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Concepts of Proof in Mathematics, Philosophy, and Computer Science

of particular interest for the philosophy of mathematics. In computer science, moreover, proofs have proved to be a rich source for already certified;

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Digital And The Real World, The: Computational Foundations Of Mathematics, Science, Technology, And Philosophy

philosophy.Therefore, this book studies the foundations of mathematics, computer science, and philosophy, in order to guarantee security and reliability of the;

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Discrete Mathematics with Applications, Metric Edition

provides a strong foundation for computer science and upper-level mathematics courses of the computer age. Author Susanna Epp presents not only the;

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Logos and Máthema

of mathematical objects, distinction between proof and truth, undefinability of truth, Goedel's theorems and computer science, philosophy of mathematics;

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Language Proof & Logic

for undergraduates (philosophy, mathematics, and computer science) to a first graduate logic course. The accompanying online grading service;

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Explanation and Proof in Mathematics

of proof and argumentation in the field -- a development paralleled by the rise of computer technology and the mounting interest in the logical;

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Explanation and Proof in Mathematics

of proof and argumentation in the field -- a development paralleled by the rise of computer technology and the mounting interest in the logical;

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Discrete Mathematics with Proof

, multidimensional induction, counting tulips, and the binomial distribution* Important examples from the field of computer science presented as applications;

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Proof And Computation

This book is for graduate students and researchers, introducing modern foundational research in mathematics, computer science, and;

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Structural Proof Theory

of interest to specialists. The book is designed to be used by students of philosophy, mathematics, and computer science. A special feature of the;

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Discrete Mathematics

concepts examined later in the book. This edition preserves the philosophy of its predecessors while updating and revising some of the content;

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Proofs and Algorithms

Logic is a branch of philosophy, mathematics and computer science. It studies the required methods to determine whether a statement is true;

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Structural Proof Theory

of interest to specialists. The book is designed to be used by students of philosophy, mathematics and computer science. The book contains a wealth;

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Essential Discrete Mathematics for Computer Science

science, from algorithms and automata theory to combinatorics and graph theory. This textbook covers the discrete mathematics that every computer;

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Discrete Mathematics Research Progress

applications to computer science. Concepts and notations from discrete mathematics are useful to study or describe objects or problems in computer;

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From Combinatorics to Philosophy

research issues in mathematics, philosophy and computer science. This volume includes chapters by leading researchers, as well as a number;

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Knowledge Proof and Dynamics

in fields as diverse as philosophy, linguistics, mathematics, computer science and artificial intelligence. More specifically. The book also;

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Knowledge, Proof and Dynamics

in fields as diverse as philosophy, linguistics, mathematics, computer science and artificial intelligence. More specifically. The book also;

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From Combinatorics to Philosophy

research issues in mathematics, philosophy and computer science. This volume includes chapters by leading researchers, as well as a number;

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The Concept of Explanation

in neuroscience viewed from the perspective of philosophy of science. Moreover, various methodological controversies related to science and humanities are;

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Arnon Avron on Semantics and Proof Theory of Non-Classical Logics

of computer science logic. Topics in this book include frameworks for paraconsistent reasoning, foundations of relevance logics, analysis and;

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Logical Methods

, computer science, and related disciplines. Written in a manner that directly conveys the sense of excitement and discovery at the heart of doing;

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Foundations of Constructive Mathematics

close connec- tions with philosophy and computer science. Namely, the creation and study of formal systems for constructive mathematics . The;

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Introduction to Discrete Mathematics via Logic and Proof

Mathematics via Logic and Proof will suit intermediate undergraduates majoring in mathematics, computer science, engineering, and related subjects;

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Cambridge Computer Science Texts

of computer science and extends into the areas of language theory, abstract machine theory and computer geometry. Computer Mathematics will be;

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Introduction to Mathematical Logic

associated with the foundations of mathematics, metamathematics and theoretical computer science. The study of the deductive power of formal proof;

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Lectures In Logic And Set Theory: Volume 1, Mathematical Log

the other. It can be used as a text in an advanced undergraduate or beginning graduate course in mathematics, computer science, or philosophy;

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