0wQmQ/e0υ0y a n   l a g   d r u g   d a n g   l d a n   p a 0υ0aScBQtBQDcST
 
 
 
 ca 
a Eg u l i %
 
 ca 
a Eg u l i %
 
 0h0ca 
a Eg u l i %0h07	!		M		A	2	?		0"o0mQc0υ0s o r   m o   d r u g   p a 0υ0f|bX|QtBT
 
 
 
 ca 
b h o g n m   a p y a s t h n n i 
 
 ca 
b h o g n m   a p y a s t h n n i 
 
 0h0ca 
b h o g n m   a p y a s t h n n i 0h07	!	M	-	K		>	(	>	.	*	>	/	8	M	%	>	(	>	(	?	0"o0S(umQ`U0υ0l o n g s   s p y o d   ' b r i   b a ' i   g n a s   d r u g   l a 0υ0c|Dff|Q`VrV`rBSfQtBc
 
 
 
 ca 
d h a r m %
 
 ca 
d h a r m %
 
 0h0ca 
d h a r m %0h07	!	M	'	0	M	.	>		0"o0mQl0υ0c h o s   d r u g 0υ0F|fQtB
 
 
 
 ca 
j a %  ( s a j j a ) 
 
 ca 
j a %  ( s a j j a ) 
 
 0h0ca 
j a %  ( s a j j a ) 0h07	!	M			  ( 8		M		) 0"o0,{ N0υ0d r u g   l d a n 0υ0QtBcS
 
 
 
 ca 
n i %s a r a G+y a d h t a v a %
 
 ca 
n i %s a r a G+y a d h t a v a %
 
 0h0ca 
n i %s a r a G+y a d h t a v a %0h07	!	M	(	?		8	0	#	@	/	'	>	$	5		0"o0awmQ_0υ0' b y u n g   b a r   ' o s   p a ' i   k h a m s   d r u g   g i   m i n g   l a 0υ0`VtDVb`|fT`rAXfQtBBrXrDc
 
 
 
 ca 
v a r cGi 
 
 ca 
v a r cGi 
 
 0h0ca 
v a r cGi 0h07	!	M	5	0	M	7	>	#	?	0"o0\OnmQt^wewQ0υ0l o   b c u   d r u g   t u   ' c h a n g   b a 0υ0c|VEtQtBOt`FDV
 
 
 
 ca 
v i C[a t i 
 
 ca 
v i C[a t i 
 
 0h0ca 
v i C[a t i 0h07	!	M	5	?		6	$	?	0"o0NASmQ0υ0n y i   s h u   r t s a   d r u g 0υ0IrdtbQtB
 
 
 
 ca 
v r g i k %
 
 ca 
v r g i k %
 
 0h0ca 
v r g i k %0h07	!	M	5	>	0	M		?		>		0"o0mQ0"o0mQ>w0υ0d r u g   s d e 0υ0QtBfz
 
 
 
 ca 
v r ci k a m a h a %
 
 ca 
v r ci k a m a h a %
 
 0h0ca 
v r ci k a m a h a %0h07	!	M	5	>	0	M	7	?		.	9		0"o0mQt^u{0"o0mQk[u{0υ0l o   d r u g   g i   d u s   s t o n 0υ0c|QtBBrQtff|S
 
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 ca G
h a %
 
 ca G
h a %
 
 0h0ca G
h a %0h07	#	M	"		0"o0Gbd0υ0z a   m a 0υ0_X
 
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 ca GGa v a t i %
 
 ca GGa v a t i %
 
 0h0ca GGa v a t i %0h07	#	M	#	5	$	?		0"o0]NASmQ0υ0d g u   b c u   r t s a   d r u g 0υ0QBtVEtbQtB
 
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 ca cma m 
 
 ca cma m 
 
 0h0ca cma m 0h07	7	M		.	M	0"o0,{mQ0υ0d r u g   p a 0υ0QtBT
 
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 
 ca cmi %
 
 ca cmi %
 
 0h0ca cmi %0h07	7	M		?		0"o0mQAS0υ0d r u g   c u 0υ0QtBEt
 
 
 
 ca cmy a Eg a s a h a s r o p e t a   s v a r a %
 
 ca cmy a Eg a s a h a s r o p e t a   s v a r a %
 
 0h0ca cmy a Eg a s a h a s r o p e t a   s v a r a %0h07	7	M		M	/		M		8	9	8	M	0	K	*	G	$	  8	M	5	0		0"o0wQmQCSg0υ0d b y a n g s   y a n   l a g   d r u g   s t o n g   d a n g   l d a n   p a 0υ0QVDfaScBQtBf|DQDcST
 
 
 
 ca cmy a Eg a s a r v a n m n i 
 
 ca cmy a Eg a s a r v a n m n i 
 
 0h0ca cmy a Eg a s a r v a n m n i 0h07	7	M		M	/		M		8	0	M	5	(	>	.	>	(	?	0"o0mQAS.z0υ0d b y a n g s   k y i   y a n   l a g   d r u g   c u ' i   m i n g   l a 0υ0QVDf@raScBQtBEt`rXrDc
 
 
 
 ca mc a t v r i C[a t 
 
 ca mc a t v r i C[a t 
 
 0h0ca mc a t v r i C[a t 0h07		M		$	M	5	>	0	?		6	$	M	0"o0VASmQ0υ0z h e   d r u g 0υ0^zQtB
 
 
 
 ca mp a  c i k a y   v c   d h a r m a d e [a n y %
 
 ca mp a  c i k a y   v c   d h a r m a d e [a n y %
 
 0h0ca mp a  c i k a y   v c   d h a r m a d e [a n y %0h07		M	*		M		?		/	>	  5	>		>	  '	0	M	.	&	G	6	(	>	/	>		0"o0lNmQ0υ0t s h i g   d r u g   g a m   l n g a   l a s   l h a g   p a r   c h o s   b s h a d   p a 0υ0ZrBQtBBXccfcBTbF|fVdQT
 
 
 
 ca mp a  c [a t 
 
 ca mp a  c [a t 
 
 0h0ca mp a  c [a t 0h07		M	*		M		>	6	$	M	0"o0NASmQ0υ0n g a   d r u g 0υ0DQtB
 
 
 
 ca ms a p t a t i %
 
 ca ms a p t a t i %
 
 0h0ca ms a p t a t i %0h07		M	8	*	M	$	$	?		0"o0NASmQ0υ0b d u n   c u   r t s a   d r u g 0υ0VQtSVEtbQtB
 
 
 
 ca mt r i C[a t 
 
 ca mt r i C[a t 
 
 0h0ca mt r i C[a t 0h07		M	$	M	0	?		6	$	M	0"o0	NASmQ0υ0s o   d r u g 0υ0f|QtB
 
 
 
 ca m  [s t r a %
 
 ca m  [s t r a %
 
 0h0ca m  [s t r a %0h07		M	6	>	8	M	$	>	0		0"o0mQYS+^
Tv0υ0m u   s t e g   c a n   g y i   s t o n   p a   d r u g   g i   m i n g   l a 0υ0XtfzBESBrf|STQtBBrXrDc
 
 
 
 ca m  ( ca c) 
 
 ca m  ( ca c) 
 
 0h0ca m  ( ca c) 0h07		M	  ( 7	7	M	) 0"o0mQ0υ0d r u g 0υ0QtB
 
 
 
 ca mca cmi %
 
 ca mca cmi %
 
 0h0ca mca cmi %0h07		M	7	7	M		?		0"o0mQASmQ0υ0d r u g   c u   r t s a   d r u g 0υ0QtBEtbQtB
 
 
 
 co 
a [a b h i r   k r a i r   v i s r i t n i   c a t v r y   r y a s a t y n i 
 
 co 
a [a b h i r   k r a i r   v i s r i t n i   c a t v r y   r y a s a t y n i 
 
 0h0co 
a [a b h i r   k r a i r   v i s r i t n i   c a t v r y   r y a s a t y n i 0h07	K	!	6	-	?	0	>		>	0	H	0	M	5	?	8	>	0	?	$	>	(	?	  	$	M	5	>	0	M	/	>	0	M	/	8	$	M	/	>	(	?	0"o0VASmQLv0υ0' p h a g s   p a ' i   b d e n   p a   b z h i   r n a m   p a   b c u   d r u g   t u   p h y e   b a ' i   m i n g   l a 0υ0`UBfT`rVQzSTV^rbXTVEtQtBOtUzV`rXrDc
 
 
 
 co 
a [a c i t t a k ca G%
 
 co 
a [a c i t t a k ca G%
 
 0h0co 
a [a c i t t a k ca G%0h07	K	!	6		?	$	M	$		M	7	#	>		0"o0ASmQ_NR0υ0s e m s   k y i   s k a d   c i g   m a   b c u   d r u g   g i   m i n g   l a 0υ0fzXf@rfQErBXVEtQtBBrXrDc
 
 
 
 co 
a [a p a d r t h %
 
 co 
a [a p a d r t h %
 
 0h0co 
a [a p a d r t h %0h07	K	!	6	*	&	>	0	M	%	>		0"o0ASmQS0υ0t s h i g   g i   d o n   b c u   d r u g 0υ0ZrBBrQ|SVEtQtB
 
 
 
 co 
a [a   ( co 
a [a n .   co 
d a [a %) 
 
 co 
a [a   ( co 
a [a n .   co 
d a [a %) 
 
 0h0co 
a [a   ( co 
a [a n .   co 
d a [a %) 0h07	K	!	6	  ( 7	K	!	6	(	M	.   7	K	!	M	&	6		) 0"o0ASmQ0υ0b c u   d r u g 0υ0VEtQtB
 
 
 
 ma Eg a Ga k cr a %
 
 ma Eg a Ga k cr a %
 
 0h0ma Eg a Ga k cr a %0h0		M		#		M	7	>	0		0"o0|xx0υ0t s h a   l a 0υ0Zc
 
 
 
 ma Ek a %
 
 ma Ek a %
 
 0h0ma Ek a %0h0		M			0"o0P[0υ0g z o n g 0υ0B_|D
 
 
 
 me r k ca %  ( 
a r a k ca %.   t o r a k ca %.   t o r a k c%) 
 
 me r k ca %  ( 
a r a k ca %.   t o r a k ca %.   t o r a k c%) 
 
 0h0me r k ca %  ( 
a r a k ca %.   t o r a k ca %.   t o r a k c%) 0h0	G	0	>		M	7		  ( !	0		M	7		.   $	K	0		M	7		.   $	K	0		M	7	>		) 0"o0vQN0υ0m i g   n o n g s   b a 0υ0XrBS|DfV
 
 
 
 mi p p i ma k a %
 
 mi p p i ma k a %
 
 0h0mi p p i ma k a %0h0	?	*	M	*	?				0"o0}Ɩguye0"o0}guƖby0υ0m d o r   b s h a d   p a ' a m   s a   b c a d   p a 0υ0XQ|bVdQT`XfVEQT
 
 
 
 mi v y a k a %
 
 mi v y a k a %
 
 0h0mi v y a k a %0h0	?	5	M	/			0"o04l-NH_c0υ0c h u   l a   ' d z u b   m o s   s e   g o l   r d o b   p a 0υ0Ftc`[tVX|ffzB|cb|VT
 
 
 
 m+k 
 
 m+k 
 
 0h0m+k 0h0	@		>	0"o0u0"o0ˑu0υ0' g r e l   b s h a d 0υ0`BzcVdQ
 
 
 
 m+k m+k 
 
 m+k m+k 
 
 0h0m+k m+k 0h0	@		>		@		>	0"o0ou0"o0^ou0υ0' g r e l   b s h a d   k y i   b s h a d   p a 0υ0`BzcVdQ@rVdQT
 
 
 
  N= e k a m 
 
 
 
  N= e k a m 
 
 
 
  N= e k a m 
 
 
 
  N= e k a %
 
 
 
  N NT[ Nkuv= e k a i k a r o m a p r a d a k ci Gv a r t a %
 
 
 
  N Nv~= p r a Cp a r y e Ga 
 
 
 
  NXN= e k a y n a m 
 
 
 
  NOOUOO= e k v a s a t h v s a %
 
 
 
  NO= s a k [d g m +  ( s a k [d g m i n ) 
 
 
 
  NOT= s a k [d g m +  p r a t i p a n n a %
 
 
 
  NPJS= a d h y a r d h a m 
 
 
 
  NiQ= p a l a m   e k a m 
 
 
 
  NRS NR= s a r v e Ga   s a r v a m 
 
 
 
  NRSmizfgaL= s a r v a v k k a r m a   j  n a p kr v a Cg a m a m   j  n n u p a r i v a r t i 
 
 
 
  NRT'`_v= s a r v a s r kp y o p a l a b d h i l a k ca Ga m 
 
 
 
  NRYOgazfpS= s a r v a t a t h g a t a p r a j  j  n a m u d r 
 
 
 
  NRYOYeWnzfpS= s a r v a t a t h g a t [p a r i p kr a Ga j  n a m u d r 
 
 
 
  NRYOl !q2b֊zfpS= s a r v a t a t h g a t a d h a r m a v g n i cp r a p a  c a j  n a m u d r 
 
 
 
  NRYOmizfpS= s a r v a t a t h g a t a v i [v a k a r m a j  n a m u d r 
 
 
 
  NRYOё[RLpzfpS= s a r v a t a t h g a t a v a j r b h i ce k a j  n a m u d r 
 
 
 
  NRYOƖYczfpS= s a r v a t a t h g a t a s a m j d h i cmn a   ( s a r v a t a t h g a t a s a m a y d h i cmn a ) j  n a m u d r 
 
 
 
  NRamizfgaL= s a r v a m a n a %k a r m a   j  n a p kr v a Cg a m a m   j  n n u p a r i v a r t i 
 
 
 
  NRzf= s a r v a j  a %
 
 
 
  NRls^I{'`	Nid0W= s a r v a d h a r m a s a m a t   n m a   s a m d h i %
 
 
 
  NRlwm	Nid0W= s a r v a d h a r m o d g a t o   n m a   s a m d h i %
 
 
 
  NRl!q;N[= a m a m %  s a r v a d h a r m %
 
 
 
  NRl!qO= a n g a t i k %  s a r v a d h a r m %
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  NRl!qS= a g a t i k %  s a r v a d h a r m %
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  NRl!q+Tυ= a n l a y %  s a r v a d h a r m %
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  NRl!qX= n i r j i v %  s a r v a d h a r m %
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  NRl!qb	g`e!qbt
NO/fEeYOp	g`|vw'Y`= n a i r t m y %  s a r v a   d h a r m %  s a t t v [  c a   n a i r t m y a C  n d h i m u c y a n t e .   a t a s   t a t h g a t a s y a   s a t t v e cu   m a h k a r u Go t p a d y a t e 
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  NRl!q2b֊= a p r a p a  c %  s a r v a d h a r m %
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  NRl!qel\= a s v m i k %  s a r v a d h a r m %
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  NRl!q	g`= n i %s a t t v %  s a r v a d h a r m %
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  NRl!qirP= a v a s t u k %  s a r v a d h a r m %
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  NRl!qu!qn= a c y u t n u t p a n n %  s a r v a d h a r m %
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  NRl!qv= a n i m i t t %  s a r v a d h a r m %
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  NRl!qy= a n i k e t %  s a r v a d h a r m %
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  NRl!qL= a n a b h i s a m s k r %  s a r v a d h a r m %
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  NRl!qX= a p r a Gi h i t %  s a r v a d h a r m %
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  NRlzz= [kn y %  s a r v a d h a r m %
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  NRlV}EeN	g`ua `_= k r a Go p a g %  p u n a %  s a r v a d h a r m   v i d h p a n a p r a t y u p a s t h n a l a k ca G%  ( k r a Go p a g %  p u n a %  s a r v a d h a r m   v i d h p a n a v i mh p a n a v i cmh p a n a p r a t y u p a s t h n a l a k ca G%) 
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  NRlav= v i g a t a m o h %  s a r v a d h a r m %
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  NRl▋w= v i g a t a d v e c%  s a r v a d h a r m %
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  NRpu'`_v= s a r v a v a i r kp y o p a l a b d h i l a k ca Ga m 
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  NR>wg= s a r v n t a C  p a r ca n m a G
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T= s a d d h a r m a n m n i 
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 	NASl8c= n a i %s a r g i k %  p y a t t i k %  ( n a i s a r g i k a p p a t t i k ) 
 
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 	NCS'YCSNLu= t r i s h a s r a m a h s h a s r o   l o k a d h t u %
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 
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 	N%f= g r +cm GC  p a [c i m e   m s e 
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 	N'fs[z	N'f= s a m d h i r j a s u p r a t i cmh i t o   n m a   s a m d h i %
 
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 	N'fs}= s a m d h i r j a %
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 	N'fI{	N'f= s a m d h i s a m a t   n m a   s a m d h i %
 
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 	N'fυ= s a m d h i g a r b h a %
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 	NBf= t r e t y u g a m 
 
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 	NBfKN{= t r i s a n d h i %
 
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 	Nf= t [t +y a p r a h a r a %
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 
 
 	N(g= t r i d a G
+
 
 
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 	N+g6= s a m a r y a %
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 	Nug= t r i [a Ek u %
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 
 	Nh= t r i d a G
+
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 	NxkO= t r i [a r a Ga g a m a n a m 
 
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 	Nk= t r i k G
a k a %
 
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 
 	Nzl= t r i [a Ek u %
 
 
 
 	NLu]N0W= n a v a s a t t v v s %
 
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 	Nv= t r +Gi   l a k ca Gn i 
 
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 	Nx=== s a m p t a %
 
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 	N^y= t r +Gi   p r t i h r y Gi 
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 	Nz4lp= k h a l l a k a m 
 
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 	N.zv= t r i r kp a l i Eg a m 
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 	NZ}= t r i s k a n d h a k a C
 
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 	NS= t r i [kl a m 
 
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 	Nr= p r u ca k a m 
 
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 	N= t r a y a d u %k h a t 
 
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 	Nc= t r a i c +v a r i k a %
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 	N҉4lp= k h a l l a k a m 
 
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 	N+= t r +Gi   v i m o k ca m u k h n i 
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 	N= t r i k y %
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 	N*= t r +Gi   p r t i h r y Gi 
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 	N*nm= t r i m a G
a l a p a r i [u d d h a m 
 
 
 
 	NIASNLvl*= t r i p a r i v a r t a d v d a [k r a d h a r m a c a k r a p r a v a r t a n a m 
 
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 	N͑͑c= t r i p u ma s a Cg h m+
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N= u t t a r a %
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N= kr d h v a m 
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NN= l e k h a h r i k a %  ( l e k h a h k a %) 
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NN= l e h a r i %  ( l o h r i %) 
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NJS= p r a t h a m e   y m e 
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NJSY= p kr v a r t r a %
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NJSg= [u k l a p a k ca %
 
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N'YO[= l e h a r i %  ( l o h r i %) 
 
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 
N'YO[= l e k h a h r i k a %  ( l e k h a h k a %) 
 
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 
 
N^= s t h a v i r a %
 
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N_= d h a n u r r o p a Ga m 
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N?b= t a l a k o p a r i 
 
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Nk}= k o ma m b a k a m   ( k o mma m b a k a m ) 
 
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NAm= kr d h v a [r o t %
 
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NAm,mi= kr d h v a [r o t %
 
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Nn= j a m b h i %
 
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 
N= u l l o k i t a %
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N= a r d h a c o l a %
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NYEsP[v= s i m h a p kr v r d h a k y a %
 
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N}c= l a m p a k a m 
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N= s t h a v i r a %
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 N= a v a n a t a m 
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 
 
 N= a d h a r a %
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 N= a d h a %
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 N= n i m n a m 
 
 
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 N= h +n a %
 
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 N= u p a y t i 
 
 
 
 NJS= p a [c i m e   y m e 
 
 
 
 NJSY= a p a r a r t r a %
 
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 
 NJSg= k [cGa p a k ca %
 
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 
 NUP[= s [k v a n 
 
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 
 N.zP[= b +j a C  v p a y a t i 
 
 
 
 N{Ǌ-U}T= a n t a [o   h s y a p r e k ci Gy p i 
 
 
 
 N= a v a r a k a m   ( a p a c a r k a m .   a v a c a r a k a m .   a v a v a r a k a m ) 
 
 
 
 N= i t v a r a m ( i t v r a %) 
 
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 
 N.z= m t a Eg a %
 
 
 
 N.z= c a G
l a %
 
 
 
 N.z= n +c a k u l a m   ( n +c i k u l a m ) 
 
 
 
 NM= m u k h a m 
 
 
 
 
N NT= a n a i k n t i k a %
 
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N N#j= n a i k a [a %
 
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 
NN= a n a v a n a t 
 
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 
NN= a n   u n n a t o   ' n a v a n a t a %
 
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 
N-NI= a n d h e y t i [a y a %
 
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 
N_N= n o   h +d a m   ( n e   h i d a m ) 
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NN= n a   k cu b h y a t e 
 
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NN-N= a k cu GGa v e d h a %  ( a k cu Ga v e d h a %) 
 
 
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 
NNsL= a d v a y a s a m u d c r a %
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NN= a d v a y a v d +
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NN= n i cmh u r a %
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NN'`= a n a n y a t a t h t 
 
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NN_w= a j  p a k a %  ( a j  p a k a m ) 
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 
 
NNS(u= a p r a t y u d d h r y a p a r i b h o g a %
 
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NN= n a   v y a n t +k a r o t i 
 
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 
NNalKbIcm4lt= n a   s m i ce Ga   p Gi n o d a k a s t h l a k a C  g r a h +cy m a %
 
 
 
 
NNbz4lQpkPW= n a   s m i ce Go d a k e n n t a r i k a C
 
 
 
 
NNO= a n a v a n a t 
 
 
 
 
NOO= a v i n i r b h v a v a r t i   ( a v i n i r b h g a v a r t i ) 
 
 
 
 
NOO= n a   v i cmh i h a t i   ( v i cmh i r a Gt i ) 
 
 
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 
NOO= a n i [r i t a %
 
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NOOe@b= a p r a d e [a s t h a %
 
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 
NOOli= a p r a t i cmh i t o   n i r v Ge 
 
 
 
 
NOOy[eQ= a p r a t i cmh d h y n a v a r t a n +
 
 
 
 
NOO= a d e [a s t h a %
 
 
 
 
N\OJSԚ
NB= n a   p a k ca h a t o   b h a v a t i 
 
 
 
 
N\O9h
NwQ= n a   v i k a l e n d r i y o   b h a v a t i 
 
 
 
 
N\O7uP[= a p a u r u ce y a %
 
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 
N\Ozlb_ߘ= n a   s t kp k [t i m a v a m [d y a   p i G
a p t a C  p a r i b h o k cy m a %  ( n a   s t kp k [t i m a v a m [d y a   p i G
a p t r a C  p a r i b h o k cy m a %) 
 
 
 
 
N\Olߘ= a k [t a n i r i k t i p r a v r a Ga m 
 
 
 
 
N\Olߘ= a k [t a n i r i k t i k h d a n a m 
 
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NO= a n g m +  ( a n g m i n ) 
 
 
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 
NO= a [r a d d h y a m 
 
 
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 
NON_OEe= a n a b h i p r a s a n n n m   a b h i p r a s d y a 
 
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 
NO= a b h v i t a k y a %
 
 
 
 
NP= a n i [r i t a %
 
 
 
 
NOPb= n o t k [cmk a y 
 
 
 
 
NwPv= a d a t t d n a v i r a t i %
 
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 
NP= a k ca t a m 
 
 
 
 
NeQ= y m a %
 
 
 
 
NeQ= n a   c i r y i t a k y a %  ( n a   c i r a y i t a k y a %) 
 
 
 
 
NeQ薉[E\= a v r ca k a %  ( a v r c+k a ) 
 
 
 
 
NhQ= v i d h u r a %
 
 
 
 
NhQ= v i h +n a m 
 
 
 
 
NhQ= a c l e s a %
 
 
 
 
NiQ= p a i [u n y t   p r a t i v i r a t i %
 
 
 
 
NqQ	N_OO= t r +Gy v e n i k n i   s m [t y u p a s t h n n i   n m n i 
 
 
 
 
NqQOO= a s a Cv s i k a %
 
 
 
 
NwQ= a y o g a %
 
 
 
 
NwQLu= v i s a Cy u k t o   d h t u b h i %
 
 
 
 
NQ= n m n y a t e 
 
 
 
 
NQs-NQs= a b h kt v   b h v a %
 
 
 
 
NR= a s a Cb h e d a %
 
 
 
 
NR= a s a m b h i n n a %
 
 
 
 
NRvdߘ= n a   k a v a 
a c c h e d a k a m   ( n a   k a r a 
a c e h d a k a m .   n a   k a v a 
o c c h e d a k a m ) 
 
 
 
 
N0R= n a   c a   p a r i p r p a y a t i 
 
 
 
 
NR= a p r a k a m p y a %
 
 
 
 
NR= a k a m p y a %
 
 
 
 
NR= s a n t a n a %
 
 
 
 
NR= n i  j y a m 
 
 
 
 
NR= n i r +h a %
 
 
 
 
NR= v a i m t r a %
 
 
 
 
NR[O= a k co b h y a %
 
 
 
 
NR0W= a c a l 
 
 
 
 
NR_+= a s a m a y a v i m u k t a %
 
 
 
 
NRy= s a Cc r y a   ( s a Cc a r y a ) 
 
 
 
 
NRL_= s u m e r u p a r v a t a r j a v a d   a k a Cp y a c i t t a %
 
 
 
 
NS= v y a g r a %
 
 
 
 
NS= n o d v y a s t i k a y 
 
 
 
 
NS= n d h i v s a y a t i 
 
 
 
 
NSߘ= a p r a t i g r h i t a b h u k t i %  ( a p r a t i g r h i t a b h a k t i %) 
 
 
 
 
NS_zz= a n u p a l a m b h a [kn y a t 
 
 
 
 
NS`= a c i n t y a m 
 
 
 
 
NS`= a c i n t y a m 
 
 
 
 
NS`p= a c i n t y a d h t u %
 
 
 
 
NS`p= a c i n t y a m 
 
 
 
 
NS`I= a c i n t y a p a r i v a r t a %
 
 
 
 
NS`I= a c i n t y a p a r i v a r t a %
 
 
 
 
NSxe= a g a Ge y a m 
 
 
 
 
NSxe= a g a Ge y a m 
 
 
 
 
NSxeI= a g a Ge y a p a r i v a r t a %
 
 
 
 
NSxeI= a g a Ge y a p a r i v a r t a %
 
 
 
 
NS1z= a t u l y a m 
 
 
 
 
NS1z= a t u l y a m 
 
 
 
 
NS1zI= a t u l y a p a r i v a r t a %
 
 
 
 
NS1zI= a t u l y a p a r i v a r t a %  ( a t u l y a m p a r i v a r t a %) 
 
 
 
 
NS= a n a b h i l p y a m 
 
 
 
 
NS= a n a b h i l p y a m 
 
 
 
 
NS= a n a b h i l p y a m 
 
 
 
 
NS
NSI= a n a b h i l p y n a b h i l p y a p a r i v a r t a n i r d e [a %
 
 
 
 
NS-N
NS= a n a b h i l p y n a b h i l p y a m   ( a n a b h i l a p y a n a b h i l p y a m ) 
 
 
 
 
NS-N
NSI= a n a b h i l p y n a b h i l p y a p a r i v a r t a %
 
 
 
 
NSI= a n a b h i l p y a p a r i v a r t a %
 
 
 
 
NSI= a n a b h i l p y a p a r i v a r t a %
 
 
 
 
NSI= a n d h e y t i [a y a %
 
 
 
 
NSIl= a p r a t y u d v a r t y a d h a r m a %
 
 
 
