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57 lines
1.3 KiB
Plaintext
57 lines
1.3 KiB
Plaintext
incomplete concrete LogicI of Logic =
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open
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LexTheory,
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Prooftext,
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Grammar,
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Constructors,
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Combinators,
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ParamX ---
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in {
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lincat
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Prop = Prooftext.Prop ;
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Proof = Prooftext.Proof ;
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Dom = Typ ;
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Elem = Object ;
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Hypo = Label ;
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Text = Section ;
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lin
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ThmWithProof = theorem ;
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Disj A B = coord or_Conj A B ;
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Impl A B = coord ifthen_DConj A B ;
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Abs = mkS (pred have_V2 (mkNP we_Pron) (mkNP (mkDet IndefArt) contradiction_N)) ;
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Univ A B =
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AdvS
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(mkAdv for_Prep (mkNP all_Predet
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(mkNP (mkDet (PlQuant IndefArt)) (mkCN A (symb B.$0)))))
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B ;
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DisjIl A B a = proof a (proof afortiori (coord or_Conj A B)) ;
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DisjIr A B b = proof b (proof afortiori (coord or_Conj A B)) ;
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DisjE A B C c b1 b2 =
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appendText
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c
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(appendText
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(appendText
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(cases (mkNum n2))
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(proofs
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(appendText (assumption A) b1)
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(appendText (assumption B) b2)))
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(proof therefore C)) ;
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ImplI A B b =
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proof (assumption A) (appendText b (proof therefore (coord ifthen_DConj A B))) ;
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Hypoth A h = proof hypothesis A ;
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--- this should not be here, but is needed for variables
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lindef
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Elem s = {s = \\_ => s ; a = {n = Sg ; p = P3} ; lock_NP = <>} ;
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} |