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HOME | Definition of feasible (FEASIBLE, Feasible)


    Feasible \Fea"si*ble\ (f[=e]"z[i^]*b'l) a. [F. faisable, fr.
    faire to make or do, fr. L. facere. See Fact, Feat.]
    1. Capable of being done, executed, or effected; practicable.
    [1913 Webster]

    Always existing before their eyes as a thing
    feasible in practice. --Burke.
    [1913 Webster]

    It was not feasible to gratify so many ambitions.
    --Beaconsfield.
    [1913 Webster]

    2. Fit to be used or tilled, as land. [R.] --R. Trumbull.

    The Collaborative International Dictionary of English v.0.48


    feasible
    adj : capable of being done with means at hand and circumstances
    as they are [syn: executable, practicable, viable,
    workable]
    adv : in a practicable manner; so as to be feasible [syn: practicably]

    WordNet (r) 2.0


    78 Moby Thesaurus words for "feasible":
    achievable, actable, adaptable, advantageous, advisable,
    applicable, appropriate, attainable, banausic, becoming, befitting,
    beneficial, compassable, congruous, convenient, decent, desirable,
    doable, ductile, effective, effectual, efficient, expedient,
    favorable, felicitous, fit, fitten, fitting, flexible, foolproof,
    fructuous, good, handy, happy, likely, malleable, manageable,
    maneuverable, meet, negotiable, operable, opportune, overcomable,
    performable, pliable, pliant, politic, possible, practicable,
    practical, pragmatic, profitable, proper, realistic, realizable,
    recommendable, right, seasonable, seemly, sensible, sortable,
    suitable, superable, surmountable, timely, to be desired,
    tractable, untroublesome, usable, useful, viable, well-timed,
    wieldable, wieldy, wise, workable, worthwhile, yielding

    Moby Thesaurus II by Grady Ward, 1.0


    feasible

    A description of an algorithm that takes
    polynomial time (that is, for a problem set of size N, the
    resources required to solve the problem can be expressed as
    some polynomial involving N).

    Problems that are "feasible" are said to be "in P" where P is
    polynomial time. Problems that are "possible" but not
    "feasible" are said to be "in NP".

    (2001-04-12)

    The Free On-line Dictionary of Computing (27 SEP 03)




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