 
NSϑ= a m p y a m ( a m a p y a m ) 
 
 
 
 
NSϑ= a m e y a m 
 
 
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NSϑ= a m p y a m 
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NSϑI= a m p y a p a r i v a r t a %
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NSϑI= a m e y a p a r i v a r t a %
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NT= v y a g r a %
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NT= n i cmh u r a %
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NTv= a n i m i ca %
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N9T#l= n a   t h u t t h u k r a k a m 
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NuT#l= n a   p h u t p h u k r a k a m 
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NUPc= a m o g h a %
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NUy= d u r v [cmi %
 
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NUj	N'f= s a r v a s u k h a d u %k h a n i r a b h i n a n d +  n m a   s a m d h i %
 
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NU	V KN]= n a   v y h r a r u t a v k p a r a m a %
 
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NV= n a   u t t r a s a t i 
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NVn= [ a ]   a v i v r y a m 
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NWbv= a p a r i n i cp a n n a l a k ca Ga m 
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NGW= n i k kl a m 
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NGW= u t k kl a m   ( u t k u l a m ) 
 
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 
NWYa;= n a   h a s t i t u G
v a l a m b i t a m 
 
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N*X[OP[= a [k y a p u t r +y a h 
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N*XkN= a b h i k cu %
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N*Xl= a [r a m a Ga %
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N1X= a p r a t y u p a k r k Ck c%
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NkX0ߘ= n a   g a l l p a h r a k a m   ( g a l l a   +   a p a h r a k a m ) 
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NX= n a   p d e   p d a m   d h y a 
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NX= a k u t h i t a m 
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NX= a v i k o p i t a %  ( a v i g o p i t a %) 
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NXO= a b h e d y a p r a s d a %
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NXO= a v e t y a   p r a s d a %
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N*YN= n t y a v a k [cma m   ( n t y u p r a k [cma %) 
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N*Yؚ= n t y u t k [cma m   ( n t y s k [cma %) 
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N1Y= a n u p a r a t a %  ( a n u p a r a t k u n t a C) 
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N1Y_= a n u p a h a t a m a t i %
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N1Yga= a n u p a h a t a m a t i %
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NjY= a s a Ch r y a %
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NYFW= n a   k u l m ca p i G
a k a m   ( n a   k u 
m ca p i G
a k a m ) 
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NY= m [cv d a v i r a t i %
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NY= m [cv d t   p r a t i v i r a t i %
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NlZ= k m a m i t h y c r d   v i r a t i %
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NlZ2k= a b r a h m a c a r y v i r a t i %
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NX[Lu= v i s a Cy u k t o   d h t u b h i %
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Nx[= a [a i k ca %
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N[Bf^= p a t   p o ca d h a m   ( a r v a t p o ca d h a m ) 
 
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N[Qp@= p a t   p o ca d h a m   ( a r v a t p o ca d h a m ) 
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N['`= a n i y a t a g o t r a %
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N[.z= a n i y a t a g o t r a %
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N[Z= a n i y a t a r [i %
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N[= a h i Cs 
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N[= a s r a %
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N\N= a n u p l a m b h a p r e k ci Ga %
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N\NNN`= n a   c a   p a r e cC  d o cn t a r a s k h a l i t a g a v e c+
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N\|_N= a n u p l a m b h a p r e k ci Ga %
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N\MN= n a   c a   p a r e cC  d o cn t a r a s k h a l i t a g a v e c+
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N\= a d a b h r a %
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N\= a h r s a %  ( a h u s a %) 
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N\= a d a b h r a %
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NH\z[z= d u r d h a r ca %  k u m r a b h kt a %
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Nl\N= a p a r a p r a t y a y a %
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N]Yec= a s a Cm a t v a v d a %
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N]'`= a v i t a t h t 
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Ns^= n i k kl a m 
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Ns^= v i [t a m 
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Ns^= u t k kl a m   ( u t k u l a m ) 
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Ns^_s^= a s a m a s a m a %
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N^ؚ^'Y^= u c c a [a y a n a m a h [a y a n a v i r a t i %  ( u c c h a [a y a n a m a h [a y a n a v i r a t i %) 
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N^R_= a k i s a r a l b h +  ( a k [c c h r a l b h i n ) 
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N^_V= a v i n i v a r t a n +y a c i t t a b h kca Ga %
 
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N^nV= a v i n i v a r t a n +y a c i t t a b h kca Ga %
 
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NH_= n a   c u c c u k r a k a m 
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N_
NNN9jdp}= n a s d h i k a p a u r u cy a C  v [k ca m   a d h i r o k cy m a   a n y a t r p a d a   i t i   [i k c  k a r a G+y 
 
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 
N_Nkߘnb4l-N= n a   p t r e Ga   v i g h a s a C  c c h o r a y i cy m a %
 
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N_V= a n u p a l a b d h i   ( a n u p a l a b d h i h e t u %) 
 
 
 
 
N_bAV= n a   k a l l o   b h a v a t i   ( n k a l l o l o   b h a v a t i .   n a   l a l l o   b h a v a t i ) 
 
 
 
 
N_4l-N'Y\Om>Udu= n g l n   u d a k a   u c c r a p r a s r v a C  k h e ma C  s i Eg h Ga k a C  v n t a C  v i r i k t a C  c c h o r a y i cy m i 
 
 
 
 
N_nbSf[܃NߘAmn= n a   o d a n e n a   s kp i k a C  p r a t i c c h d a y i cy m a %  s kp i k e n a   v   o d a n a m 
 
 
 
 
N_AmNbL4l= n a   n a d y h r y h r i Gy C  p r a t i s r o t a %  p t r e Go d a k a C  g r a h +cy m a %
 
 
 
 
N_RI
Nh'Y\OSm>Udu= n g l n %  s a h a r i t a p [t h i v +p r a d e [e   u c c r a p r a s r v a C  k h e ma C  s i Cg h Ga k a C  v n t a C  v i r i k t a C  c c h o r a y i cy m a %
 
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 
 
N_= n a   k ca m a t e 
 
 
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 
N_= a s a m p r a m o ca %
 
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 
 
N_郩_= b o d h i c i t t s a Cp r a m o ca %
 
 
 
 
N_= m kr c c h 
 
 
 
 
N`= n a   u t t r a s a t i 
 
 
 
 
N`= n a   s a Cl +y a t e 
 
 
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 
N``	Nid0W= n i [c i t t o   n m a   s a m d h i %
 
 
 
 
N `= a t a n d r i t a %
 
 
 
 
N%`= a t v a r a %
 
 
 
 
N/`= s h a s i k a %
 
 
 
 
Ne`'a= d u r m a Ek u %
 
 
 
 
N`'f= a p a r m [cma m   ( v a r m [cma m ) 
 
 
 
 
N`u= p r u cy t   p r a t i v i r a t i %
 
 
 
 
NLa_= a t v a r a %
 
 
 
 
Na NRj	Nid0W= s a r v a s u k h a d u %k h a n i r a b h i n a n d +  n m a   s a m d h i %
 
 
 
 
Na= n a   j e h r +y a t e 
 
 
 
 
NaY/f+Tߘ= n a   s l o p e n a   m u k h e n a   v c a C  p r a v y h a r i cy m a %  ( n a   s l o p e n a   m u k h e n a   v r a C  p r a v y h a r i cy m a %) 
 
 
 
 
Na>ePW= n a   s a r v a k y a C  s a m a v a r d h y a 
 
 
 
 
Naeg= a s a b h y a %
 
 
 
 
Na= m   b h a i cma 
 
 
 
 
Na= a c c h a m b h +  ( a c c h a m b h i n   ,   a n u  c a m b h o ) 
 
 
 
 
Nb= a s i d d h a %
 
 
 
 
Nbe= s v a t o   ' s i d d h a %
 
 
 
 
NKbceߘ= n a   s i k t h a p [t h a k k r a k a m 
 
 
 
 
NSb= a g h a mmi t a %
 
 
 
 
Nb΀= a p r a t i s a Cd h i %
 
 
 
 
Nb= n a   p a r y a s t i k a y   ( n a   p a r y a s t i k a r y ) 
 
 
 
 
NcwQU= a p a r i p kr Ga k r +  ( a p a r i p kr Ga k r i n ) 
 
 
 
 
Nc= n a   s k a m b h k [t %
 
 
 
 
N/cKb= n a   h a s t a s a Cd h u n a k a m 
 
 
 
 
N/c== n a   p t r a s a Cd h u n a k a m 
 
 
 
 
Nhc= a n r a t a %
 
 
 
 
Nhc`= d [cmi g a t n u t s a r g a %
 
 
 
 
Nc= n a   b h u p r a c l a k a m 
 
 
 
 
N
dc= a k cu GGa v y k a r a Ga m 
 
 
 
 
Nd= a k a m p y a %
 
 
 
 
Nd= n a   k y a p r a c l a k a m 
 
 
 
 
Nd-= n a   [+r ca p r a c l a k a m 
 
 
 
 
N>e= a s r a Cs a n a m 
 
 
 
 
N>e8= a p r a m d a %
 
 
 
 
NWe	Nid0W= a j e y o   n m a   s a m d h i %
 
 
 
 
Nbe= n o p a i t i 
 
 
 
 
Nce= a g h a mmi t a %
 
 
 
 
NceN= a t a n d r i t a %
 
 
 
 
Nle
NckSLYO}KN
Nuak|ahc[OOck_ckw= [u [r kca m G[u [r kca m Ge cu   s a m a c i t t a t 
 
 
 
 
Nleb_= a n d a r a v [t t a m 
 
 
 
 
Nley= a n d a r a v [t t a m 
 
 
 
 
Ne= n a   s a Ck ci p y a   p d a u 
 
 
 
 
Ne= a g h a mmi t a %
 
 
 
 
Ne= n a   v i cmh i h a t i   ( v i cmh i r a Gt i ) 
 
 
 
 
Ne= n i r a n t a r a m 
 
 
 
 
Ne= a s r a Cs a n a m 
 
 
 
 
Ne~= a v i cmh n a m   ( a d h i cmh n a m ) 
 
 
 
 
NeIK= a j a s r a m 
 
 
 
 
NeqS\Unb= n a   t a me   n a   p r a p t e   n a   p r g b h r e   p t r a C  s t h p a y i cy m a %
 
 
 
 
NeXNBlQB}
N_1Y NRzf__Wn.z.z(WeO)Rv NR	g`_!q@bOu= s a r v a j  t c i t t s a Cp r a m o cn y a y n n i r y Ga s a Cp kr Ga v a [i t s a r v a p r a k r a s a t t v r t h a   s a Cp r p a Ga v a i [r a d y a m 
 
 
 
 
Nf= a s a Cp r a k h y n a m 
 
 
 
 
N'f= a s a Cm k
h a %
 
 
 
 
N/f= k i m   t u 
 
 
 
 
NBf+= a s a m a y a v i m u k t a %
 
 
 
 
N	g= a s a m b h a v a %
 
 
 
 
Nh|2= a n i k ci p t a d h u r a %
 
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 
Nui'Yvd= n t i m a h a n t a m 
 
 
 
 
Nui\vd= n t i k cu Ga k a i r   l o p a i %  ( n t i k h u n t a n n a k i r l o p a i %) 
 
 
 
 
N2kL= a b r a h m a c a r y v i r a t i %
 
 
 
 
N:k= a n i n d i t 
 
 
 
 
NGk_= n a   p a r i t a s y a t i   ( n a   p a r i t r a s y a t i ) 
 
 
 
 
Nck= j i h m a %
 
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 
Nck= v i [t a m 
 
 
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 
Nckw= a s a m p r a j  n a m 
 
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 
 
Nckw= a s a m p r a j a n y a m 
 
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 
Nk= p r Gt i p t a v i r a t i %
 
 
 
 
Nku= p r Gt i p t a v i r a t i %.   p r Gt i g h t a v i r a t i %
 
 
 
 
Nk= a k u t h i t a m 
 
 
 
 
Nm= m +
h a %
 
 
 
 
NmYe֊v= a v i [u d d h g a m o p a d e [a l a k ca Ga m 
 
 
 
 
NmuU= [u c i n e t r a r a t i s a m b h a v a %
 
 
 
 
NmL= a b r a h m a c a r y a m 
 
 
 
 
Nn= a n i r u d d h a %
 
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 
Nn= a n   u n n a t o   ' n a v a n a t a %
 
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 
 
Nn= a t [p t a m 
 
 
 
 
Nn= a n u n n a t 
 
 
 
 
NpXNal= n a   h a s t y r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NpXNʎl= n a   y n r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NpXN?l= n a   [i v i k r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NpXNl= n [v r k
h y a   d h a r m a C  d e [a y i cy m a %
 
 
 
 
Np[Ol= n o cG+ca [i r a s e   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NpOPbcldu= n o t k [cmi k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NpSpldu= n a   v y a s t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NpWQhVl= n y u d h a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NpWRl= n a k h a 
g a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NpWVgl= n a   d a G
a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 
 
 
Np4b=^l= n a   k h o l [i r a s e   d h a r m a C  d e [a y i cy m i 
 
 
 
 
Npb2ul= n a   s a Cn a d d h y a   d h a r m a C  d e [a y i cy m a %
 
 
 
 
Npbldu= n a   p a r y a s t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
 
 
 
 
Npc˄l= n a   c c h a t t r a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NpIchVhl= n a   [a s t r a p Ga y e   d h a r m a C  d e [a y i cy m a %
 
 
 
 
Np~-l= n a   v e cmi t a [i r a s e   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NpWQl= n a   m a u l +[i r a s e   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NpWe\l= n a   p d u k r k
h y a   d h a r m a C  d e [a y i cy m i   ( n a   p d a k a r k
h y a   d h a r m a C  d e [a y i cy m i ) 
 
 
 
 
Np-ldu= n o d g u Gmh i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %  ( n o d g u cmh i k a k [t y g l n y a   d h a r m a C  d e [a y i cy m a %) 
 
 
 
 
Npٖbcldu= n o t s a k t i k k [t y g l n y a   d h a r m a C  d e [a y i cy m a %
 
 
 
 
NrO= u p a r o d h a [+l a %
 
 
 
 
Nr= n a   l +y a t e 
 
 
 
 
Ns= t i r o b h v a %
 
 
 
 
Ns= n a   p r a j  y a t e 
 
 
 
 
Ns= a n b h s a %
 
 
 
 
Ns= u p a r a t a %
 
 
 
 
Ns= a n t a r d h n a C  g a t a %
 
 
 
 
Ns= a n t a r d h n a m 
 
 
 
 
NuQ= n t i [+t a m 
 
 
 
 
Nuq= n t y u cGa m 
 
 
 
 
Nuя= n t y s a n n a m 
 
 
 
 
Nu`= n t i d kr a m 
 
 
 
 
Nu= a s a m b h a v a %
 
 
 
 
Nu= n a   n i v a r t a y a t i 
 
 
 
 
Nu
N	g= a s a m b h a v a %
 
 
 
 
NOu= a b h +r u %
 
 
 
 
NYu^y= a s a m p r a j  n a m 
 
 
 
 
NYu@zcs= a p a l l o   n g a r j 
 
 
 
 
NvuKNp= k u d a G
a %
 
 
 
 
Nvup= k u d a G
a %
 
 
 
 
NavkHY6= a m k
h a v i n a y a %
 
 
 
 
Nv= a d a t t d n d   v i r a t i %
 
 
 
 
Nvu= v i ca m a j v a r a %
 
 
 
 
Nv= v i ca m a d [cmi %
 
 
 
 
NvS= a m i t r a m 
 
 
 
 
NvT= a p r a t i s a Cd h i %
 
 
 
 
NvT= a m i t r a m 
 
 
 
 
N4w	Nid0W= a n i m i co   n m a   s a m d h i %
 
 
 
 
Nw= a g a m a k a %
 
 
 
 
Nw;N= a s a m p r a j a n y a m 
 
 
 
 
Ny= n a   v i cmh i h a t i   ( v i cmh i r a Gt i ) 
 
 
 
 
Nzzb1\= a m o g h a s i d d h i %
 
 
 
 
NzzN= a m o g h a %
 
 
 
 
Nz'Y\Odu= n g l n   u t t h i t   u c c r a p r a s r v a C  k a r i cy m a %
 
 
 
 
Nzmb= n o t t h i t %  p t r a C  n i r m d a y i cy m a %
 
 
 
 
NI{= n a   s a m a n u p a [y a t i 
 
 
 
 
NI{= v i ca m a g a n d h a %
 
 
 
 
N|O= a k a r k a [
 
 
 
 
N}= s a Cb h i n n a p r a l p t   p r a t i v i r a t i %
 
 
 
 
N~= a b a d d h a m   ( a b a n d h a m ) 
 
 
 
 
N1z= a v a r Ga %
 
 
 
 
NZ_^= a k i s a r a l b h +  ( a k [c c h r a l b h i n ) 
 
 
 
 
Nc= n a   s o 
h a u k i k a y 
 
 
 
 
N= a n e l 
 
 
 
 
NR= a p r a k a m p y a %
 
 
 
 
Nfv= a t a r k v a c a r a %
 
 
 
 
N= a t a r k y a %
 
 
 
 
Nn= a p r a t y u d v a r t a n +y a %
 
 
 
 
N1= a b h a v y o   h a r i t v y a 
 
 
 
 
NP= a k u t h i t a m 
 
 
 
 
N^Nߘ= a p r a t i g r h i t a b h u k t i %  ( a p r a t i g r h i t a b h a k t i %) 
 
 
 
 
NNxlI{= a d a t t a s y a   p a  c a m ca k d e %  ( a d a t t a s y a   p a  c a m ca k d e ) 
 
 
 
 
NS= a d a t t d n a m 
 
 
 
 
Nߘ= n a   j i h v n i [c r a k a C  p i Gd a p t a C( p i Gd a p t r a C)   b h o k cy m a %
 
 
 
 
N= n a   v i k ci p y a   p d a u 
 
 
 
 
N
Nj= a d u %k h s u k h %
 
 
 
 
N
NjS= a d u %k h s u k h %
 
 
 
 
NWtsSlWX= g a n d h a m l y a v i l e p a n a v a r Ga k a d h r a Ga v i r a t i %
 
 
 
 
N[= m [cv d a v i r a t i %
 
 
 
 
Np= a k h a G
a m 
 
 
 
 
Np= a n u p a h a t a m 
 
 
 
 
N-= n o d g u Gmh i k a y   ( n o d g u cmh i k a y ) 
 
 
 
 
N[PW= n a   p r a t y a v e k cs a n a m   ( p r a t y a v e k co s a n a m ) 
 
 
 
 
N= a m u k t a m 
 
 
 
 
N = m a u n a m   ( m o n a m ) 
 
 
 
 
N -N= m a d h y a m a p a d a l o p a m   k [t v 
 
 
 
 
N1= n o p a g a c c h a t i 
 
 
 
 
N1؞= t u cG+Cb h v e n d h i v s a y a t i 
 
 
 
 
Nn= a [l +l a m 
 
 
 
 
NwS= t kcG+C  v i p r a k r a m a Ga m   ( t u cG+v a k r a m a Ga m ) 
 
 
 
 
N= n m n y a t e 
 
 
 
 
N= n m n y a t e 
 
 
 
 
N= n a   d e [a y a t i 
 
 
 
 
N֊P= a n y a t a m n y a t a m a %
 
 
 
 
N,v= a b h r n t a l a k ca Ga m 
 
 
 
 
N= a v y a y +b h v a %
 
 
 
 
NR	Nid0W= a c a l o   n m a   s a m d h i %
 
 
 
 
Npu	N'f= a c a l o   n m a   s a m d h i %
 
 
 
 
N= a c l e s a %
 
 
 
 
N	NLu= t r a i d h t u k s a k ma %
 
 
 
 
NR= a l p a k [c c h r e Ga 
 
 
 
 
N= n a   s a Cl +y a t e 
 
 
 
 
N= a c l e s a %
 
 
 
 
NcL= n o mma Ek i k a y 
 
 
 
 
N= n o l l a Eg h i k a y 
 
 
 
 
Nr= n o t k u mu k i k a y 
 
 
 
 
N= n a   j e h r +y a t e 
 
 
 
 
Nba_kPWb-Nߘ= n v a d h y n a p r e k ci Go   ' n t a r i k a s y a   b h i k co %  p t r a m   a v a l o k a y i cy m a %
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T^)R
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NuSpN|_I{Y[NwuS= a t [p t   v a t e m e   s a t t v   l b h a s a t k r a [l o k o p a c a r i t s   t [p t %  s m a   i t i   p r a t i j n a n t e 
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Nw[-Nw[`= d h a n a d h n y a g [h a p u t r a b h r y a t [cGd s   v a t e m e   s a t t v   a s r e   s r a s a Cj  i n a %
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 N	g`hhc g
N!qWYzfkRmijBlr^}NXNmipN|_I{aj^'YBl[Ozf/fEeYO|vw'Y`= i d a C  p u n a r   a g r a m   a s a Eg a   j  n a m   u t s [j y a   v i [i cma p a r i n i r v Ga t m   ( v i [i cma p a r i n i r v Gr t h a m ) s a t t v   h +n a y n a C  p r r t h a y a n t e   y a d   i d a m   [r v a k a p r a t y e k a b u d d h a y n a C  t e b h y a   u t t a r a m a t i C  r o c a y i s y m +t +  y a d   i d a C  b u d d h a j  n d h y l a m b a n a t y a i   i t i   t a t h g a t a s y a   s a t t v e cu   m a h k a r u Go p a d y a t e 
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NS`p= a c i n t i k a m a d h y a b h u d d h i v i k r +
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 NS
= s a Ck ce p e Ga   p a  c o p a d n a s k a n d h a d u %k h a m 
 
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 N/Uϑ= p a  c a t a n m t r Gi 
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 NY2kPhQP= s a m a n v a Eg +b h kt a %
 
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 NY2kPhQP= p a  c a b h i %  k m a g u Ga i %  s a m a r p i t a %
 
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 Nd\= p  c i k a %
 
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 Nt^u{= p a  c a v r ci k a m a h a %
 
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 Nf= p a  c a v i d y s t h n n i 
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 NBf= p a  c a s a m a y %
 
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 Nf= p a  c a m a p r a h a r a %
 
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 Ng= p a  c a p h a l n i 
 
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 
 N9h= p a  c e n d r i y Gi 
 
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 Nhc= a n t a r v s a %
 
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 N2kj= p a  c a k m a g u G%
 
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 Nrku{= p a  c a v r ci k a m a h a %
 
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 No= p a  c a k a cy %
 
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 N!q= p a  c n a n t a r +y Gi 
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 N!qT^= p a  c o p n a n t a r +y Gi 
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 N~v_p NOv
= d h a n u %  p a  c a [a t n i   k r o [a %
 
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 Nw9h= p a  c a b u d d h +n d r i y Gi 
 
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 N.z'`= p a  c a g o t r %
 
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 Nu{= p  c a m i k a m 
 
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 N
֊= p a  c a s k a n d h a p r a k a r a Ga m 
 
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 N= p a  c n a n t a r +y Gi 
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 Npv= s a Ck ce p e Ga   p a  c o p a d n a s k a n d h a d u %k h a m 
 
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 NH= [i l j a t u %
 
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 
 N-s= p a  c l o   n g a r j 
 
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 NԚb0W= p a  c a m a G
a l a k e n a   v a n d a n a C  k [t v 
 
 
 
 N= k kp a %
 
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 
 N= u d a p n a m 
 
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 
 N= p u n a r v a s u %
 
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 
 N= g a r t a %
 
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 
 NS= u d a p n a k a l p a %  ( u d a p n k a l p a %) 
 
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 
 N	gg= n a i m i t t i k +
 
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 
 Nc= k ca u m a k a m 
 
 
 
 NǌwQ= m [t a p a r i ck r a %
 
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 
 N= s v t +
 
 
 
 NN= s a m a r p i t a %
 
 
 
 NN= a r p a G
 
 
 
 NNN= k a r m a d n a m   ( k a r m d n a m ) 
 
 
 
 N^= k h a mv Eg a %
 
 
 
 Ni= s a n d +
 
 
 
 NǊ= l a p t a k a %
 
 
 
 N8^N!q8^= [[v a t a [c [[v a t a [c a 
 
 
 
 N	gN!q= a n t a v C[c n a n t a v C[c a 
 
 
 
 N!qSN= a d v a i d h +k r a m 
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 N= a C[u %
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 N
NS^Nvϑ= m   p u d g a l a %  p u d g a l a C  p r a m i Go t u 
 
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 NN= m n u cy a l o k a %  ( m a n u cy a l o k a %) 
 
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 N;N= n a r a p a t i %
 
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 N<Ps= p a G
a r o   n g a r j 
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 NS= p u d g a l a k a l p a %
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 N(WMRL](W_L
Npldu= n a   p [cmh a t o   g a c c h a n t a %  p u r a t o   g a c c h a t e   a g l n y a   d h a r m a C  d e [a y i cy m a %
 
 
 
 N(WS](W^S
Npldu= n o t p a t h e n a   g a c c h a n t a %  p a t h e n a   g a c c h a t e   a g l n y a   d h a r m a C  d e [a y i cy m a %
 
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 N(Wؚ^](WN^
Npldu= n a   n +c a t a r a k e   n i ca GG  u c c a t a r a k e   s a n e   n i ca Gn y g l n y a   d h a r m a C  d e [a y i cy m a %  ( n a   n +c a s t a r a k e   s a n a   u c c a t a r a k e   s a n e   n i ca Gn y g l n y a   d h a r m a C  d e [a y i cy m a %) 
 
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 NPW]z
Npldu= n o t t h i t o   n i ca GGy g l n y a   d h a r m a C  d e [a y i cy m a %
 
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 N)YU= d e v a s u m a n %
 
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 N)YV*= c a t v r i   d e v a m a n u cy GC  c a k r Gi 
 
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 N!k,{
T= m a n u cy a k r a m a %
 
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 Nv= r j 
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 Nv= a j i n a m 
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 N`y= p u r u ca m e d h a y a j  a %
 
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 N.z'`= c a t v r o   v a r G%
 
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 N]PW
Npldu= n a   n i ca GG  n i p a n n y g l n y a   d h a r m a C  d e [a y i cy m a %
 
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 NP[= n r a d a %
 
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 N= m a n u cy a g a t e %
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 N@be= m a n u cy a g a t i p a r i g [h +t a s y a 
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 N= m n u cy a v i g r a h a %
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 N^N= k i Cn a r a %
 
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 N^N gRIQ= d r u m a k i n n a r a p r a b h a %
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 N^N9jIQ= d r u m a k i n n a r a p r a b h a %
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 Ns= p a G
a r o   n g a r j 
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 N= s Cp r a t a m 
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 N= v a r t a m n a %
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 NN= i h a   j a n m a 
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 NN_NNN
Tv= i h a p a r a t r k r Gi 
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 NBf= t e n a s a m a y e n a   ( t e n a s a m a y e n a %) 
 
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 NBf= s Cp r a t a m 
 
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 NBf= a d h u n 
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 NV= p r a t i v a h a n a m 
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 NV = p r a t i v a h a n a m 
 
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 
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 N
Nb= p a r a t o   ' s i d d h a %
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 N
N\= a n a n y a n e y a %
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N\_= a p a r a p r a Ge y a %
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 NNw= p a r v a g a m e 
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 NPv= t e cm 
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 NuQ= p a r a c a k r a m 
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 NS(W)Y= p a r a n i r m i t a v a [a v a r t i n a %
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 N_zf= p a r a c i t t a j  n a m 
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 N`Ee`'`= p a r a s a Cj  p t i s a Cc e t a n +y a t 
 
 
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 NSb
NaԏSb= t 
i t e n a   n a   p r a t i t 
i t a v y a m 
 
