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    A quasi-inductive argument parallel to that supporting Ch... — Carmelics
    Home/No other argument is better
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    Supports→A function is feasibly computable if and only if it is computed by some machine whose time complexity is in O(n^k) for fixed k, drawn from a reasonable model of computation (Cobham-Edmonds Thesis, CET).

    A quasi-inductive argument parallel to that supporting Church's Thesis can be made for CET.

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    A function is feasibly computable if and only if it is computed by some machine ...Several machine-independent characterizations of FP exist, testifying to the rob...The definition of the class FP is stable across different machine-based models o...

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    The Computational Efficiency Thesis (CET) is supported by a quasi-indu...93%Convergent inductive evidence supports P ≠ NP78%A proof that P ≠ NP would validate existing inductive evidence for P ≠...77%A proof that P ≠ NP would validate existing inductive evidence for P ≠...76%

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    SEP: computational-complexity
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    In particular, a RAM machine \(A\) consists of a finite sequence of instructions (or program) \(\langle \pi_1,\ldots,\pi_n \rangle\) expressing how numerical operations (typically addition and subtraction) are to be applied to a sequence of registers \(r_1,r_2, \dots\) in which values may be stored and retrieved directly by their index. Showing that one of these models \(\mathfrak{M}_1\) determines the same class of functions as some reference model \(\mathfrak{M}_2\) (such as \(\mathfrak{T}\))

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