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(Solved): Def. (continuous): A map f:xy between two (n.L.S) is a continuans of a poi ...



Def. (continuous):
A map \( f: x \rightarrow y \) between two (n.L.S) is a continuans of a point \( z \) in \( X \) if every???????

Def. (continuous): A map between two (n.L.S) is a continuans of a point in if every positive Thery exists Positive , such that Rewrite this definition using simpols only then Prove it.


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Let f: X ? Y and let z ? X. Then f is a continuans of z in X if ?? > 0, ?? > 0 such that ?x ? X, if 0 < ?x - z? < ?, then ?f(x) - f(z)? < ?.To prove t
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