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 Nl= t h a v a n a m 
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 
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 Nw
Naԏw= r o ci t e n a   n a   p r a t i r o ci t a v y a m 
 
 
 
 Nu
Naԏu= k r u cme n a   n a   p r a t y k r o cma v y a m   ( k r o ct o n a   n a   p r a t y k r o cma v y a m ) 
 
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 NEe`'`= p a r a j  p t i s a Cc e t a n +y a t 
 
 
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 N
Naԏ= b h a G
i t e n a   n a   p r a t i b h a G
i t a v y a m 
 
 
 
 Nϑ= p a r a t a %  p r a m Ga m   ( p a r a t a %  p r a m r a l a m ) 
 
 
 
 NWS= d h a m a n a m 
 
 
 
 N= b h ky o   ' p i 
 
 
 
 Nя= a u p a n y i k a %
 
 
 
 NNc= i n d r a h a s t a %  ( i n d r a h a s t ) 
 
 
 
 NX= [ci p a t a n a m 
 
 
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 NOo`= [v a s t a %
 
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 N\O= v n t +b h a v a %
 
 
 
 NP[jEe= s a Cg h a s y a   s p a r [a v i h r y a 
 
 
 
 NeQy[= a v a t r a Gb h i s a Cd h i %
 
 
 
 NT= p a Gi t a k a m   v a d h n a n t i   ( p r a Gi t a k a m   v a n a n t i ) 
 
 
 
 NUUU_DQNs= n a n d o p a n a n d a u   n g a r j n a u 
 
 
 
 NUP[L= r m a v r a t +
 
 
 
 NUak= a u d b i l y a k r +
 
 
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 NUYOzfKbpS= s a r v a t a t h g a t n u r   g a Gj  n a m u d r 
 
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 NXv= v y t i p t a %
 
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 NXw= u p a b [Ch a y a t i 
 
 
 
 Nx[= a d h y p a y m   s a 
 
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 N[OO= p r a t i cmh p a y a t i 
 
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 N^= u t t a r a Ga m 
 
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 N^'Y= u p a b [Ch a y a t i 
 
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 N|_O
gEe= p r a t y y a n r t h a m 
 
 
 
 N_= a d h y p a n a m   ( a d h y y a n a m .   a d h y y i n a m .   a g h y a n a m ) 
 
 
 
 N`= b h +m a s e n a %
 
 
 
 N`= r d h a n a m 
 
 
 
 Na= j a m b h a n a m 
 
 
 
 NvaU= s a Cp r a h a r ca Ga m 
 
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 Nb= s d h a n a m 
 
 
 
 Ne= k o ma y e t 
 
 
 
 Neߘ= b h a k ca c c h e d a k r a Ga m 
 
 
 
 Nf= v y a  j a n a m 
 
 
 
 Nf= [ b ]   d h y m i k r i t a m 
 
 
 
 Nf= [ a ]   d h y m +k a r a Ga m 
 
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 
 Ng= r a  j a y e t 
 
 
 
 Nhhc= v i c c h a n d a y a t i 
 
 
 
 Nj= [a Ck a r a %
 
 
 
 Nm= d h v a y e t 
 
 
 
 Nmna= s a Cj  p a y e t 
 
 
 
 Nns= s p h o ma n o   n g a r j 
 
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 
 N!q= v y a n t +k [t a m   ( v y a t +k [t a m ) 
 
 
 
 NsU= r d h a n a m 
 
 
 
 Ns`= a b h i r d h a n 
 
 
 
 Nu!``= a b h i r d h a n 
 
 
 
 Nu`u= k a u k [t y o p a s a Ch r a %
 
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 NuakU= a b h i n a n d a n +y 
 
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 N|v= p r a s t h p a y a t i 
 
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 Nv= k ca p a Ga %
 
 
 
 N>waakU= p r a m u d i t 
 
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 
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 NI{n= s a Ct o ca y a t i 
 
 
 
 N}= g 
h +k a r i cy m i 
 
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 
 N+= t r a k a %
 
 
 
 N= n i d h y p a y e t 
 
 
 
 N+= t r a k a %
 
 
 
 N+s= p r a m o k ca k o   n g a r j 
 
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 
 N= a d h y p a y m   s a 
 
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 N2k= c h a n d a p r a t y u d d h r a %
 
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 N= v y a n t +b h a v a t i 
 
 
 
 NΑ= u d d h n a n a m 
 
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 
 N^w= a g a m a k a %
 
 
 
 NN9h@bc= d v +n d r i y a g r h y a m 
 
 
 
 NN*\OԚ= p a  c a m a G
a l a k e n a   v a n d a n a C  k [t v 
 
 
 
 NHP|v= g t h b h i r   g +t b h i r   l p a n a %
 
 
 
 N)RBl)R= l b h e n a   l b h a n i [c i k +r c
 
 
 
 N)R"pmi= p a u r u cy a %
 
 
 
 NR= t a r a s 
 
 
 
 NRvb= b a l d   u p a k r n t a %
 
 
 
 NRL= t a p t a k r +  ( t a p t a k r i n ) 
 
 
 
 N'Y^yRJ2b= m a h b h i j  v i k r +
i t %
 
 
 
 NY/f`= t a t s a Cj  a y 
 
 
 
 Np[= k e n a   c i t 
 
 
 
 N|_= t a y 
 
 
 
 N|_= a n e n a 
 
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 
 N|_!nvwm= a t r c+c c a k cu %  s a m u d r a m 
 
 
 
 N_O_= l b h e n a   l b h a n i cp d a n 
 
 
 
 N__s^I{= k cn t i s a m a t p r a t i l a b d h a %
 
 
 
 N_J2b
NS`p-N
W= a c i n t i k a m a d h y a b h u d d h i v i k r +
i t a %
 
 
 
 N'`_= d h a r m a t p r a t i l a m b h a %
 
 
 
 Na[= m a n a s n v +k ci t 
 
 
 
 NbKbR@bb= s v a b h u b a l o p r j i t a m 
 
 
 
 N0bNO= [a s t r a j i t a %
 
 
 
 Ncd
e= a Eg u l i p r a t o d a n a m   ( a g u l i p r a b h o d n a m ) 
 
 
 
 Nf s= a b h i v a d a m n   a b h i v a d a n t i 
 
 
 
 N4lX= a p s a Cv a r t a n +
 
 
 
 Nl'`_= d h a r m a t p r a t i l a b d h a %
 
 
 
 Nl'`rs= d h a r m a t p r a t i l b h i k a m 
 
 
 
 Nof}= u d a k a d a t t   ( u d a k a d a t t a %) 
 
 
 
 NkpX= t e j a %s a Cv a r t a n +
 
 
 
 N!q}ZO= a n u p a l a m b h a y o g e n a   b h v a y a t i 
 
 
 
 Nu_= u p a p a t t i p r t i l a m b h i k a %
 
 
 
 Nv_= s t e y a c i t t e n a 
 
 
 
 N= a r t h p a t t i %
 
 
 
 NV.zw= r y a v a A[a s a At u cma %
 
 
 
 NrN= s v a r e Ga   a b h i v i  p a y a t i 
 
 
 
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N_1YS:ys
Np>e8N	g`Qnm!q	gy_!q@bOu= s a d o d g [h +t a d h a r m v i s m a r a Ga p r a j  o p y a n i cmh g a t a s a t t v a n i s t r a Ga p r a s d a s a C  d a r [a n a [u b h n a n t a r y i k a v a i [r a d y a m 
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\w)YSNNƖg= y a d i   c a .   b h a g a v n   j  s +t   s a d e v a k a C  l o k a C  s a Cn i p a t i t a m   ( y a d +b h a .   b h a g a v n   j  s +t   s a d e v a k a C  l o k a C  s a Cn i p a t i t a m ) 
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NO
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N
Nj= s u k h p i   n a i ck r a m y [r i t   d u %k h p y a d u %k h s u k h p i   n a i ck r a m y [r i t 
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NOX= j  n a p r a t i s a r a Ge n a   b h a v i t a v y a C  n a   v i j  n a p r a t i s a r a Ge n a 
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NON= d h a r m a p r a t i s a r a Ge n a   b h a v i t a v y a C  n a   p u d g a l a p r a t i s a r a Ge n a 
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 Olel= d h a r m d h i k r a %, d h a r m d h i k a r a Ga m 
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 
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 Otel= d h a r m d h i k r a %, d h a r m d h i k a r a Ga m 
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NO= a r t h a p r a t i s a r a Ge n a   b h a v i t a v y a C  n a   v y a  j a n a p r a t i s a r a Ge n a 
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N
Nj= s u k h p i   g r e d h [r i t   d u %k h p y a d u %k h s u k h p i   g r e d h [r i t 
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 
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 Or= p a r a p r a v d +
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NUz= a b h i r a t i %  [r a d d h d h i m u k t n m 
 
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Tv= a d h i m u k t i c a r y b h km i n m n i 
 
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a %
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 
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 
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 OL= y o g c r a %
 
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 HQy*= [ a ] p kr v e   c a   k [t a p u Gy a t   [ b ] p kr v a k [t a p u Gy a t 
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 HQP}= g r a n t h i t a %  ( - / g r a t h + i + t a ) 
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 HQL= p u r a %s a r a %
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h a m 
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 eQ NR
TW[zl[	Nid0W= a d h i v a c a n a p r a v e [o   n m a   s a m d h i %
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 eQ
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 eQ
T	N'f= s a Ck e t a r u t a p r a v e [o   n m a   s a m d h i %
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 eQ'Y*zfKbpS= m a h c a k r a p r a v e [a j  n a m u d r 
 
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 eQ[
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 eQ_= a v a g h y a 
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 eQo`wBfweQo`w= h r a s v a m   [v a s a n   h r a s v a m   [v a s m +t i   y a t h b h kt a C  p r a j n t i 
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 eQeߘU= b h a k ca c c h e d a k r a Ga m 
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 eQeb= m u k h a d v r e Gn u p r a v i [a t i   s m a 
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 eQe- 	Nid0W= s a Ck e t a r u t a p r a v e [o   n m a   s a m d h i %
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 eQ^i=O}= l a Ek v a t r a m 
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 eQ2kn`= n i r o d h a s a m p a t t i %
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 eQlpS	Nid0W= s a r v a d h a r m a p r a v e [a m u d r   n m a   s a m d h i %
 
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 eQlpS	N'f= s a r v a d h a r m a p r a v e [a m u d r   n m a   s a m d h i %
 
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 eQl	Nid0W= d h a r m o d g a t o   n m a   s a m d h i %
 
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 eQ!q= a s a Eg a m u k h a p r a v e [
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 eQ= v y p [t a %  ( v y p r i t t a %.   v y v [t t a %) 
 
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 eQ3u= v a l g u %
 
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 eQ΀-N= g a r b h v a k r n t i %
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 eQL)Rv= h i t a c a r a Ga s a Ck r a m a %
 
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 eQ 	g= v k y a [e ca %
 
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 eQqQS= d h a r m n u d h a r m a p r a t i p a n n a %
 
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 eQlS= d h a r m n u d h a r m a p r a t i p a n n a %
 
 
 
 eQu= n y m v a k r n t a %  ( n y a s v a k r a n t a %) 
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 eQ-N= u cG+ca   v i v a r e cu   p r a v i [a t i   ( u cG+ca   v i v a r e cu   p r a v i cma %) 
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 eQX= s m +c +p r a t i p a n n a %
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 eQAmT= s r o t a   p a t t i p r a t i p a n n a %
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 gQO= s t h a p a t i %
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 gQO= a n t a %p u r a %
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 gQP= [o ca %
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 gQS= a n t a r v s i k a %
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 gQYzz= a d h y t m a b a h i r d h [kn y a t 
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 gQ'Y= m a n t r i p a r ca d a d h y a k ca %
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 gQ[= a n t a r v i [l a %
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 gQ
\{= a n t a r v s i k a %
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 gQd\= a b h y a n t a r a p a mmi k 
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 gQf= a d h y t m a v i d y 
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 gQ	gr`YrY}Y`e|_rRwR	gY/f`/f,{NRU= a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   m a h a d g a t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  +  c a   b h a v a t i   i d a C  d v i t +y a m   a b h i b h v y a t a n a m 
 
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 gQ	gr`Yr\}Y`e|_rRwR	gY/f`/f,{ NRU= a d h y t m a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p a r +t t n i   s u v a r Ga d u r v a r Gn i   t n i   k h a l u   r kp Gy   a b h i b h ky a   j n t y   a b h i b h ky a   p a [y a t i   e v a Cs a Cj  i   c a   b h a v a t i   i d a C  p r a t h a m a m   a b h i b h v y a t a n a C
 
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 gQ!qr`YrY}Y`e|_rRwR	gY/f`/f,{VRU= a d h y t m a n   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p +t n i   p +t a v a r Gn i   p +t a n i d a r [a n n i   p +t a n i r b h s n i   t a d y a t h   k a r Gi k r a p u cp a C  s a Cp a n n a m   v   v r Ga s e y a C  v a s t r a C  p +t a C  p +t a v a r Ga C  p +t a n i d a r [a n a C  p +t a n i r b h s a m   e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   p +t a   v a r Gn i   p +t a n i d a r [a n n i   p +t a n i r b h s n i   i d a C  c a t u r t h a m   a b h i b h v y a n a m 
 
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 gQ!qr`Yr\}Y`e|_rRwR	gY/f`/f,{	NRU= a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n +l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   t a d y a t h   u m a k a p u cp a C  s a m p a n n a C  v   v r Ga s e y a C  v a s t r a C  n +l a C  n +l a v a r Ga C  n +l a n i d a r [a n a C  n +l a n i r b h s a m   e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   n +l n i   n i l a v a r Gn i   n +l a n i d a r [a n n i   n +l a n i r b h s n i   i d a C  t [t +y a m   a b h i b h v y a t a n a m 
 
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 gQ!qr`Yr/f,{N+= a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t y   a y a C  d v i t +y o   v i m o k ca %
 
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 gQ!qr`Yr}v}vo}vs}vIQ6sYplefrbYFZueui}vc}v}vo}vs}vIQgQ!qr`Yr}v}vo}vs}vIQN_Y/fe|_rRwR	gY/f`/f,{kQRU= s a   s a r v a [a   k [n a n t y y a t a n a C  s a m a t i k r a m y n a n t a C  v i j  n a m   i t i   v i j  n n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i   i d a m   a cma m a m   a b h i b h v y a t a n a m 
 
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 gQ!qr`YrddodsdIQ6sYiFBf~揱bYFZuemgdcddodsdIQgQ!qr`YrddodsdIQN_Y/fe|_rRwR	gY/f`/f,{NRU= s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i   i d a C  s a p t a m a m   a b h i b h v y a t a n a m 
 
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 gQ!qr`YrRRoRsRIQ6sYp揱bYFZuemgRcRRoRsRIQgQ!qr`YrRRoRsRIQN_Y/fe|_rRwR	gY/f`/f,{NRU= a d h y t m a n   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a   n i r b h s n i   t a d y a t h   b a n d h u j +v a k a p u cp a C  s a Cp a n n a C  v   v r Ga s e y a C  v a s t r a C  l o h i t a C  l o h i t a v a r Ga C  l o h i t a n i d a r [a n a C  l o h i t a n i r b h s a C  e v a m e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   l o h i t n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a v a r Gn i   l o h i t a n i d a r [a n n i   l o h i t a n i r b h s n i   i d a C  p a  c a m a m   a b h i b h v y a t a n a m 
 
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 gQ!qr`YrÞÞoÞsÞIQ6sY<\揱bYFZuemgÞcÞÞoÞsÞIQgQ!qr`YrÞÞoÞsÞIQN_Y/fe|_rRwR	gY/f`/f,{mQRU= a d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   a v a d t n i   a v a d t a v a r Gn i   a v a d t a n i r b h s n i   t a d y a t h   u [a n a s t r a k v a r Ga   ( k y v a r Ga ) a v a d t a   a v a d t a v a r Ga   a v a d t a n i d a r [a n a   a v a d t a n i r b h s a %  e v a m   e v d h y t m a m   a r kp a s a Cj  +  b a h i r d h   r kp Gi   p a [y a t i   a v a d t a n i   a v a d t a v a r Gn i   a v a d t a n i d a r [a n n i   a v a d t a n i r b h s n i   i d a C  ca cma m   a b h i b h v y a t a n a m 
 
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 gQzz= a d h y t m a [kn y a t 
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 gQzz= r i k t a %
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 gQn= [a Ek h a %
 
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 gQoeY= a n t a r p kt y a v a s r u t a %  ( a n t a p kt i   a v a [r u t a %) 
 
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 gQc	gNh= n i v s a n e n a   s a p t a 
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 gQ͑= g u r u t a r a C  b h a v a t i 
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 hQa`= s a p r a t i b h a y a b h a i r a v a s a m m a t a m 
 
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 hQ6d= n i r l o p p a h r a k a %  ( n i r l o p h r a k a %.   n i r l o p a h a r a k a %) 
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 hQ6q N˄= n i r l o p a C  h a r a t i   ( n i r l o p a h a r a t i ) 
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 iQO
Nb= u b h a y s i d d h a %
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 iQPJS= a r d h a t [t +y a m 
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 iQiQvT= d v a y a d v a y a s a m p a t t i %
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 iQ_*gT= d v a y o [  c i t t a y o %  s a m a v a d h n a C  n s t i   ( y o g y a m a v a r d h n a C  n s t i ) 
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 iQ = [l e co k t i %
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 iQKNnv= c i t n t a r Cs a %  ( c i r n t a r Cs a %) 
 
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 iQU9Nrg= u b h a y a t o   l o h i t a k [t o p a d h n a m   ( u b h a y a t o   h i   g [t o p a d h v a n a m ) 
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 iQO
Ns= g k
h a g u l p h a %
 
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 kQ= a cma u   ( a cma n ) 
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 kQN0W= a cma m a k a b h km i %
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 kQRu{= a cma m i k a m 
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 kQRU= a cmv a b h i b h v y a t a n n i 
 
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 kQAS= a [+t i %
 
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 kQAS N= e k [+t i %
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 kQASN= s a p t [+t i %
 
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 kQAS	N= t r y a [+t i %
 
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 kQAS]N= e k o n a n a v a t i %
 
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 kQASN= d v y a [+t i %
 
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 kQASN= p a  c [+t i %
 
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 kQASkQ= a cm[+t i %
 
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 kQASmQ= ca 
a [+t i %
 
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 kQASV= c a t u r a [+t i %
 
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 kQAS.z}Y= a [+t y a n u v y a  j a n n i 
 
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 kQckS
T_= a cmEg a m r g a n m n i 
 
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 kQl= a cma u   l o k a d h a r m %
 
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 kQ!qf= a cmv a k ca G%
 
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 kQu{= a cma m i k a m 
 
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 kQ̀hc= a cma u   v i m o k c%
 
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 kQ`= p u n a r   a cma u   d u %k h a t %
 
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 kQ+= a cma u   v i m o k c%
 
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 kQEs= [a r a b h a %
 
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 kQ= a cma u   l o k a d h a r m %
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 lQ[N= m a r y d C  v y a v a s t h p a y a n t i 
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 lQt= s a m b h a v a t p r a m Ga m 
 
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 mQ= ca m  ( ca c) 
 
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 mQeQ= ca d y a t a n a m 
 
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 mQAS= ca cmi %
 
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 mQAS N= e k a ca cmi %
 
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 mQASN= s a p t a ca cmi %
 
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 mQAS	N= t r i ca cmi %
 
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 mQAS]N= e k o n a s a p t a t i %
 
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 mQASN= d v ca cmi %
 
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 mQASN= p a  c a ca cmi %
 
 
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 mQASkQ= a cmca cmi %
 
 
 
 mQASmQ= ca mca cmi %
 
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 mQASV= c a t u %ca cmi %
 
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 mQAS.z= ca cmy a Eg a s a r v a n m n i 
 
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 mQV= ca d h e t a v a %
 
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 mQYS+^
Tv= ca m  [s t r a %
 
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 mQk[u{= ca 
v r ci k a m a h a %
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 mQt^u{= ca 
v r ci k a m a h a %
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 mQc= ca 
a Eg u l i %
 
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 mQl= ca 
d h a r m %
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 mQ!q
N= ca 
a n u t t a r y Gi 
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 mQ>w= ca 
v r g i k %
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 mQ^y
T_= ca 
a b h i j  n m n i 
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 mQ^y@bQ= a b h i j  k a r m Gi 
 
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 
 mQ= ca 
v r g i k %
 
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 mQ_= ca 
a n u s m [t a y a %
 
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 qQ= s k a m 
 
 
 
 qQOV'Y= m a h b h kt a s a m a t s d h a n a m 
 
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 
 qQ}T= j +v a Cj +v a k a %
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 qQUW= r m a %
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 qQV= s a h a b h kh e t u %
 
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 qQ'`= s m n y a m 
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 qQmhV= p r a t i g r a h a %
 
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 qQuV= s a h a b h kh e t u %
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 uQhV= p r a h a r a Ga m 
 
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 uQhV= y u d h a m 
 
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 
 uQhV= [a s t r a m 
 
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 
 vQRY/f= t a s y y a m   +d [[o   ' n u b h v a %
 
 
 
 vQa
N .~= n a   v i p [cmh +b h a v a t i   a s y a   m n a s a m 
 
 
 
 vQ@bbz
NS`p= a c i n t y a v y a v a s t h n a %
 
 
 
 vQg= t e n a   k l e n a 
 
 
 
 vQg= t e n a s a m a y e n a   ( t e n a s a m a y e n a %) 
 
 
 
 vQAm^ NRNLu= s a r v a l o k a d h t u p r a s [t a k y a %
 
 
 
 vQsMR= s v a r e Ga   a b h i v i  p a y a t i 
 
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 wQ= y u k t a m 
 
 
 
 wQ NRYv	Nid0W= s a r v k r a v a r o p e t o   n m a   s a m d h i %
 
 
 
 wQ NRj= s a r v a s u k h a s a m a r p i t a %
 
 
 
 wQ NR.zY= s a r v k a r a v a r o p e t a m 
 
 
 
 wQN[= s a p t a r a t n a s a m a n v g a t a %
 
 
 
 wQ	N\kuv= [[Eg ma k a c i h n i t a m 
 
 
 
 wQ	N= t r i p r t i h r y a s a Cp a n n a %
 
 
 
 wQN= c i t r Eg a %
 
 
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 wQ
Nfl= a v i p a r i Gm a d h a r m   ( a v i p a r i Gm a d h a r m a n ) 
 
 
 
 wQ
Nul= a p r a r o h a Ga d h a r m a k a %  ( a p r a r o h a Ga b h a r m a k a %) 
 
 
 
 wQ;N\OUU= n a n d i k e [v a r a %
 
 
 
 wQOO= a d h y s i t a %
 
 
 
 wQOO= s t h p a y i t v 
 
 
 
 wQP!v= c i t r Eg a %
 
 
 
 wQIQ= t i cy a %
 
 
 
 wQIQz[z= j y o t i cm a t i %  k u m r a b h kt a %
 
 
 
 wQeQ!qϑs^I{y[= a p r a m Ga s a m d h i s a m p a t t i s a m a n v g a t a %
 
 
 
 wQeQ!qϑy[s^I{= a p r a m Ga s a m d h i s a m p a t t i s a m a n v g a t a %
 
 
 
 wQhQ= p e [a l a %  ( p a i s a l a %) 
 
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 
 wQmQCSg= ca cmy a Eg a s a h a s r o p e t a   s v a r a %
 
 
 
 wQmQ/e= ca 
a Eg a s a m a n v g a t a %
 
 
 
 wQR= a Eg i r %
 
 
 
 wQRs= b a l i k o   n g a r j 
 
 
 
 wQRj= r m a v r a t +
 
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 wQRk= s a t t v a v a t +
 
 
 
 wQRL= v r a t +  ( v r a t i n ) 
 
 
 
 wQRL	N'f= [kr a Cg a m a s a m d h i s a m a n v g a t a %
 
 
 
 wQRLy[= [kr a Cg a m a s a m d h i s a m a n v g a t a %
 
 
 
 wQRrS= v a r Eg a r kp +
 
 
 
 wQR= a j i t a k e [a k a m b a l a %
 
 
 
 wQSu= s [a Ek a m   ( s [a Eg a ) 
 
 
 
 wQ	Tey= s v a s t i k a %
 
 
 
 wQVO= c a t u r a p [r a y a Ga %
 
 
 
 wQXV	Nid0W= s r a v a t +  n m a   s a m d h i %
 
 
 
 wQX
N= a d h y a v a s i t a %  ( a d h i + a v a + - / s o + t a ) 
 
 
 
 wQX= v i n a [v a r a m 
 
 
 
 wQX= y u cm n 
 
 
 
 wQYS= t +r t h i k a %
 
 
 
 wQY= b h ky i cmh a m 
 
 
 
 wQ'Y= m a h a t t a m a m 
 
 
 
 wQ'Y-N
W= m a h m a G
a l i k a %
 
 
 
 wQ'YZ郩	gZhQ6q= a n y e   c a   m a h a u j a s k   b o d h i s a t t v %
 
 
 
 wQ'Y_= a t i m t r a k cn t i s a m a n v g a t a %
 
 
 
 wQ'YHa'Y`= m a h m a i t r +m a h k a r u Gs a m a n v g a t a %
 
 
 
 wQ'Yc/ek= m a h b o d h y a Eg a v a t +
 
 
 
 wQY= b h a d r i k a %
 
 
 
 wQY= c r u m a n t a %
 
 
 
 wQZIQ	Nid0W= t e j o v a t +  n a m a   s a m d h i %
 
 
 
 wQT[RR= m y kr a v r a t +
 
 
 
 wQ[_= r a u d r a c i t t a %
 
 
 
 wQ\2m= [mh 
 
 
 
 wQ^n= v r i t r a s a Cp a n n a %
 
 
 
 wQb_vwQe@bwQX0W_[}T[}T_U= s k r a m   s o d d e [a C  s a n i d n a C  p kr v a n i v s a m   a n u s m a r a t i   s m a 
 
 
 
 wQ_`Rk= r y a b h [k u m+
 
 
 
 wQm`le= s a p r a t +[a %
 
 
 
 wQ`= k a mu k a %
 
 
 
 wQas= b u d d h i k o   n g a r j 
 
 
 
 wQHa_!qQ!qkq[^'Y!qϑ!qN``hTM Ne`vWnOO= s a   m a i t r +s a h a g a t e n a   c i t t e n v a i r e Gs a p a t n e n v y b d h e n a   v i p u l e n a   m a h a d g a t e n p r a m Ge n d v a y e n a   s u b h v i t e n a i k C  d i [a m   a d h i m u c y a   s p h r i t v o p a s a Cp a d y a   v i h a r a t i 
 
 
 
 wQHa'`= m a i t r y t m a k a %
 
 
 
 wQHa,g'`= m a i t r y t m a k a %
 
 
 
 wQHa,g'`= k a r u Gt m a k a %
 
 
 
 wQga= p r j  a %
 
 
 
 wQc~= s a g r h a m 
 
 
 
 wQc*rs= n a k h a k o   n g a r j 
 
 
 
 wQc2us= n a k h a k o   n g a r j 
 
 
 
 wQle= s a g a u r a v a %
 
 
 
 wQeO= a u p a y i k a i %
 
 
 
 wQfo= a v a b h s a n a [i k h +
 
 
 
 wQBfs= k l i k o   n g a r j 
 
 
 
 wQzf= j  n a v a t +
 
 
 
 wQzfga= p r a j  v n 
 
 
 
 wQgfZ= [t u m a t +  s t r +
 
 
 
 wQgs= u t t a r o   n g a r j 
 
 
 
 wQg
k= m a h b h g a %
 
 
 
 wQh= s a b r a h m a k a m 
 
 
 
 wQuiYr= p a r a m a y   [u b h a v a r Ga p u ck a l a t a y   s a m a n v g a t a %  ( p a r a m a y   [u n a v a r Ga p u ck a l a t a y   s a m a n v g a t a %) 
 
