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    Feasibility is preserved under composition. — Carmelics
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    Home/Modality & Possibility
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    Supports→The definition of the class F can be understood as an independently motivated analysis of feasible computability.

    Feasibility is preserved under composition.

    Modality & PossibilityProof of definition segments
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    Related propositions within the same area of thought.
    Feasibility is preserved under limited recursion on notation, because the number...The basis functions F_0 are feasibly computable on pre-theoretical grounds.The bound k(x,y) in limited recursion on notation places a polynomial constraint...The definition of the class F can be understood as an independently motivated an...

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    Feasibility is preserved under composition99%Colourability is preserved under Reidemeister moves83%L is properly contained in PSPACE76%L is properly contained in PSPACE (L ⊊ PSPACE)76%

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    SEP: computational-complexity
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    The availability of such characterizations is often taken to provide additional evidence for the mathematical robustness of classes like \(\textbf{NP}\). 2 generalizes to provide a characterization of the classes which comprise the Polynomial Hierarchy. For instance, the logics \(\Sigma^1_i\) and \(\Pi^1_i\) uniformly capture the complexity classes \(\Sigma^P_i\) and \(\Pi^P_i\) (where \(\mathsf{SO}\exists = \Sigma^1_1\) ). e. full second-order logic) captures \(\textbf{PH}\) itself. On the othe

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