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    In practice, problems that can be solved uniformly for re... — Carmelics
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    Supports→Possession of a polynomial time decision algorithm is sufficient grounds for regarding a problem as feasibly decidable (the Cobham-Edmonds Thesis, CET).

    In practice, problems that can be solved uniformly for relevant instances are those for which a polynomial time algorithm has been discovered.

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    In practice, problems that cannot be solved uniformly for all relevant...93%In cases where we can uniformly compute the values of a function (or d...90%In cases where a function can be uniformly computed for the class of i...90%In cases where uniform computation is not currently possible, a polyno...87%

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    The 1960s also saw a number of advances in algorithmic methods applicable to problems in fields like graph theory and linear algebra. One example was a technique known as dynamic programming. This method can sometimes be used to find efficient solutions to optimization problems which ask us to find an object which minimizes or maximizes a certain quantity from a range of possible solutions. An algorithm based on dynamic programming solves an instance of such a problem by recursively breaking it

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