Traduction et analyse des mots par intelligence artificielle
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algebraic infinity - traduction vers russe
![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")
математика
алгебраическая бесконечность
![The first three steps of a fractal construction whose limit is a [[space-filling curve]], showing that there are as many points in a one-dimensional line as in a two-dimensional square.](https://commons.wikimedia.org/wiki/Special:FilePath/Peanocurve.svg?width=200 "The first three steps of a fractal construction whose limit is a [[space-filling curve]], showing that there are as many points in a one-dimensional line as in a two-dimensional square.")
![By [[stereographic projection]], the complex plane can be "wrapped" onto a sphere, with the top point of the sphere corresponding to infinity. This is called the [[Riemann sphere]].](https://commons.wikimedia.org/wiki/Special:FilePath/Riemann sphere1.svg?width=200 "By [[stereographic projection]], the complex plane can be \"wrapped\" onto a sphere, with the top point of the sphere corresponding to infinity. This is called the [[Riemann sphere]].")
[in'finiti]
общая лексика
бесконечно удаленная точка
бесконечность
беспредельность
Смотрите также
существительное
общая лексика
бесконечность (также [мат.])
что-л. огромное
бесконечное
безграничное
бесконечно большое число
количество
бесконечность
безграничность
Définition
Wikipédia
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.