 
 
 wQks= s g a r o   n g a r j 
 
 
 
 wQlN= c r i t r a s a m p a n n a %
 
 
 
 wQl_l= d h a r m +  d h a r m a l a b d h a h 
 
 
 
 wQl	gSKNs= d h a r m i k o   d h a r m o r j 
 
 
 
 wQlls= d h a r m i k o   d h a r m o r j 
 
 
 
 wQl!qzf= s a r v a d h a r m n v a r a Ga j  n +
 
 
 
 wQld`= v h i t a p p a d h a r m a %
 
 
 
 wQljm= s o r m i k a m 
 
 
 
 wQLp= a b h i ce c a n +  ( a b h i ce c a v a t +) 
 
 
 
 wQppp	Nkuv= t r i p u G
r a k a c i h n i t a m 
 
 
 
 wQ!qƖZ= a b h i n n a %  s a Cs t kp a %
 
 
 
 wQt= c r a [+l a %
 
 
 
 wQu2= a m [t a %
 
 
 
 wQOule= s a p r a t +[a %
 
 
 
 wQ}vc= p G
a r a v s i n +
 
 
 
 wQvs= k a u r a v a r j 
 
 
 
 wQ<wk= c a k cu cm a t +
 
 
 
 wQw_= d u cma c i t t a %
 
 
 
 wQw9h= j  t v +n d r i y a m 
 
 
 
 wQ^y= s a h a d e v a %
 
 
 
 wQ.zs= k u l i k o   n g a r j 
 
 
 
 wQ{k= h s a v a t +
 
 
 
 wQ}`= u g r a %
 
 
 
 wQjl= p p a d h a r m a %
 
 
 
 wQjl= p p a d h a r m a %
 
 
 
 wQ(W= v a [+b h kt a %
 
 
 
 wQ(W= b h u j i cy a C
 
 
 
 wQL= t a p a s v +  ( t a p a s v i n ) 
 
 
 
 wQV= n a k u l a k a %
 
 
 
 wQb^*= k u s u m a k e t u m a G
a l +
 
 
 
 wQI%= m e r a k a m 
 
 
 
 wQL	Nid0W= c r i t r a v a t +  n m a   s a m d h i %
 
 
 
 wQYU= s u d a r [a n a p r +t i k a r a %
 
 
 
 wQ= b u d d h i m n 
 
 
 
 wQ/e	Nid0W= b o d h y a Eg a v a t +  n m a   s a m d h i %
 
 
 
 wQ+7wl\= m u k t o   m u k t a p a r i v r a %
 
 
 
 wQl= m o ca d h a r m i Ga %
 
 
 
 wQeQ= s a Cv [t a   y a t a n a i %
 
 
 
 wQ.zV= v i c i t r a b h kca Ga %
 
 
 
 wQ= k a n t h a k a %
 
 
 
 wQa= g a j a g a r j i t a j +m kt a g h o ca %
 
 
 
 wQ= u p e t a %
 
 
 
 wQ= s a m a g r a %
 
 
 
 wQ= p r a s [t 
 
 
 
 wQ= s a m a n v g a t a %
 
 
 
 wQ= p r a m u d i t 
 
 
 
 wQmQ^y= ca 
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a b h j a k a %
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Tv= s a Cj  s k a n d h a n m n i 
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 Rmi= d i k a r m i k a %
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 %R%R+= p r t i m o k ca %
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 %Rb2m= a p a r a c m a r a %.   a v a r a c m a r a %
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 %RBfa= k l n t a r b h i p r y a %
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 )RN= a r t h a c a r y 
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h a p r a h r i t 
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 )R9h= t +k cGe n d r i y a %
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 )Ro= h i t a m 
 
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 )RoI{
Tv= h i t o p a k r a p a r y y a n m n i 
 
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 )Rv= s a h i t 
 
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 )Rv= u p a k r a %
 
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 )Rv= u p a y u j y a t e 
 
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 )RL= a r t h a c a r y 
 
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 *R͕Yk݀= s a Cj a y +  v a i r a 
+p u t r a %
 
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 .R= n i r l i k h i t a m 
 
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 
 .Rx= k [t a p a r i k a r m a %
 
 
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 .RP[= j i h v n i r l e k h a n i k a %
 
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 0R= u p a g a t i %
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 0R~N0W= s t h a l a g a t a %
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NO= p a r a p r a v d y a n a b h i b h kt a %  ( p a r a p r a v d y a n b h i ) 
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 0R_ml|_\= g a m b h +r a d h a r m a k cn t i p r a m i Cg a t a %
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 0RKb= g a t a p h a l a m 
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 0Rl	N'f= d h a r m o d g a t o   n m a   s a m d h i %
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 0Rml_|_\= g a m b h +r a d h a r m a k cn t i p r a m i Cg a t a %
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 0R!qU= a n v a r a Ga g a t i C  g a t a %
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 6R= p r a j  p t i %
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 MR= a b h i s a m a y a h 
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 Ro= k a l p a k a cy a %
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 RRN
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 
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a %
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 Raܖ= a g r a m a t i c i t r a c k
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 Rga= j a y a m a t i %
 
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 
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 Re= j a y a d a t t a %
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 
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 
 RO= v i j a y a v i k r m +  ( v i j a y a v i k r m i n ) 
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 R= j v a %
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 
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 R= u p a s a Ch r a %
 
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 R= n i r a t a %
 
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 R= v y y a c c h a t e 
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 R= v y a v a s y a %
 
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 RO= p r a y u k t a %
 
 
 
 R)R	g`= s a r v a s a t t v a h i t b h y u d y a t a %
 
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 
 RR= p r a y a t n a %
 
 
 
 RR!q@b|v= p r a y a t n n t a r +y a k a %
 
 
 
 R\= v y a v a s y a %
 
 
 
 Ro`= [r a m a Ga %
 
 
 
 Ra= d h u r a %
 
 
 
 R^y= v +r y a s a m d h i p r a h Ga s a Cs k r a s a m a n v g a t a ( o )   [d d h i p d a %
 
 
 
 RV{sY= [r a m a Ge r i k 
 
 
 
 RV{7u= [r a m a Ge r a %
 
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 ASNV}= d v d a [Eg a   p r a t +t y a s a m u t p d a %
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NqQ[Ol= a cmd a [v e Gi k a b u d d h a d h a r m %
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Nя= n t y s a n n a m 
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N`= n t i d kr a m 
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 AS,= k o mi %
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 CS= s a h a s r a m 
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 CS= s a h a s r a m 
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 
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 CS^~k= s a h a s r v a r t 
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 CSI= k k s y a k a m   ( p r k s y a k a m ) 
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 CS= n g a r a m 
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 CS	= a mma %  ( a t t a %) 
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 CS;*v= c a k r Ek i t a h a s t a p d a %
 
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 GS0[zzsVZ Q= v i h y a s b h y u d g a m y a   c a t u r v i d h a m   +r y p a t h a C  k a l p a y a t i 
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 JS= a r d h a m 
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 JSOL= m a h a l l a k a %
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 JS
NB= p a k ca h a t a %
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 JS= m u k u l a j t a m   ( m a k u l a j t a m .   t a r i k a j t a m .   m u Eg +b h kt a m ) 
 
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 JS= k u 
m a l a k a j t a m   ( g u d m a l a k a j t a m ) 
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 QSba= kn a m n a %
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 QSlFZN,^
T\QZY= [a t a C  v y a v a s t h n a   p r a j  a p t +n C  h e t u h i l a C  n m o c y a t e 
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 QS= m l e c c h a %
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s= j a m b u d h v a j a %
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萗g= j a m b u k h a G
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2m= j a m b u d v +p a %
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 \S= s t h a p a t i %
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 S'Y郩O= m a h a t   c a   b o d h i s a t t v a g a Ge n a   s r d h a m 
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 SZCN
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 Sid= [i k ca m G
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 SNO= n +y a t m 
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 S Nߘl= e k s a n i k a %
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 
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 
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 
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 
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 
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 
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 
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 
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 UJ!qϑ[OW= a n a n t a b u d d h a k ce t r k r a m a Ga k u [a l a %
 
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 U'Y͎-N= m a h s e n v y kh a p a r k r a m a %
 
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 Ubs= s u m u k h o   n g a r j 
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h i %  ( u t s [c i t a %) 
 
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 U= m u d i t 
 
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Tv= c a t v r i   d h a r m a s a m d n n i 
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Tv= s t h n a n m n i 
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 Ve= c a t v r i   p r a h Gn i 
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 Vl^= c a t v r a %  p r j i k   d h a r m %
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 Vl^c
<\= c a t v r a %  p r a t i d e [a n +y %
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 V2mNLu= c t u r d v +p a k o   l o k a d h t u %
 
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 V2mNLu= c a t v r o   d v +p %
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 V!qy= c a t v r i   ( c a t v r a %)   p r a t i s a Cv i d a %
 
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 Vu= c a t v r o   y o n a y a %
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 V.z
N>e8*= c a t v r i   d e v a m a n u cy GC  c a k r Gi 
 
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 V.zuQ
Tv= c a t u r a Eg a b a l a n m n i 
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 V.z4lxs= g r h a %
 
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g a l %
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 V}= c a t v r a %  p r a t y a y %
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 V= c t u ck o mi k a %
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 Vu= a Eg a b h e d a %
 
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 VASmQLv= co 
a [a b h i r   k r a i r   v i s r i t n i   c a t v r y   r y a s a t y n i 
 
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 VL= c a t v r a %p r a t i p a d a %  ( c a t v r i p r a t i p a d a %) 
 
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 V= c t u ck o mi k a %
 
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 V{-= t i l a k o c a v a k a m 
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 Vߘ= c a t v r a   h r %
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 V= p r a t i h a n t i 
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 V= p r a t y u d v [t t a %
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 V= p a r i h r a %
 
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 VO= p r a t y g a m a n a m 
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 VX= u d d h u r a %
 
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 V6e= h a r a t i .   p r a t y h a r a t i 
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 V9e= p r a t i v i d h n a m 
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 Vr= p r a t y a r t h i k a %
 
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 VT{= p r a t i v i d h n a m 
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 VT{= p r a t i v i d h n a m 
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 VT{= p a r i h r a %
 
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 V= p r a t y u d v [t t a %
 
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 V= p r a t i k r a m a t i 
 
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 V= a j j +p u cp a m   ( a j i j i p u cp a m ) 
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 V= h e t u %
 
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 V= h e t u %
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 V= s a m u d c r a %
 
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 V= k r a Ga m 
 
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 V= h e t u %
 
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 V= n i m i t t a m 
 
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 V= k r a Ga m 
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 V= u p a n i ca d a m   a p i 
 
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 V= h e t u %
 
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 V= t n a m 
 
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 V
N[g
T= k r a Ge   k r y o p a c r a %
 
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 V-NQ= h e t u k a %
 
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 
 VKNAm= k r a Ga s r o t a %
 
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 Vf= p r a m Ga m 
 
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 
 Vf= h e t u v i d y 
 
 
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 V}= n i d n a m 
 
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 
 V}= h e t u p r a t y a y a %
 
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 V͑@bP= b h r a c c h i n n a %
 
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 V@R[6= i n d r a [a i l a g u h 
 
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 V@= i n d r a %
 
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 
 VON= k l a m a %
 
 
 
 Va= k l a m a %
 
 
 
 V= d h [t i %
 
 
 
 V= b 
h a m 
 
 
 
 Vel
N [O= d h a r m a d [
h b h e d y a s u n i l a m b h a %
 
 
 
 VvT{= k u m u d a m 
 
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 
 W= c a l a t t h %  ( s a Cc a l a t t h %) 
 
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 
 We= [l p i G
a %  ( l l p i G
a %) 
 
 
 
 WWeߘ
Nzzߘ= a m o g h a r cmr a p i G
a m   p a r i b h u Ek t e 
 
 
 
 Ws= p r t h i v a %
 
 
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 
W= p r a t i k u b j i t a %
 
 
 
 
W= p r i s a m a n t a %  ( p a r i s a m a n t a %) 
 
 
 
 
W0W= p r a d a k ci Ga p a mmi k 
 
 
 
 
W^~= s a Cs a r i t v 
 
 
 
 
W^~= a n v h i G
y a   ( a n v h i G
u .   a n d h a h i G
y a ) 
 
 
 
 
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Nhmb4l= n a   s m i ca m   u d a k a m   a n t a r g [h e   c h o r a y i cy m a %  s a n t a C  g [h i Ga m   a n a v a l o k y a   ( n a   s m i k h o m   u d a k a m   a n t a r g [h e   c h o r a y i cy m a %  s a n t a C  g [h i Ga m   a n a v a l o k y a ) 
 
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N= b h a u m %
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N= b h u v i 
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N= b h km i t a l a m 
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N!qf
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NNP^!qN!qϑ= p [t h i v +k [t s n m   i t y e k e   s a Cj n a t e   i t y kr d h v a m   a d h a s   t i r y a g   a d v a y a m   a p r a m Ga m 
 
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 PWwQ= p +mh a %
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 
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 PW	g`0W= s t h i t a %  s a r v a s a t t v l o k a n i y y C  b h km a u 
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 W= h a r a Ga m 
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 W R= k r a v l i k a %
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i k a %
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 Wh= y cmh i k a %
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 
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 WLr= s p h r i k a %
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 Wr= +[d h r a %
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 Wp= s a d a G
a %
 
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 
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 Wd= a Ek u [a g r a h a %
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 We= p r a [v a d h i k a %
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 
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 W= p a d a s t h n a %  ( p a d a s t h n a m ) 
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  X= k h a n a n a m 
 
 
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h a m 
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 X= s r a %
 
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 
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 XV= d [
h a s r a m 
 
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 XV= s t h v a r a %
 
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 XV= d h r u v a %
 
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 
 XV	N'f= s r a v a t +  n m a   s a m d h i %
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 XVec= y u d h i cmh i r a %
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 XVmi= k a r m a p r a t i s a r a Ga m 
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 XVl
N:y= d h a r m a d [
h b h e d y a s u n i l a m b h a %
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 X[g= p r a t i j  o t t a r a k a %
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 X[c= k a mh i n a m 
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 Xga= s t h i r a m a t i %
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 X= s a i n y a m 
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 $X\= t +r a m 
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 *XN'`= k a r m a Gy a t 
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 *XO= v a r r h a %
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 *XO
= p kj y a p kj i t a m 
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 *XR= v a r r h a %
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 *Xle= r h a t a %
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 *Xle= [r a v a G+y %
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 1XN= p r a [s t 
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 
 1Xi`= k [t a j  a %
 
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 
 1X= s a m b h o g a k y a %
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 TX= c a i t y a m 
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 
 
 TX= s t kp a %
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 TXhTS= c a i t y Eg a Ga m 
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 WX= l e p a %
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 
 WXb= n i r l i k h i t a m 
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 WXb= p a r m [cma %
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 WXir= o [a mu k a m .   o [a 
u k a m 
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 WX= v i l e p a n a m 
 
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 ZX= m [t a g [h a m 
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 ZXOO= [m [n i k a %
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 ^X)YsY= d u r g d e v +
 
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 uX= r a j a %
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 uX= r a j a %
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 uXYb^= s u r e Gu p u cp a d h v a j a %
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 X= d e [a %
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 X= d e [a %
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 XLu= r cmr a m 
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 
 XLunm}= g o c a r a p a r i [u d d h a m 
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 X= p a t a t i 
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 
 X= p r y a [c i t t i k a %
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 X
Nܖ= [u d d h a p p a t t i k a %
 
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 
 XP[= u r a [c h a d a %  ( u r a c c h a d a %) 
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 
 X= u c c a l i t a %
 
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 X= c a y a %
 
 
 
 X= c a y a %
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 X= v i s a r p a Ga m 
 
 
 
 X= u t k a r ca %
 
 
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 YQecq= d +p t a [i r a [c e l o p a m a %
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 Z= j i h m +k [t a %
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 ]!q
NckI{= a n u t t a r y C  s a m y a k s a m b o d h v   a b h i s a m b u d d h a %
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 5_= p kr v a p h a l g u n +
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 H_c= s a m a n a n t a r a m 
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 
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 
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 b_r= s a Cs t h n a r kp a m 
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Nvܖ= a d v a y a b u d d h a v i h r a p a r a m a p r a m i p r p t a %
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 _[O!qϑ'Y_= a p r a m Ga g a t a b u d d h a m h t m y a %
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 _'YR= m a h v e g a l a b d h a s t h a m 
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N= l b h n u t t a r y a m 
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 _=Oid= n i g a m a m 
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 _v6= v i v h a %
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 _0}= a Gi m 
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 _0}= s kk cm a m 
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 _= j y e cmh 
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 _= g a r b h a %
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NgY= p a d m a v a d   a n u p a l i p t a c i t t a %
 
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Nck= k u mi l a c i t t a %
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N .~= c i t t a C  n v a l +y a t e   n a   s a Cl +y a t e 
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 _N= v i k ci p t a c i t t a %
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 
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 _R= s a t t v a m 
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 _S= s u h [t   ( s u h [d ) 
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 _U= h [d a y a s a Ct u cmi k a r +
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 _U= h [ci t a c i t t a %
 
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 _U= c e t a s a %  p r a s d a %
 
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 _U= h a r ca j t a %
 
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 _X= s r a %
 
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 _Ym= p a d m a v a d   a n u p a l i p t a c i t t a %
 
 
 
 _Ymё= s u v a r Ga v a t   s u p a r y a v a d t a c i t t a %
 
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 _Ymwm= s g a r a v a d   g a m b h +r a c i t t a %
 
 
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 _Y!qUt'Y[= r a t n a v a t   s u p a r i [u d d h a c i t t a %
 
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 a6= t a r j a n +y a m 
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 a= p r a d a k ci Ga i %
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 a= v i ca GGa m n a s a %
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 au= k o l i t a %
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b@= [kd r a %
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 bYUj= s v a s t y a y a n a m 
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 b1\= s a m a n v g a t a %
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 bqp N= n a i k a [a %
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 bP}= g r a n t h a %
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 bP}g= g r a n t h a %
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NWوYǆ-= n a   n g a [+r ca k a C  n i v s a n a C  n i v s a y i cy m +t i   [i k c  k a r a G+y 
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 b(WX-N= v i j  n e   t m 
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 bW= t m a g r h a %
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 b]bk_LeQo`Nwb]bk_LeQo`= p r a s r a b h y a   c i t t a s a Cs k r n   [v a s a n   p r a s r a b h y a   c i t t a s a Cs k r n   [v a s m +t i   y a t h b h kt a C  p r a j n t i 
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 b]bk_LQo`Nwb]bk_LQo`= p r a s r a b h y a   c i t t a s a Cs k r n   p r a [v a s a n   p r a s r a b h y a   c i t t a s a Cs k r n   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
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 b]bkLeQo`Nwb]bkLeQo`= p r a s r a b h y a   k y a s a Cs k r n   [v a s a n   p r a s r a b h y a   k y a s a Cs k r n   [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 b]bkLQo`Nwb]bkLQo`= p r a s r a b h y a   k y a s a Cs k r n   p r a [v a s a n   p r a s r a b h y a   k y a s a Cs k r n   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
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 
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 b]UQo`Nwb]UQo`= p r +t i p r a t i s a Cv e d y a   p r a [v a s a n   p r +t i p r a t i s a Cv e d +  p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 b]_eQo`Nwb]_eQo`= c i t t a p r a t i s a m v e d y a   [v a s a n   c i t t a p r a t i s a m v e d y [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 b]_Qo`Nwb]_Qo`= c i t t a p r a t i s a Cv e d y a   p r a [v a s a    c i t t a p r a t i s a Cv e d y a p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 b]_LeQo`Nwb]_LeQo`= c i t t a s a Cs k r a p r a t i s a Cv e d y a   [v a s a    c i t t a s a Cs k r a p r a t i s a Cv e d y [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 b]_LQo`Nwb]_LQo`= c i t t a s a Cs k r a p r a t i s a Cv e d y a ( v e d +)   p r a [v a s a    c i t t a s a Cs k r a p r a t i s a Cv e d y   p r a [v a s m +t i   y a t h b h kt a C  p r a j n t i 
 
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 ba= t m a s n e h a %
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 2b= k u t kh a l a m 
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 2b= m a u cmi k a %
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 4b[= c u 
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a r i k a %  ( k a G
a r i k a %) 
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 
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 @b;N;Nvvl\= s v a s v m i l a k ca Ga s a m b a n d h a %
 
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 @bNUO= y a t h p i   n m a 
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 
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 @b\O\Ovvl\= k r y a k r a Ga l a k ca Ga s a m b a n d h a %
 
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 @bO
ir= j +v i t o p a k a r a Ga m 
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Nb= a [r a y s i d d h a %
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 @bO]I= [r a y a p a r v [t t a m 
 
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 @bO= s d h y a m 
 
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 @bSXV= d [
h a s a m d n a %
 
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 @b[[vl\= g h t y a g h t a k a s a m b a n d h a %
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 @b`= u p a l a m b h a %
 
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 @be= p a r y p a n n a %
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 @be= d e y a m 
 
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 @b	g= k i y a n t a %  ( k i y a t ) 
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 @b2ki= k m a d h e n u %
 
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 @bp]b= k [t a k a r a G+y a %
 
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 @bv= l a k cy a m 
 
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 @bz= s d h y a %
 
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 @b}}= l a m b a n a p r a t y a y a %
 
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 
 @bL!qy= a s a Ch r y a g o c a r a %
 
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 @b t= v c o y u k t i %
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 @b[= a b h i ca k t a %
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 @b= a b h i d h e y a %
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 @b= v c y a m 
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 @b r= u p d y a r kp a m 
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 @bϑ= p r a m e y a m 
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 @bϑ	g'`= a n u m e y e   s a t t v a m   ( a n u m e g h e   s a t t v a m ) 
 
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 
 @bX]rs= k [t r t h a %  ( g r a ma t h a %.   g r u mr d h t h a ) 
 
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 @bo= p r a b h v i t a m 
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 @bos= s a Cp r a k h y n a m 
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 GbP[= v i d h a m a n a m   ( v i d h m a n a m ) 
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 Gbd= ca G
h a %
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 HbP[= p r i y a Eg u %  ( p r i y a g u ) 
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 Kb= p Gi %
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 Kb= h a s t a %
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Nk= n a   k u G
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 KbhVh= [a s t r a m 
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 KbV= h a s t b h a r a Ga m 
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 KbV= h a s t o p a g a %
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 Kb]= m u k h a p r o  c h a n a m   ( m u k h a p o c c h a n a m ) 
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 KbcW= a Eg u l +p h a Ga h a s t a k a %
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 Kbc= c a p e t a %
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 Kbce= p h a k k a %
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 KbewQIQ= s n i g d h a p Gi l e k h a %
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 KbewQIQr= s n i g d h a p Gi l e k h a %
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 Kbeum= g a Cb h +r a p Gi l e k h a %
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 Kbew= y a t a p Gi l e k h a %
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 Kbjk= p h a k k a %
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 Kbk= k u G
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 Kby= k u G
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 Kb̀= h a s t a p [cmh a m 
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 KbU= m a Gi b a n d h a %
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 KbL= b h u j a Cg a m a %
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 Kbh:y= h a s t a s a Cv c a k a %  ( s a m v s v a c a k a %.   s a s v a c a k a %) 
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 Kb= p Gi %
 
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 KbhQk= c a t u ck u m b h i k a y   s a r p a t i 
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 KbTI{!q]= t u Eg a n a k h a %
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 KbcW~wPv= v [t t Eg u l i %
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 Kbc5~}v= j l v a n a d d h a h a s t a p d a %
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 Kbgߎv= m [d u t a r u Ga h a s t a p d a t a l a %
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 Kb6sYeyrXV= [r +v a t s a s v a s t i k a n a n d y v a r t a l a l i t a p Gi p d a %  ( [r +v a t s a s v a s t i k a n a n d y v a r t a l a k ci t o p Gi p d a %) 
 
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 Kbw= s a Ck u c i t a %  ( s a Ck u Gi t a %) 
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 KbߎY}= t kl a s a d r i [a s u k u m r a p Gi %
 
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 
 Kbߎf= s m u d r a k a l e k h a k a %  ( s a m u d r a %  v a l e k h a %.   s a m u d r a k a l e k h a %) 
 
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 NbWu= v t a p r a t o d a %
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 Sb= p r a h r a d n a m   ( p r a h a r a d n a m ) 
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 Sb= h a t a %
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 Sb= p r a p a t i t a %
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 Sb= h a n y a t e 
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 SbU= v i s kc i k   ( v i s u c i k ) 
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 SbPW= u t k u mu k a s t h a %
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 SbnbW= p r a t y u p t a m 
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 Sb3g= m a n t h n a m 
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 Sb΀= g a r b h a p t a n a m   ( g a r b h a y t a n a m ) 
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 Sb6= p a Ga v a %
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 Sb|= [a m y   ( [a m p ) 
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 Xb_= p r a t y a y i t a %
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 Xb_= p t a %
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 Xb_U= p r a t y a y i t a %
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 nb= r a c i t a m 
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 obKb= [ b ] p r a g r a h a %
 
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 obKb= [ a ] r a [m i %
 
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 oba}i~= r a [m i %
 
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 vbVg= d a G
v a cma m b h a n a t 
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 ybU= c o d y a m 
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 bN= r g a y a t i 
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 bN= p a r y u p s a n a m 
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 bN= m n a n 
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 bO= m n a n 
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 bO= b a h u m n a m 
 
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 b\= c h a G
i k v r i k a %
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 b= k ce p a %
 
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 b= k ci p t a %
 
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 b= n i k ce p a %
 
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 b= d h u n t i 
 
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 b֊= p r a t y a v a s t h n a m 
 
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 bO!qNEe= d u r m a Ek kn C  p u d g a l n C  n i g r a h y a   ( d u r m a Eg u b h kt n m   p u d g a l n C  n i g r a h y a .   d u r m a d g u b h kt n m   p u d g a l n C  n i g r a h y a ) 
 
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 bs= k u n t a %
 
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 b= v c a n a m 
 
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 b= l i Eg i t a m 
 
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 b= p a r i cv a j a n a m 
 
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 buÞ= s a k t a p r d u r b h v +  p a G
a k a %
 
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 b= l e p a %
 
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 b= s kc i k 
 
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 bR= [u l k a %
 
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 b= p r a t o d a %
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 b2m= c m a r a %
 
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 bO{͕= n i m b a r a j a %
 
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 b= p r a t i n i s [j a t i 
 
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 bN= u t s [cma m 
 
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 bd= v e d h a %
 
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 bh= j a h t i 
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 b}= v g u r i k a %
 
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 b= u t p i G
a m 
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 bg= t 
v a c a r a %  ( t mv a c r a %) 
 
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 b= l u  c a t e 
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 b NRS= m r g a p a r i Gy a k a %
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 b:Ru= b [
h a [a l y a m   ( b r +
h a [a l y a m ) 
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 b= v i n y a k a %
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 b8\c= k u [a n a g a r a m 
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 b
W= k o [a l 
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 b= p r a Gi p a t y a 
 
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 b= p a r m [cma %
 
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 b= s a m m r j a n a m 
 
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 b= m u cmi k %  ( m a u cmi k %  m u k h a n t i k %.   m u s u n t i k ) 
 
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 b= m u cmi %
 
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 c= d h r i 
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 c= d h r i y a t e 
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 c= d h r a Ga m 
 
