Page 24 - Kutch Gurjari February 2015
P. 24

L$ÃR> NyS>®fu q q q q q q q q q q q q q q q q                                        a¡b°yApfu - 2015
                                                           24
                                             qqqqqqqqqqqqqqqqqq                R>¡ s¡d Ap d„Óp¡_p `|V$ Ap fkp¡C `f gpNsp„
              S>¡_y„ `¡V$ kpa s¡_y„ d_ kpa A_¡ S>¡_y„ d_
          kpa s¡ S> dp¡n dpV¡$_u Dd¡v$hpfu _p¢^phu iL¡$  S>dhpdp„ r_e„ÓZp¡     s¡ AÞ_ Mp_pf_¡ Ly$rhQpfp¡ `¡v$p _\u \sp.
          R>¡. s¡\u Ap`Z¡ fp¡S>bfp¡S>_p Æh_dp„ AÐe„s   AsygLy$dpf h°S>gpg ipl     S>dsu hMs¡ L¡$ S>dhp v$¡su hMs¡ `Z
          D`ep¡Nu A_¡ ApQfu iL$pe s¡hu _p_u _p_u                               Of_p L$Æep-L„$L$pkp¡_y„ hZ®_ _ L$fhy„.
          hpsp¡_¡ Ýep_dp„ gCA¡ sp¡ Adp` kdp` apev$p¡  qqqqqqqqqqqqqqqqqq       âkÞ_sp`|h®L$, õhÃR> kyN„^u s¡d S> lgL$p
          \C iL¡$ R>¡. khpf¡ `p„Q¡ EW$hy„, v$i¡ Mphy„,  L$fhy„. Ecp Ecp Mphp\u buÅ chdp„  k„Nusde hpsphfZdp„ S>dhy„. s¡\u S> klº
          `p„Q¡ Mphy„ A_¡ v$i¡ k|hy„. Ap âdpZ¡_y„  `iy_p¡ Ahspf Aph¡ R>¡. `gp„W$u hpmu_¡  â\d dpsp `pk¡\u S> `ufkphhy„ _ lp¡e sp¡
          ìeh[õ\s r_e„ÓZ AÐe„s AphíeL$ R>¡.  ip„rs\u b¡khp\u lp¡S>fu_u [õ\rs A¡hu \C  bl¡_ L¡$ cpcu `pk¡ `ufkphhy„ A_¡ R>¡ëg¡ S>
          S>¡\u b¡ cp¡S>_ hÃQ¡ 6-7 L$gpL$_y„ Ap„sfy„  Åe R>¡ L¡$ S>dhp_y„ kpfu fus¡ `pQ_ \pe,  A^p¯rN_u_¡ fkp¡X$pdp„ âh¡i Ap`hp¡. dp
          bfp¡bf kQhpC fl¡ R>¡. `|fsu KO A¡ `Z  L$pfZL¡$ ùv$e_p¡ âpZhpey, _uQ¡_p¡ A`p_ hpey  Aplpf `ufksp `ufksp„ hpÐkëe `Z `ufk¡
          `pQ_q¾$ep_p ìeh[õ\s k„Qpg_dp„ dlÒh_p¡  lp¡S>fudp„ kdp_ hpey kp\¡ cmu_¡ A[Á_ê$`u  R>¡. ApS>¡ sp¡ hpsphfZ EgVy„$ R>¡. Ap k„v$c®dp„
          cpN cS>h¡ R>¡.                     `pQL$fkdp„ cm¡ sp¡ S> S>dhp_y„ bfpbf `Q¡.  blpf_y„ MphphpmpA¡ s¡ b_phhphpmp_p¡ cph
              lp¡S>fu_y„ L$dm khpfdp„ buX$pe¡gy„ lp¡e R>¡  cp„N¡gp L¡$ drg_ hpkZdp„ _ S>dhy„, S>¡  hN¡f¡ `Z A_pepk¡ Mphp¡-`uhp¡ `X¡$ R>¡.
