Abstract
We give a topological approach to the Ulam–Kakutani–Collatz conjecture. In fact we prove that if (N,τf) is not a w–R0 space is equivalent to saying that the conjecture is true, τf being the topology on N given by the open sets as those subsets θ of N such that f−1(θ)⊂θ, where f is the Collatz function.
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