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    CET counts as feasible any algorithm with time complexity... — Carmelics
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    Challenges→CET's polynomial time criterion can misclassify practically infeasible algorithms as feasible.

    CET counts as feasible any algorithm with time complexity c * n^k regardless of the magnitude of c or k.

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    An algorithm with time complexity 2^1000 * n or n^1000 would be classified as fe...CET's polynomial time criterion can misclassify practically infeasible algorithm...Such algorithms cannot be executed in practice for most or all inputs of interes...

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    CET classifies as feasible functions computable only by algorithms wit...88%A function computable only by an algorithm with time complexity 2^1000...88%An algorithm with time complexity 2^1000 * n or n^1000 would be classi...87%CET classifies functions as feasible whenever their best algorithm run...86%

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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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