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Mathematical Intuitionism

L. E. J. Brouwer, the founder of mathematical intuitionism, believed that mathematics and its objects must be humanly graspable. He;

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Lectures on the Philosophy of Mathematics

, logicism, structuralism, formalism, infinity, and intuitionism in mathematical contexts. He organizes the book by mathematical themes--numbers;

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Moral Emotions and Intuitions

knowledge, which is called affectual intuitionism. Affectual Intuitionism combines ethical intuitionism with a cognitive theory of emotions.;

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Moral Emotions and Intuitions

knowledge, which is called affectual intuitionism. Affectual Intuitionism combines ethical intuitionism with a cognitive theory of emotions.;

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Mathematical Intuitionism

In the area of mathematical logic, a great deal of attention is now being devoted to the study of nonclassical logics. Nonclassical logics;

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Ethical Intuitionism

A defence of ethical intuitionism where (i) there are objective moral truths; (ii) we know these through an immediate, intellectual;

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Good In The Right

This book represents the most comprehensive account to date of an important but widely contested approach to ethics--intuitionism, the view;

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The Good in the Right - A Theory of Intuition and Intrinsic Value

This book represents the most comprehensive account to date of an important but widely contested approach to ethics - intuitionism, the;

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Philosophies of Mathematics

: logicism, intuitionism, and finitism. Each is notable for its symbiotic melding together of philosophical vision and mathematical work: the;

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Philosophies of Mathematics

: logicism, intuitionism, and finitism. Each is notable for its symbiotic melding together of philosophical vision and mathematical work: the;

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Intuitionism

knowledge of right and wrong. In this book, David Kaspar introduces and explores the perspective known as 'Intuitionism'. Charting intuitionism's;

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Ethical Intuitionism

This book defends a form of ethical intuitionism, according to which (i) there are objective moral truths; (ii) we know some of these;

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Constructivism in Mathematics, Vol 1

the metamathematics of constructive mathematics, paying special attention to Intuitionism, Markov's constructivism and Martin-Lof's type;

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Philosophy of Mathematics

(Russell's Paradox), a challenge to 'classical' mathematics from a world-famous mathematician (the 'mathematical intuitionism' of Brouwer), a new;

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Mathematical Reasoning And Heuristics

occupied the minds of the proponents of the three classic schools: logicism, formalism, and intuitionism. The questions of the volume are not to do;

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Mathematics, Logic, and their Philosophies

. Partly through his writings and translations, the school of mathematical intuitionism was introduced to the Iranian academic community.;

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Brouwer's Cambridge Lectures on Intuitionism

from tradition, but intuitionism has survived well the struggle between contending schools in the foundations of mathematics and exact;

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Introduction to the Foundations of Mathematics

thesis, intuitionism, formal systems, mathematical logic, and the cultural setting of mathematics. Students and teachers will find that;

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Topoi

A classic introduction to mathematical logic from the perspective of category theory, this text is suitable for advanced undergraduates and;

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Philosophy of Logic and Mathematics

: intuitionism, mathematical realism, and formalism. The contributing authors are Matthias Baaz, Francesco Berto, Jean-Yves Beziau, Elena Dragalina;

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Exploring a Theory of Morality and Religion: Moderate Constructivism

This book is a fundamental contribution to well-known debates about intuitionism in ethics in light of older traditions. Debates about;

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Founding Mathematics on Semantic Conventions

conventionalism is justified first through criticism of Cantorian set theory, intuitionism, logicism, and predicativism; then on its own terms; and;

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This Is Ethical Theory

ideas for any beginning ethicist. Discussing theoretical elements ranging from intuitionism to naturalism, emotivism to metaethics, Narveson's;

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Essays in Hegelian Dialectic

romantic intuitionism by focusing on a rational standard to objectivity, to avoid an empirical interpretation of experience through including;

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Varieties of Constructive Mathematics

Bishop's school, but intuitionism. Russian constructivism and recursive analysis are also treated, with comparisons between the various approaches;

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Gnomes in the Fog: The Reception of Brouwer's Intuitionism in the 1920s

The significance of foundational debate in mathematics that took place in the 1920s seems to have be;...

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Lonergan and Kant

second one inquire into the notion of the a priori. The third essay presents a detailed analysis of Kantian intuitionism and contrasts it with;

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