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Let (X, d) be a compact metric space. Prove that if F ⊆ C(X) is equicontinuous then it is uniformly equicontinuous.

Let (X, d) be a compact metric space. Prove that if F ⊆ C(X) is equicontinuous then it is uniformly equicontinuous.

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GOLDEN TOL FC C(x) Cnd suppose Let Proof be equicontine eous. EYO For if euch aex SCa,e)> such that ecx and d Cf fca)) for ev

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Let (X, d) be a compact metric space. Prove that if F ⊆ C(X) is equicontinuous then it is uniformly equicontinuous.
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