assignment 2 uploaded
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Semantics of FOL
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-- graph theory 
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-- \Sigma \entails \alpha
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-- Lemma : two assignments agree on FV(\alpha) in a structure L, 
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           then  M \entails \alpha under s_1 
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 			iff 
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                  M \entails \alpha under s_1    
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-- Proof of lemma : terms, atomic formuals. 
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-- Examples : 
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-- L =(R(,))
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   M1=(\nat, <)
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   M2=(\nat, divides)
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   M3=(pow(nat), \subset)
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   formulas : R(x,y) 
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            : \exists x \forall y (R(x,y)). 
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			@ -0,0 +1,17 @@
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Semantics of FOL
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-- graph theory 
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		||||
-- \Sigma \entails \alpha
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		||||
-- Lemma : two assignments agree on FV(\alpha) in a structure L, 
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		||||
           then  M \entails \alpha under s_1 
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 			iff 
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                  M \entails \alpha under s_1    
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-- Proof of lemma : terms, atomic formuals. 
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		||||
-- Examples : 
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-- L =(R(,))
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   M1=(\nat, <)
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   M2=(\nat, divides)
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   M3=(pow(nat), \subset)
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   formulas : R(x,y) 
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            : \exists x \forall y (R(x,y)). 
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