Tag: 2014
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Discussing “Nested Sequents for Intuitionistic Logics”
About a year and a half ago I wrote about hypersequents, a modification of the tried and trusted sequent calculus approach to structural proof theory. In that setting, instead of working with a single sequent (a set of premises alongside a set of possible conclusions) we work with a list of sequents. In this paper,…
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1996 2000 2001 2014 2019 2020 2021 2023 Abhishek Anand Cambridge Tracts in Theoretical Computer Science Carnegie Mellon University City University of New York Coq Cubical Type Theory Cyril Cohen Fabian Kunze intuitionistic logic intuitionistic modal logic Jonathan Sterling Journal of Automated Reasoning LICS LORIA Maarten de Rijke Matthieu Sozeau Melvin Fitting Metaprogramming modal logic nested sequent calculus Notre Dame Journal of Formal Logic Patrick Blackburn Princeton University Proof theory Rocq sequent calculus Simon Boulier TABLEAUX types type theory University of Amsterdam University of Birmingham University of Cambridge University of Oxford Valeria de Paiva Yannick Forster Yde Venema