Interactive theorem proving and program development: Coq'Art: the calculus of inductive constructions book
Par whittington yvonne le mercredi, mai 25 2016, 23:53 - 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
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
Page: 497
Format: djvu
ISBN: 3540208542, 9783540208549
Publisher: Springer
A certified program from the constructive proof of its formal specification. Yves Bertot and Pierre Castéran. Interactive Theorem Proving and Program Development, Coq'Art: The Calculus of Inductive Constructions · Edmund M. Interactive Theorem Proving and Program Development: Coq'Art: the Calculus of Inductive Constructions. ANNOUNCEMENT Interactive Theorem Proving and Program Development, Coq'Art: the Calculus of Inductive Constructions - Y. Want to Read saving… pick shelf. Coq'Art: The Calculus of Inductive Constructions. Coq'Art: Interactive Theorem Proving and Program Development: Coq, but covers the underlying Calculus of Inductive Constructions as well. Interactive Theorem Proving and Program Development: Coq'Art: The Calculus of Inductive Constructions (Texts in Theoretical Computer Science. Coq is a leading high-order theorem proof assistant. Interactive Theorem Proving and Program Development. In computer science, Coq is an interactive theorem prover. Clarke Jr., Orna Grumberg and Doron A. Most of our projects use Coq as an He has deep understanding of Coq, and written "Coq in a hurry", "Interactive Theorem Proving and Program Development: Coq'Art: The Calculus of Inductive Constructions". Interactive theorem proving and program development: Coq'Art: the calculus of inductive constructions Yves Bertot, Pierre Castéran, Pierre CastTran, G. 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, a variant of type theory.