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Types for Proofs and Programs
Author(s) -
Stefano Berardi,
Mario Coppo,
Ferruccio Damiani
Publication year - 2004
Publication title -
lecture notes in computer science
Language(s) - English
Resource type - Book series
SCImago Journal Rank - 0.249
H-Index - 400
eISSN - 1611-3349
pISSN - 0302-9743
DOI - 10.1007/b98246
Subject(s) - computer science , mathematical proof , selection (genetic algorithm) , type (biology) , type theory , programming language , software engineering , theoretical computer science , artificial intelligence , mathematics , geometry , ecology , biology
A Modular Hierarchy of Logical Frameworks.- Tailoring Filter Models.- Locales and Locale Expressions in Isabelle/Isar.- to PAF!, a Proof Assistant for ML Programs Verification.- A Constructive Proof of Higman's Lemma in Isabelle.- A Core Calculus of Higher-Order Mixins and Classes.- Type Inference for Nested Self Types.- Inductive Families Need Not Store Their Indices.- Modules in Coq Are and Will Be Correct.- Rewriting Calculus with Fixpoints: Untyped and First-Order Systems.- First-Order Reasoning in the Calculus of Inductive Constructions.- Higher-Order Linear Ramified Recurrence.- Confluence and Strong Normalisation of the Generalised Multiary ?-Calculus.- Wellfounded Trees and Dependent Polynomial Functors.- Classical Proofs, Typed Processes, and Intersection Types.- "Wave-Style" Geometry of Interaction Models in Rel Are Graph-Like Lambda-Models.- Coercions in Hindley-Milner Systems.- Combining Incoherent Coercions for ? -Types.- Induction and Co-induction in Sequent Calculus.- QArith: Coq Formalisation of Lazy Rational Arithmetic.- Mobility Types in Coq.- Some Algebraic Structures in Lambda-Calculus with Inductive Types.- A Concurrent Logical Framework: The Propositional Fragment.- Formal Proof Sketches.- Applied Type System.

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