Galois theory/Related Articles: Difference between revisions
Jump to navigation
Jump to search
imported>Richard Pinch (→Subtopics: added Normal extension, Normal closure, Splitting field) |
No edit summary |
||
| (One intermediate revision by one other user not shown) | |||
| Line 11: | Line 11: | ||
{{r|article}} | {{r|article}} | ||
{{r|Formal Title}} --> | {{r|Formal Title}} --> | ||
{{r|Field theory}} | {{r|Field theory (mathematics)}} | ||
==Subtopics== | ==Subtopics== | ||
| Line 24: | Line 24: | ||
{{r|Field automorphism}} | {{r|Field automorphism}} | ||
{{r|Polynomial}} | {{r|Polynomial}} | ||
==Articles related by keyphrases (Bot populated)== | |||
{{r|Elliptic curve}} | |||
{{r|Number theory}} | |||
{{r|Tetration}} | |||
Latest revision as of 06:01, 20 August 2024
- See also changes related to Galois theory, or pages that link to Galois theory or to this page or whose text contains "Galois theory".
Parent topics
- Field theory (mathematics) [r]: A subdiscipline of abstract algebra that studies fields, which are mathematical constructs that generalize on the familiar concepts of real number arithmetic. [e]
Subtopics
- Normal extension [r]: A field extension which contains all the roots of an irreducible polynomial if it contains one such root. [e]
- Normal closure [r]: Add brief definition or description
- Splitting field [r]: A field extension generated by the roots of a polynomial. [e]
- Evariste Galois [r]: Add brief definition or description
- Field automorphism [r]: An invertible function from a field onto itself which respects the field operations of addition and multiplication. [e]
- Polynomial [r]: A formal expression obtained from constant numbers and one or indeterminates; the function defined by such a formula. [e]
- Elliptic curve [r]: An algebraic curve of genus one with a group structure; a one-dimensional abelian variety. [e]
- Number theory [r]: The study of integers and relations between them. [e]
- Tetration [r]: Holomorphic function characterized in that at integer values of its argument it can be interpreted as iterated exponent. [e]