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Undergrad Can we have a pasting lemma for uniform continuous functions
The result hold when X has the property that every ball is path connected.- PKSharma
- Post #2
- Forum: Topology and Analysis
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Undergrad Can we have a pasting lemma for uniform continuous functions
In analysis, the pasting or gluing lemma, is an important result which says that two continuous functions can be "glued together" to create another continuous function. The lemma is implicit in the use of piecewise functions. Can we have a similar situation for uniform continuous functions?- PKSharma
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- Continuous Continuous functions Functions Uniform
- Replies: 2
- Forum: Topology and Analysis