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 The Oxford Handbook of Philosophy of Physics (Oxford Handbooks)
This Oxford Handbook provides an overview of many of the topics that currently engage philosophers of physics. It surveys new issues and the problems that have become a focus of attention in recent years. It also provides up-to-date discussions of the still very important problems that dominated the field in the past.
... |  |  Set Theory: With an Introduction to Real Point Sets
What is a number? What is infinity? What is continuity? What is order? Answers to these fundamental questions obtained by late nineteenth-century mathematicians such as Dedekind and Cantor gave birth to set theory. This textbook presents classical set theory in an intuitive but concrete manner.
To allow flexibility of topic... |  |  Yoga - Philosophy for Everyone: Bending Mind and Body
Stimulates thoughts and expands awareness of the philosophical dimensions of yoga in its many forms and practices
Yoga — Philosophy for Everyone presents a wide array of perspectives by people whose lives have been touched by yoga. Addressing myriad aspects of yoga's divergent paths, topics include body... |
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 Computational Music Analysis
This book provides an in-depth introduction and overview of current research in computational music analysis. Its seventeen chapters, written by leading researchers, collectively represent the diversity as well as the technical and philosophical sophistication of the work being done today in this intensely interdisciplinary field. A broad... |  |  Sun Tzu For Execution: How to Use the Art of War to Get Results
While most other titles on Sun Tzu emphasize the strategic or philosophical nature of Sun Tzu's writings, this guide will show readers how to implement The Art of War tactically and operationally. It promotes savvy strategic principles from Sun Tzu such as: share rewards, coordinate resources, and choose your timing. "Sun Tzu for... |  |  Subsystems of Second Order Arithmetic (Perspectives in Logic)
Foundations of mathematics is the study of the most basic concepts and
logical structure ofmathematics, with an eye to the unity of human knowl-
edge. Among the most basic mathematical concepts are: number, shape,
set, function, algorithm, mathematical axiom, mathematical definition,
and mathematical proof. Typical questions in... |
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