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 c= u p a s t a m b h a %
 
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 c= h a r a Ga m 
 
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 c= s a Cn i [r i t a %
 
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 c NU= e k a d e [a k r +  ( e k a d e [a k r i n ) 
 
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 cN9h= d v +n d r i y a g r h y a m 
 
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 cNs= p a  c l a r j 
 
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 cO= y a j  o p a v +t a m 
 
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 cP= c h a t t r a d h a r a %
 
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 cIQYmwm= m a h s g a r a p r a b h g a m b h +r a d h a r a %
 
 
 
 ceQ!qϑ[OWWVX= b u d d h a k ce t r a v y kh n a n t a p r a Gi d h n a p r a s t h n a p a r i g [h +t a %
 
 
 
 cwQU= p a r i p kr Ga k r +  ( p a r i p kr Ga k r i n ) 
 
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 cpSk= d h r a G+m u d r 
 
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 cT= m a n t r +
 
 
 
 cW= d h [t a r cma %
 
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 c0W= a i r v a Ga %
 
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 
 c0WR!qOu= b h km i b a l a v a i [r a d y a d h a r a %
 
 
 
 cYU= y a d b h ky a s k r +  ( y a d b h ky a s k r i n ) 
 
 
 
 c'YXN= m a h y n a p a r i g r h a k a %
 
 
 
 cYl= s a d d h a r m a p a r i g r h a k a %
 
 
 
 c[T= v i d y d h a r a %
 
 
 
 c\U= p r a d e [a k r +  ( p r a d e [a k r i n ) 
 
 
 
 cb^= p r i d h v a j i k a %
 
 
 
 c_{= d h a n u ck a l p a k a %  ( d h a n u s k a l ca ) 
 
 
 
 c_= v i n a y a d h a r a %
 
 
 
 cb
NNYe= a n u p a d i cma [+l %
 
 
 
 cKbpSk= d h r a G+m u d r 
 
 
 
 cb= c m a r i k a %
 
 
 
 ce= m u c i l i n d a %
 
 
 
 cf= d h r a G+
 
 
 
 cfT= v i d y d h a r a %
 
 
 
 cf= j a m b h a l a %
 
 
 
 c	g`= j a g a t +Cd h a r a %
 
 
 
 cmi= k a r m a d h r a y a %
 
 
 
 cj= c i h n a d h a r a %
 
 
 
 c4l= j a l a d h i %
 
 
 
 cir= b h kt a d h t r +
 
 
 
 cv= p t r a d h r a Ga m 
 
 
 
 cv= k a r o ma p Ga y o   d e v %
 
 
 
 cw= a v a d h r a Ga m 
 
 
 
 c>wk= d h r a G+
 
 
 
 czz= r i k t a m u cmi %
 
 
 
 c}= s kt r a d h a r a %  ( s kt r a d h r a %) 
 
 
 
 cImwQ= k u [a p a v i t r a d h r a k a %  ( k u [a p a v i t r a d h a r a k a %) 
 
 
 
 cё[RT= b u d d h a v a j r a s a Cd h r a Ga s a Cd h i %
 
 
 
 c֊= m t [k a d h a r a %
 
 
 
 cwNLu= l o k a p l a %
 
 
 
 cpk= m t [k a d h a r a %
 
 
 
 cL_z[z= m e r u [i k h a r a d h a r a %  k u m r a b h kt a %
 
 
 
 cs= g a n d h r o   n g a r j 
 
 
 
 c= m l d h r a %
 
 
 
 c= a Eg u cmh a m 
 
 
 
 c= s a n d h i %
 
 
 
 c= a Eg u l i %
 
 
 
 c= a Eg u l i %
 
 
 
 c2u= n a k h a %
 
 
 
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 c:y= p r a Ge t 
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 c:yYOQu}= t a t h g a t o t p a t t i s a m b h a v a n i r d e [a %
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 idzw=O;N
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 id6= m a h s a t t v a %
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 id6W= m a h s a t t v a %
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 id6ePR= m a h n a g n a b a l a m   ( m a h n g n a b a l a m ) 
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 id6e^= m a h k t y y a n a %
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 id= m t u l a %  ( m a t u l a %) 
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 idoid= m a l u m a %
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 ido@= m a l u d a %
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 vd= l o p a %  ( a l a u p a %) 
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 vd= k a v a l a %  ( k a p a l a %) 
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 vdߘKN= k h Gu %  ( s t h Gu ) 
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 dߘf= m a s t a k a C  n i r l i k h a n t i   ( m a s t a k a C  n i l i k h a n t i ) 
 
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 d= k e [o l l u  c a n a m .   k e [o l l u G
a n a m 
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 dw= g o p t 
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 dߘ= v i c i t r h r a t 
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 d= g a r j i t a %
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 d= b h u v y y m a %
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 dvY= d o h a n a m 
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 d= p r a k +r Ga %
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 dR= p r a k +r Ga m 
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 dRW= d a G
a b h s a %
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 dEs^= s i m h s a n a C  p r a j  p t a m 
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 d͎uQ= u d y kt h i k g a m a n a m   ( u d y kt h i k g a m a ) 
 
 
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 eO NRck'`'`	Nid0W= s a m y a k t v a m i t h y t v a s a r v a s a Cg r a s a n o   n m a   s a m d h i %
 
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 eO= v i c a ma n a m 
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 ePEe= s a Cg h a s a Cg r a h y a 
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 eS= s a m d n a m 
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 
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 ec= a d h i cmh n a m 
 
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 
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 eckv	N'f= s a m y a k t v a m i t h y t v a s a r v a s a Cg r a s a n o   n m a   s a m d h i %
 
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 e= u d d n a C
 
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 $eirN= p a Gy p a Ga %
 
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 *e= v i r o l i t a %
 
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 
 *e= m a t h a n a m 
 
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 ,ew}= s kc +k a r m a   ( s kc +k a r m a n ) 
 
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 /e= a v a y a v a %
 
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 /e{GWs^= s u v i b h a k t Eg a p r a t y a Eg a h 
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 6e= v i c i t a %
 
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 6e= k a r ca Ga m 
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 
 6eN_= v a r j i t a m n a s a %
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 6ep N= e k a d h y a m   a b h i s a Ck ci p y a 
 
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 
 6ep NU= e k a t a %  p i G
+k [t y a 
 
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 6ep NU= e k +b h kt v 
 
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 
 6ewl}= d h a r m a s a Cg +t i %
 
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 6ez6e= s a m h a r t 
 
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 
 6eZTGR= s a Ck ci p y a   p i G
a y i t v 
 
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 9e= k e l y i t a v y a m 
 
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 9e\ON= p r a t i k r i y v a s t u 
 
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 9e = k r i y v d +
 
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 
 >e= y a u t a k a C  ( y o t a k a m ) 
 
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 
 >e= p r a b h v a n 
 
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 
 >e= v i d h n a m 
 
 
 
 >e= u t s [j y a t e 
 
 
 
 >e= p r a t i v i n i s [j a t i 
 
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 
 >e= n i k ci p a t i 
 
 
 
 >e= p r a b h v y a t e 
 
 
 
 >eIQ	Nid0W= r a [m i p r a m u k t o   n m a   s a m d h i %
 
 
 
 >eIQ	N'f= r a [m i p r a m u k t o   n m a   s a m d h i %
 
 
 
 >eIQv;N= a r c i n e t r d h i p a t i %
 
 
 
 >eQ= u t s h a %
 
 
 
 >eT= p r e ca k a %
 
 
 
 >e(WUO N{= s t h i t i %
 
 
 
 >e[rN= g o p l a %
 
 
 
 >e8= p r a m d a %
 
 
 
 EeN= p u r Ga d v i t +y   ( p kr n a d h i t +y ) 
 
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Njhc_nmeQ,{V\nawQOO= s a   s u k h a s y a   c a   p r a h Gd   d u %k h a s y a   c a   p r a h Gt   p kr v a m   e v a   c a   s a u m a n a s y a d a u r m a n a s y a y o r   a s t a Cg a m d   a d u %k h s u k h a m   u p e k cs m [t i p a r i [u d d h a C  c a t u r t h a C  d h y n a m   u p a s a Cp a d y a   v i h a r a t i 
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 
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 eymiN= d n a m a y a C  p u Gy a k r i y v a s t u 
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 e= d y a k a %
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 e-= v y a v a s t h n a m 
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 e= d h a n a d a %
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 eߘ= b a l i %
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 ekp*= a l t a c a k r a m 
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 eY!k,{	gL|= k u l a p a r y y e Ga   [a l k   c a r y a t e   ( k u l a p a r y y e Ga   [a l k   c c h a r y a t e ) 
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 e= p a t k 
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 e= t a p a %
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 e= d i v a s a %
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 e= d i n a k a r a %
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 e= t i t h i %
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 e= t a p a %
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 e-N= m a d h y h n a %
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 eZIQ= s kr y a p r a b h a t e j a %
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 ee= Eg i r a s a %
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 ef= s kr y a p a r i v e [a %
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 eg^yZ_YdkKbWJ= i m v a p i   c a n d r a s kr y a u   e v a m m a h a r d d h i k a u   e v a C  m a h n u b h v a u   e v a C  m a h a u j a s k a u   p Gi n   p a r m [ca t i   p a r i m r j a y a t i 
 
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 eq	Nid0W= s kr y a p r a d +p o   n m a   s a m d h i h 
 
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 eq	N'f= s kr y a p r a d +p o   n m a   s a m d h i h 
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 e.z= s kr y a v a C[a %
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 eυ= r a v i g u p t a %
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 eυ= d i t y a g a r b h a %
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 eυ= s kr y a g a r b h a %
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 eυ}= s kr y a g a r b h a ( v a i p u l y a s kt r a C) 
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 e= p kr v h Ga %
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 ehf= p a  c a m a p r a h a r a %
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 ehf= s kr y o d a y a %
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 e0u= d e v a m t [k a %  ( d e v a m t [k ) 
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 f= s kr y o d a y a %
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 f= s a m u d i t a %
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 f= l o k a %
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 f= u t t a p t a %
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 f= l o k a %
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 f= v i t t i %
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 f= v y a  j a n a m 
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 f= d y u t i %
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u r a k o   n g a r j 
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h a %
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 f_= s u l a b h a %
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 fn= s u b h a r a t 
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h i %  ( u n m k
h i %) 
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 /f= k i m   t u 
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 /fUO= y a t 
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 /fEe= a t a %.   e t a s m t   k r a Gt   ( e t a s m n   k r a Gt ) 
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 /fEea}uiU\Oa= d e n a   h i   [[Gu   s d h u   c a   s u cmh u   c a   m a n a s i k u r u 
 
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 /f= t a t 
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 /fn= p r a s a j y a   p r a t i ce d h a %
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 /fP= k c i t 
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 /f= d h r u v a m 
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 
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 Bf= k l a %
 
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 Bf= k l a %
 
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 Bf= s a m a y a %
 
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 Bf= v e l 
 
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 
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 Bf8^_[= p r a v r i t r t h t i s e v 
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 Bfc= a u p a n y i k a %
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 Bf{= p a r v a   ( p a r v a %) 
 
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 Bf[OQ= k l a p r p t o   b u d d h o t p d a %
 
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 BfOU= k l e   p [c c h a t i 
 
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 Bf+= s a m a y a v i m u k t a %
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 BfI= [t u p a r i v a r t a %
 
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 Bf= k a r a Ga m 
 
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 Bf= a v a k [a %  ( a b b a k [a %) 
 
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 Bf= p r a s t a v a %  ( p r a s t v a %) 
 
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 Zf= a p a r h Ga %
 
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 Zf0u= a d e v a m t [k a %
 
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 Zfs^= k u m u d a m 
 
 
 
 ]f= d i n a k a r a %
 
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 ]fY= a h o r t r a m 
 
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 nf= s a Cj a n a n a m 
 
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 nfNR= s a Cp r a k cu b h i t a %
 
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 nfP= s a m a b h i d r u t a %  ( s a m b h i d r u t a %) 
 
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 
 nfIQ= s a m a n t a p r a b h a %
 
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 nfQ= s a m u d c r a %
 
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 nfR= s a Cp r a c a l i t a %
 
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 
 nfR= s a Cp r a k a m p i t a %
 
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 
 nfS= a g a s t i h a r +t a k +
 
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 nfU= n a n d a %
 
 
 
 nfUW= r m i k a %
 
 
 
 nfU@b = v i v i d h a s a m m o d a n a k a t h m   u p a s a Cs k [t y a   ( v i v i d h a s a m m o d a n a k a t h m   u p a s a Ch [t y a ) 
 
 
 
 nfVwmLl= s a m a n t a v y kh a s g a r a c a r y v y a v a l o k a n a %
 
 
 
 nf_w= j  m   r g a y a t i 
 
 
 
 nfb= p a r i Gy a k a %
 
 
 
 nfb= v i n y a k a %
 
 
 
 nfhc= s a Cv i b h a j a t e 
 
 
 
 nfid= p o m a m 
 
 
 
 nfid= h km a m   ( 
km a m .   h a m a m ) 
 
 
 
 nf>e[IQ= s a m a n t a r a t n a k i r a Ga m u k t a p r a b h a %
 
 
 
 nfezP[= s a n a t k u m r a %
 
 
 
 nff	Nid0W= s a m a n t l o k o   n m a   s a m d h i %
 
 
 
 nff	N'f= s a m a n t l o k o   n m a   s a m d h i %
 
 
 
 nff}= l a l i t a v i s t a r a %
 
 
 
 nfs= s a m a n t v a b h s a %
 
 
 
 nfsSa= s a m a n t a s t h kl v a l o k a n a n a y a n b h i r m a %  ( s a m a n t a s t h kl v a l o k a n a n a y b h i r m a %) 
 
 
 
 nf<wMv= s a m a n t a n e t r a %
 
 
 
 nf1z= p r a t +t a %
 
 
 
 nfMO= v i j e t 
 
 
 
 nfRr= s a Cp r a r a Gi t a %
 
 
 
 nfL= p a r i v r j a k a %
 
 
 
 nfLga= s a m a n t a c r i t r a m a t i %
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 nfLў^y7u= m a s k a r +  g o [a l +p u t r a %
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 nf= v i j  p a n +y 
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 nf= s a m a n t a b h a d r 
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 nfJL= p a r i b h r a m a t i   ( p a r i b h r a m a t e ) 
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 nfM= p a r i s p h u m%
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 nfMR= s a Cp r a k a m p i t a %
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 tff= p r t i b h a m   ( p r a t i b h a m ) 
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 zfga= m a t i %
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 zfga0R|_\	N~v= t r i [a t i k p r a j  p r a m i t 
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 zfga0R|_\N~v= p r a j  p r a m i t p a  c a [a t i k 
 
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 zfga0R|_\kQCS= a cma s h a s r i k p r a j  p r a m i t 
 
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 zfga0R|_\~vCS= [a t a s h a s r i k p r a j  p r a m i t 
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 
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 zfgaws(WN!qy= p r a t y u t p a n n e   ' d h v a n y   a s a Eg a m   a p r a t i h a t a m   j  n a d a r [a n a C  p r a v a r t a t e 
 
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 zfgawNSN!qy= a t +t e   ' d h v a n y   a s a Eg a m   a p r a t i h a t a C  j  n a d a r [a n a C  p r a v a r t a t e 
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 zfpMR\֖sMRw.z.zSu!q@b\ON1Y= j  n a p kr v a Cg a m n a b h i s a Cs k r a n i r a v a d y a s a r v a j a n m b h i m u k h a p r a v [t t %
 
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 zfpu
T= p a G
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a l a m 
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Ngqf= u t t a m a d y u t i %
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
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 
 
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 
 
 
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 
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 
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 
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 
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 
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 
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 
 g= s a Cs a r g a %
 
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 
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 
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 
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 
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 
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 
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 
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 
 
 
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 
 
 
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 
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 
 
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 
 
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 
 
 
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 
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 
 
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 
 
 
 gm	N'f= c a n d r a v i m a l o   n m a   s a m d h i %
 
 
 
 gq	N'f}= s a m d h i r j a %
 
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 
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 
 
 
 g}= [t u m a t +  s t r +
 
 
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 
 
 
 gI= v y a  j a n a C  p a r i v a r t a t e 
 
 
 
 	g= s a m b h v a n 
 
 
 
 	g= b h i d y a m n a %  ( v i d y a m n a %.   b h d e y a m n a %) 
 
 
 
 	g= s y t 
 
 
 
 	g= s a m b h a v a t i 
 
 
 
 	g= b h a v a %
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TSaS^Sa= u p t t a m a h b h kt a h e t u k a %  s a t t v k h y o   ' s a t t v k h y o   m a n o j  n m a n o j  [c a 
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 
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 *guUNu= a n u t p a n n n C  k u [a l n C  d h a r m Gm   u t p d y a   c c h a n d a C  j a n a y a t i 
 
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 *gu`N
Nu= a n u t p a n n n C  p p a k n m   a k u [a l n C  d h a r m Gm   a n u t p d y a   c c h a n d a C  j a n a y a t i 
 
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 *gu!q= p r g a b h v a %
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 *guoN
NuEe= s Cp a r y i k GC  s e t u s a m u d g h t y a   ( s a Cp a r y i k GC  s e t u s a m u d g a t y a ) 
 
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 *g|v}v= p +t r u Ga %
 
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 *gwvuw9h= a n j  t a m   j  s y m +n d r i y a m 
 
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 *g= a n u n a y s a Cd h u k ca Ga t   ( a n u n a y s a Cp [k ca Ga t ) 
 
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 *g= a n g a m y a m 
 
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 *g	= a n u t k ce p p r a k ce p a %
 
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 *gO= k h a l a %
 
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 *gˊ= n n a n u j  t %
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 
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 
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 
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 +g= m [d u %
 
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 +g=OΞbҌΞ= m a s k a r +  g o [a l +p u t r a %
 
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 +g@= m a d h y a %
 
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 
 ,g= b h v a %
 
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 
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 
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 
 
 
 ,gxQ= m kl a g r a n t h a %
 
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 
 ,g0WN= j n a p a d a %
 
 
 
 ,gW= p a d a s t h n a %  ( p a d a s t h n a m ) 
 
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 ,g'`zz= p r a k [t i [kn y a t 
 
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 
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 
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 
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 
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 ,gu= j t a k a m 
 
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 
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 ,g= m a j j 
 
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 
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 
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 -g= [a k a l i k a %
 
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 
 -gkp\f= p a r +t t a [a k a l i k g n i %
 
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 1gx= k u r u v i n d a %
 
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 
 4g-YrR= v a t s a d a n t a k a %
 
 
 
 :gP[= p +mh i k 
 
 
 
 :gP[= m a  c a %
 
 
 
 Qg= a n t a r p a Ga %  ( a n t a r p a Ga m .   a n t a r p a n a m ) 
 
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 Qg
= g r m o p a v i c r a %
 
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 SgRQ= d a r v i k 
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 SgP[= p kr Gh u t i %
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 Vg= y a cmi %
 
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 Vg= d a G
v a cma m b h a n a t 
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 Vg= m [d a Eg a %
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 \gQ= k o k a %
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 _g6^= k a c c h h r a   ( k a c h a r a .   k a c c h o h r a ) 
 
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 qg= a i n d r +
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 qg= p kr v 
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 qgR2m= p kr v a v i d e h a %
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 qgS= a i [n +
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 qgS= u t t a r a p kr v 
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 qgq\= p kr v a [a i l %
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 g= v a n a m 
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 g-N= v a n a k h a G
a %.   v a n a ca G
a %
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 g= c m a %  ( a g a m a ) 
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 g= m a G
a %
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 g= k r y a m 
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N[V
T= k r y e   k r a Go p a c r a %
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 gV= k r y a h e t u %
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i m a m 
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 gr}= r a j a k a %
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 g= n i r d h n t a m   ( n i r d n t a m ) 
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 gT= s kr a t a %
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 gT= s a u r a t y a m 
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 gU= v i n +t 
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 gU= d a m a %
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Ns= a n u p kr v Eg u l i %
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 h= b a n d h a %
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 4hj= c a n d a n a m 
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 9h= v [n t a m 
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 9h
NNzfR= i n d r i y a v a r v a r a j  n a b a l a m 
 
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 9h
NwQ_wQ9h= v i k a l e n d r i y %  p a r i p kr Ge n d r i y   b h a v a n t i   s m a 
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 9h,g= m a u l a m 
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 
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 9h,g NR	g= m kl a s a r v s t i v d %
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 
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 9h,gd{SaU= m kl p a k a r ca m n p y a m ( m kl p a k a r ca m n t v a m ) 
 
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 9h_j!k,{= i n d r i y a v a i m t r a t 
 
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 9h1u= p r a k r i y 
 
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 9h1u= k i l a 
 
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 
 9h:= i n d r i y a v a i k a l y a m 
 
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 9hXTT@buzfpsϑ= i n d r i y r t h a s a Cn i k a r co t p a n n a j  n a m   p r a t y a k ca m 
 
 
 
 9hy[= i n d r a k e t u r   n m a   s a m d h i %
 
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 <h= t a g a r a m 
 
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 
 h= g o s r a k a %
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 h= s t h kG
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 h= n g a r a Eg a %
 
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 h= t a g a r a m 
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 h9j= p l e v a t a v [k ca %
 
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 h= t u r i %
 
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 hP[= s o p n a m 
 
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 hP[= n i [r e Gi %
 
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 hZFZ;N= b r a h m   s a h Cp a t i %
 
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 hcs= r j   b r a h m a d a t t a %
 
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 hsY= b r a h m a s v a r a r u t r a v i t 
 
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 h>w)Y= b r a h m a p r i ca d y %
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 hrv= b r a h m a s v a r a %
 
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 hL}= b r a h m a c r y a m 
 
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 h_= b r a h m   h i r a Gy a g a r b h a %
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 h)Y= b r a h m a k y i k %
 
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 h)Y= b r a h m a p u r o h i t %
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 h= b r a h m a s v a r a r u t r a v i t 
 
 
 
 h= l u p t a %
 
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 
 h= c h o r i t 
 
 
 
 h= r i  c a t i 
 
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 
 h= p r a t i k r n t a %
 
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 h= p r a t y k h y t a m 
 
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 h= p r a t i k ce p a %
 
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 h= p r a t y k h y n a m 
 
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 
 h= p a r i t y g a %
 
 
 
 h= v h i t a p p a %
 
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 
 hN= u t s [cma m 
 
 
 
 hX= n a i s a r g i k p a t t i %
 
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 
 h\= s a m u t s [cma i ca Ga %
 
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 h`= b h [g u %
 
 
 
 h`= b h [g u %
 
 
 
 hbayb= [i k co p a s a Ah r a p r a t i k ce p a %
 
 
 
 hhc= p r a t i n i s [j y a 
 
 
 
 hhcI{
Tv= n i s [j p a r y y %
 
 
 
 h{c0}h}= kr Gp a r i k a r m a Ga %
 
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 
 h2k= k m e cu   n a i ck r a m y a m 
 
 
 
 hv= v y a p a k a r ci t a m 
 
 
 
 hMza= s a An i h i t a v a r j a n a m 
 
 
 
 hU}= p r t i k ce p i k a m 
 
 
 
 h
= s a r v o p a d h i p r a t i n i s a r g a %
 
 
 
 hяb= [i k co p a s a Ah r a p r a t i k ce p a %
 
 
 
 h= p kt i m u k t a b h a i ca j y a m 
 
 
 
 h8h= b a d a r a p h a l a m 
 
 
 
 h.= g a u r a k h a r a %
 
 
 
 h= h a t a %
 
 
 
 h[= h a r m y a m 
 
 
 
 iP[= p +mh i k 
 
 
 
 JiVg= d a n t a k cmh a m 
 
 
 
 Jig= v e t a s a %
 
 
 
 ^i=O}= l a Ek v a t r a m 
 
 
 
 mi= k a r m a 
 
 
 
 miXV= k a r m a p r a t i s a r a Ga m 
 
 
 
 miuU= k a r m a y o n i %
 
 
 
 mipuq= t r i k a r m k r 
 
 
 
 mipuqzfR= k a r m a v i p k a j  n a b a l a m 
 
 
 
 mi(W= k a r m a v a [i t 
 
 
 
 ui= a d h i m t r a m 
 
 
 
 uiNԏ	g= s a p t a k [d b h a v a p a r a m a %
 
 
 
 uiNԏu= s a p t a k [d b h a v a p a r a m a %
 
 
 
 uiNR= p r a k cu b h i t a %
 
 
 
 uieQ= p r a s k a n n a %  ( p r a s k a n d h a %.   p r a s k a n t a %) 
 
 
 
 uiR= p r a b h v a y a n t i 
 
 
 
 uiR= p r a k a m p i t a %
 
 
 
 uiR= p r a c a l i t a %
 
 
 
 uiR= p r a v e d h i t a %
 
 
 
 uiSb^= s u c +r Ga d h v a j a %
 
 
 
 uiT<T= p r a Gd a %
 
 
 
 uiU= s u cmh u %
 
 
 
 uiU0W= p r a m u d i t 
 
 
 
 uiWc= p r a l a m b a t e 
 
 
 
 uiXV= s u p r a t i cmh i t a %
 
 
 
 uiX= p r a b h a Eg u r a C
 
 
 
 uiX= p r a s p h o ma k a %
 
 
 
 ui'YT<T= m a h p r a Gd a %
 
 
 
 uiY= s u n d a r a %
 
 
 
 ui_uX= p a r a m Gu %
 
 
 
 uia^e= p r h a v a n +y a %
 
 
 
 ui@b\O= p r a k a r a Ga m 
 
 
 
 uigdX= p r a m a t h a n a m 
 
 
 
 uigdXN= [ a ] p a r a s a i n y a p r a m a r d +  [ b ] p a r a s a i n y a p r a m a r d a k a %
 
 
 
 uiePEe= s a Cg h a s u cmh u t y a i 
 
 
 
 ui>e= p r a s t h p a n a m 
 
 
 
 ui>e= p r a b h v a y a n t i 
 
 
 
 uielLu= d h a r m a d h t u p a r y a n t a %
 
 
 
 uigU= s u v i n +t 
 
 
 
 uigU= s u v i n +t a %
 
 
 
 uijNLu= s u k h v a t +
 
 
 
 ui0q= p r a d +p t a %
 
 
 
 uiq= m a h t p a n a %  ( p r a t p a n a %) 
 
 
 
 uiss= r j   p r a d y o t a %
 
 
 
 uiu= p r a b h v a y a n t i 
 
 
 
 uieur= b h i s a Ck ce p i k a m 
 
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 
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 ck/fwBf= y a s y e d n +C  k l a C  m a n y a s e 
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 ckzf= s a m y a g j  n a m 
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 ckzfT%RI= s a m y a k   p r a t y t m a C  j  n a d a r [a n a C  p r a v a r t a t e 
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 ckzf+= s u v i m u k t a p r a j  a %
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 ckmi= s a m y a k k a r m n t a %
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 ckl_ENOOp)YNu2eEe= b r a h m a c a r y a C  c a   m e   c i r a s t h i t i k a C  b h a v i cy a t i 
 
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 ckv= d e y a v k y a m 
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 
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 
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 
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 ck= s a m y a k d [cmi %
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 
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 dk= a n a y 
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N= i h a 
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 
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 dkY= h i t v 
 
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 dkY'` Nw= e k a i v a i c  t a t h t 
 
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 dk\= a p r a C
 
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 dk][= b h a s m i t a m   k u r y t .   ( b h a s m +k u r y t .   b h a s m a i n a C  k u r y a t ) 
 
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 dk`= d h i k 
 
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 dk/f`Ov/fbv= i d a C  t a v e d a C  m a m e t i 
 
