Mar 2, 2018 · We define a variant of realizability where realizers are pairs of a term and a substitution. This variant allows us to prove the normalization of a simply- ...

Apr 14, 2018 · In particular, the λ μ μ ~ -calculus contains control operators which give a computational interpretation to classical logic. We give a proof of ...

Mar 2, 2018 · In particular, the λµ˜µ-calculus contains control operators which give a computational interpretation to classical logic. We give a proof of ...

Normalization of Typed Call-by-Need λ-calculus with Control. 1/ 23. Page 2. Introduction. Semantic artifacts. Krivine realizability. Normalization of λ[lvτ ?]

A variant of realizability where realizers are pairs of a term and a substitution allows us to prove the normalization of a simply-typed call-by-need ...

Realizability Interpretation and Normalization of Typed Call-by-Need $$\lambda $$-calculus with Control. https://doi.org/10.1007/978-3-319-89366-2_15 · Full ...

This variant allows us to prove the normalization of a simply-typed call-by-need $$\lambda$-$calculus with control due to Ariola et al. Indeed, in such call-by- ...

Aug 13, 2018 · Bibliographic details on Realizability Interpretation and Normalization of Typed Call-by-Need λ-calculus With Control.

Mar 2, 2018 · In order to address the normalization of typed call-by-need λ-calculus, we design a variant of Krivine's classical realizability, where the ...

We define a variant of realizability where realizers are pairs of a term and a substitution. This variant allows us to prove the normalization of a ...