Abstract
We give two proofs of strong normalisation for second order classical natural deduction . The first one is an adaptation of the method of reducibility candidates introduced in [9] for second order intuitionistic natural deduction; the extension to the classical case requires in particular a simplification of the notion of reducibility candidate. The second one is a reduction to the intuitionistic case, using a Kolmogorov translation.
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CITATION STYLE
APA
Parigot, M. (1997). Proofs of strong normalisation for second order classical natural deduction. Journal of Symbolic Logic, 62(4), 1461–1479. https://doi.org/10.2307/2275652
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