Mathematical logic

A Petri net is a mathematical representation of a network.

Praise for the First Edition "e;.

Praise for the First Edition "e;.

A Constraint Satisfaction Problem (CSP) consists of a set of variables, a domain of values for each variable and a set of constraints.

A Constraint Satisfaction Problem (CSP) consists of a set of variables, a domain of values for each variable and a set of constraints.

A mathematical introduction to the theory and applications of logic and set theory with an emphasis on writing proofs Highlighting the applications and notations of basic mathematical concepts within the framework of logic and set theory, A First Course in Mathematical Logic and Set Theory introduces how logic is used to prepare and structure proofs and solve more complex problems.

A mathematical introduction to the theory and applications of logic and set theory with an emphasis on writing proofs Highlighting the applications and notations of basic mathematical concepts within the framework of logic and set theory, A First Course in Mathematical Logic and Set Theory introduces how logic is used to prepare and structure proofs and solve more complex problems.

Learn how to develop your reasoning skills and how to writewell-reasoned proofs Learning to Reason shows you how to use the basic elements ofmathematical language to develop highly sophisticated, logicalreasoning skills.

Merging logic and mathematics in deductive inference-an innovative, cutting-edge approach.

A thorough, accessible, and rigorous presentation of the central theorems of mathematical logic .

A comprehensive and user-friendly guide to the use of logic in mathematical reasoning Mathematical Logic presents a comprehensive introduction to formal methods of logic and their use as a reliable tool for deductive reasoning.

A hands-on introduction to the tools needed for rigorous and theoretical mathematical reasoning Successfully addressing the frustration many students experience as they make the transition from computational mathematics to advanced calculus and algebraic structures, Theorems, Corollaries, Lemmas, and Methods of Proof equips students with the tools needed to succeed while providing a firm foundation in the axiomatic structure of modern mathematics.

Why are there paradoxes?

Why are there paradoxes?

This textbook gives a comprehensive and modern introduction to mathematical logic at the upper-undergraduate and beginning graduate level.

A unique approach to mathematical logic where students implement the underlying concepts and proofs in the Python programming language.

This book develops the theory of infinite-dimensional categories by studying the universe, or ∞-cosmos, in which they live.

A uniquely accessible introduction to abstract mathematics and category theory written by popular science author of How to Bake Pi.

Surveys on recent developments in the theory of algorithmic randomness and its interactions with other areas of mathematics.

A thorough introduction to the fundamental methods and results in mathematical logic, and its foundational role in computer science.

This easy-to-cite handbook gives the first systematic treatment of the (co)end calculus in category theory and its applications.

Learn how to automatically prove mathematical statements in combinatorics, sequences, and number theory.

This volume presents the proceedings of the 2000 European Summer Meeting of the Association for Symbolic Logic, marking one hundred years since Hilbert''s famous lecture.

This volume contains proceedings of the European Summer Meeting of the Association for Symbolic Logic, held in Vienna, Austria in August, 2001.

Represents the state of the art in the new field of synthetic differential topology.

The author revisits logicism in light of recent advances in mathematical logic and theoretical computer science.

This volume contains research papers in mathematical logic, particularly in model theory and its applications to algebra and formal theories of arithmetic.

Develops a new logic paradigm which emphasizes evidence tracking, including theory, connections to other fields, and sample applications.

This volume contains refined and expanded versions of graduate courses in mathematical logic given at the University of Notre Dame, Indiana in 2000.

This volume examines the inexhaustibility of mathematical knowledge by presenting a particular view of the topic of Gödelian extensions of theories.

A leading expert presents a unified concept of slenderness in Abelian categories, with numerous open problems and exercises.

This volume contains twenty-four original research papers by leading experts, exhibiting exciting new developments in reverse mathematics since 1998.

This volume will launch a discussion about the concept of intensionality in philosophy, logic, linguistics and mathematics.

This volume presents the proceedings of two major international meetings on mathematical logic held in Münster, Germany, in August 2002.

Category theory reveals commonalities between structures of all sorts.

Nonstandard analysis is one of the great achievements of modern mathematical logic.

Covers the whole spectrum of finite-state methods, from theory to practical applications.

Combining probability theory and logic, this volume is a general study of stochastic processes using model theory.

This volume contains proceedings of the 1998 European Summer Meeting of the Association for Symbolic Logic held at the University of Economics, Prague.

Offers a comprehensive presentation of spectral spaces focussing on their topology and close connections with algebra, ordered structures, and logic.

This volume presents the proceedings of the European Summer Meeting of the Association for Symbolic Logic, held in Helsinki, Finland in August, 2003.

This volume contains the proceedings of the European Summer Meeting of the Association for Symbolic Logic, held in Utrecht, The Netherlands in 1999.

Category theory reveals commonalities between structures of all sorts.

Delivers a broad, conceptual introduction to chromatic homotopy theory, focusing on contact with arithmetic and algebraic geometry.

An introductory treatment to the homotopy theory of homotopical categories, presenting several models and comparisons between them.

With exercises and projects, Exploring Mathematics supports an active approach to the transition to upper-level theoretical math courses.

With exercises and projects, Exploring Mathematics supports an active approach to the transition to upper-level theoretical math courses.

For those who wonder if the forcing theory is beyond their means: no.

Helps students transition from problem solving to proving theorems, with a new chapter on number theory and over 150 new exercises.

Helps students transition from problem solving to proving theorems, with a new chapter on number theory and over 150 new exercises.