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quotient function - translation to russian
MODULAR FORM
Dedekind eta-function; Eta-quotient
quotient function
тотиент, фи-функция Эйлера
quotient topology
![For example, <math>[0,1]/\{0,1\}</math> is homeomorphic to the circle <math>S^1.</math>](https://commons.wikimedia.org/wiki/Special:FilePath/Collapsing a subspace.svg?width=200 "For example, <math>[0,1]/\{0,1\}</math> is homeomorphic to the circle <math>S^1.</math>")
TOPOLOGICAL SPACE CONSISTING OF EQUIVALENCE CLASSES OF POINTS IN ANOTHER TOPOLOGICAL SPACE
Quotient topology; Quotient (topology); Quotient map; Identification space; Identification map; Quotient topological space; Gluing (topology); Identifiation map; Hereditarily quotient map
математика
фактор-топология
identification map
TOPOLOGICAL SPACE CONSISTING OF EQUIVALENCE CLASSES OF POINTS IN ANOTHER TOPOLOGICAL SPACE
Quotient topology; Quotient (topology); Quotient map; Identification space; Identification map; Quotient topological space; Gluing (topology); Identifiation map; Hereditarily quotient map
общая лексика
отображение отождествления или идентифицирующее отображение
Wikipedia
Dedekind eta function
In mathematics, the Dedekind eta function, named after Richard Dedekind, is a modular form of weight 1/2 and is a function defined on the upper half-plane of complex numbers, where the imaginary part is positive. It also occurs in bosonic string theory.
