Let X a metric compact space and Y a Banach Space. Let f and g C(X,F) Prove that: 1) A+B is equicontinuous, and 2) A U B is equicontinuous I really dont know where to start....
Last edited by orbit; May 15th 2011 at 09:53 PM.
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Originally Posted by orbit Let X a metric compact space and Y a Banach Space. Let A anb B C(X,F) Prove that: 1) A+B is equicontinuous, and 2) A U B is equicontinuous I really dont know where to start.... What does this mean? Equicontinuity applies to a family of maps.
Originally Posted by Drexel28 What does this mean? Equicontinuity applies to a family of maps. Hi, A and B are Equicontinuous subsets of C(X,F)
Hint: 1. if whenever 2. For the union use the same .
Originally Posted by Jose27 Hint: 1. if whenever 2. For the union use the same . Thank you. For 2) is the same delta for 1?? Regars.
I finished the exercise. Thank u!
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