On the Craig-Lyndon interpolation theorem

Arnold Oberschelp · Journal of Symbolic Logic · 1968

In his paper [3] Henkin proved for a first order language with identity symbol but without operation symbols the following version of the Craig-Lyndon interpolation theorem: Theorem 1. If Γ╞Δ then there is a formula θ such that Γ ├Δand (i) any relation symbol with a positive (negative) occurrence in θ has a positive (negative) occurrence in some formula of Γ.

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