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Let x be any set (no metric required)
and T:x -> x a map such that T^n has
a unique fixed point x_0 belonging to X. Then prove that T^n has x_0
as its unique fixed point.
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Answer:
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Step-by-step explanation:
mgzmgzkgdktslyxltsotxlydlhxoyxlhdlhdotdlusirxjdxlgzkgsitxgkzlgflufpuroydltsitsotsitsitsotdlhdly
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