an intuitionistic lambda calculus with exceptions

We introduce a typed lambda-calculus which allows the use of exceptions in the ML style. It is an extension of the system AF2 of Krivine & Leivant (Krivine, 1990; Leivant, 1983). We show its main properties: confluence, strong normalization and weak subject reduction. The system satisfies the “the proof as program” paradigm as in AF2. Moreover, the underlined logic of our system is intuitionistic logic.

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Source https://theses.hal.science/tel-00093187
Author Mounier, Georges
Maintainer CCSD
Last Updated May 7, 2026, 09:33 (UTC)
Created May 7, 2026, 09:33 (UTC)
Identifier tel-00093187
Language fr
Rights https://about.hal.science/hal-authorisation-v1/
contributor Laboratoire de Mathématiques (LAMA) ; Université Savoie Mont Blanc (USMB [Université de Savoie] [Université de Chambéry])-Centre National de la Recherche Scientifique (CNRS)
creator Mounier, Georges
date 1999-02-19T00:00:00
harvest_object_id 495df41f-e367-408c-8065-940106f434cb
harvest_source_id 3374d638-d20b-4672-ba96-a23232d55657
harvest_source_title test moissonnage SELUNE
metadata_modified 2025-09-27T00:00:00
set_spec type:THESE