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pª¢øl Ef¡u
në hËþ z AbÑ¡v n¯ël BL¡l B¯R z "p¯gc¡' HL¢V në-dÆ¢e z HC n¯ël BL¡l p¯gc¡ gm¢V ¯kj¢e ¢WL ¯aj¢e z Hl nëa¡¢aÆL fËj¡Z B¯R z "Ba¡' HL¢V në-dÆ¢e z Ba¡ në¢Vl ¯Qq¡l¡ ¢WL Ba¡ gm¢Vl j¯a¡ z f¡WL Bf¢eJ HClLj ea¥e në ¢c¯u dÆ¢e ¢c¯u ea¥e gm h¡e¡¯a f¡¯le z
HL¢V ea¥e në-dÆ¢e "¢qÄu¡' z ¢qÄu¡ EµQ¡lZ Ll¡l p¯‰ p¯‰ ¯Q¡¯Ml p¡j¯e HL¢V ea¥e gm ¯cM¡ k¡¯µR z
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HCh¡l f¡WL ¯S¡¯l EµQ¡lZ Ll¦e "¢f¢sq¡' z ¯cM¤e j¡b¡l ¢c¯u HL¢V f¡¢M E¯s k¡¯µR z f¡¢M¢V f¡WL h¡e¡¯me z
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¯ch i¡o¡l hÉ¡Ll¯Z "Nc¡dl' në¢V B¯R z ¢L¿¹¥ "Nc¡dl¡' në¢V ¯eC z a¡q¯m Nc¡dl¡ në¯ch£¢V¯L h¡e¡¯e¡ pñh z Nc¡dl¡ në¯ch£¢Vl ¯Qq¡l¡ ¯j¯u j¡e¤¯ol j¯a¡ z
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EvfmL¥j¡l hp¤
¢heu jS¥jc¡l : ay¡l L¢ha¡
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L¢ha¡, Bjl¡ S¡¢e, ¯L¡eJ üuw pÇf¨ZÑ hÙ¹¥ eu z L¢ha¡ e¡VL Hhw L¢hl j¯dÉ HL fË¢a¢œ²u¡-pª¢øL¡l£ fÜ¢a z HC fÜ¢a¯L¢¾cÊL
Q¢l¯œl SeÉ L¢ha¡u hÉ¡LlZ, °nm£ Hhw enÄla¡ °a¢l q¯u¯R z Afl¢c¯L fË¢a¢œ²u¡l SeÈc¡œ£ h¯m L¢ha¡u fË¡Z B¯l¡¢fa qu z
L¢ha¡u Bjl¡ fË¡un nÄ¢pa hÙ¹¥ h¡ "AlN¡¢eL' A¢Ù¹¯aÆl ¢Qq² ¯c¯M b¡¢L z HC c¤C ¯L¾cÊ - AbÑ¡v hÙ¹¥ J fË¡Z, hÉ¡LlZ J ¢h¯â¡q, °nm£ J fËb¡j¤¢š²¯L S¥¯s l¯u¯R HL ¯pa¥ k¡l e¡j enÄla¡ z L¢ha¡l jªa¥É qu z m¤ç qu a¡l i¡o¡, pw¯La, Ef¯cn J Lm¡°LhmÉ z
¢he¯ul A¯eL L¢ha¡ fs¯a fs¯a j¯e q¯u¯R Bjl¡ h¤¢T L¢ha¡u ¯aje HL A¢¿¹j AhÙÛ¡u ¯fy±¯R ¯N¢R z ¯ke Hlfl Bl ¯L¡eJ
