Logic For Mathematicians

A Course in Mathematical Logic for Mathematicians (Repost)  eBooks & eLearning

Posted by AvaxGenius at Aug. 3, 2019
A Course in Mathematical Logic for Mathematicians (Repost)

A Course in Mathematical Logic for Mathematicians by Yu. I. Manin
English | PDF | 2010 | 389 Pages | ISBN : 1441906142 | 4.26 MB

A Course in Mathematical Logic for Mathematicians, Second Edition offers a straightforward introduction to modern mathematical logic that will appeal to the intuition of working mathematicians. The book begins with an elementary introduction to formal languages and proceeds to a discussion of proof theory. It then presents several highlights of 20th century mathematical logic, including theorems of Gödel and Tarski, and Cohen's theorem on the independence of the continuum hypothesis. A unique feature of the text is a discussion of quantum logic.

Logic for Mathematicians Ed 2  eBooks & eLearning

Posted by arundhati at Jan. 17, 2024
Logic for Mathematicians  Ed 2

J. Barkley Rosser, "Logic for Mathematicians Ed 2"
English | ISBN: 0486468984 | 2008 | 590 pages | PDF | 30 MB

Logic for Mathematicians  eBooks & eLearning

Posted by step778 at Nov. 13, 2014
Logic for Mathematicians

A. G. Hamilton, "Logic for Mathematicians"
1988 | pages: 233 | ISBN: 0521368650, 0521218381 | PDF | 9,6 mb

Logic for Mathematicians  eBooks & eLearning

Posted by arundhati at Aug. 25, 2015
Logic for Mathematicians

J. Barkley Rosser, "Logic for Mathematicians"
1953 | ASIN: B0007DLU68 | 530 pages | Djvu | 4 MB

A Course in Mathematical Logic for Mathematicians, 2nd edition (repost)  eBooks & eLearning

Posted by interes at Dec. 12, 2018
A Course in Mathematical Logic for Mathematicians, 2nd edition (repost)

A Course in Mathematical Logic for Mathematicians, 2nd edition (Graduate Texts in Mathematics) by Yu. I. Manin and Neal Koblitz
English | 2009-10-30 | ISBN: 1441906142, 1441906169 | PDF | 384 pages | 3 MB

A Course in Mathematical Logic for Mathematicians (2nd edition)  eBooks & eLearning

Posted by ChrisRedfield at May 25, 2014
A Course in Mathematical Logic for Mathematicians (2nd edition)

Yu. I. Manin - A Course in Mathematical Logic for Mathematicians (2nd edition)
Published: 2009-10-30 | ISBN: 1441906142, 1441906169 | PDF | 384 pages | 8 MB

How Logic Works: A User's Guide  eBooks & eLearning

Posted by sasha82 at Oct. 26, 2020
How Logic Works: A User's Guide

How Logic Works: A User's Guide by Hans Halvorson
September 1, 2020 | ISBN: 0691182221 | English | 256 pages | PDF | 1.6 MB

What is Mathematical Logic?  eBooks & eLearning

Posted by arundhati at July 29, 2021
What is Mathematical Logic?

C. J. Ash, "What is Mathematical Logic? "
English | ISBN: 0486264041 | 2010 | 96 pages | DJVU | 933 KB
Applied Logic for Computer Scientists: Computational Deduction and Formal Proofs (Repost)

Applied Logic for Computer Scientists: Computational Deduction and Formal Proofs by Mauricio Ayala-Rincón
English | EPUB | 2017 | 165 Pages | ISBN : 3319516515 | 2.9 MB

This book provides an introduction to logic and mathematical induction which are the basis of any deductive computational framework. A strong mathematical foundation of the logical engines available in modern proof assistants, such as the PVS verification system, is essential for computer scientists, mathematicians and engineers to increment their capabilities to provide formal proofs of theorems and to certify the robustness of software and hardware systems.
Applied Logic for Computer Scientists: Computational Deduction and Formal Proofs (Undergraduate Topics in Computer Science)

Applied Logic for Computer Scientists: Computational Deduction and Formal Proofs (Undergraduate Topics in Computer Science) by Mauricio Ayala-Rincón
English | 2 Mar. 2017 | ISBN: 3319516515 | 150 Pages | PDF | 1.88 MB

This book provides an introduction to logic and mathematical induction which are the basis of any deductive computational framework. A strong mathematical foundation of the logical engines available in modern proof assistants, such as the PVS verification system, is essential for computer scientists, mathematicians and engineers to increment their capabilities to provide formal proofs of theorems and to certify the robustness of software and hardware systems.