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ετυμολογία

uniformly divergent - translation to ρωσικά

SEQUENCE FUNCTION

Uniformly cauchy; Uniformly Cauchy

uniformly divergent

математика

однородно расходящийся

равномерно расходящийся

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

Ορισμός

diverge

(diverges, diverging, diverged)

1.

If one thing diverges from another similar thing, the first thing becomes different from the second or develops differently from it. You can also say that two things diverge.

His interests increasingly diverged from those of his colleagues...

When the aims of the partners begin to diverge, there's trouble.

V-RECIP: V from n, pl-n V

2.

If one opinion or idea diverges from another, they contradict each other or are different. You can also say that two opinions or ideas diverge.

The view of the Estonian government does not diverge that far from Lipmaa's thinking...

Needless to say, theory and practice sometimes diverged.

V-RECIP: no cont, V from n, pl-n V

3.

If one road, path, or route diverges from another, they lead in different directions after starting from the same place. You can also say that roads, paths, or routes diverge.

...a course that diverged from the Calvert Island coastline...

Where three roads diverge take the middle branch.

? converge

V-RECIP: V from n, pl-n V

Εμφάνιση περισσότερων ορισμών

Βικιπαίδεια

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

Μετάφραση του &#39uniformly divergent&#39 σε Ρωσικά