Linear axiomatics of commutative product-free Lambek calculus
Studia Logica 49 (4):515 - 522 (1990)
| Abstract | Axiomatics which do not employ rules of inference other than the cut rule are given for commutative product-free Lambek calculus in two variants: with and without the empty string. Unlike the former variant, the latter one turns out not to be finitely axiomatizable in that way. | |||||||||
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Wojciech Zielonka (2001). Cut-Rule Axiomatization of the Syntactic Calculus L. Journal of Logic, Language and Information 10 (2):339-352.
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