L¢ha¡ qu e¡ z AbÑ¡v HC L¢ha¡…¢ml j¯dÉ "g¡Ce¡¢m¢V'-l Ef¡c¡e B¯R z lh£¾cÊe¡¯bJ Hje Ec¡qlZ f¡C : "" l©f-e¡l¡¯el L¨¯m / ¯S¯N E¢Wm¡j / S¡¢em¡j H-SNa üfÀ eu ..... z '' S£he¡e¯¾cJ Hje B¯R A¯eL Ec¡qlZ My¥¯S f¡Ju¡ k¡u z a¡lfl ¢heu jS¥jc¡l-¯u z H…¢m L¢ha¡ lQe¡l ¯L¡eJ ¯L±nm eu z H¢V ¢eZÑu h¡LÉ h¡ f˯f¡¢Sn¯el EfÙÛ¡fe z
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Hhw
"" LÒfe¡ Ll¡l ¯Qø¡ L¢l B¢j - HLV¡ Nl¦l RV¡ ¢nw ;
H-cªnÉ LÒfe¡ Ll¡ pñh q¯m¡ e¡ ; ..... ¯h¡T¡ k¡u
k¡ ¯eC a¡ LM¯e¡ LÒfe¡ Ll¡ pñh eu ¯q
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Hl ¢hfl£ai¡¯h k¡ ph LÒfe¡ L¢l a¡C ph B¯R z ''
Hhw
"" ..... Q£vL¡l L¯l J¯W e¡¢f¯al ¯c¡L¡epj§q
h¯m , ¯n¡¯e¡ , j¤L¥¯l ¯a¡ X¡e q¡a qu h¡j q¡a z
ah¤ h¤¯L Wy¡C ¯cu , j¤L¥¯ll ¯kV¥L¥ rja¡ z
¯n¡¯e¡ jc , ¯n¡¯e¡ g¥m , O¤¯jl ¢ia¯l L¡E¯LC
¯My¡S¡ ¯a¡ pñh eu , AaHh L¡E¯L My¥¢S e¡ z ''
Bd¤¢eL cnÑen¡¯Ù» HL¢V fËd¡e ¢hQ¡l qm ¢eZÑu h¡¯LÉl eÉ¡upÇja ¢h¯nÔoZ z k¢c ¢h¯nÔoZ eÉ¡upÇja e¡ qu a¯h p¢WL AbÑ pª¢ø qu e¡ Abh¡ hm¡ k¡u h𲡠h¡ ¯mML HL¢V ¢e¢cÑø AbÑ pª¢ø Ll¡ p¯šÄJ - f¡WL¡l£ a¡l AeÉ f¡W pª¢ø L¯l z ¯k±¢NL ¢eZÑu h¡LÉ, k¡ ¢heu jS¥jc¡l ay¡l L¢ha¡u fË¡uC hÉhq¡l L¯l b¡¯Le - pjpÉ¡¢V¯L B¯l¡ S¢Vm fkÑ¡¯u Eæ£a L'¯l z Bjl¡ ¢hØj¯ul p¡¯b mrÉ L¢l B¯m¡QÉ L¢h Ahm£m¡u HLS¡a£u ¢eZÑuh¡LÉ ¯b¯L B¯lL fËL¡¯l Q¯m k¡e z LMeJ ¢g¯l B¯pe j§m p§¯œ z LMeJ ¢ÙÛl qe HL j¡T¡j¡¢T AhÙÛ¡u z B¢j ¯p¢ce h¯p h¯p HL¢V a¡¢mL¡ °a¢l Ll¢Rm¤j L£-S¡a£u ¢eZÑu h¡LÉ ¢heu jS¥jc¡¯ll ¢fËu fËLlZ z HC a¡¢mL¡¢V ¢c¢µR :
üuw¢eiÑl (Categorical)
k¢c-a¡q¯m (Hypothetical)
¢hLÒf¡aÈL (Disjunctive)
A¢Ù¹üh¡QL (Athermati)
¢e¯od¡aÈL (Negative)
p¡L¥mÉhÉ¡fL (Universal)
f§ZÑ¢eÕQu (Necessary)
pñ¡he¡h¡QL (Problematic)
Hhw
hÙ¹¥¢houL (Real)
B¢j öd¤ fËÙ¹¡h¡L¡¯l q¢cn ¢cm¤j z a¡¢mL¡¢VJ pÇf¨ZÑ eu z
