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    Post's simple sets are Turing-complete but lack many-one ... — Carmelics
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    Supports→The collapse of ≤_m and ≤_T would entail that every Turing-complete set is also many-one complete, yet Post's construction of simple sets demonstrates Turing-complete sets lacking many-one completeness.

    Post's simple sets are Turing-complete but lack many-one completeness, establishing that ≤_T and ≤_m are genuinely distinct notions.

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    The collapse of ≤_m and ≤_T would entail that every Turing-complete set is also ...

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