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The Applicability of Mathematics as a Philosophical Problem

of mathematical physics appears to assign the human mind a special place in the cosmos. Mark Steiner distinguishes among the semantic problems that;

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From Logic to Practice

to exciting new features of present day mathematics. The book explains how the problem of applicability once again plays a central role;

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Beyond Personal Identity

the applicability of the concept of non-self to the philosophical problems of selfhood, otherness, and temporality which culminate in the;

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Beyond Personal Identity

the applicability of the concept of non-self to the philosophical problems of selfhood, otherness, and temporality which culminate in the;

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Wittgenstein, Mathematics and World

This book uses Ludwig Wittgenstein's philosophical methodology to solve a problem that has perplexed thinkers for thousands of years: 'how;

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The Art of Problem Posing

Updated and expanded, this second edition satisfies the same philosophical objective as the first -- to show the importance of problem;

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The Four-Color Theorem: History, Topological Foundations, and Idea of Proof

cracked using a computer. This book discusses the history and mathematics of the problem, as well as the philosophical debate which ensued;

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Mathematics for Economists

whom mathematics is not a scientific or philosophical subject but a practical necessity. Focusing on the most important fields of economics;

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Philosophy of Mathematics

century that marked an epochal turn in the foundations of mathematics. In the book problems connected with the concept of a number, with the;

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The Four-Color Theorem

This elegant little book discusses a famous problem that helped to define the field now known as topology: What is the minimum number;

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Mathematical Problem Solving

around the world, with calls for the teaching of problem solving as well as the teaching of mathematics through problem solving. And as such, it;

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Modernism As a Philosophical Problem

Modernism as a Philosophical Problem, 2e presents a new interpretation of the negative and critical self-understanding characteristic;

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Gravitational Coalescence Paradox and Cosmogenetic Causality in Quantum Astrophysical Cosmology

extension-change impact-transfer. Fixing the extent of applicability of mathematics to physics demonstrates Universal Causality for cosmogenetic;

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Modernism as a Philosophical Problem

Modernism as a Philosophical Problem, 2e presents a new interpretation of the negative and critical self-understanding;

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Teaching and Learning Secondary School Mathematics

culture of Canada. The chapters address topics of broad applicability such as technology in learning mathematics, recent interest in social;

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New Waves In Philosophy Of Mathematics

philosophy of mathematics ought to be going. New trends are revealed, such as an increasing attention to mathematical practice, a reassessment of the;

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Learning and Teaching Real World Problem Solving in School Mathematics

. The book is composed as, on the one hand, a high-level theoretical scholarly work on real world problem solving in school mathematics, and, on;

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Geometric and Numerical Optimal Control

This book introduces readers to techniques of geometric optimal control as well as the exposure and applicability of adapted numerical;

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Why Is There Philosophy Of Mathematics A

This truly philosophical book takes us back to fundamentals - the sheer experience of proof, and the enigmatic relation of mathematics to;

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The Philosophy of Mathematical Practice

novel characteristics of contemporary mathematics that are just as worthy of philosophical attention as the distinction between constructive;

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Modern Methods in Partial Differential Equations

techniques with wide applicability to problems in partial differential equations as well as other branches of analysis. Uniform in theme and outlook;

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Mathematical Problem Solving

of mathematics. The book is an invaluable contribution towards the already established field of research of mathematical problem solving. It is also a;

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Why Is There Philosophy of Mathematics at All?

This truly philosophical book takes us back to fundamentals - the sheer experience of proof, and the enigmatic relation of mathematics to;

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Problem Posing

As a result of the editors' collaborative teaching at Harvard in the late 1960s, they produced a ground-breaking work -- The Art Of Problem;

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Anachronisms in the History of Mathematics

philosophers, as well as by historians of science. This book adopts a bottom-up approach to the many problems concerning anachronism in the history;

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The Mathematics of Novelty

presentation of the central concepts of Badiou's philosophy as they relate to the problem of novelty (mathematics as ontology, truth, the subject and;

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Weyl and the Problem of Space

philosophical problem of space anew, crossing the disciplines of mathematics, history of science and philosophy. With a Kantian starting point Weyl asks;

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