AaÉ¿¹ fËi¡hn¡m£ HC °h¢n¯øÉl SeÉ ¢heu jS¥jc¡¯ll L¢ha¡ a¡l A¯eL AmwL¡l hSÑe L¯l¯R z R¯¾c¡…Z, Efj¡, dÆ¢e¯p±LkÑ, A¿¹¢jm Hhw BlJ hý¢hd Q¢lœ mrÈZ AbÑ¡v ny¡M¡-¢pyc¤l ¯b¯L f¡e-Bma¡ - k¡ ¢c¯u Bjl¡ L¢ha¡¯L ¢Q¯e b¡¢L - a¡ phC fË¡u L¢ha¡u Ae¤f¢ÙÛa z ay¡l L¢ha¡l HC ¢el¡ilZ l©f¢V hs j¯e¡mi¡ z LjmL¥j¡l jS¥jc¡¯ll fËh¡¯q hm¡ k¡u ¢he¯ul L¡¯R "" l¦¯fl LM¯e¡ l¦f¡¿¹l qu e¡z ''
¢L¿¹¥ L¢hl E¢š² h¡ ¢eZÑu h¡‚¯L ¢L Bjl¡ paÉ h¯m ¯j¯e ¯eh ? Bjl¡ ¢L ¢ejÀ¢m¢Ma fw¢š²¯L ü£L¡l Ll¯h¡ :
"" °cOÑ, il J pju HC ¢ae HL¯Ll Lb¡
fË¡unC EµQ¡¢la qu fª¢bh£¯a,
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B¯m¡¯Ll f¢lj¡e j¡f¡l HLL B¯R, B¯l¡
në L¯a¡ ¯S¡¯l qm, a¡ j¡f¡l HLL l¯u¯R
Hhw j¡e¤o-¢ce e¡¯jJ HLL B¯R HC fª¢bh£¯a ''
Bjl¡ k¢c HC fËp¯‰ ""CES ¢b¯u¡l£'' h¡ hÉhq¡laaÆ f˯u¡N L¢l a¯h ¯cM¯h¡ Eš² ¢b¯u¡l£ ¯k-¢ae¢V fÜ¢a Ahmð¯e ¢h¯nÔoZ L'¯l b¡¯L a¡l a«a£u¢V HLC L¡hÉ¡w¯nl fË¢a f˯k¡SÉ z
fËbj¢V :
p§œ (Premise) ¢pÜ¡¿¹ (Conclusion)
¢àa£u¢V :
p‰a L¡lZ (Ground) f¢lZ¢a (Consequence)
a«a£u¢V :
Ae¤n¡p¢eL (Cannonical)
AbÑ¡v fËbj c¤¢V f˯u¡N Ll¯m Bjl¡ Eš² L¡hÉ¡w¯nl am f¡h e¡ z HC fu¡l¯L AbÑq£e , Ah¡Ù¹h Hhw A¯k±¢š²L h¯m j¯e q¯h z ¢L¿¹¥ Bjl¡ k¢c S¡¢e ¯k H¢V Ae¤n¡p¢eL AbÑ¡v H¢V L¢hl fËaÉr J f¯l¡r ‘¡e Bp¯m hÉ¡¢ç‘¡e - a¯h qu¯a¡ Bjl¡ Hl a¡vfkÑ Efm¢ì Ll¯a f¡l¯h¡ z aMe Bjl¡ i¡h¯a hp¯h¡ a¯h j¡e¤o ¢L HaC k¡¢¿»L e¡¢L ? ¯p ¢L °cOÑÉ , il , J pj¯ul pja¥mÉ B¯lL¢V j¡fL ? ¢eÕQu eu z ¢heu jS¥jc¡l ¢L Bj¡¯cl ¯no fkÑ¿¹ e£¢a ¢nr¡ ¢c¯µRe ?
HC lQe¡¢V B¢j HC dy¡dy¡u ¯no Ll¯a Q¡C z ¢heu jS¥jc¡l ay¡l L¢ha¡u h¡lh¡l hÉ¡¢ç ‘¡e¡aÈL Ae¤j¡e (induction) Hhw ü‘¡j§mL eÉ¡u (intuitive logic) hÉhq¡l L¯l Bj¡¯cl HL¢V ¢h¯no f¯b Q¡¢ma Ll¡l ¯Qø¡ L¯l¯Re z ¢L¿¹¥ ¯pC fb ¢L ¯no q¯h e£¢a¢hQ¡¯l ? i¡m-j¾cl j¡u¡h£ B¯m¡u ¢L Bjl¡ fËL«¢a J fbQ¡l£¯cl ¯cM¡l SeÉ °a¢l qh ?
