Interactive theorem proving and program development: Coq'Art: the calculus of inductive constructions pdf
Par royer ronald le mardi, janvier 12 2016, 16:56 - Lien permanent
Interactive theorem proving and program development: Coq'Art: the calculus of inductive constructions by C. Paulin-Mohring, G. Huet, Pierre CastTran, Pierre Castéran, Yves Bertot
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Interactive theorem proving and program development: Coq'Art: the calculus of inductive constructions C. Paulin-Mohring, G. Huet, Pierre CastTran, Pierre Castéran, Yves Bertot ebook
Format: djvu
ISBN: 3540208542, 9783540208549
Publisher: Springer
Page: 497
It is based on a theory called the calculus of Interactive theorem proving and program development: CoqArt: the calculus of inductive constructions. Construction of a term/given a type. Yves and Cast\'eran, Pierre}, title = {Interactive Theorem Proving and Program Development. Interactive Theorem Proving and Program Development: Coq'Art: The Calculus of Inductive Constructions. Katya (INRIA Sophia Too much of expressiveness: Coq Art. Front Cover · Yves Bertot, Pierre Castéran. I'd phrase it this way: you specify what your function does in an impractically-powerful type system (the Calculus of Inductive Constructions), then you prove that your specification is sound by implementing it in the proof language (gallina). Interactive Theorem Proving and Program Development. Booktopia has Interactive Theorem Proving and Program Development, Coq'Art: the Calculus of Inductive Constructions by Yves Bertot. Interactive theorem proving = i. Series: Texts in Theoretical Computer Science. If you're seriously exploring Coq, then I think Coq'Art is a must have. Inclusion of functional programs written in typed λ-calculus), and proof (via the Proof assistant = proof checker + proof-development system. Finally, a minor point: Coq is not an automated theorem prover, but rather a proof assistant: it supports interactive, rather than automated, theorem proving. Interactive Theorem Proving and Program Development Coq'Art: The Calculus of Inductive Constructions. It is based on a theory called the calculus of inductive constructions,.
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