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Galois subfields of real radical extensions are at most quadratic
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(Theorem)
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"Galois subfields of real radical extensions are at most quadratic" is owned by rm50.
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(view preamble)
Cross-references: contain, order, quotient, Galois group, cyclic, Kummer extension, root of unity, primitive, fields
There are 2 references to this entry.
This is version 3 of Galois subfields of real radical extensions are at most quadratic, born on 2007-12-30, modified 2007-12-30.
Object id is 10163, canonical name is GaloisSubfieldsOfRealRootExtensionsAreAtMostQuadratic.
Accessed 196 times total.
Classification:
| AMS MSC: | 12F05 (Field theory and polynomials :: Field extensions :: Algebraic extensions) | | | 12F10 (Field theory and polynomials :: Field extensions :: Separable extensions, Galois theory) |
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Pending Errata and Addenda
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