f˵R¡u¡ , ¢heu jS¥jc¡l pwMÉ¡ , A¯ƒ¡hl 1999

jªc¤m c¡n…ç
L¢hl Nm¡u Ny¡c¡l j¡m¡
a¥¢j H¯m Aj¯m¾c¥ , i¡l£ je ¢e¯u , ¯hce¡ju j¤M z påÉ¡u Bj¡¯cl A¢g¯p z Y¡L¡ ¯b¯L ¯p¢ceC ¢g¯l B¢j A¢g¯p L¡¯S h¯p¢R z pwh¡cf¯œl ¯m¡L , Bj¡¯L a¡C Bl 5 V¡ L¡NS ¯cM¯a qu z qyÉ¡ B¢jJ Ù¹¢ña q¯u ¯N¢R z L¢hl Nm¡u Ny¡c¡ g¥¯ml j¡m¡ z Bj¡u
HL¢ce k¡l¡ ¯j¯l¢Rm . . . j¯e fsm z Mh¯ll L¡N¯Sl ¯m¡L , Hph j¯e fs¯a ¯eC z j¯e l¡M¯a ¯eC z ah¤ a¥¢j hm¯m , W¡L¥leN¯ll ¯LE ¯LE , ¯a¡j¡¯L , ¢ho·¥¯L ¢e¯u ¢f¢S¯a ¢N¯u¢R¯me z ¢hnÄLjÑ¡ f§¯S¡l¢ce , ¢g hRl i¡â pwœ²¡¢¿¹l¢ce ¯a¡jl¡ ¢heuc¡l SeÈ¢ce f¡me Ll z B¢j ¯a¡ a¡ S¡¢e z B¢jJ X¥-¢aeh¡l ¢N¯u¢R z L¡m£c¡¯L ¯c¯M¢R , A¢ju ¯ch¯L ¯c¯M¢R z p¾c£f cš ¯a¡ cmhm ¢e¯u k¡u z Nah¡l B¢j c£feh¡h¤ ¢N¯u¢Rm¡j z a¡ , ¯a¡jl¡ ¢f¢Sl j¡e¢pL ¢hi¡¯Nl p¤¤f¡l¯L ¢N¯u dl¯m , Hh¡l ¢L q¡pf¡a¡¯m ¢heuc¡¯L p¯¾c¯nl h¡„ ¯cJu¡ k¡¯h , SeÈ¢c¯el ¢ce , HLV¥ g¥m V¥m ? ¯a¡jl¡ fË¢ah¡l c¡J z öd¤ ¢L Bl SeÈ¢c¯e z ¯a¡jl¡ Ha hRl d¯l W¡L¥leN¯l
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L£ z ¢heuc¡l La hs R¢h z a¡J ¯a¡jl¡ Ù¹¢ña , r¥ì , hÉ¢ba , œ²¥Ü z hm¯R¡ , Jl¡C ¯R¯f¢Rm ¯pC ¢hc¤¢oe£l lp lQe¡ z " ¢heu e¡¯j Bj¡¯cl Bj¯m HLV¡ f¡Nm ¢Rm z ¯p L¢h ¯cM¯mC m¡¢W q¡¯a a¡s¡ Lla z ' q¡x q¡x HMe ¯a¡ Bl ¢heuc¡ a¡s¡ Ll¯a f¡¯le e¡ z Ny¡c¡l j¡m¡ ¢e¯a qu z L£ hm¯R¡ , ¢f¢Sl j¡e¢pL Ju¡¯XÑl p¤¤f¡¯ll ¢hl¦¯Ü A¢i¯k¡N ¯a¡m¡ ? h¡f¯l ! B¢j c¤x¢Ma z ¯l¡¯ne¡l¡¯L h¯m cÉ¡¯M¡ z ¯p ¯a¡ L¢ha¡ ¢mMa , Cc¡e£w ¯cM¢R e¡ . . . z
¯L¡l¡p x A¯ƒ¡.-e¯i. 2002
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iNÀ¡wn x H¢fËm 2003
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