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sp¡ sp¡ k„¿epsphj®_p d_yóe Ahspfdp„ `Z `¡gp Ak„¿eL$pm_p A¡L$rÓs
L$f¡gp `p`L$dp£ _ô L$fhp_¡ AhL$pi S> ¼ep„ R>¡ ? Ðepf¡ `p`L$d® k„`|Z®
_ô \ep rh_p dp¡n iu fuÐp¡ \hp_p¡ lsp¡ ?
kpfp„i : "S>¡V$gp v uO® Ak„¿eL$pm ky^u Aiyc AÝehkpe, Aiyc cphp¡
Üpfp `p`L$d® Ecp L$ep®, Ðp¡V$gp S> v uO® Ak„¿eL$pm ky^u iyc AÝehkpep¡,
iyc cphp¡ L$fp¡ sp¡ S> `¡gp v uO®L$pm_p A¡L$rÓs L$f¡gp `p`L$d® _pi `pdu
iL¡$,' A¡ r_ed Mp¡V$p¡ R>¡. A¡ r_ed lp¡e, sp¡ sp¡ L$v u dp¡n \pe S> “l].
Äepf¡, Æh_p¡ dp¡n sp¡ \pe R>¡ S>, A¡ lL$uL$s R>¡; _¡ kh®L$d®ne \ep rh_p
dp¡n b_¡ S> “l]. dp¡n_p¡ A\® S> Ap R>¡ L¡$ kh®L$d®\u dyL$phy„, kh®L$d®\u
Ry>V$L$pfp¡, kh®L$d®ne; A¡ b_¡ S> L¡$hu fuÐp¡ ?
`|hp£¼s rhQpfZp Å¡sp„ Ap args \pe R>¡ L¡$ kh®L$d®ne sp¡ S> b_u iL¡$ L¡$
\p¡X$p L$pm_p `Z iyc AÝehkpedp„ ep_¡ iyc cphdp„ Ap spL$ps lp¡e L¡$ A¡
v uO® Ak„¿eL$pm_p `Z A¡L$rÓs L$f¡gp L$dp£_p¡ Ýh„k L$fu iL¡$. sd_¡ \i¡ L¡$,
âï“ : v uO®L$pm ky^u L$f¡gp Aiyc cph\u D`pS>£g L$dp£ Aë`L$pm ky^u L$f¡gp
iyc cph Üpfp _ô \pe, A¡ iy„ ASy>Nsy„-Ak„Ns _\u gpNsy„ ?
DÑf : Ly$v fs_p cphp¡ Å¡sp„ Ak„Ns “l] gpÁ p¡; A¡_p v pMgp Sy>Ap¡.
Aë` v ¡Mpsu hõsy\u dlp_pi_p v pMgp :
(1) D_pmp_p 3-4 drl_p ky^u ^d^p¡M sp`\u s`¡gu ^fsu A_¡ s`¡gy„
hpsphfZ Qpf rv hk_p ^p¡^dpf hfõp¡gp hfkpv \u W$„X$Npf \C Åe R>¡ !
(2) v uO®L$pm ky^u dl¡_s L$fu_¡ Ecp¡ L$f¡gp¡ dp¡V$p¡ Opk_p¡ N„S> Aë`
A[Á__p k„ep¡N\u bmu_¡ kpa \C Åe R>¡ !
(3) v uO®L$pm ky^u Qpg¡gp h¥f_¡ k„s_p L$p¡C Av ¹cºs D`v ¡i\u ApZ¡gp
ùv e-`qfhs®_dp„ \C EW$¡gp¡ d¥Óucph ip„s L$fu v ¡ R>¡ !
(4) A_„s-A_„sL$pm ky^u õp¡h¡gp gp¡c_¡ Aë`L$pm kp„cm¡gp k„s_p
D`v ¡i\u ÅÁ p¡gp¡ h¥fpÁe A_¡ chc°dZ-ce ls-âls L$fu _pM¡ R>¡ !
(5) Bdpfs Ecu L$fhp dpV$¡ L¡$V$gp¡ b^p¡ kde gpÁ p¡ R>¡ ! `f„sy A¡_¡
S>du_v p¡õs L$fhp dpV$¡ Aë` kde S> bk R>¡ !
sdpQ 4