27 янв. 2014 г. · As observed by Siminore, continuity can be expressed at a point and on a set whereas uniform continuity can only be expressed on a set. |
5 мая 2018 г. · The main difference is that continuity is a point-wise concept, you need to control the function in a neighborhood of a given point when you ... |
6 сент. 2014 г. · Continuity is a condition on the function for given single points in the domain, while uniform continuity is a condition on the function for ... |
3 мар. 2017 г. · The difference in the definitions comes in the fact that for continuity first you fix y∈A and then you find δ, while for uniform continuity you ... |
26 апр. 2012 г. · A continuous function is uniformly continuous if the metric space is compact, and if each continuous function is uniformly continuous, the metric space is ... |
17 янв. 2016 г. · In other words, if a function is uniformly continous in X then it is continous in X, but the contrary might not always be true. As an example, ... |
12 окт. 2019 г. · Continuity is defined at a point while uniform continuity is defined on a set. If a function f:X→Y is continuous at every ... |
12 мая 2014 г. · A function is uniformly continuous if for any pair of points x,y that is close enough, the values f(x) and f(y) will be close as well. For ... |
24 мар. 2013 г. · A function is uniformly continuous if, for every (possibly infinite/infinitesimal) x and y, if x−y is infinitesimal, then f(x)−f(y) is infinitesimal. |
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