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- этимология
algebraic irreducibility - перевод на русский
SUBCLASS OF LINKS IN KNOT THEORY
Algebraic knot; Algebraic Knot
![Decomposition of the [[Borromean rings]] by a Conway sphere (black dotted vertical midline) into two 2-tangles, showing that the Borromean rings form an algebraic link](https://commons.wikimedia.org/wiki/Special:FilePath/Algebraic Borromean link diagram.svg?width=200 "Decomposition of the [[Borromean rings]] by a Conway sphere (black dotted vertical midline) into two 2-tangles, showing that the Borromean rings form an algebraic link")
algebraic irreducibility
математика
алгебраическая неприводимость
number field
A FINITE DEGREE (AND HENCE ALGEBRAIC) FIELD EXTENSION OF THE FIELD OF RATIONAL NUMBERS
Number field; Number fields; Power basis; Dedekind discriminant theorem; Degree of an algebraic number field; Degree of a number field; Algebraic number fields
числовое поле
number field
A FINITE DEGREE (AND HENCE ALGEBRAIC) FIELD EXTENSION OF THE FIELD OF RATIONAL NUMBERS
Number field; Number fields; Power basis; Dedekind discriminant theorem; Degree of an algebraic number field; Degree of a number field; Algebraic number fields
математика
числовое поле
поле чисел
Определение
algebraic
Algebraic equations, expressions, and principles are based on or use algebra.
ADJ: ADJ n
Википедия
Algebraic link
In the mathematical field of knot theory, an algebraic link is a link that can be decomposed by Conway spheres into 2-tangles. Algebraic links are also called arborescent links. Although algebraic links and algebraic tangles were originally defined by John H. Conway as having two pairs of open ends, they were subsequently generalized to more pairs.
