uniformly continuous (suomeksi)

Määritelmät:

(lb, en, analysis, of a function from a metric space X to a metric space Y) That for every real number, real ''ε'' > 0 there exists a real ''δ'' > 0 such that for all pairs of points ''x'' and ''y'' in ''X'' for which $D_X (x, y) < \delta$ , it must be the case that $D_Y (f(x), f(y)) < \epsilon$ (where ''D''_''X'' and ''D''_''Y'' are the metrics of ''X'' and ''Y'', respectively).