          s¡\u khpfdp„ blº S> Aë` âdpZdp„ âhplu  hpkZ_y„ dp¡Yy„$ _p_y„ lp¡e s¡dp„ `Z _ S>dhy„,  Qpf rhqv$ipdp„, M|Zpdp„ L¡$ v$rnZ kÞdyM
          Apqv$ S> hp`fhy„- A_¡ b`p¡f¡ c|M L$L$X$u_¡  s¡\u `Z fpÓu cp¡S>__p¡ v$p¡j gpN¡ R>¡.  b¡ku_¡ cp¡S>_ _ L$fhy„. v$rnZ qv$ipdp„
          gpN¡ Ðepf¡ k„`|Z® rhL$rks L$dmdp„ ep¡Áe fus¡  A`rhÓ hõsy\u DÐ`Þ_ \e¡gy„, Nc® lÐep  ìe„sfpqv$ v$¡hp¡_p¡ hpk lp¡hp\u v$rnZ kÞdyM
          S>dhy„. kp„S>_p ¼epf¡ `Z `¡V$ cfu_¡ _ S>dhy„.  L$f_pf  gp¡L$p¡A¡  Å¡e¡gy„,  fS>õhgp  b¡ku_¡ g¡hpe¡gy„ cp¡S>_ "fpnku cp¡S>_' `Z
          kp„S>¡ lgL$p¡ Mp¡fpL$ S> hp`fhp¡ A_¡ fpÓ¡ sp¡ _  (A¡dkuhpmu) ÷u_¡ õ`i£gy„, Npe, ðp_,  L$l¡hpe R>¡. W„$X$u _ gpN¡ s¡hp ÅX$p Apk_ `f
          S> hp`fhy„... Ap`Z¡ Ap`Zp¡ Mp¡fpL$ h¡gZ  `nuAp¡A¡ ky„O¡gy„ AÞ_ ¼epf¡e _ Mphy„. hX$ugp¡  b¡ku cp¡S>_ g¡hy„. cp¡S>_ f„^pep `R>u syf„s
          S>¡hp¡ fpMhp¡. h¡gZ ApNm `pR>m `psmy„  L$l¡sp L¡$ ku^y„ X$åbpdp„\u L¡$ R>ubpdp„ Mphy„ A¡  S>du g¡hy„. fp„^¡gy„ A_pS> afuhpf E_y„ L$fu_¡ _
          A_¡ hÃQ¡ ÅXy„$ lp¡e R>¡. s¡_p bv$g¡ Ap`Z¡  `X$su_u r_ip_u R>¡, s¡\u s¡hu V¡$h_p¡ ÐepN  S>dhy„. L$pfZ s¡\u cp¡S>_dp„ fl¡g `p¡jL$sp_p¡
          Ap`Zp¡ Aplpf kp„b¡gp S>¡hp¡ L$fu _p¿ep¡ R>¡.  L$fhp¡.                _pi \C Åe R>¡.
          khpfdp„ h^pf¡ v$bphu_¡ S>dhy„ A_¡ `R>u c|M  Mphp_u ApNpdu hõsy A\hp ¼ep„\u  L$p„kp_u \pmudp„ S>dhy„ s¡d S> sp„bp_p
          _l] gpNhp\u Ap¡Ry>„ S>dhy„. A\hp sp¡ fpÓ¡ S>  Aphu R>¡ A¡ ÅÎep hNf AÞ_ S>dhy„ _l].  gp¡V$pdp„ `pZu `uhy„. (spd°¡ S>gd) S>¡\u ifuf
          `¡V$ cfu_¡ S>dhy„ A_¡ `R>u k|C S>hy„. S>¡ b^p  Mphp ep¡Áe hõsy_¡ k|„Ou_¡ S> S>dhy„ S>¡\u ×rô$  L$p„kp/sp„bp S>¡hy„ b_¡ R>¡. ApS>¡ õV$ug_p,
          fp¡Np¡_u S>X$ õhê$` b_¡ R>¡.       v$p¡j _ fl¡. S>¡_p¡ fk (V¡$õV$) Qrgs \C Nep¡  S>ks_p hpkZdp„ \su fkp¡CAp¡ L¸$Þkf_¡
              _eZp L$qfepsy„ `uh¡, S>çep `R>u duWy„$-  R>¡ s¡dp„ ÆhpÏ„Ap¡ DÐ`Þ_ \C Nep R>¡ s¡\u  kl¡S>¡ _p¡sf¡ R>¡ A¡hy„ rhop_¡ `Z kprbs L$fu
          Æfy„ _pM¡gu dpMZ L$pY¡$gu R>pi `uh¡ A_¡  s¡hu hõsy_p¡ ÐepN L$fhp¡ L¡$ hpku hõsyAp¡ `Z  Apàey„ R>¡. r`Ñm L¡$ dpV$u_p hpkZp¡dp„ S>
          kp„S>¡ v|$^ `uh¡ s¡ h¥Û_y„ Of L$v$u _ Sy>A¡.  _ S> S>dhu. V$u_a|X$-S>„L$a|X$_p¡ ÐepN L$fhp¡.  fkp¡C b_phhu AÐe„s AphíeL$ R>¡. L$gpC
          (Apeyh£v$dp„ v|$^, v$l], R>pi L¡$ Ou_p¡ Dëg¡M  dpsp, dpku, bl¡_ A\hp ÷uA¡ fp„^¡gy„  L$fhp_u L¡$ ^p¡hp_u dp\pL|$V$ \pe sp¡ `Z.