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 
 dk	gEe|_	g= a s m i n   s a t +d a C  b h a v a t i 
 
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 
 dk4ln	NCS'YCSNLuKNRkp= y b h i r   v r i d h r b h i r   a y a C  t r i s h a s r a m a h s h [s r o   l o k a d h t u r d +p t a h   p r a d i p t a h   s a Cp r a j v a l i t o   ' g n i n   e k a j v a l +b h u t o   n i r v p y a t e 
 
 
 
 dkn= a y a C  n i r o d h a %
 
 
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 dkuEedku= a s y o t p d d i d a m u t p a d y a t e 
 
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 dk0u[N= m a r y d C  v y a v a s t h p a y a n t i 
 
 
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 dk:yYOaOckI{@b:y= [s t   c s y a   t a t h g a t o   ' r h a n   s a m y a k s a m b u d d h a %
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 
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 dknV= i y a C  d u %k h a n i r o d h a g m i n +p r a t i p a t 
 
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 dknVNgaa\OI= d u %k h a n i r o d h a %  s k ct   k a r t a v y a %
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 dkV= i d a C  d u %k h a m 
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 dkVNgaaMw= d u %k h a m   r y a s a t y a C  p a r i j  e y a m 
 
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 dkVbga]Mw= d u %k h a C  p a r i j  t a m 
 
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 dkƖVNgaa8le= d u %k h a s a m u d a y a %  p r a h t a v y a %
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 dkƖVbga]8le= s a m u d a y a %  p r a h +Ga %
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 dk 
N= v i ca m o   ' y a m   u p a n y s a %
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 dknSVNgaa)= d u %k h a n i r o d h a g m i n +  p r a t i p a d   b h v a y i t a v y 
 
 
 
 dknSVbga])= d u %k h a n i r o d h a g m i n +  p r a t i p a d   b h v i t 
 
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 dk= r a m 
 
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 dkƖ= a y a C  s a m u d a y a %
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 dkƖV= a y a C  s a m u d a y a %
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 dkԚ= a p a r a t v a m 
 
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 ek= p a d a m 
 
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 ekZ[JY+^P[s= s i Ch a v i k r n t a g m +
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 ekl= p d a b a n d h a %
 
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 ek͎= p a t t i k y a %
 
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 jk= v a Ek a %
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 jkp= v a k r a n i t a m b a %  ( c a k r a n i t a m b a %) 
 
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 xk= [a r a Ga m 
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\= b u d d h a C  [a r a Ga C  g a c c h m i   d v i p d n m   a g r y a m 
 
 
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 xkOP>w-N
\= s a Cg h a C  [a r a Ga C  g a c c h m i   g a Gn m   a g r y a m 
 
 
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 xkOl2k-N
\= d h a r m a C  [a r a Ga C  g a c c h m i   v i r g Gm   a g r y a m 
 
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 xkOpu
T= [a r a Ga p a r y y %
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 
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 {k= c y u t i s a Ck r a m a %
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 kRU= v i [e ca m i t r a %
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i Ck h r a %  ,   k a v a t i k h r a %) 
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 k"o= a r h a d g h t a k a %
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 k?"o= a r h a d g h t a %
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 k= p a Cs a n a C
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 kX.z<^yQg= b +j a g r m a b h kt a g r m a v i n [a n a m 
 
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 k= v i v c a y a t i 
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 k}= kn a v d a %
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 klCc㖱= m u c u k u n d a m   ( m u k u k u n d a %) 
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 krr= [i v r u t a m   ( [i v a r u t a m ) 
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 kw= m t [r a k ci t   ( m a t [r a k ci t ) 
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 
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 kNe'v= d v a i t +y a k a %
 
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 
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 
 
 
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a v a c o d s i t 
 
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 
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 
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 
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 
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 
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 kU= a t a %.   e t a s m t   k r a Gt   ( e t a s m n   k r a Gt ) 
 
 
 
 kU`#j= y a t h p i   n m a 
 
 
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 k= v i s p a r d h a %
 
 
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 kϑ= a n u m n a m 
 
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 k=OFZ= v i g a v a m 
 
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 
 k=OFZ= v i g a v a m 
 
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 
 k=Oid= v i g a m a %
 
 
 
 kIOd= v i k h y t a %
 
 
 
 kIOd= v i k h a t a m 
 
 
 
 kLV@= v i s o d a m 
 
 
 
 kHY6N= v i n a y a v a s t u 
 
 
 
 kHY6R= v i n a y a v i b h a Eg a %
 
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 
 kHY6ܖN= v i n a y a k cu d r a k a m 
 
 
 
 kFZV= v i v a r a m 
 
 
 
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 
 
 
 kFZ8\= v i p a [y +
 
 
 
 kFZl= v i b h c
 
 
 
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 
 
 
 kFZ
= v i p a [y a n 
 
 
 
 kFZ6= v i v h a %
 
 
 
 kFZ6= v i v h a %
 
 
 
 kidR`= v i n a t a k a %
 
 
 
 kidY= v e m a c i t r a %
 
 
 
 ke=O= v i n k a m   ( v i r g a m ) 
 
 
 
 ke=O= v i r a g a m 
 
 
 
 kh6l= v +r y a p r a m i t 
 
 
 
 kekY= v i b h kt a %
 
 
 
 k	tt= v a i 
kr y a m 
 
 
 
 kv=O= v i j g a %  ( v i j a g a %) 
 
 
 
 kv=O= v i j a g h a m 
 
 
 
 kvn= v a i r o c a n a %
 
 
 
 kwFZ= v i j a m b h a %
 
 
 
 k }@= v i s o t a %
 
 
 
 k
nm= v i [v a b h u k 
 
 
 
 k^= v i b h a k t i %
 
 
 
 k= v i s a r a m 
 
 
 
 k= v i s a r a %
 
 
 
 k= v i t u r Ga m 
 
 
 
 kY= v i n y a k a %
 
 
 
 k@= v e t l a %
 
 
 
 kx= v i [v a k a r m   ( v i [v a k a r m a n ) 
 
 
 
 k= r o m a   ( r o m a n ) 
 
 
 
 k
NTv= kr d h v a g a r o m a %
 
 
 
 kT[= r o m a k kp a %
 
 
 
 kT[= r o m a k kp a %
 
 
 
 k\z= v l g r a k o mi %
 
 
 
 k]= s n t a [ma k a m 
 
 
 
 k3^= p a ma k u m+
 
 
 
 k[r= c a m a r a %
 
 
 
 kuSe= p r a d a k ci Gv a r t a k e [a %
 
 
 
 kz= v l g r a %
 
 
 
 k%= c i l i m i l i k a m   ( c i l i m i n i k ) 
 
 
 
 kS= v l a p a t h a %  ( b l p a t h a %) 
 
 
 
 kN6q= r o m a h a r ca %
 
 
 
 kP[= p a ma %
 
 
 
 ll= k a m b a l a %
 
 
 
 ll= k a p p i k   ( k a cy i k ) 
 
 
 
 l= n a m a t a %
 
 
 
 l= n a m a t a m 
 
 
 
 l= v i [k h 
 
 
 
 #l= v cp a %
 
 
 
 #l
N= [v s a %
 
 
 
 #lR[jOO= b a l a C  c a   s u k h a s p a r [a v i h r a t C  c a 
 
 
 
 #lUNV= k h a r u k h a r v a s a k t a k a Gmh a %
 
 
 
 #lk= [v s a v i ca %
 
 
 
 #l|= u n n a t a %
 
 
 
 #l= v s a n 
 
 
 
 #l= s a Cb h i n n a v y a  j a n a m 
 
 
 
 4l= n a h a r k%
 
 
 
 4l= u d b h i d a %  ( u t s i d a %) 
 
 
 
 4l
Nn= n i %s a r a d h r %
 
 
 
 4l-NU= u d a k a h a r ca Ga m 
 
 
 
 4l-NH_c= mi v y a k a %
 
 
 
 4l-Ng= u d a k a c a n d r a %
 
 
 
 4l-Nl= b u d b u d a %
 
 
 
 4l-Nul= p h e n a p i G
a %
 
 
 
 4l R= c h kr i k 
 
 
 
 4lhV= u d a k a b h G
a %
 
 
 
 4lhV^= u d a k a b h G
a %
 
 
 
 4luX= a b r a j a %  ( a p r a j a %) 
 
 
 
 4l'Y= a b d h t u %
 
 
 
 4l)Y= v a r u Ga %
 
 
 
 4l\= k u n a d +
 
 
 
 4l`= a p s a Cv a r t a n +
 
 
 
 4lNbP[= v a l k a %  ( k a l k %) 
 
 
 
 4lf= b u d h a %
 
 
 
 4lvf= c a n d r a k n t a %
 
 
 
 4lvf= s kr y a k n t a %
 
 
 
 4l2m= p u l i n a m 
 
 
 
 4lAm= a p r a C
 
 
 
 4ljm= kr m i %
 
 
 
 4loS= p a r i s r v a k a l p a %
 
 
 
 4lp= p a r i s r v a Ga m 
 
 
 
 4lp= m o c a n a p a mma k a m 
 
 
 
 4lkpRÞd}vMU
NNP^!qN!qϑ= a p t e j o v y u n +l a p +t a l o h i t v a d t a k [t s n m   i t y   e k e   s a Cj n a t e   i t y   kr d h v a m   a d h a s   t i r y a g a d v a y a m   a p r a m Ga m 
 
 
 
 4l[r= m a h i ca %
 
 
 
 4l[r= g a u %
 
 
 
 4lxs= m a k a r a %
 
 
 
 4lxs= v y 
a %
 
 
 
 4lxs= p a n n a g a %
 
 
 
 4lxs= u r a g a %
 
 
 
 4lxss= m a k a r o   n g a r j 
 
 
 
 4lzs= u d r a %
 
 
 
 4lt= k u G
i k 
 
 
 
 4lu= j a l a j a m 
 
 
 
 4l0u= n a d +m t [k a %
 
 
 
 4lLu= a b d h t u %
 
 
 
 4lx= g h a r a mma %
 
 
 
 4l^y= v a r u Ga %
 
 
 
 4l^y_z[z= v a r u Ga m a t i %  k u m r a b h kt a %
 
 
 
 4l^ygaz[z= v a r u Ga m a t i %  k u m r a b h kt a %
 
 
 
 4l^ys= v a r u Go   n g a r j 
 
 
 
 4l;z= t a G
u l a %
 
 
 
 4l|= s p h a mi k a m 
 
 
 
 4l|= k a r k e t a n a m   ( k a r k a t n a m ) 
 
 
 
 4l|<w= k c k ca %
 
 
 
 4lυ= j a l a n i d h i %
 
 
 
 4lMU[= a p k [t s n y a t a n a m 
 
 
 
 4lё= r a s a k a r m a 
 
 
 
 4l= p r a d a m 
 
 
 
 4l= a n u s r o t o g m +
 
 
 
 8l
Ne= s a t a t a s a m i t a m 
 
 
 
 8l-N= s a n t a n a %
 
 
 
 8lN{= s a m u d d h s a n a m 
 
 
 
 8lOO[= k kma s t h a %
 
 
 
 8l\OQew= p a r i t r t 
 
 
 
 8l&P `= s a m v e g a %
 
 
 
 8lU= p a r i t o ca %
 
 
 
 8l[= [[v a t a %
 
 
 
 8lhc= p a r i t y g a %
 
 
 
 8lh= p a r i t y a k t a m 
 
 
 
 8lv= p a r y d n a m 
 
 
 
 8lv= p a r y d n a C  g a c c h a t i 
 
 
 
 8l~eS= a p r a t i p r a [r a b d h a m r g a %
 
 
 
 8l+= v i m u c y a t e 
 
 
 
 8l`g4n= c i r a t [cr t t a %
 
 
 
 Al= m a G
a %
 
 
 
 Al= k i l ma %  ( k +l l a m .   k i l 
a %) 
 
 
 
 Al= m a G
a %
 
 
 
 Bl
N_= y a d a p +c c h a y   p a r y e ca m Go   n a   l a b h a t e   t a d   a p i   d u %k h a m 
 
 
 
 Bl[sY= [r a m a Ge r i k 
 
 
 
 Bl[7u= [r a m a Ge r a %
 
 
 
 Blbc^Bftmc= v r c[my a k l a p a r +cmi d h r a Ga m 
 
 
 
 Bll= d h a r m r t h i k a %
 
 
 
 Blj'`kHY= t a t s v a b h v a i c+y a %
 
 
 
 Wl= s v e d a %
 
 
 
 WlgW= s v e d a m a l v a k ci p t a %
 
 
 
 Yle= s i t a p u cp i k a m 
 
 
 
 Ylk?"o<\= m t u r   a r h a t y   d kca Ga m 
 
 
 
 Yl<\= b h i k cu G+d kca k a %
 
 
 
 _le= n a d +d a t t a %  ( n a d a d a t t a ) 
 
 
 
 `l= p u ck a r i G+
 
 
 
 `l= t a 
g a %
 
 
 
 `lXX= v i l v a m 
 
 
 
 al= v i l a m 
 
 
 
 al[dUP= k u l a d kca k a %
 
 
 
 zl$Rl	Nid0W= p a r i c c h e d a k a r o   n m a   s a m d h i %
 
 
 
 zl[= n i r Ga y a %
 
 
 
 zl[= n i y m a %
 
 
 
 zl[= n i y a m a %
 
 
 
 zl[= n i d h y p t i %
 
 
 
 zl[= a i k n t i k a %
 
 
 
 zl[= v y a v a s y a %
 
 
 
 zl[[OOwY	Nid0W= t a t h a t s t h i t a n i [c i t t o ( t a t h a t s t h i t a n i [- c i t o )   n m a   s a m d h i %
 
 
 
 zl[b^v	Nid0W= n i y a t a d h v a j a k e t u r   n m a   s a m d h i %
 
 
 
 zl[sTecOO= n a i r y Gi k a %  s a Cb o d h i g m +
 
 
 
 zldga= n a i r v e d h i k a p r a j  a %
 
 
 
 zle'`= v y a v a s y t m a k a m 
 
 
 
 zlL= n y a Ek u %
 
 
 
 lf= m kr c c h i t a %
 
 
 
 ll= l a y a %
 
 
 
 l= p r a s k a n n a %  ( p r a s k a n d h a %.   p r a s k a n t a %) 
 
 
 
 le= d [cmi p r a s k a n n a %  ( d [cmi p r a s k a n t a %) 
 
 
 
 l= a g a r u %
 
 
 
 l= k [cGg a r u %
 
 
 
 l= v i g a c c h e t 
 
 
 
 ld[<\= [a k u n i %
 
 
 
 lL_= [r a m a Ge r a %
 
 
 
 lL_= [r a m a Ga %
 
 
 
 lL_<\= [r a m a Ge r i k 
 
 
 
 lq= c t a k a %
 
 
 
 lwq\Α@b(W= j Eg a l a %  ( g a l ) 
 
 
 
 lʎn= u t k a mo   n m a   d r o Ga m u k h a m 
 
 
 
 lё= k a n a k a m 
 
 
 
 l= [r a m a Ga %
 
 
 
 lV.z\Ol= c a t v r a h   [r a m a Ga k r a k a d h a r m %
 
 
 
 lFZSu= s a [r a m a Ga b r a h m a Gi k %  p r a j %
 
 
 
 lޖ= t i t t i r i %
 
 
 
 l= o g h a %
 
 
 
 l= n a d +
 
 
 
 l-N_!n= o g h d   u t t +r Ga %
 
 
 
 l= g h [t a m 
 
 
 
 l= s n i g d h a %
 
 
 
 l= t a i l a m 
 
 
 
 luir= g l n a p r a t y a y a b h a i ca j y a m 
 
 
 
 l = p r a s d h i v r i k a %  ( p r s d i v r a k a ) 
 
 
 
 l
N'`= d h a r m a n i y m a t 
 
 
 
 l;N= d h a r m a s v m +
 
 
 
 lXNzl[}= a r t h a v i n i [c a y a %
 
 
 
 lN= v i d h n a m 
 
 
 
 lN= c r a %  ( c a r a %) 
 
 
 
 lN= v i d h i %
 
 
 
 leQ= d h a r m y a t a n a m 
 
 
 
 lR= d h a r m o t t a r a %
 
 
 
 l
\= d h a r m a s v m +
 
 
 
 l+^= d h r m i k a %
 
 
 
 l+^P[= v d i s i Ch a %
 
 
 
 l^= d h a r m a [s t r a m 
 
 
 
 l_OO= d h a r m a s m [t y u p a s t h n a m 
 
 
 
 l_U= d h a r m a s m [t y u p a s t h n a m 
 
 
 
 lc<\= d h a r m a d i n n   ( d h a r m a d i n n a %) 
 
 
 
 lQe= d h a r m a t r t a %
 
 
 
 lf= d h a r m l o k a m u k h a m 
 
 
 
 lzf= d h a r m a j  n a m 
 
 
 
 l!qy= d h a r m a p r a t i s a Cv i t 
 
 
 
 l!qy= d h a r m a p r a t i s a Cv i t 
 
 
 
 lsP[= d h a r m a r j a p u t r a %
 
 
 
 lu= d h a r m a t o   n i r g a t a %( n i r j i t a %) 
 
 
 
 lLu= d h a r m a d h t u %
 
 
 
 lLu= d h a r m a d h t u %
 
 
 
 lLu
NܖN= d h a r m a d h t v a s a Cb h e d a %
 
 
 
 lLuKNtwEN= s t h i t a i v a   d h a r m a d h t u s t h i t i t 
 
 
 
 lLuzl[	Nid0W= d h a r m a d h t u n i y a t o   n m a   s a m d h i %
 
 
 
 lLu!qR%R= d h a r m a d h t v a s a Cb h e d a %
 
 
 
 l1z= d h a r m a k +r t t i %
 
 
 
 lz= d h a r m a v y a s a n a s a m v a r t a n +y a %
 
 
 
 lI{	N'f= s a r v a d h a r m a s a m a t   n m a   s a m d h i %
 
 
 
 l(W= d h a r m a v a [i t 
 
 
 
 l
= a b h i d h a r m a %
 
 
 
 lU= d h a r m y a t a n a m 
 
 
 
 lU= d h a r m y a t a n i k a m 
 
 
 
 lg= d h a r m a p r a v i c a y a s a Cb o d h y a Eg a m 
 
 
 
 lw= d h a r m a g u p t %
 
 
 
 l= d h a r m a k y a %
 
 
 
 l*= d h a r m a c a k r a n m n i 
 
 
 
 lwEN= d h a r m a s t h i t i t 
 
 
 
 l= d h a r m a p a r y y a %
 
 
 
 l= d h a r m a p a r y y a %
 
 
 
 le= d h a r m n t a r y a %
 
 
 
 lƖ}= d h a r m a s a Cg +t i %
 
 
 
 l0W= d h a r m a m e g h 
 
 
 
 lRGRn= p h e n a p i G
a %
 
 
 
 l)R= v a l i %
 
 
 
 lwe= v cp a %
 
 
 
 le?Ss= r j   p r a s e n a j i t 
 
 
 
 ljm= s o r m i k a m 
 
 
 
 ltY~TW= p r i y t r a %  ( p r i j t a %) 
 
 
 
 lHYe= b r Ga s +
 
 
 
 l<\= p Gi n i 
 
 
 
 l8^= p y a t t i k %  ( p y a n t i k a .   p p a t t i k .   p p a n t i k .   p c i t t i y k .   p t a y a n t i k .   p r y a [c i t t i k ) 
 
 
 
 l-id= p a d m a m 
 
 
 
 l= n a 
a %
 
 
 
 l= n e l u %
 
 
 
 l= n e l a %
 
 
 
 lFZ= n e v a l a %
 
 
 
 lё= s u v a r Ga d r a v a %
 
 
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 l= v [t t i %
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 l= v i v a r a Ga m 
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 mm6q= v i r o c a t e 
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 m= s e c a n a m 
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 m= s n p a n a m .   s n a p a n a m 
 
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 m2ka
\l= s n n a p r y a [c i t t i k a m   ( s n t a p r y a [c i t t i k a m ) 
 
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 mcmhV= k u G
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 mm= u p a s p [[y a %
 
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 ms0W= p d a d h v a n i k 
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 mS= l a k ca m 
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 mυ= g u h a g u p t a %
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 %m= t +r a m 
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 %m= g a r t a %
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 2m= d v +p a %
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 2m= p u l i n a m 
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 ;mir= p r Gi b h kt a %
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 Amfw= k ca m p a Ga m 
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 Am4l= u t s a %
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 Am4l%m= u t s a %
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 AmWlgWRNb= s v e d a m a l v a k ci p t a %
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 Amo= s n i g d h 
 
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 cmgdk= kr Gp a r i k a r m a Ga %
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 nm= u d +r Ga %
 
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 wm= s a r a %
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 wm]= [u k t i %
 
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 wm]= [u k t i k 
 
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 wm]= k a p a r d i k 
 
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 wm]= m ca k a m 
 
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 wm]= k a p a r d a k a %
 
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 wm_= v a 
a v m u k h a %
 
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 wmKbpS= s g a r a m u d r 
 
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 wm= [a Ek h a %
 
 
 
 wms= [a Ek h o   n g a r j 
 
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 wm!qz'Y0W!q[!qls^I{= s a   i m m   e v a   s a m u d r a p a r y a n t C  m a h p [t h i v +m   a k h i l m   a k a Gma k m   a n u t p t m   a d a G
e n [a s t r e Ga   d h a r m e Ga   s a m e n b h i n i r j i t y d h y v a s a t i 
 
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 
 wm= v a 
a v m u k h a %
 
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 wms= s g a r o   n g a r j 
 
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 mi= n i r v Ga m 
 
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 mipu
T= n i r v Ga p a r y y %
 
 
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 m4n= [o ca %
 
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 m4nu= k ca y a v y d h i %
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 mjmi= [n t a p p a %
 
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 m2k= r g a n i s kd a n a m 
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 md= v n t +k [t a m 
 
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 md= v i ck a m b h a Ga m   ( y n t i k [t a m ) 
 
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 mdeS= u p a [a m d h i cmh n a m 
 
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 mde= m a h d a k ci Gp a r i [o d h a k a %
 
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 
 mdjmi= v h i t a p p a %
 
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 m
d= m r g a c c h i n n a %
 
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 m= v e d h i t a %
 
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 m= [i Eg h Ga k a m   ( [i Eg h Gi k a C) 
 
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 mtV= c h i k k   ( c i k k ) 
 
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 mtV= k cu t a m 
 
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 mԚ= d r a v a t v a m 
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 
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 m= m kt r a k [c c h r a m   ( m kt r a k [c c h a m ) 
 
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 m= a [r u 
 
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 m}v= p G
a r a m 
 
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 m= v y u t p a n n a m 
 
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 m= p a r i [u d d h i %
 
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 
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 m= m e d h y a %
 
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 mO= a v e t y a   p r a s d a %
 
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 mW= b u d d h a v i ca y a %
 
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 mY	Nid0W= [u b h a p u cp i t a [u d d h i r   n m a   s a m d h i %
 
 
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 mY	N'f= [u b h a p u cp i t a [u d d h i r   n m a   s a m d h i %
 
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 m_= v e m a c i t r a %
 
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 
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 mf	N'f= [u b h a p r a t i b h s o   n m a   s a m d h i %
 
 
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 mg	Nid0W= c a n d r a v i m a l o   n m a   s a m d h i %
 
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 mh_= b r a h m   h i r a Gy a g a r b h a %
 
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 mlWn= p a r i p kr Ga [u k l a d h a r m a %
 
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 mp= d a G
a p o Ga m 
 
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 
 mt= v a r d h a n i k   ( v a r t t a n i k ) 
 
 
 
 mv	N'f= l a k ca Ga p a r i [o d h a n o   n m a   s a m d h i %
 
 
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 mi~= y a j  o p a v +t a m 
 
 
 
 m
= v i h r a %
 
 
 
 mr= r kp a p r a s d a %
 
 
 
 mL= b r h m a Ga %
 
 
 
 mL= b r a h m a c r y a m 
 
 
 
 mL= c a u k ca s a m u d c r a %
 
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 mLl= [r o t r i y a %
 
 
 
 mmi= v i d h kt a p p a %
 
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 mmi= v i [u d d h a p p a %
 
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 m`= p a r i [u d d h a k y a s a Cs k r a %  ( p a r i [u d d h a p r a s r a b d h a k y a s a Cs k r a %) 
 
 
 
 mL= p a r i [u d d h a k y a s a Cs k r a %  ( p a r i [u d d h a p r a s r a b d h a k y a s a Cs k r a %) 
 
 
 
 m= u t s d a n a m 
 
 
 
 ms= [u d d h o d a n a %
 
 
 
 msP[= [a u d d h o d a n i %
 
 
 
 m?b= g a n d h a k u m+
 
 
 
 m= s a k t a %  ( - / s a  j + t a ) 
 
 
 
 m2k= k m l a y a %
 
 
 
 m= v i s t r a %
 
 
 
 m= g a m b h +r a %
 
 
 
 mO= a b h i s a m p r a t y a y a %  ( a b h i s a m a y a %) 
 
 
 
 meQYOUee= t a t h g a t j  s u p r a t i p a n n a %
 
 
 
 mRu= d u %k h C  t +v r C  k h a r C  k a mu k m 
 
 
 
 m[+}= s a Cd h i n i r m o c a n a m 
 
 
 
 m_= a d h y [a y a %
 
 
 
 m_R= a d h y [a y a b a l a C
 
 
 
 m_R= [a y a b a l a C
 
 
 
 m`= c a G
a %
 
 
 
 mga= g a m b h +r a p r a j  a %
 
 
 
 mna= n i d h y y a t i 
 
 
 
 mfo= g a m b h +r v a b h s a %
 
 
 
 mf= s u p r a t i v i d d h a %
 
 
 
 msg= g a m b h +r v a b h s a %
 
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 
 m]yX= [i ca %
 
 
 
 m}g{= k u r a v a k a %
 
 
 
 mr= g a Cb h +r a n i r g h o ca %
 
 
 
 mU= d u r g a %
 
 
 
 mψT= v i ck a m b h e Ga 
 
 
 
 m`= d u r a v a g h a %
 
 
 
 m= g a m b h +r a g h o ca s v a r a n d i t a %
 
 
 
 m= v i r o l i t a %
 
 
 
 m܈= u p a s a Ck h y n a m 
 
 
 
 nm= p r a h l d a %
 
 
 
 nm= [+t a b h kt a %
 
 
 
 nm= [u d d h 
 
 
 
 nm= v y a n t +b h a v a t i 
 
 
 
 nm= p a r i [u d d h a m 
 
 
 
 nm= [u c i %
 
 
 
 nm'Ye;N= m a h d a k ci Gp a r i [o d h a k a %
 
 
 
 nmkHY6 g
N'YXN}= p a r a m r t h a s a Cv [t i s a t y a n i r d e [a %
 
 
 
 nmlWn= p a r i p kr Ga [u k l a d h a r m a %
 
 
 
 nmlLu= d h a r m a d h t u v i [u d d h i %
 
 
 
 nmmi= n i r v Ga m 
 
 
 
 nmpu
T= p a r i [u d d h a p a r y y %
 
 
 
 nmv= v i m a l a n e t r a %
 
 
 
 nm= v i [u d d h a s v a r a n i r g h o c
 
 
 
 nmS= g a n d h a k u m+
 
 
 
 n= b h a v y a %
 
 
 
 n= b h a v y a %
 
 
 
 n= a p a c a y a %
 
 
 
 n= kn a t v a m 
 
 
 
 n= a p a k a r ca %
 
 
 
 n= a s t a Cg a c c h a t i 
 
 
 
