Format: Hardcover

Language: English

Format: PDF / Kindle / ePub

Size: 11.31 MB

Downloadable formats: PDF

Pages: 190

Publisher: World Scientific Pub Co Inc (September 1993)

ISBN: 9810214995

Geometric Methods in Algebra and Number Theory (Progress in Mathematics)

Non-Archimedean L-Functions and Arithmetical Siegel Modular Forms (Lecture Notes in Mathematics)

Number Theory and the Periodicity of Matter

__Which Numbers Are Real? (Classroom Resource Materials)__

Disquisitiones Arithmeticae

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Diophantine Approximation: Lectures given at the C.I.M.E. Summer School held in Cetraro, Italy, June 28 - July 6, 2000 (Lecture Notes in Mathematics)

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Interactions Between Hyperbolic Geometry, Quantum Topology and Number Theory: Workshop June 3-13, 2009; Conference June 15-19, 2009 Columbia University, New York, Ny (Contemporary Mathematics)

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Algebras and Modules II: Eighth International Conference on Representations of Algebras (IRCA VIII), August 4-10, 1996, Geiranger, Norway (CMS Conference Proceedings, Vol. 24) (v. 2)

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Galois Theory

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__read pdf__! A stream of papers considering models for paraconsistent set theory has been coming out of Europe as well Algebraic Number Theory read here http://www.patricioginelsa.com/lib/algebraic-number-theory-encyclopaedia-of-mathematical-sciences-v-2. If mathematical principles are successful, then, even if we are unable to obtain intuitive evidence for them, they may be regarded as probably true. Gödel says that “success here means fruitfulness in consequences, particularly in “verifiable” consequences, i.e. consequences verifiable without the new axiom, whose proof with the help of the new axiom, however, are considerably simpler and easier to discover, and which make it possible to contract into one proof many different proofs […] There might exist axioms so abundant in their verifiable consequences, shedding so much light on a whole field, yielding such powerful methods for solving problems […] that, no matter whether or not they are intrinsically necessary, they would have to be accepted at least in the same sense as any well-established physical theory” (Gödel 1947, p. 477) , cited: Introduction to diophantine approximations (Addison-Wesley series in mathematics)

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