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Mathematical Thought and its Objects

exist, and forms of Platonism that postulate a transcendent realm of such objects. He introduces the central mathematical notion of structure;

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Mathematical Thought and its Objects

exist, and forms of Platonism that postulate a transcendent realm of such objects. He introduces the central mathematical notion of structure;

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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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Deflating Existential Commitment

accessible only by the power of pure thought? Jody Azzouni says no, and he claims that the way to escape such commitments is to accept (as an;

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Kant's Mathematical World

Kant's Mathematical World aims to transform our understanding of Kant's philosophy of mathematics and his account of the mathematical;

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Understanding Mathematical Analysis

Mathematical analysis derives from calculus, and its applications can be found in any space of mathematical objects, which has a parameter;

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The Essence of Numbers

epistemic objects: mathematical objects that have been subject to epistemological inquiry and attention throughout their history and whose;

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Mathematical Objects in C++

Emphasizing the connection between mathematical objects and their practical C++ implementation, this book provides a comprehensive;

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Mathematics and Logic

" and how much on "discovery." For mathematicians, physicists, or any student of the evolution of mathematical thought, this highly regarded;

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Mathematics and Modern Art

contradiction between artistic and mathematical endeavors, contributing to the progress of both, using mathematical principles to guide their visual;

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Mathematics as Sign

conjured into intersubjective being through signs. Other essays explore the status of these signs and the nature of mathematical objects, how;

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Reasoning by Mathematical Induction in Children's Arithmetic

. This means that mathematical induction is similar to both logical deduction and empirical induction, and yet is different from both. In a major;

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A Structural Account of Mathematics

systems are applied in science and everyday life, it is not necessary to assume that its theorems either presuppose mathematical objects or are;

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Spinors and Calibrations

Progress in mathematics is based on a thorough understanding of the mathematical objects under consideration, and yet many textbooks and;

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Discrete Mathematics Research Progress

countable sets, such as integers, finite graphs, and formal languages. Discrete mathematics has become popular in recent decades because of its;

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Material Culture and Jewish Thought in America

to an understanding of modern Jewish thought and its relation to American culture.;

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Theory of Gyroscopic Effects for Rotating Objects

of gyroscopic effects, explaining their physics and using mathematical models of Euler's form for the motion of movable spinning objects to demonstrate;

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Essays on Mathematical Reasoning

issues and questions addressed include: How do we achieve understanding of mathematical notions and ideas? What benefits can be obtained from;

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Algebras Graphs & Their Applications

algebra theory connected with discrete and combinatorial mathematical objects. It also covers tools and methods from a variety of mathematical;

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Theory of Gyroscopic Effects for Rotating Objects

, explaining their physics and using mathematical models of Euler's form for the motion of movable spinning objects to demonstrate these effects. The;

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Mathematical Models of the Cell and Cell Associated Objects

>Detailed analysis of hundreds of scientific works in the field of mathematical modeling of the cell and cell associated objects;

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Mathematics, Substance, and Surmise

The seventeen thought-provoking and engaging essays in this collection present readers with a wide range of diverse perspectives on the;

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Incompleteness in the Land of Sets

. Step back a bit. Logical formulas define sets (in a standard model). Formulas, being mathematical objects, can be thought of as sets themselves;

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George Berkeley and Early Modern Philosophy

and that challenges much of the early modern thought with which he is often associated. Specifically, this book indicates how Berkeley's;

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Objects and Modalities

precondition of modal talk. The author provides a uniform analysis of quantification over individuals (physical objects) and objects of thought;

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The Metaphysics and Mathematics of Arbitrary Objects

mathematical quantities, how they are relevant for debates around mathematical structuralism, and how they can help our understanding of the concept;

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The Metaphysics and Mathematics of Arbitrary Objects

mathematical quantities, how they are relevant for debates around mathematical structuralism, and how they can help our understanding of the concept;

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