 !nNl= j a l a C  v i g h y a   ( j a l a C  v i g t y a ) 
 
 
 
 !nN悳l= o g h d   u t t +r Ga %
 
 
 
 4n= p i p s i t a %
 
 
 
 4n= p a r i d h a %
 
 
 
 4n= p i p s 
 
 
 
 4n_= t [ci t   v i g a t a p i p s   b h a v a n t i   s m a 
 
 
 
 4nKN= p n a C  p n r t h i b h y a %
 
 
 
 4n= p n a m 
 
 
 
 :n+= a p a l p a m   ( a p a l a p a m ) 
 
 
 
 gnl= kr m i %
 
 
 
 n= v a k t r a m 
 
 
 
 n= d r o G+  ( d r o Gi ) 
 
 
 
 n= p a r i k h 
 
 
 
 n= k h a r v a m 
 
 
 
 n= p a r i k h 
 
 
 
 nl= u cGo d a k a m 
 
 
 
 n= k u l m ca %  ( k u l m s a %) 
 
 
 
 n2k= t +v r a r g a %
 
 
 
 n= v i d h kn a m 
 
 
 
 n= k ce p a %
 
 
 
 n= a s t a Cg a c c h a t i 
 
 
 
 n= n i r u d d h a m 
 
 
 
 n= a n t a r d h n a m 
 
 
 
 n= a p a k a r ca %
 
 
 
 n= p a r y a v a r o d h a %
 
 
 
 n	Nk= t r i d o co p a h a %
 
 
 
 naa	N'f= a n u r o d h p r a t i r o d h o   n m a   s a m d h i %
 
 
 
 nzf= n i r o d h a j  n a m 
 
 
 
 nlzf= n i r o d h e   d h a r m a j  n a m 
 
 
 
 nlzf_= n i r o d h e   d h a r m a j  n a k cn t i %
 
 
 
 nv[= n i r o d h a s a m p a t t i %
 
 
 
 nv[= n i r o d h a s a m p a t t i %
 
 
 
 nj= a g h a h a n t 
 
 
 
 n= n i r o d h a %
 
 
 
 n^zf= n i r o d h e   ' n v a y a j  n a m 
 
 
 
 n^zf_= n i r o d h e   ' n v a y a j  n a k cn t i %
 
 
 
 n= s u d h a u t a m 
 
 
 
 n= [l a k cGa t v a m 
 
 
 
 ne_= c i t t o d v i l y a k a r +
 
 
 
 nsN= k c+r a C  s y a n d a t e 
 
 
 
 n= p kr Ga t v a m 
 
 
 
 n= c a y a %
 
 
 
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 nKbe= p r a t a t a p Gi %
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 ngmIQ	Nid0W= p a r i p kr Ga c a n d r a v i m a l a p r a b h o   n m a   s a m d h i %
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 n= t [p t i %
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 oN= m t s i k a %
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 o= k a i v a r t a %
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 o= [r a v a %
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 ohV= p a i l o t t a k a m   ( v a i l a i t i k a m ) 
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 o(g= k o 
h a k a %  ( k h o 
a k a %.   k h o ma k a %) 
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 o8lv!qOu= s a r v [r a v a k ca y a j  n a v a i [r a d y a m 
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 o= v i m a l a n ( v i m l a n ) 
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 8o2k= b h ky o r u c t %
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 no= p a r i cy a n d a %
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 no= s a r a %
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 o= n i k h a r v a m 
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 Lp= v a r a t r a m   ( v a r a n t r a m .   v a r a t t r a m ) 
 
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 Lpir= a b h i ce k a %
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 Lp S= k Cs a k r a %
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 Lp= a b h i ce c a n +  ( a b h i ce c a v a t +) 
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 Lp= a b h i ce k a %
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 Lp= a b h i ci k t a %
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 Lpq}ls= r j   k ca t r i y o   m kr d h b h i ci k t a %
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 Qpc= s a Ck r a %
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 cp R= c h kr i k 
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 kp= h u t a b h u k 
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 kp= a n a l a %
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a %
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 ppr= p ma l a m 
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 pq= t p a n a %
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 ps|= v a h u r i %
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 ps|= c n %
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 p|s|= l j %
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 p= u l k 
 
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 pq6q	Nid0W= j v a l a n o l k o   n m a   s a m d h i %
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 p NޞUߘ= m i ca k i Cc i t k a h e t o %
 
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NX0W= p [t h i v y m   a p a t a n y a 
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 pNv= v i c a k cu %k a r a Gy a 
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 pUO= y a s m t 
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 pSjNu/eeQ'Y\OSSS= p r a s r v a Ga k a r a Ge   p r a s r v a n a k a r a Ga s y a   m u k h e   v a r c o m r g e   v   ( p r a s r v a Ga k a r a Ge   p r a s r v a n a k a r a Ga s y a   m u k h e   v a r c o m a r g a   p ) 
 
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 psYB}= a n t i m a m t [g r m a b h v a %
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 p\ir= m i ca k i Cc i t k a h e t o %
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 p~^VQ= k d c i t k a t v t ( k a d c i t k a t v t ) 
 
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 p`P= k e n a . . .   y e n a 
 
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 pe	g`R`
Nhc8^_S NR
= s a r v a d u %k h a s k a n d h a s a h n t m o p d n a s a r v a s a t t v a d h t v a p a r i t y g i n a %
 
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 pdkEe= a s m i n   v a s t u n i   ( a s m i n   v a s t u t i %) 
 
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 
 pN= p a r a m a %
 
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 pP= y e cC  k [t a [a %  ( y e cC  k [t a ) 
 
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 pv= k u t a %
 
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 p= t a r a s 
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 pP= k e n a . . .   y e n a 
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 pߘEeYec= m i ca k i Cc i t k v a v d a %
 
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 pFZ^X= u p s a k a %
 
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 plˍY= u p a v a r t a %
 
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 p-= n i r v i c+  ( n i r v i [+) 
 
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 p= d h v Ek ca %
 
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 p	= d r o Ga k k a %
 
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 p	= v y a s a %
 
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 p	= k k a %
 
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 !q
N= a n u t t a r a %
 
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 !q
N= u t t a r a %
 
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N= n i r u t t a r a %
 
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 !q
NX= a n u t t a r a %
 
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 !q
N,g~= u t t a r a t a n t r a m 
 
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 !q
Npu
T= a n u t t a r a p a r y y %
 
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 !qN&= e k a j o 
a %
 
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 !q
NPwQ= a v i k a l 
 
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 !q
NhQ= a v i k a l a %
 
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 !q
N[= a n a n u s ky 
 
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 !q
N[_= n s t y a s a m h i t a c i t t a m 
 
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 !q
N_= a n a n u s ky 
 
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 !q
Nw]hc= n s t y a p r a t i s a Ck h y y o p e k c
 
 
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 !q
Nwhc_= n s t y a p r a t i s a Ck h y y o p e k c
 
 
 
 !q
N= a p a g a t a p h a l g u %
 
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 !q
N= p r a t i r kp a %
 
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 !qN= a d v a y a m 
 
 
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 !qOOmi= a p r a t i cmh i t a n i r v Ga m 
 
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 
 !qOOUmi= a p r a t i cmh i t a n i r v Ga m 
 
 
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 !q\O= a k a r m r a k [t 
 
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 !q\O= n i [c e cma %
 
 
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 !qP:yS= a v i p a r +t a m r g a d e [i k a %
 
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 !qPs[= a n a r g h a m a Gi r a t n a m 
 
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 !qHQS= n d h i v s a y a t i 
 
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 !qR= n i r v i [e ca %
 
 
 
 !qR= n i r a v a y a v a %
 
 
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 !qR%R= a v i k a l p a m 
 
 
 
 !q%R= n i r v i [e ca %
 
 
 
 !q)R
NOU= a n a r t h o p a s a Ch i t a C  n a p [c c h a t i 
 
 
 
 !qMR_= a p kr v c a r a m a %
 
 
 
 !qMR_= a p kr v a m   a c a r a m a m 
 
 
 
 !qR= d a u r b a l y a m 
 
 
 
 !qRs= a b a l o   n g a r j 
 
 
 
 !qR= a n e l 
 
 
 
 !qR= a d +n 
 
 
 
 !qR	Nid0W= a n i  j y o   n m a   s a m d h i %
 
 
 
 !qRd= a c a p a l 
 
 
 
 !qRIQ= a p a r j i t a t e j %
 
 
 
 !quS= a n a G
a k a %
 
 
 
 !qSo-N_u+= a n u p d y a   s r a v e b h y a [  c i t t n i   v i m u k t n i 
 
 
 
 !qSc:y= a v y a p a d e [y a m 
 
 
 
 !qSc:y= a n i d a r [a n a %
 
 
 
 !qSϑ= a p r a m e y a m 
 
 
 
 !q
Tc= a n m i k 
 
 
 
 !qsT= n i r s v d a %
 
 
 
 !quT= a n a v a d y a m 
 
 
 
 !qT^	Nid0W= a p r a k r o   n m a   s a m d h i %
 
 
 
 !qU= a n o cmh a k a %
 
 
 
 !qW= v i m a l 
 
 
 
 !qW= n i r m a l a %
 
 
 
 !qWIQf	Nid0W= v i m a l a p r a b h o   n m a   s a m d h i %
 
 
 
 !qWRey= v i m a l a v e g a [r +%
 
 
 
 !qW0W= v i m a l 
 
 
 
 !qWf	Nid0W= v i m a l a p r a b h o   n m a   s a m d h i %
 
 
 
 !qWf	N'f= v i m a l a p r a d +p o   n m a   s a m d h i %
 
 
 
 !qWf	N'f= v i m a l a p r a b h o   n m a   s a m d h i %
 
 
 
 !qWq	Nid0W= v i m a l a p r a d +p o   n m a   s a m d h i %
 
 
 
 !qW<w= v i m a l a n e t r a %
 
 
 
 !qW1z}= v i m a l a k +r t t i n i r d e [a %
 
 
 
 !qWυ= a m a l a g a r b h a %
 
 
 
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TSaS^Sa= a n u p t t a m a h b h kt a h e t u k a %  s a t t v k h y o   ' s a t t v k h y o   m a n o j  m a n o j  [c a 
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 !quXuXwQy[= a r a j o v i r a j o n a y a y u k t o   n m a   s a m d h i %
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 !qiq= d h o   v i g a c c h a t i 
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 !qiq`Zw[y[= a r a Ga s a m a v a s a r a Go   n m a   s a m d h i %
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 !qq= d h o   v i g a c c h a t i 
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a k o )   n m a   s a m d h i %
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 !qv= a n a k ca k a %
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 
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 !qvL	Nid0W= a n i k e t a c r +  n m a   s a m d h i %
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 !qv= a n i m i t t a m 
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 !qw= v y p d t   p r a t i v i r a t i %
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 !qwU9h= a d v e ca %  k u [a l a m kl a m 
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 !q4xX= a v i k a l 
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 !q.z= a g o t r a k a %
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 
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 !q.zv	N'f= a p r a k r o   n m a   s a m d h i %
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 !qzKN1Y= a n a v a s t h p r a s a Eg a %
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 !qI{= a s a m a n t a %
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 !qI{ga= a s a m a p r a j  a %
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 !qI{I{= a s a m a s a m a %
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 !qI{I{	Nid0W= a s a m a s a m   n m a   s a m d h i %
 
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 !qI{I{	N'f= a s a m a s a m   n m a   s a m d h i %
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 !qI{I{N
= a s a m a s a m a p a  c a s k a n d h a %
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 !qI{= a p r a t i p u d g a l a %
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 !qI{I= a s a m a n t a p a r i v a r t a %
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 !qI{I= a s a m a n t a p a r i v a r t a %
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 !q}ZN`= a n u p a l a m b h a y o g e n a   b h v a y a t i 
 
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 !q.~= a v i cd a %
 
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 !q:n= a p a [a b d a v i g a t 
 
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 !q@b_= a n a r t h o p a s a Ch i t a m 
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 !q
N(W= a v i n b h v a %
 
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 !q3_= a g r +v a %
 
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 !q3= a k a r Ga %
 
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 !qZ\= v y a p a k [cma %
 
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 !qI{= a p r a t i p u d g a l a %
 
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 !qr@bk~= r kp y a p r a t i s a Cy u k t a %
 
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 !qrLu= a r kp a d h t u %  ( a r kp y a d h t u %) 
 
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 
 !q= a n a G
a k a %
 
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 !qW= a p a r m [cma %
 
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 !qW= r y s a Eg a %
 
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 !q= v i t i m i r a k a r a %
 
 
 
 !q
ir= n r [+b h v a %  ( n a r [+b h v a %) 
 
 
 
 !qU= a n i k e t a %  ( a n a k e t a %) 
 
 
 
 !qU	N'f= n i r a d h i cmh n o   n m a   s a m d h i %
 
 
 
 !qU
N0R= p r p t i %
 
 
 
 !qUL	N'f= a n i k e t a c r +  n m a   s a m d h i %
 
 
 
 !qL,= a n a b h i s a Cs k r a p a r i n i r v y +
 
 
 
 !qL,mi= a n a b h i s a Cs k r a p a r i n i r v y +
 
 
 
 !qc= a c e l a k a %
 
 
 
 !qh= a v i j  a p t i %
 
 
 
 !q!q= a n i v [t v y k [t %
 
 
 
 !q= a s a n i d a r [a n a m 
 
 
 
 !q	N'f= a s a Cp r a m o co   n m a   s a m d h i %
 
 
 
 !q͊= n i r d v a n d v a h 
 
 
 
 !qOk= a n i n d i t 
 
 
 
 !qfy[= a v i k r o   n m a   s a m d h i %
 
 
 
 !qpuy[	Nid0W= a v a i v a r t o   n m a   s a m d h i %
 
 
 
 !q= a b h i d h y y %  p r a t i v i r a t i %
 
 
 
 !q= n i r u p a l e p a %
 
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 
 !qU9h= a l o b h a %  k u [a l a m kl a m 
 
 
 
 !q= a n a v a d y a m 
 
 
 
 !q= a p d a %
 
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 !qI= a c a  c a l 
 
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 
 !qMb= n i cp r a t i b h n a %
 
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 
 !q .~= a l +n 
 
 
 
 !q .~= a v i cd a %
 
 
 
 !qN= a v y a t i k r a m a Ga m   ( a u p a t i   p r a m a Ga m ) 
 
 
 
 !qN= n i r a v a d y a %
 
 
 
 !qn0W= v a ca m
 
 
 
 !qne= n i r a r g a 
a y a j  %
 
 
 
 !q= a n a n t p a r y a n t a %
 
 
 
 !q= a p a r y a n t a %
 
 
 
 !q= a p a r y a n t a %
 
 
 
 !qNLu= s a r v a l o k a d h t u   p r a s a r a %
 
 
 
 !qIQ	Nid0W= a n a n t a p r a b h o   n m a   s a m d h i %
 
 
 
 !qf	N'f= a n a n t a p r a b h o   n m a   s a m d h i %
 
 
 
 !q!qϑLs= a n a n t o   n g a r j 
 
 
 
 !qs= r j   a n a n t a n e m i %
 
 
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 !qI= a p a r y a n t a p a r i v a r t a %
 
 
 
 !qI= a p a r y a n t a p a r i v a r t a %
 
 
 
 !q	Nid0W= a n a n t a p r a t i b h n o   n m a   s a m d h i %
 
 
 
 !qMb= a n a n t a %  p r a t i b h n e n a 
 
 
 
 !qϑ= a p a r i m Ga m 
 
 
 
 !q?O)YOKN!q= a n a n t a m u k h a d e v s u r a n e t r s u r a %
 
 
 
 !q= v y a n t +k [t a m   ( v y a t +k [t a m ) 
 
 
 
 !q= a p a [a b d a v i g a t 
 
 
 
 !qϑ= a p r a m a G
 
 
 
 !qϑ= a p r a m Ga m 
 
 
 
 !qϑ= a p r a m Ga m 
 
 
 
 !qϑ= a p a r i m Ga %
 
 
 
 !qϑIQ)Y= a p r a m Gb h %
 
 
 
 !qϑga-N,g~
T= p r a m Ga t a r k a n i r g a t r t h %
 
 
 
 !qϑzf= a p r a m e y o   j  n e n a 
 
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 !qϑzf= a n a n t a j  n a %
 
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 !qϑzfga= a p r a m e y o   j  n e n a 
 
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 !qϑm)Y= a p r a m Ga [u b h %
 
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 !qϑc= a t u l y n i   v s a Cs i 
 
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 
 !qϑp N= b a h u d h   b h kt v a i k o   b h a v a t i 
 
 
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 !qϑI= a p a r i m Ga p a r i v a r t a %
 
 
 
 !qϑI= a p r a m Ga p a r i v a r t a %
 
 
 
 !qϑ	N'f= a n a n t a p r a t i b h n o   n m a   s a m d h i %
 
 
 
 !q= a v +c i %
 
 
 
 !qe= k l i k a %
 
 
 
 !qu= a n a n t a r a j a n m a   ( a n a n t a r a j a n m a n ) 
 
 
 
 !qy[= a n a n t a r y a s a m d h i %
 
 
 
 !q	g`= s a r v a s a t t v a s a m a c i t t a %
 
 
 
 !qS= n a n t a r y a m r g a %
 
 
 
 !qP= a p a r i m Ga m 
 
 
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 !qPI= a p a r i m Ga p a r i v a r t a %
 
 
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 !qPϑ= a p a r i m i t a m 
 
 
 
 !qzz= a n a v a r g r a [kn y a t 
 
 
 
 !qy[= a r a Ga s a m d h i %
 
 
 
 !qٖ= n i r a v a y a v a %
 
 
 
 !q)Y= a n a b h r a k %
 
 
 
 !q\Z= a n a p a k [cma %  ( a n a v a k [cma %) 
 
 
 
 !q^~^P= n a i k a [a %
 
 
 
 !q&= a j o 
a %
 
 
 
 !q^= v i ca m a l o b h a %
 
 
 
 !q= n i r a v a [e ca %
 
 
 
 !qOmi= n i r u p a d h i [e ca n i r v Ga m 
 
 
 
 !q
mi= n i r u p a d h i [e ca n i r v Ga m 
 
 
 
 !q= a k e [a k a %
 
 
 
 !q*= n i r d v a n d v a h 
 
 
 
 !q;= a n s a %
 
 
 
 !qR= a d a n t a %
 
 
 
 0q= u t t a p t a %
 
 
 
 0q= d +p t a %
 
 
 
 0qIQ= j v l a %
 
 
 
 0qid= y a m a %
 
 
 
 0qid)Y= y m %
 
 
 
 0qT)YP[= s u y m a d e v a p u t r a %
 
 
 
 6q= v 
 
 
 
 6qGR= h a n t a 
 
 
 
 6qp	N'f= j v a l a n o l k o   n m a   s a m d h i %
 
 
 
 6qq= d +p a Ck a r a %
 
 
 
 6q= a p i 
 
 
 
 Nq= k v a t h i t a m 
 
 
 
 Vq= u cm a g a t a %
 
 
 
 Vq'`= u cGa t v a m 
 
 
 
 Yq= d h km a %
 
 
 
 YqN!q= m a [+r   a p i   n a   p r a j  y a t e ( m a [i r a m a p i   n a   p r a j  y a t e ) 
 
 
 
 Yq= n i h r a %
 
 
 
 Yq0= d h km y a t i 
 
 
 
 `qߘ= a p kp a %
 
 
 
 gq NRN	Nid0W= s a r v k r a p r a b h k a r o   n m a   s a m d h i %
 
 
 
 gqMegKNIQ
N0RU= y a t r a   s kr y a c a n d r a m a s C  p r a b h y   g a t i r   n s t i 
 
 
 
 iq`= v y a s a n a m 
 
 
 
 iq`= r a Ga %
 
 
 
 iq`= t a p a s v +  ( t a p a s v i n ) 
 
 
 
 iq`Y= k l e [a b a h u l a m 
 
 
 
 iq`o= k l e [a k a cy a %
 
 
 
 iq`͑= k l e [a b a h u l a m 
 
 
 
 nq= p a c y a t e 
 
 
 
 {qhq= k u k kl a m .   k u k k u l a m 
 
 
 
 q= t a r a k cu %
 
 
 
 q= s a Cs t u t a m 
 
 
 
 q= n i r d h n t a m   ( n i r d n t a m ) 
 
 
 
 q= p a r i c a y a %
 
 
 
 q= s a Cs t u t a %
 
 
 
 q= p r a v +Ga %
 
 
 
 q= n i cGt a %
 
 
 
 qeNN= p a  c a s u   s t h n e cu   k [t v +  s a Cv [t t a %
 
 
 
 qeNf= p a  c a s u   s t h n e cu   k [t v +  s a Cv [t t a %
 
 
 
 qv S= c a r m a k r a %
 
 
 
 qe= s a r p i %
 
 
 
 q= k v t h a y i t v 
 
 
 
 q= k v a t h i t a m 
 
 
 
 q= a n e 
a k a m 
 
 
 
 qiq= p a r i d h a %
 
 
 
 qu= a t i s r a %( a t +s r a %) 
 
 
 
 qga0W= a r c i cm a t +
 
 
 
 q= d +p a %
 
 
 
 q= p r a d +p a %
 
 
 
 q= d +p a %
 
 
 
 qv#˄= c a k o r a k a m 
 
 
 
 q= h a v a n a m 
 
 
 
 q= d a h y a t e 
 
 
 
 q= b h i d y a t e 
 
 
 
 q`= v i d a g d h a k a s a Cj  
 
 
 
 qb NJX= e k a j v l +b h kt o   d h y y a t i 
 
 
 
 qe= h o m o p a k a r a Ga m 
 
 
 
 qe= h u t a m 
 
 
 
 qeN= j u h u y t 
 
 
 
 qe@b(uir= h o m o p a k a r a Ga m 
 
 
 
 q(g= s a m i d h a %
 
 
 
 qLpKNir= h u t i d r a v y a m 
 
 
 
 qW= d a h y a t e 
 
 
 
 qߘ= h u t a b h u k 
 
 
 
 qߘ= h u t [a n a %
 
 
 
 qPW= p r a t i s a Cl a y a n a %
 
 
 
 -r= r a b h a s a %
 
 
 
 -r= v d a %
 
 
 
 -r= c o d a y a t i 
 
 
 
 -r= r a Ga %
 
 
 
 -r= a d h i k a r a Ga m 
 
 
 
 -r= k a l a h a y a t i   ( k a l i h a y a t i ) 
 
 
 
 -r	gUOv= a l a m   a n e n a   v i v d e n a 
 
 
 
 -r%Bf= k a l i y u g a m 
 
 
 
 6r= t t a %
 
 
 
 6r= p i t   ( p i t [) 
 
 
 
 6rO= v g b h a ma %  ( v b h a ma %) 
 
 
 
 6rP[TƖ}= p i t p u t r a s a m g a m a %
 
 
 
 6raw= p i t [r a k ci t   ( p +mi r a k ci t ) 
 
 
 
 6rkNNNN=   s a p t a m a C  y u g a m   u p d y a 
 
 
 
 :r= t t a %
 
 
 
 >r= b h ky a %
 
 
 
 >rBf= t e n a   k l e n a 
 
 
 
 >rBf= t e n a s a m a y e n a   ( t e n a s a m a y e n a %) 
 
 
 
 Fr= b h i t t i %
 
 
 
 Fr^N	N͑= d v a u   v   t r a y o   v   c h a d a n a p a r y y   d t a v y %
 
 
 
 Fr9h= u c c h a r g a r a %  ( u c a r k a r a %) 
 
 
 
 Fr9h= u c c h a k a r a %
 
 
 
 Grf= k a s t kr i k G
a m 
 
 
 
 Grё= s t a v a r a %
 
 
 
 Grё= c i t r a p a ma %
 
 
 
 Lri= p r s a %
 
 
 
 Lrj= t o r a Ga m 
 
 
 
 Yr= d a n t a %
 
 
 
 Yr= d a Cct r 
 
 
 
 YrW= v [t t a d a Ccmr a %
 
 
 
 YrY'Ya= h a s t i d a n t a %
 
 
 
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 sba= a b h i m n a %
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 sj_jpuq= p r a t y u t p a n n a s u %k h a m   y a t y C  s u k h a v i p k a m 
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 
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 sl= d [cma d h a r m a %
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 
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 su= s a d y a %
 
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Ns`vOu!qN[wZ Q	Nminm_!q@bOu= n a i r t m y d h i g a m t p a r a v i h e mh a n n i m i t t a s a m u d c r a s a h a j n a d h i g a t e r y p a t h a t r i ck a r m a p a r i [u d d h a   m a h r a k ca s a Cp a n n a v a i [r a d y a m 
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 puu= p [t h a g j a n a %
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 puu'`= b h e d a %
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 
 puwezf֊= a t h a r v a v e d a %  ( a t h a r v a Ga v e d a %) 
 
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 pu= v i p a t h a %
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 pu^= v i j t +y a %
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 pu^_Uv= a n y a j t +y a d [cmn t o p a s a Ch r a l a k ca Ga m 
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 pu^qpuq= v i s a d [[a p k o   v i p k a %
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 vu
N^= n a   [r a v a Ga p a t h a m   g a m i cy a t i .   n a   [r a v a Ga p a t h a m r g a m   i cy a t i 
 
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 vu
NTe3= n a   [r a v a Ga p a t h a m   g a m i cy a t i .   n a   [r a v a Ga p a t h a m r g a m   i cy a t i 
 
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 vuP= v a s t u k [t a %  ( v s t u k [t a ) 
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 vu
\= g u r u k r a %
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 vu+^= g u r u k r a %
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 vu^:y= v i s t a r e Ga   s a m p r a k [a y i cy a t i 
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 vub= l a j j 
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 vue= u c c h e t s y a t i 
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 vu	g= b h a v i cy a t 
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 vuw= u t t h s y a t i 
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 uR= v i r a l a d a n t a %
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 u= v [t t i %
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 u= v i c i k i t s 
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 u= v i m a t i %
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 u= k a G
k%
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 u= k a c c h u %
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 uu= p r a j v a r a %
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 uuR= r o g n t a r a k a l p a %
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 uu= v y d h i %
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 uuR= r o g n t a r a k a l p a %
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 u2= [u t a r a v [t t i %
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 u= r o g a %
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 uN= t u r a %
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 uO= m a h a l l a k a %
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 u
Tv= v y d h i n m n i 
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 uu= t u r a %
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 u_du= r o g a   s p [cm  v i g a t a   r o g   b h a v a n t i   s m a 
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 u= v y d h i d u %k h a m 
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 u= k a G
k%
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 u= v i s p h o ma %
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 u= t i l a k a %
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 u= s a Cn y a s a %
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 u= a r [Eg i   ( a r [Eg i k u cma m ) 
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 v= m kk a %
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 vu= j v a r a %
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 Fvu= r j a y a k cm a   ( r j a y a k cm a n .   r j a y a k cy a ) 
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 av= j a 
a %
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 av= m k
h a %
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a %
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a %
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 {v0W= b h km y k r a m a Ga m   ( b h km y p r a m a Ga m ) 
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 {v+s^= h r y a p d a k r o h +  ( a h a r y a p d a k r o h +) 
 
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 |vIQ	Nid0W= p r a b h k a r o   n m a   s a m d h i %
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 |vIQ0W= p r a b h k a r +
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 |v	= k h o ma n a m   ( k h o mn a m .   u t k o ma n a m ) 
 
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 |v=zle= m a r y d C  v y a v a s t h p a y a n t i 
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 |v= v i n a r d i t a %
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 |v= p r a s t h n a m 
 
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 }v= a v a d t a m 
 
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 }vN= j  p t i d v i t +y a m 
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 }v[O Xj2k^= b h a g a v a t a %  p r a t i [r u t y a 
 
