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Georg Cantor
A01=Joseph Warren Dauben
Addition
Arbitrarily large
Archimedean property
Author_Joseph Warren Dauben
Axiom
Axiom of choice
Bernhard Riemann
Bertrand Russell
Big O notation
Burali-Forti paradox
Cantor set
Cantor's diagonal argument
Cantor's theorem
Cardinal number
Category=PBCH
Category=PBX
Characterization (mathematics)
Coefficient
Commutative property
Comparability
Conjecture
Continuous function
Continuum hypothesis
Contradiction
Countable set
Counting
David Hilbert
Dedekind cut
Derived set (mathematics)
Disenchantment
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Exponentiation
Felix Klein
Fermat's Last Theorem
Finitism
Georg Cantor
Godel's incompleteness theorems
Gottlob Frege
Hilbert's program
Infimum and supremum
Infinitesimal
Irrational number
Limit point
Linear continuum
Logical framework
Mathematical induction
Mathematician
Mathematics
Natural number
Naturalness (physics)
Number theory
Order type
Ordinal number
Prime number
Principia Mathematica
Pure mathematics
Rational number
Real number
Russell's paradox
Scientific notation
Set theory
Sign (mathematics)
Soundness
Special case
Subset
Theorem
Theory
Transfinite
Transfinite number
Trigonometric series
Uniqueness theorem
Well-order
Zermelo's theorem (game theory)
Zermelo-Fraenkel set theory
Product details
- ISBN 9780691024479
- Weight: 567g
- Dimensions: 152 x 235mm
- Publication Date: 10 Oct 1990
- Publisher: Princeton University Press
- Publication City/Country: US
- Product Form: Paperback
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One of the greatest revolutions in mathematics occurred when Georg Cantor (1845-1918) promulgated his theory of transfinite sets. This revolution is the subject of Joseph Dauben's important studythe most thorough yet writtenof the philosopher and mathematician who was once called a "corrupter of youth" for an innovation that is now a vital component of elementary school curricula. Set theory has been widely adopted in mathematics and philosophy, but the controversy surrounding it at the turn of the century remains of great interest. Cantor's own faith in his theory was partly theological. His religious beliefs led him to expect paradoxes in any concept of the infinite, and he always retained his belief in the utter veracity of transfinite set theory. Later in his life, he was troubled by recurring attacks of severe depression. Dauben shows that these played an integral part in his understanding and defense of set theory.
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