          Aph¡ Ðepf¡ kpdpÞe fus¡ s¡ Npe_p S>  cp¡S>_ S> S>dhy„. cp¡S>_ b_phsu hMs¡ `Z  S>¡V$gy„ "W„$Xy„$ A¡V$gy„ dfZ' A_¡ S>¡V$gy„ "Nfd
          kdS>hp_p).                         bl¡_p¡A¡ õ_p_ L$fu_¡, ip„s d_¡ s¡d S> Cô$  A¡V$gy„ Æh_.' s¡\u i¼e A¡V$gy„ Nfd S>
              S>çep `l¡gp„ lp\-`N, dNS>_¡ W„$X$p  v$¡h_p õdfZ`|h®L$ S> kOmu fkp¡C b_phhu.  S>dhy„. ApS>L$pg qäT_y„ Mphp_y„, bfa, W„$X$p„
          L$fu_¡ b¡khy„ A¡V$g¡ L¡$ lp\-`N, dp¢ ^p¡C b¡khy„  v$pm_p¡ QdQp¡ lgphsp„, fp¡V$gu hZsp„ L¡$ ipL$  `uZp„ hN¡f¡ hõsyAp¡ `¡V$_¡ dpV¡$ AÐe„s dpfL$
          AÐe„s AphíeL$ lp¡e R>¡. Dsphm¡, DqÜÁ_  kdpfsp„ âcy_p _pd_y„ õdfZ Ahíe L$fhy„.  R>¡. `pZu `Z EL$pm¡gy„, lº„apmy„ `uhp\u 45
          Ahõ\pdp„ A_¡ EcX$L$uey„ S>dhp\u Mp¡fpL$_y„  spS>¡sfdp„ S> A¡L$ ¾$p¡r^s drlgpA¡ `p¡sp_p  rdr_V$dp„ ifuf_p S>ê$fu hpey_¡ `lp¢Qu Åe
          ep¡Áe `pQ_ _\u \sy„. AÐe„s V$pCV$ L$`X$p„  bpmL$_¡ õs_`p_ L$fphsp„ s¡ spÐL$prgL$ gugy„  R>¡. EL$pm¡gy„ W$pf¡gy„ 90 rdr_V$dp„ A_¡
          `l¡fu, d¡gp„ L$`X¡$, 1 h÷ (g|„Nu L¡$ Vy$hpg  L$pQ \C_¡ d©Ðey `pd¡gy„. 7 qv$hk_u kÅ  dpV$gp_y„ `pZu hpey_¡ `lp¢Qsp 180 rdr_V$
          hN¡f¡) `l¡fu_¡, cu_y„ h÷ `l¡fu_¡ s¡d S>  `pd¡gu X$p¡ku `f h¥opr_L$p¡A¡ âep¡N L$fhp  \pe R>¡. Äepf¡ qäT_y„ bfa_y„ W„$Xy„$ `pZu Äep„
          A`rhÓ ifuf¡ cp¡S>_ _ L$fhy„.       "A¡_¡ ap„ku_u kÅ Ap`hp_u R>¡' A¡hy„ L$lu  sfk gpNu R>¡ Ðep„ `lp¢Qsp„ 360 rdr_V$
              Æc_u Arsie gp¡gy`sp kp\¡, `Ndp„  `R>u A¡_u `pk¡ fkp¡C b_phX$phu A_¡ s¡  \pe R>¡ s¡\u L$p¡ëX$ qX²$ÞL$k Apqv$ `uhp\u sfk
          `NfMp„ `l¡fu_¡, rQÑ W¡$L$pZ¡ fp¿ep hNf,  Mp_pf b^p S>¡gfp¡ Apqv$_¡ TpX$p EgV$u \C  R>u`psu _\u. s¡\u W„$X$u hõsy `Qhpdp„ cpf¡
          `g„N L¡$ V¡$bg Myfiu `f b¡ku_¡ cp¡S>_ _  Ne¡gp. S>¡d h¥Ûp¡ v$hp_¡ kp¡_pQp„v$u_u `|V$ Ap`¡  s¡d S> Nfd hõsy `Qhpdp„ lmhu lp¡e R>¡.
                                                                                            (kpcpf : S>Þdc|rd) q
   19   20   21   22   23   24   25   26   27   28   29