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Algebraic number theory
Summary Of: Algebraic number
then the algebraic number is said to be of... An algebraic number of degree 1 is a...
Encyclodia Page On: Algebraic number
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mathematics
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complex number
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root
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polynomial
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rational
|
integer
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pi
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transcendental
|
rational numbers
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irrational numbers
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golden ratio
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π
|
e
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Lindemann–Weierstrass theorem
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constructible numbers
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quadratic surds
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Gaussian integers
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algebraic integer
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countable
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Lebesgue measure
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almost all
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monic polynomial
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degree
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minimal polynomial
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rational number
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computable
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definable
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field
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adele ring
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algebraically closed
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algebraic closure
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finite
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additions
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subtractions
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multiplications
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divisions
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Galois theory
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Quintic equations
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Abel–Ruffini theorem
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algebraic integer
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algebraic integer
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ring
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number field
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ring of integers
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Dedekind domains
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Gaussian integer
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Eisenstein integer
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Quadratic irrational
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Fundamental unit
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Root of unity
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Gaussian period
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Pisot-Vijayaraghavan number
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Salem number
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Liouville's theorem
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Artin, Michael
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Prentice Hall
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MR
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ISBN 0-13-004763-5
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Springer-Verlag
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MR
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ISBN 0-387-97329-X
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G. H. Hardy
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E. M. Wright
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ISBN 0 19 853171 0
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Lang, Serge
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ISBN 0-387-95385-X
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ISBN 0-486-65620-9
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v
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d
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Number systems
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Natural numbers
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Negative numbers
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Integers
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Rational numbers
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Irrational numbers
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Real numbers
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Imaginary numbers
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Complex numbers
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Transcendental numbers
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Quaternions
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Octonions
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Sedenions
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Cayley–Dickson construction
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Split-complex numbers
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Bicomplex numbers
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Biquaternions
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Split-quaternions
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Tessarines
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Hypercomplex numbers
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Musean hypernumbers
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Superreal numbers
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Hyperreal numbers
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Supernatural numbers
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Surreal numbers
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Dual numbers
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Transfinite numbers
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Extended real numbers
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Cardinal numbers
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Ordinal numbers
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p
-adic numbers
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Categories
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Abstract algebra
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Algebra
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Algebraic numbers
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Number theory
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Algebraic number theory
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This article is licensed under the
GNU Free Documentation License
. It uses material from the
Wikipedia article "Algebraic number"
.
