An axiomatics of the product-free syntactic calculus L ofLambek has been presented whose only rule is the cut rule. It was alsoproved that there is no fini.
Abstract An axiomatics of the product-free syntactic calculus L of Lambek has been presented whose only rule is the cut rule. It was also proved that there ...
In Zielonka (1981a, 1989), I found an axiomatics for the product-free calculus L of Lambek whose only rule is the cut rule. Following Buszkowski (1987), we.
Abstract. In Zielonka (1981a, 1989), I found an axiomatics for the product-free calculus L of Lambek whose only rule is the cut rule.
Missing: NL0. | Show results with:NL0.
Cut-Rule Axiomatization of the Syntactic Calculus NL0. Authors. Wojciech Zielonka. Source Information. July 2000, Volume9(Issue3)Pages, p.339To - 352. Abstract.
The article concludes a series of results on cut-rule axiomatizability of the Lambek calculus. It is proved that the non-associative product-free Lambek ...
Abstract. The paper continues a series of results on cut-rule axiomatizability of the. Lambek calculus. It provides a complete solution of a problem which ...
Missing: NL0. | Show results with:NL0.
Consider the following cut rule: Γ ⇒ ϕ, ∆. Γ,ϕ ⇒ ∆. Γ ⇒ ∆. What would happen if we would add this to, say, the classical sequent calculus? Clearly,.
In [4], I proved that the product-free fragment L of Lambek's syntactic calculus (cf. Lambek [2]) is not finitely axiomatizable if the only rule of inference ...
Missing: NL0. | Show results with:NL0.
[14] Zielonka, W., Cut-rule axiomatization of the syntactic calculus NL0, Journal of Logic,. Language and Information 9(2000), 339–352. [15] Zielonka, W ...
Missing: NL0. | Show results with:NL0.