# Language Proof And Logic

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### Language, Proof, and Logic

- Author : Dave Barker-Plummer,Jon Barwise,John Etchemendy
- Publisher : Stanford Univ Center for the Study
- Release : 20 January 2021

Rev. ed. of: Language, proof, and logic / Jon Barwise & John Etchemendy.

### Language, Proof, and Logic

- Author : Anonim
- Publisher : Unknown
- Release : 20 January 2021

### Tarski's World

- Author : Dave Barker-Plummer,Jon Barwise,John Etchemendy
- Publisher : Stanford Univ Center for the Study
- Release : 20 January 2021

Accompanying CD-ROM contains ... "software for both Windows and Macintosh operating systems."--Page 4 of cover.

### Basic Proof Theory

- Author : A. S. Troelstra,H. Schwichtenberg
- Publisher : Cambridge University Press
- Release : 27 July 2000

Introduction to proof theory and its applications in mathematical logic, theoretical computer science and artificial intelligence.

### Language, Truth and Logic

- Author : Alfred Jules Ayer
- Publisher : Courier Corporation
- Release : 18 April 2012

"A delightful book … I should like to have written it myself." — Bertrand Russell First published in 1936, this first full-length presentation in English of the Logical Positivism of Carnap, Neurath, and others has gone through many printings to become a classic of thought and communication. It not only surveys one of the most important areas of modern thought; it also shows the confusion that arises from imperfect understanding of the uses of language. A first-rate antidote for fuzzy thought and muddled

### Language Proof and Logic

- Author : Gerard Allwein
- Publisher : Unknown
- Release : 20 January 1999

### Symbolic Logic

- Author : David W. Agler
- Publisher : Rowman & Littlefield
- Release : 13 December 2012

Brimming with visual examples of concepts, derivation rules, and proof strategies, this introductory text is ideal for students with no previous experience in logic. Students will learn translation both from formal language into English and from English into formal language; how to use truth trees and truth tables to test propositions for logical properties; and how to construct and strategically use derivation rules in proofs.

### An Introduction to Mathematical Logic and Type Theory

- Author : Peter B. Andrews
- Publisher : Springer Science & Business Media
- Release : 17 April 2013

In case you are considering to adopt this book for courses with over 50 students, please contact ties.nijssen@springer.com for more information. This introduction to mathematical logic starts with propositional calculus and first-order logic. Topics covered include syntax, semantics, soundness, completeness, independence, normal forms, vertical paths through negation normal formulas, compactness, Smullyan's Unifying Principle, natural deduction, cut-elimination, semantic tableaux, Skolemization, Herbrand's Theorem, unification, duality, interpolation, and definability. The last three chapters of the book provide an introduction to type

### Type Theory and Formal Proof

- Author : Rob Nederpelt,Herman Geuvers
- Publisher : Cambridge University Press
- Release : 06 November 2014

A gentle introduction for graduate students and researchers in the art of formalizing mathematics on the basis of type theory.

### Principia Mathematica to *56

- Author : Alfred North Whitehead,Bertrand Russell
- Publisher : Cambridge University Press
- Release : 11 September 1997

This abridged text of the most famous work ever written on the foundations of mathematics contains material that is most relevant to an introductory study of logic and the philosophy of mathematics.

### A Concise Introduction to Logic

- Author : Patrick Hurley
- Publisher : Cengage Learning
- Release : 23 December 2008

Tens of thousands of students have learned to be more discerning at constructing and evaluating arguments with the help of Patrick J. Hurley. Hurley’s lucid, friendly, yet thorough presentation has made A CONCISE INTRODUCTION TO LOGIC the most widely used logic text in North America. In addition, the book’s accompanying technological resources, such as CengageNOW and Learning Logic, include interactive exercises as well as video and audio clips to reinforce what you read in the book and hear

### Proof and Falsity

- Author : Nils Kürbis
- Publisher : Cambridge University Press
- Release : 30 April 2019

This book argues that the meaning of negation, perhaps the most important logical constant, cannot be defined within the framework of the most comprehensive theory of proof-theoretic semantics, as formulated in the influential work of Michael Dummett and Dag Prawitz. Nils Krbis examines three approaches that have attempted to solve the problem - defining negation in terms of metaphysical incompatibility; treating negation as an undefinable primitive; and defining negation in terms of a speech act of denial - and concludes

### Logic and Computation

- Author : Lawrence C. Paulson
- Publisher : Cambridge University Press
- Release : 26 July 1990

This book is concerned with techniques for formal theorem-proving, with particular reference to Cambridge LCF (Logic for Computable Functions). Cambridge LCF is a computer program for reasoning about computation. It combines the methods of mathematical logic with domain theory, the basis of the denotational approach to specifying the meaning of program statements. Cambridge LCF is based on an earlier theorem-proving system, Edinburgh LCF, which introduced a design that gives the user flexibility to use and extend the system. A goal

### Proof, Logic, and Conjecture

- Author : Robert S. Wolf
- Publisher : W. H. Freeman
- Release : 15 December 1997

This text is designed to teach students how to read and write proofs in mathematics and to acquaint them with how mathematicians investigate problems and formulate conjecture.

### Proofs and Refutations

- Author : Imre Lakatos,Lakatos Imre
- Publisher : Cambridge University Press
- Release : 20 January 1976

Proofs and Refutations is essential reading for all those interested in the methodology, the philosophy and the history of mathematics. Much of the book takes the form of a discussion between a teacher and his students. They propose various solutions to some mathematical problems and investigate the strengths and weaknesses of these solutions. Their discussion (which mirrors certain real developments in the history of mathematics) raises some philosophical problems and some problems about the nature of mathematical discovery or creativity.