Lambda-Free Logical Frameworks

Computer Science – Logic in Computer Science

Scientific paper

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v2: Mistakes were found in several proofs in v1. Several results have been weakened. v3: Minor mistakes corrected and line len

Scientific paper

We present the definition of the logical framework TF, the Type Framework. TF is a lambda-free logical framework; it does not include lambda-abstraction or product kinds. We give formal proofs of several results in the metatheory of TF, and show how it can be conservatively embedded in the logical framework LF: its judgements can be seen as the judgements of LF that are in beta-normal, eta-long normal form. We show how several properties, such as adequacy theorems for object theories and the injectivity of constants, can be proven more easily in TF, and then `lifted' to LF.

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