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Towards a Philosophy of Real Mathematics

discipline. Illustrating his discussion with a wealth of examples, he sets out a variety of approaches to new thinking about the philosophy;

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Towards a Philosophy of Real Mathematics

discipline. Illustrating his discussion with a wealth of examples, he sets out a variety of approaches to new thinking about the philosophy;

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The Philosophy of Mathematics Education

This survey provides a brief and selective overview of research in the philosophy of mathematics education. It asks what makes up the;

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An Aristotelian Realist Philosophy of Mathematics

Mathematics is as much a science of the real world as biology is. It is the science of the world's quantitative aspects (such as ratio) and;

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An Aristotelian Realist Philosophy of Mathematics

Mathematics is as much a science of the real world as biology is. It is the science of the world's quantitative aspects (such as ratio) and;

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A Mathematical Prelude to the Philosophy of Mathematics

This book is based on two premises: one cannot understand philosophy of mathematics without understanding mathematics and one cannot;

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Mathematics, Ideas And The Physical Real

This is the first English collection of the work of Albert Lautman, a major figure in philosophy of mathematics and a key influence on;

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Philosophical Dimensions in Mathematics Education

of ethnomathematics, philosophy, history, education, statistics and mathematics offers a variety of different perspectives from which existing boundaries;

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Philosophy of Mathematics

of any real value? This clear and engaging book takes a unique approach, encompassing non-standard topics such as the role of visual;

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Philosophy of Mathematics

of any real value? This clear and engaging book takes a unique approach, encompassing non-standard topics such as the role of visual;

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Kant's Mathematical World

Kant thought of mathematics as a science of magnitudes and their measurement, and all objects of experience as extensive magnitudes whose real;

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Synthetic Philosophy of Contemporary Mathematics

A panoramic survey of the vast spectrum of modern and contemporary mathematics and the new philosophical possibilities they suggest. A;

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Principles of Mathematics

work led to Russell's dominance of analytical logic on western philosophy in the twentieth century.;

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Principles of Mathematics

work led to Russell's dominance of analytical logic on western philosophy in the twentieth century.;

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

taken towards a (partial) reconciliation. The conference FotFS VII was part of this process, bringing sociological aspects into philosophy;

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Paradox And Paraconsistency

In a world plagued by disagreement and conflict one might expect that the exact sciences of logic and mathematics would provide a safe;

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Paradox and Paraconsistency

In a world plagued by disagreement and conflict one might expect that the exact sciences of logic and mathematics would provide a safe;

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Elementary Classical Analysis

Designed for courses in advanced calculus and introductory real analysis, the second edition of Elementary Classical Analysis strikes a;

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An Introduction to the Philosophy of Mathematics

encountered is clearly introduced and explained using a wide variety of examples. The book is suitable for an undergraduate course in philosophy;

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Russell

, ethics and antipathy towards religion came through in books such as The Problems of Philosophy, Why I am Not A Christian, and The Conquest;

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Russell

, ethics and antipathy towards religion came through in books such as The Problems of Philosophy, Why I am Not A Christian, and The Conquest;

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Frege's Philosophy of Mathematics

of the real numbers. This collection of essays addresses three main developments in recent work on Frege's philosophy of mathematics: the;

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An Introduction to the Philosophy of Mathematics

encountered is clearly introduced and explained using a widevariety of examples. The book is suitable for an undergraduate course in philosophy;

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Which Numbers Are Real?

Everyone knows the real numbers, those fundamental quantities that make possible all of mathematics from high school algebra and Euclidean;

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Motivation of New Generation Students for Learning Physics and Mathematics

Mathematics. Self-Determination Theory gives a theoretical background for the research. Quantitative methods dominate in this monograph. The monograph;

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Critical Mathematics Education

of epistemology and ethics; Ideology, the hegemony of mathematics, ethnomathematics, and real?life education; Capitalism, globalization, politics, social;

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Critical Mathematics Education

of epistemology and ethics; Ideology, the hegemony of mathematics, ethnomathematics, and real?life education; Capitalism, globalization, politics, social;

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