This book PDF is perfect for those who love Computers genre, written by N. Shankar and published by Cambridge University Press which was released on 30 January 1997 with total hardcover pages 224. You could read this book directly on your devices with pdf, epub and kindle format, check detail and related Metamathematics Machines and G del s Proof books below.
| Author | : N. Shankar |
| File Size | : 53,5 Mb |
| Publisher | : Cambridge University Press |
| Language | : English |
| Release Date | : 30 January 1997 |
| ISBN | : 0521585333 |
| Pages | : 224 pages |
Describes the use of computer programs to check several proofs in the foundations of mathematics.
Describes the use of computer programs to check several proofs in the foundations of mathematics.
Get BookThis book constitutes the refereed proceedings of the Second International Conference on Interactive Theorem proving, ITP 2011, held in Berg en Dal, The Netherlands, in August 2011. The 25 revised full papers presented were carefully reviewed and selected from 50 submissions. Among the topics covered are counterexample generation, verification, validation, term rewriting, theorem proving,
Get BookCoinduction is a method for specifying and reasoning about infinite data types and automata with infinite behaviour. In recent years, it has come to play an ever more important role in the theory of computing. It is studied in many disciplines, including process theory and concurrency, modal logic and automata
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Get BookMetamath is a computer language and an associated computer program for archiving, verifying, and studying mathematical proofs. The Metamath language is simple and robust, with an almost total absence of hard-wired syntax, and we believe that it provides about the simplest possible framework that allows essentially all of mathematics to
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Get BookA one-stop reference, self-contained, with theoretical topics presented in conjunction with implementations for which code is supplied.
Get BookRecursive Functions and Metamathematics deals with problems of the completeness and decidability of theories, using as its main tool the theory of recursive functions. This theory is first introduced and discussed. Then Gödel's incompleteness theorems are presented, together with generalizations, strengthenings, and the decidability theory. The book also considers
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