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этимология

uniformly correlated - перевод на русский

SEQUENCE FUNCTION

Uniformly cauchy; Uniformly Cauchy

Найдено результатов: 110

uniformly correlated

общая лексика

равнокоррелированный

uniformly convex

REFLEXIVE BANACH SPACE SUCH THAT THE CENTER OF A LINE SEGMENT INSIDE THE UNIT BALL MUST LIE DEEP INSIDE THE UNIT BALL UNLESS THE SEGMENT IS SHORT

Uniformly convex Banach space; Uniformly convex banach space; Uniform Convexity; Uniform convexity; Uniformly convex

математика

равномерно выпуклый

uniform convexity

REFLEXIVE BANACH SPACE SUCH THAT THE CENTER OF A LINE SEGMENT INSIDE THE UNIT BALL MUST LIE DEEP INSIDE THE UNIT BALL UNLESS THE SEGMENT IS SHORT

Uniformly convex Banach space; Uniformly convex banach space; Uniform Convexity; Uniform convexity; Uniformly convex

математика

равномерная выпуклость

uniformly convex space

REFLEXIVE BANACH SPACE SUCH THAT THE CENTER OF A LINE SEGMENT INSIDE THE UNIT BALL MUST LIE DEEP INSIDE THE UNIT BALL UNLESS THE SEGMENT IS SHORT

Uniformly convex Banach space; Uniformly convex banach space; Uniform Convexity; Uniform convexity; Uniformly convex

равномерно выпуклое пространство

равнокоррелированный

adj.
uniformly correlated

uniform connectedness

TYPE OF UNIFORM SPACE

Uniform connectedness; Cantor connectendess; Uniformly connected; Uniformly disconnected

математика

равномерная связность

uniformly most powerful test

HYPOTHESIS TEST

Uniformly most powerful; UMP test; Uniformly more powerful test; Karlin–Rubin theorem; Karlin-Rubin theorem; Karlin Rubin theorem; Uniformly more powerful

равномерно наиболее мощный критерий

uniformly most powerful

HYPOTHESIS TEST

Uniformly most powerful; UMP test; Uniformly more powerful test; Karlin–Rubin theorem; Karlin-Rubin theorem; Karlin Rubin theorem; Uniformly more powerful

равномерно наиболее мощный (о критерии)

uniformly continuous

$For <math>f(x)=\tfrac1x</math> with a blue window, its graph penetrates the top and/or bottom of the window with height <math>2 \varepsilon\in\mathbb R_{>0}</math> and width <math>2\delta\in\mathbb R_{>0}</math> at some points of the domain. If there existed a window whereof top and/or bottom is not penetrated by this graph as the window moves along the graph, then the window width would be infinitesimally small, i.e., <math>f(x)</math> is '''not''' uniformly continuous. The function <math>g(x)=\sqrt x</math> with a red window, on the other hand, '''is''' uniformly continuous.$

PROPERTY LIMITING THE "GROWTH" OF DISTANCES OF OUTPUTS OF A FUNCTION UNIFORMLY ACROSS ITS DOMAIN

Uniformly continuous; Uniformly continuous function; Uniformly continuous functions; Uniform continuous function; Uniform cts; Uniformly cts; Uniformly continuity; Uniform Continuity

математика

равномерно непрерывный

uniformly continuous

$For <math>f(x)=\tfrac1x</math> with a blue window, its graph penetrates the top and/or bottom of the window with height <math>2 \varepsilon\in\mathbb R_{>0}</math> and width <math>2\delta\in\mathbb R_{>0}</math> at some points of the domain. If there existed a window whereof top and/or bottom is not penetrated by this graph as the window moves along the graph, then the window width would be infinitesimally small, i.e., <math>f(x)</math> is '''not''' uniformly continuous. The function <math>g(x)=\sqrt x</math> with a red window, on the other hand, '''is''' uniformly continuous.$

PROPERTY LIMITING THE "GROWTH" OF DISTANCES OF OUTPUTS OF A FUNCTION UNIFORMLY ACROSS ITS DOMAIN

Uniformly continuous; Uniformly continuous function; Uniformly continuous functions; Uniform continuous function; Uniform cts; Uniformly cts; Uniformly continuity; Uniform Continuity

равномерно непрерывная псевдометрика

Определение

uniformly

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Википедия

Uniformly Cauchy sequence

In mathematics, a sequence of functions $\{f_{n}\}$ from a set S to a metric space M is said to be uniformly Cauchy if:

For all $\varepsilon >0$ , there exists $N>0$ such that for all $x\in S$ : $d(f_{n}(x),f_{m}(x))<\varepsilon$ whenever $m,n>N$ .

Another way of saying this is that $d_{u}(f_{n},f_{m})\to 0$ as $m,n\to \infty$ , where the uniform distance $d_{u}$ between two functions is defined by

d_{u}(f,g):=\sup _{x\in S}d(f(x),g(x)).

https://en.wikipedia.org/wiki/Uniformly Cauchy sequence

Как переводится uniformly correlated на Русский язык