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Godel's Theorem Simplified Harry J. Gensler

Godel's Theorem Simplified By Harry J. Gensler

Godel's Theorem Simplified by Harry J. Gensler


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Summary

This helpful volume explains and proves Godel's theorem, which states that arithmetic cannot be reduced to any axiomatic system. Written simply and directly, this book is intended for the student and general reader and presumes no specialized knowledge of mathematics or logic.

Godel's Theorem Simplified Summary

Godel's Theorem Simplified by Harry J. Gensler

This helpful volume explains and proves Godel's theorem, which states that arithmetic cannot be reduced to any axiomatic system. Written simply and directly, this book is intended for the student and general reader and presumes no specialized knowledge of mathematics or logic.

Godel's Theorem Simplified Reviews

...an excellent presentation of Godel's argument for his epoch-making incompleteness theorem....written with admirable clarity...a genuine and insightful simplification of Godel's proof for his theorem. -- Ernest Nagel, Columbia University * Dialectica, (Switzerland) *
with undeniable didactic skill, Harry J. Gensler succeeds in making accessible the most important feature of Godel's 1931 proof. * Dialectica, (Switzerland) *
with undeniable didactic skill, Harry J. Gensler succeeds in making accessible the most important feature of Godel's 1931 proof. * Dialectica, (Switzerland) *
...an excellent presentation of Godel's argument for his epoch-making incompleteness theorem....written with admirable clarity...a genuine and insightful simplification of Godel's proof for his theorem. -- Ernest Nagel, Columbia University * Dialectica, (Switzerland) *

About Harry J. Gensler

Harry J. Gensler, S.J., is Assistant Professor of Philosophy at Loyola University in Chicago.

Additional information

NLS9780819138699
9780819138699
081913869X
Godel's Theorem Simplified by Harry J. Gensler
New
Paperback
University Press of America
1984-04-16
88
N/A
Book picture is for illustrative purposes only, actual binding, cover or edition may vary.
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