converges uniformly
Let be a set, a metric space and a sequence of functions from to , and another function.
If for every there exists an integer such that
for all and all , then we say that converges uniformly to .
Title | converges uniformly |
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Canonical name | ConvergesUniformly |
Date of creation | 2013-03-22 14:01:23 |
Last modified on | 2013-03-22 14:01:23 |
Owner | yark (2760) |
Last modified by | yark (2760) |
Numerical id | 10 |
Author | yark (2760) |
Entry type | Definition |
Classification | msc 40A30 |
Related topic | UniformConvergence |
Related topic | AbsoluteConvergence |