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    The definition of the complexity class FP is stable acros... — Carmelics
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    Supports→The Cobham-Edmonds Thesis (CET) is well-supported and the definition of polynomial time computability is robust.

    The definition of the complexity class FP is stable across different machine-based models of computation, as highlighted by the Invariance Thesis.

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    Several machine-independent characterizations of FP exist.The Cobham-Edmonds Thesis (CET) is well-supported and the definition of polynomi...The stability and machine-independence of FP's definition testify to the robustn...

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    The definition of the class FP is stable across different machine-base...91%The class F provides a machine-independent characterization of the com...87%A machine-independent characterization demonstrates that a complexity ...85%The class P is stable across different machine-based models and has ma...84%

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    Edmonds (1965a) first proposed that polynomial time complexity could be used as a positive criterion of feasibility – or, as he put it, possessing a “good algorithm” – in a paper in which he showed that a problem which might a priori be thought to be solvable only by brute force search (a generalization of \(\sc{PERFECT}\ \sc{MATCHING}\) from above) was decidable by a polynomial time algorithm. Paralleling a similar study of brute force search in the Soviet Union, in a subsequent paper Edmonds

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