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A Mathematical Prelude to the Philosophy of Mathematics

exercises, covering philosophically important material, presented in a philosophically informed way. The exercises give readers opportunities to;

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Numbers, Sets and Axioms

, both specifically as a course text and, more broadly, as background reading. The reader is presumed to have some mathematical experience but no;

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Basic Algebra and Geometry

mathematics students and also some physical sciences students with A-level or equivalent background in the subject.This text aims to cover the basic;

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Logic in Elementary Mathematics

mathematics. The authors convey the material in a manner accessible to those trained in standard elementary mathematics but lacking any formal;

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Diagonalization in Formal Mathematics

In this book, Paulo Guilherme Santos studies diagonalization in formal mathematics from logical aspects to everyday mathematics. He starts;

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Introduction to Discrete Mathematics via Logic and Proof

with no formal prerequisites beyond a background in secondary mathematics.;

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Foundations of the Formal Sciences VII. Bringing Together Philosophy and Sociology of Science

in mathematics to mathematical practice. The present volume provides the general methodological background for the work done by the PhiMSAMP network. It;

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Elementary Theory of Numbers

This superb text introduces number theory to readers with limited formal mathematical training. Intended for use in freshman- and;

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Foundations Of Mathematics 2Nd Edition

ideas. This second edition takes a significant step forward by not only making the transition from intuitive to formal methods, but also by;

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Foundations Of Mathematics

ideas. This second edition takes a significant step forward by not only making the transition from intuitive to formal methods, but also by;

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Creative Mathematics

them to create mathematical ideas. This book, according to Wall, 'is not a compendium of mathematical facts and inventions to be read over as a;

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Boolean Algebra and Its Applications

This introduction to Boolean algebra explores the subject on a level accessible even to those with a modest background in mathematics. The;

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Foundations and Fundamental Concepts of Mathematics

This third edition of a popular, well-received text offers undergraduates an opportunity to obtain an overview of the historical roots and;

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Formal Specification Using Z.

This book aims to help readers learn about formal specification using the Z language. The author argues that formal specification offers;

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An Introduction to Discrete Mathematics, Formal System Specification, and Z

introduction to both the theory and practice of formal specification, and this new edition includes two new chapters on Z, one giving a number of small;

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Statics and Dynamics with Background Mathematics

This book uniquely covers both Statics and Dynamics together with a section on background mathematics, providing the student with;

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Statics and Dynamics with Background Mathematics

This book uniquely covers both Statics and Dynamics together with a section on background mathematics, providing the student with;

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Focus and Background Marking in Mandarin Chinese

linguists with a less formal background, and for researchers with some knowledge of formal semantics.;

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Focus and Background Marking in Mandarin Chinese

linguists with a less formal background, and for researchers with some knowledge of formal semantics.;

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Discrete Mathematics with Proof

A Trusted Guide to Discrete Mathematics with Proof?Now in a Newly Revised Edition Discrete mathematics has become increasingly popular;

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An Introductory Path to Quantum Theory

other disciplines, provided they have the math background even though lacking preparation in physics. In fact, no previous formal study;

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An Introductory Path to Quantum Theory

other disciplines, provided they have the math background even though lacking preparation in physics. In fact, no previous formal study;

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Combinatorial and Computational Mathematics

Combinatorial and Computational Mathematics serves as an introduction to the current state of knowledge in various areas like Formal;

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Computability, Complexity, and Languages

theory, formal languages, and automata. It assumes a minimal background in formal mathematics. The book is divided into five parts: Computability;

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Introduction to Mathematical Logic

Mathematical logic is a subfield of mathematics that is concerned with the application of formal logic to mathematics. It is closely;

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An Introduction to Godel's Theorems

discussions of the wider significance of the two Theorems. This book will be accessible to philosophy students with a limited formal background. It;

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