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 }vV= j  p t i c a t u r t h a m 
 
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 }vVxWwQ= j  p t i c a t u r t h a k a r m a Go p a s a Cp a n n o   b h i k cu %
 
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 }vX= k a k k h a m+  ( k a k k h a ma ) 
 
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 
 }vms= p G
u r a k o   n g a r j 
 
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 }viv= k i l s a m 
 
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 
 }vx= j  p t i k a r m a   ( j  p t i k a r m a n ) 
 
 
 
 }v= s a r j a r a s a %
 
 
 
 }v9= s p h r i t r a m   ( s a v a r i t r m ) 
 
 
 
 }vr= [v e t a k a %
 
 
 
 }vr^N= p G
a r a b h i k cu %
 
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 
 }vr= k a r k a r a v a %
 
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 }vP[= s a r ca p a %
 
 
 
 }v= a r k a p u cp a m 
 
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 
 }vq\= p o t a l a k a %
 
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 
 }v= p u G
a r +k a m 
 
 
 
 }vck= p G
a r a v s i n +
 
 
 
 }vF= r j a m ca %
 
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 
 }vMU[= a v a d t a k [t s n y a t a n a m 
 
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 
 }v-= p l i t y a m 
 
 
 
 }vs= [u k l o d a n a %
 
 
 
 }v0W= [u k l a v i d a r [a n b h km i %
 
 
 
 }v= k a Gi k a %
 
 
 
 ~v= [a t a m 
 
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 
 ~v= [a t a m 
 
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 
 ~v= [a t a m 
 
 
 
 ~v= [a t a m 
 
 
 
 ~v= [a t a m 
 
 
 
 ~vXN= [a t a r a t h a %
 
 
 
 ~v=O=O
T<\͕= [a t a C  g a Ga n g a t +n C  n +v a r a Ga C  n m o c y a t e 
 
 
 
 ~vOe= [a t a k r a t u %
 
 
 
 ~vPT`FZ
T=O=O= [a t a C  s a m p t a l a m b h n C  g a Ga n g a t i r   n m o c y a t e 
 
 
 
 ~vFZ|T
T=OFZ= [a t a C  b a h u l n C  n g a b a l a C  n m o c y a t e 
 
 
 
 ~v<\͕
Tv@FZ= [a t a C  n +v a r a Gn C  m u d r b a l a C  n m o c y a t e 
 
 
 
 ~v^FZ
TQSlFZN,^= [a t a C  mi mi l n C  v y a v a s t h n a   p r a j  a p t i r   n m o c y a t e 
 
 
 
 ~vb݀
T?1uY= [a t a C  k o m+n a m   a y u t a C  n m o c y a t e 
 
 
 
 ~vfrR
T;FZ= [a t a C  k a Ck a r GC  v i Cv a r a C  n m o c y a t e 
 
 
 
 ~vkPNˍ
TFZPN= [a t a C  v i s a Cj  v a t +n C  s a r v a s a Cj  n m o c y a t e 
 
 
 
 ~vkFZ6
T1P=O= [a t a C  v i v h n m   u c c h a Eg a C  n m o c y a t e   ( [a t a C  v i v h n m   u c c h a Eg   n m o c y a t e ) 
 
 
 
 ~vknm{v=Oid
T`a}S= [a t a C  v i b h kt i g a m n C  t a l l a k ca Ga m 
 
 
 
 ~vt*= c a k r a [a t a p a t t r a m 
 
 
 
 ~vv@FZ
TFZFZ= [a t a C  m u d r b a l n C  s a r v a b a l a m   n m o c y a t e 
 
 
 
 ~v,Or= d h t u [a t a m 
 
 
 
 ~v,= n i y u t a m 
 
 
 
 ~vFZN
Tknm{v=Oid= [a t a C  s a r v a s a Cj  n C  v i b h kt i g a m a C  n m o c y a t e 
 
 
 
 ~vFZFZ
TkPNˍ= [a t a C  s a r v a b a l n C  v i s a Cj  v a t i r   n m o c y a t e 
 
 
 
 ~v͎s= r j   [a t n +k a %
 
 
 
 ~v	= m a d h y a m 
 
 
 
 ~v揅
TV@)R= [a t a C  k a r a p h kGC  h e t v i n d r i y a C  n m o c y a t e 
 
 
 
 ~v=OFZ
T^FZ= [a t a C  n g a b a l n C  mi mi l a C  n m o c y a t e 
 
 
 
 ~v1uY
TfrR= [a t a C  n a y u t n C  k a Ck a r a C  n m o c y a t e 
 
 
 
 ~vZY
T揅= [a t a C  h e t u h i l n C  k a r a p h u r   n m o c y a t e   ( [a t a C  h e t u h i l n C  m a r a p h u   n m o c y a t e ) 
 
 
 
 ~vV@)R
TPT`FZ= [a t a C  h e t v i n d r i y GC  s a m p t a l a m b h o   n m o c y a t e 
 
 
 
 ~v?1uY
T1uY= [a t a m   a y u t n m   n a y u t a C  n m o c y a t e 
 
 
 
 ~v?FZ
TkFZ6= [a t a C  a k co b h y GC  v i v h o   n m o c y a t e 
 
 
 
 ~v;FZ
T?FZ= [a t a C  v i Cv a r Gm   a k co b h y a C  n m o c y a t e 
 
 
 
 ~v1P=O
TFZ|T= [a t a m   u c c h a Eg n A  b a h u l a A  n m o c y a t e 
 
 
 
 vr= u p a k l o   n g a r j 
 
 
 
 v\Om= k [t a p a r i k a r m a %
 
 
 
 vU= p a r i t o ca %
 
 
 
 vU= v i p r a s a n n a %
 
 
 
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 wpu
T= p a r a m r t h a p a r y y %
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 
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 <wk}Y= c i t r a p a k cm %
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LuU9h@be
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 @#l= y a u v a n a m 
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 L= s a m u d c r a %
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 LN= n +c a v [t t i %
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Nf= a p a mu p r a c r a %
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 LNt= l o k a y t r 
 
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 LNTom= [u c i s a m c r a %  ( s a m u d c r a %) 
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 L[Ol= [s t u %  [s a n a k a r a %
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 LwQ= p r a t i p a t t i s a m p a t 
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 LR= c a r y b a l a m 
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 LX= g o c a r a %
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N= p r a t i r kp o   g o c a r e Ga 
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 
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 Lq\N!qx= p a r v a t a m   a p y   a s a j j a m n o   g a c c h a t i 
 
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 Lczz'`= [kn y a t g o c a r a %
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 LeeNe NR	g`= s a Cg r a h a v a s t u s a r v a s a t t v a s a Cg r h a k %
 
 
 
 Le[zz6sYۘ= k [e   v i k r a m a t e ,   t a d y a t h   p a k s +  [a k u n i %
 
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NNYe= a n u p a d i cma d n %
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 
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 Lek[s^^^
NN
Nn6s[rs= v [ca b h a v i k r n t a g m +
 
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 Lekckv= s a m a k r a m a %
 
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 Lekv2^[Yas= n g a v i k r n t a g m +
 
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 Lekzck= a v a k r a g m +
 
 
 
 Lek2bk QŖlY]s= h a Cs a v i k r n t a g m +
 
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 L(uwQgU= p r a [n t e r y p a t h a s a Cp a n n a %
 
 
 
 Lv= c r u g m +
 
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 LI{= p d a b a n d h a %
 
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 L= s a Cs k r a d u %k h a t 
 
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= s a Cs k r a s k a n d h a %
 
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 Lzz'`= [kn y a t g o c a r a %
 
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 Lp= d h v a t i   ( d h v a t +) 
 
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 
 Lp= t kcG+C  v i p r a k r a m a Ga m   ( t u cG+v a k r a m a Ga m ) 
 
 
 
 LGXX!qx= t i r a %  k u 
y a m   t i r a %  p r k r a m 
 
 
 
 LS= +r y p a t h a %
 
 
 
 LqQl= a n u d h a r m a p r a t i c r +
 
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 Ll= a n u d h a r m a p r a t i c r +
 
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 
 Ls= l a m b u k o   n g a r j 
 
 
 
 Ls= l a m b u k o   n g a r j 
 
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 SX= v a i p a  c i k a %
 
 
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 W= v +t h +  ( v +t h i ) 
 
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 c= v a s t r a m 
 
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 
 c
N*YN= n t y a v a k [cma C  c +v a r a m   ( n t y u p a k [cma C  c +v a r a m ) 
 
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 c
N*Yؚ= n t y u t k [cma C  c +v a r a m 
 
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 cN= c +v a r a v a s t u 
 
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 c
g
Tv= v a s t r a n m n i 
 
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 cg= c a r p a ma k a m 
 
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 ch= c +v a r a [r e G+  ( c +v a r a [r o G+) 
 
 
 
 c{= c +v a r a k a r a G
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i k a m ) 
 
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 c= c +v a r a v a C[a %
 
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 c= c +v a r a v [ci k 
 
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 cߘǌ
= p a ma v s i n +
 
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 
 h= s a Ck e t a %
 
 
 
 hv S= p a t t r a c c h e d i k a %
 
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 h:y= s a Ck e t a %
 
 
 
 p= v y a y a %
 
 
 
 p= a l b h a %
 
 
 
 pWe= v i h +n a m 
 
 
 
 Z= s a Cg h m+
 
 
 
 ߈PWwQ= k a mh i n s t r a Ga m .   k a mh i n a s t r a %
 
 
 
 ߈= c +v a r a v [ci k 
 
 
 
 = c o l a %
 
 
 
 NN~~S
Nc= a p a r d h +n a %
 
 
 
 N@bR= p a r j i t a m 
 
 
 
 sY@bP= s t r +c c h i n n a %
 
 
 
 [Þ= p a t p a G
a k a %
 
 
 
 hn}Wc= a v a n h a %
 
 
 
 Þ= s e k y a p a G
a k a %  ( [+k y a p a G
a k a %) 
 
 
 
 +~ S= s kc i k a %
 
 
 
 = p r a d a l i t a %  ( p r a d l i t ) 
 
 
 
 ψ= u p a g k
h a %
 
 
 
 ψ_= k a r ca y a t i 
 
 
 
 ψ= a n t a r m u k h a p r a v [t t a m   ( a n t a m u k h a p r a v [t u m ) 
 
 
 
 و= n i v s a n a m 
 
 
 
 ܈N= g a G
k[i k a %.   g a G
km i k a %.   k a G
ks i k a %
 
 
 
 ܈bR= p a r i k a r m a v a s t u   ( p a r i k a r m a Ga v a s t u ) 
 
 
 
 ܈yr=O= p u d g a l a %
 
 
 
 ܈yr=Oaja= p u d g a l n t a r b h i p r y a %
 
 
 
 ܈@mq\= p o t a l a k a %
 
 
 
 ܈@== p o t a l a k a %
 
 
 
 P[= a r d h a c o l a %
 
 
 
 P[= p a ma %
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 R= k a l l a v l a %
 
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 R= m a d y a v i k r a y a %
 
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 j= p a u r u cy a %
 
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 ۘy= k a u k k u mi k a %
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 ㌙= g n d h i k a %
 
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 sY= v [ca l +
 
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 .z= n +c a k u l a m   ( n +c i k u l a m ) 
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 ZS= d y kt a m 
 
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 ZS= a k ca d h kr t a %
 
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= j a m b ks h v a y a %  ( j a m b u s a h v a y a %) 
 
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HY@[= j m b kn a d a s u v a r Ga m 
 
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HY@[= j m b kn a d a r a t n a m   ( j a m b u n a d a r a t n a m ) 
 
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萗g= j a m b u k h a G
a %
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 d= l o h i t a m 
 
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 dj= p a t t a Eg a %
 
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 d%ts= p u cp a r g a %
 
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 dv= p i c c a ma %  ( p i c c h a 
a %) 
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 dr= m a  j u ca k a m 
 
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 
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 mr= k u s u m b h a %
 
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 
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 
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 w'YHa_!q
d[_= v y p d a s y v y p d o   n i %s a r a Ga C  m a i t r +
 
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 w8\= v e t l a %
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  NRl	Nid0W= s a r v a d h a r m t i k r a m a Go   n m a   s a m d h i %
 
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  NR!q@b	gUeQ^`^^`UwQOO= s a   s a r v a [o   k i Cc a n y y a t a n a C  s a m a t i k r a m y a   n a i v a s a Cj  n s a Cj  y a t a n a m   u p a s a m p a d y a   v i h a r a t i 
 
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  NR!q@b	gUeQ^`^^`U[wQOO/f,{N+= s a   s a r v a [a   k i Cc a n y y a t a n a C  s a m a t i k r a m y a   n a i v a s a Cj  n s a Cj  y a t a n a m   u p a s a m p a d y a   v i h a r a t y   a y a C  s a p t a m o   v i m o k ca %
 
 
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  NRzz!qUeQ!qXX!qUwQOO= s a   s a r v a [a   k [n a n t y   y a t a n a C  s a m a t i k r a m y n a n t a C  v i j  n a m   i t i   v i j  n n a n t y   y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
 
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  NRr`n	g
\`
N``.z.z`eQ!qzzzz!qU[wQOO/f,{V+= s a   s a r v a [o   r kp a s a Gj  n C  s a m a t i k r a m t   p r a t i g h a   [ p r a t h a m a ] s a  j En m   a s t a Cg a m n   n n   t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m   i t y k [n a n t y y a t a n a m   u p s a m p a d y a   v i h a r a t y   a y a C  c a t u r t h o   v i m o k ca %
 
 
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  NRX!qUeQ!q@b	g!q@b	gUwQOO= s a   s a r v a [o   v i j  n n a n t y y a t a n a C  s a m a t i k r a m y a   n s t i   k i Cc i d   i t y k i Cc a n y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
 
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 QTX= s a r v a m r a v i ca y a s a m t i k r n t a %
 
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 QT^= s a r v a m r a v i ca y a s a m t i k r n t a %
 
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 I{= [ a ] v y u t k r n t a k a s a m p a t t i %  [ b ] v y a t i k r n t a k a s a m p a t t i %
 
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 = [ca b h a %
 
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 r`n	g
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N``.z.z`eQ!qzzzz!qUwQOO= s a   s a r v a [o   r kp a s a Cj  n C  s a m a t i k r a m t   p r a t i g h a s a Cj  n m   a s t a Cg a m n   n n t v a s a Cj  n m   a m a n a s i k r d   a n a n t a m   k [a m   i t y   k [n a n t y y a t a n a m   u p a s a Cp a d y a   v i h a r a t i 
 
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 Nxev= g a Ga n s a m a t i k r n t a %  ( g a Go n s a m a t i k r n t a %) 
 
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 Q= n i ck a r ca n a m 
 
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 = g a t i %
 
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 YS= t +r t h i k v a k r n t a k a %
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 !qvl= a l a k ca Ga d h a r m a p a r y a Ga %
 
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 = t [p t a %
 
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 = p d a %
 
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 = a l a m 
 
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 N= k r a m a t a l a m 
 
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 NN*v= c a k r Ek i t a h a s t a p d a %
 
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 N[s^zv= s u p r a t i cmh i t a p d a %
 
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Nk= n a   l a Eg o   b h a v a t i 
 
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 ON= [l +p d a %
 
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 P= p r Ga v s +  ( v a r Ga v [+.   v r Ga v [+) 
 
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 V= p d o p a g a %
 
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 V= n kp u r a m 
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 V= p d b h a r a Ga m 
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 _= k r a m a t a l a m 
 
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Ns^= a v i ca m a p d a %
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 u= [l +p d a %
 
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 <w= a k ca p d a %
 
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 ؚnv= u t s a Eg a p d a %
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 ߍ^s^v= s u v a r t i t o r u %
 
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 ˍ= p a d d h a t i %
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 ˍ= v a r t a n +
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 
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 ΍̀= k u b j a %
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 = p a n t h   ( p a n t h m ) 
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 = p a t h y a d a n a m   ( p a t h y a d a Ga m .   p a t h y o d a n a m ) 
 
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 = l a Eg h i t a m 
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 p= b h r m a y a n t i   ( b h r a m a y a n t i ) 
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 GRN= n i k ci p t e   p a d e   a v a n a m a t i 
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 
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 
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 
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 
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 
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 r= u t k u mu k a s t h a %
 
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 zGR
N= u t k ci p t e   p a d e   u n u n a m a t i 
 
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 
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 
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 
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  N` NYMm)Y= e k a t v a k y   e k a t v a s a Cj  i n a s   t a d y a t h   d e v %  [u b h a k [t s n %
 
 
 
  N`puYuiIQm)Y= e k a t v a k y   n n t v a s a Cj  i n a s   t a d y a t h   b h s v a r %
 
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NQkp= u p a r i m a %  k y a %  p r a j v a l a t i 
 
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 
 NQ4l= a d h a %k y c   c h +t a l   v r i d h r %  s y a n d a n t e 
 
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NSk= a p r a t i s a m a %  k y e n a 
 
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 -NQ4l6sY'Y= s v a k y d   a p i   m a h v r i d h r   u t s [j a t i   t a d   y a t h p i   n m a   m a h m e g h a %
 
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 
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 eQ= k y y a t a n a m 
 
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 QYq0qY'YkpZ= d h km a y a t y   a p i   p r a j v a l a t y   a p i   t a d   y a t h p +  n m a   m a h n   a g n i s k a n d h a %
 
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 QP}= d h a m a n +s a Ct a t a g t r a %
 
 
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 
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 
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 X= k y a s y a   b h e d t 
 
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 
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 ^wI{v= n y a g r o d h a p a r i m a G
a l a %
 
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 
 1_= k y i k a C  d a u r v a l y a m 
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 _OO= k y a s m [t y u p a s t h n a m 
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 _U= k y a s m [t y u p a s t h n a m 
 
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 `L	N= t r +Gi   k y a d u [c a r i t n i 
 
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 /e{= [a r +r Eg a p r a t y a Eg n i 
 
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 gߎ= m [d u g t r a %
 
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 9h= k y e n d r i y a m 
 
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 9h= k y e n d r i y a m 
 
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 ui}= s u c i t r Eg a %  ( c i t r Eg a %) 
 
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 
 j悦N
N
Nj= s u k h p i   k y i k +  d u %k h p y   a d u %k h s u k h p i   k y i k i 
 
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 
keh)YNLu	g`= y v a d   b r a h m a l o k d   a p i   s a t t v n   k y e n a   v a [e   v a r t a y a t i 
 
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 
 2m= v i d e h a %
 
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 nm= v i [u d d h a g t r a %
 
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 
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 doo= p [t h u c r u m a G
a l a g t r a %
 
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 !q
NO= m [cma k u k ci %
 
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 
 !q1Y= n s t i   t a t h g a t a s y a   s k h a l i t a m 
 
 
 
 !quޞ= v y a p a g a t a t i l a k a k l a g t r a %
 
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 
 !q H\= a d +n a g t r a %
 
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 iqq= a Eg a d h a %
 
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 ._sljOO= p a r a m a d [cma d h a r m a s u k h a v i h r a p r p t a %
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 Gg= s m a g r +
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 G	gGRNKN9huaKNsMR= s a t s a Cp r a y o g e   p u r u ca s y e n d r i y GCb u d d h i j a n m a p r a t y a k ca m 
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N= j a n a p a d a c r i k 
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i t a %
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 J2b^yR= v i k u r v a Ga b a l a C
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 M\= p a r y e ca G
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 M\= v i n y a k a %
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 M\= p a r i Gy a k a %
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 M|_= p a r i v s i t a %
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 Mn= p r a s r i t a %  ( p r a s a r i t a %) 
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 Mgq	Nid0W= v a i r o c a n o   n m a   s a m d h i %
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 MLu= s a m a n t e r y a p a t h a %
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 Mw= p a r i j  
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 Mw= j  p a y e t 
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 Mw= j  p a n +y 
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 Mw'`-N[Q= s a r v a j  t n i r y t a %
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 Mzz	N'f= s p h a r a Ga k a s a m d h i %
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 MLV= s a r v a t r a g a h e t u %
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 M[zz	Nid0W= k [a s p h a r a Go   n m a   s a m d h i %
 
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 M[zz	N'f= k [a s p h a r a Go   n m a   s a m d h i %
 
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 M@bW= p a r i k a l p i t a m 
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 M@bWv= p a r i k a l p i t a l a k ca Ga m 
 
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 M= s a Cr g a %
 
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 M= s a Cr a k t a %
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 M= l a m p a ma %
 
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 MLzfR= s a r v a t r a g m a n +p r a t i p a j ( p r a t i p a t ) j  n a 
 
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 M= p r a k cu b h i t a %
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 N= a t y a y a %
 
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 N= p a Cs a n a C
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 N= a s a m a  j a s a %
 
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 N= a p a k ca Ga %  ( a p k ca l a %.   a p a k cl a %) 
 
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 N NN!k= p ma p mi k a %  ( p mp a mi k ) 
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 NS= p kr v n t a %
 
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 NS= a t +t a %
 
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 NS= p u r Ga m 
 
 
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 NSKNR= a t +t C[a g a t 
 
 
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 NSBf= p a [c i m a k l a %  ( p a [c i m a s l a %) 
 
 
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 NS*gOs[OOOezfga= p r a t i cmh i t o   ' t +n n g a t a p r a t y u t p a n n n C  b u d d h n C  b h a g a v a t C  j  n e 
 
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 NS= s n t a r o t t a r a m 
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 N1Y= kn a v d a %
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 N1Y= d +n a v a %
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 Nc[y= k r t t i k t y a y i k a m 
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 N|_YR= t a s y   e v a   r t r y   a t y a y e n a 
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 Nba= a d h i m n a %
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 Nba= v i m n a n a m   ( a t i m n a n a m ) 
 
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 NBf= a d h v a g a t a %
 
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 NBf
NOU= k l t i k r n t e   n a   p [c c h a t i   ( k l t i k r n t a C  n a   p [c c h a n t i ) 
 
 
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 Ndk_	gxe
TeQui_uXlidvT͕= a t o   ' p y u t t a r i   p a r a m Gu r a j a %p r a v e [o   n m a   g a Ga n   ( t a t o   ' p y u t t a r i   p a r a m Gu r a j a %p r a v e [o   n m a   g a Ga n ) 
 
 
 
 Ndkxe]	gxe
T^͕?=Oid<\
h= d h v a j g r a n i [r v a G+  n m a   g a Ga n 
 
 
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 Ndk	gxe
T^͕?=Oid<\= a t o   ' p y u t t a r i   d h v a j g r a m a Gi r   n m a   g a Ga n 
 
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 
 Nvu= u p a s a r g a %
 
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 N{= p a r v a 
 
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 Nϑ?b= k u mi k 
 
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 Of= a r b u d a m 
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 S= p a n t h   ( p a n t h m ) 
 
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 S-Nck= a d h v o r Go 
h i %  ( a d h v a u r Ga 
h i ) 
 
 
 
 S-N(uh}= a d h v o r Go 
h i %  ( a d h v a u r Ga 
h i ) 
 
 
 
 SRL= u t t a r a m a n t r i Ga %
 
 
 
 Szf= m r g a j  n a m 
 
 
 
 Slzf= m r g e   d h a r m a j  n a m 
 
 
 
 Slzf_= m r g e   d h a r m a j  n a k cn t i %
 
 
 
 St= s i d d h n t a %
 
 
 
 S= m r g a %
 
 
 
 S= p a n t h   ( p a n t h a n i ) 
 
 
 
 S= a d h v   ( a d h v a n ) 
 
 
 
 S= v a r t a n +
 
 
 
 S= p a d d h a t i %
 
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 S^zf= m r g e   ' n v a y a j  n a m 
 
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 
 S^zf_= m r g e   ' n v a y a j  n a k cn t i %
 
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 S
= m r g a j +v +
 
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 T NR	g^ce	N'f= n a i r v e d h i k a s a r v a b h a v a t a l o p a g a t o   n m a   s a m d h i %
 
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 
 TP[= t l +[a %
 
 
 
 TP[= t l +[a %
 
 
 
 Teek@= d r a b u d d h a %
 
 
 
 T	g^ceX	Nid0W= n a i r v e d h i k a s a r v a b h a v a t a l o p a g a t o   n m a   s a m d h i %
 
 
 
 U= c o d a y a t i 
 
 
 
 U= v i d h u r a %
 
 
 
 U= v y h a t a m 
 
 
 
 U[_= p r a t i h a t a c i t t a %
 
 
 
 U_= v i n a y t i s r i G+
 
 
 
 U` Ye= j  v i h e mh a n a m   ( a n y a v d a v i h e mh a n a m ) 
 
 
 
 Ul= p t a k +  ( p t a k i n ) 
 
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 ^P= p a r a Cp a r a y 
 
 
 
 ^g= p h a l a c r a k a %
 
 
 
 ^|= y a v g kc r a k a %  ( c e p g kc r a k a %) 
 
 
 
 ^	gܖirN= y a t k i Cc i c c r a k a %
 
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 ^= k h d y a k a c r a k a %
 
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 `= v i p r a k [cma %
 
 
 
 `= v i p r a k [cma %
 
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 `L0W= d kr a Cg a m a %
 
 
 
 `= v i b h a v a %
 
 
 
 ` NR)R
m`le= a p a g a t a s a r v a l b h a s a t k r a c i t t a %
 
 
 
 `►ku= p r Gt i p t a v i r a t i %.   p r Gt i g h t a v i r a t i %
 
 
 
 `pY= a p a g a t a b h [k u mi k a %  ( a p a g a t a b h r kk u mi k a %.   a p r a g a t a b h [k u mi k a %) 
 
 
 
 `㖜e@bp= s a r v v a r a Ga v i v a r a Ga p a r y u t t h n a v i g a t a %  ( s a r v v a r a Ga p a r y u t t h n a p a r y u p a s t h n a v i g a t a %) 
 
 
 
 c= y a u t a k a C  ( y o t a k a m ) 
 
 
 
 c= p r e ci t a %
 
 
 
 cO= p r e ca Ga m 
 
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h a s a r v a j  t   c i t t s a Cp r a m u ci t %
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 Ξf= s a n d h y k l a %
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 ў_= r a u d r a %
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 ў9hׂ= k [cGa b a n d h u %
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 ў}v= k [cGa [u k l a m 
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 ў,y= k y u [a m   ( k p u [a m .   k a y ks a m ) 
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 ў,y= k y kca m   ( k a y u ca m ) 
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 ў|= g u 
a %
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 ўi~= k l a s kt r a %
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 ў== k l a p t r i k a %  ( k l a p a t t r i k a %) 
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 ўr= k l a k a %
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 ў= b h r a m a r a %
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Ns= t u Eg a n s a %
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 ;nm= [u c i n s a %
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 ;X= g h r Ga v i j  n a m 
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 ;XLu= g h r Ga v i j  n a d h t u %
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 ;ؚ= t u Eg a n s a %
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 JteWو= p a r i m a G
a l a n i v s a n a m 
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 Jtec}Yck= p a r i m a G
a l a A  c +v a r a m 
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 RW= d a n t a m a l a m 
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 vR\Or= n a   j i h v s p h o ma k a m 
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 = n g a %
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 = p a n n a g a %
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 = u r a g a %
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 = v y 
a %
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 ;N= n g d h i p a t i %
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 S= n g h v a y a %
 
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 b= n g r j u n a %
 
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 9j= n g r j u n a %
 
 
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 9j= n g a v [k ca %
 
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 s= n g r j u n a %
 
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 s
T= n g a r j a n m n i 
 
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 f= k a r p kr a m   ( k a t p kr a %) 
 
 
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 = a t i m u k t a k a m 
 
 
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 = k kr m a %
 
 