preference

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preference

(pref'er-ents),
Choice, decision, or predilection for one health care option over others (for example, treatments, operations).
References in periodicals archive ?
On the basis of the construction of the Pareto-optimal solutions, and taking into account the binary preference relations of local criteria using stochastic multi-agent optimization particle by multiswarm algorithms improved method for solving formulated multiobjective multiextremal nonlinear programming problem with constraints, to which the problem of multicriteria synthesis of robust controllers multimass electromechanical systems that can significantly reduce the time for solving the problem and satisfy different requirements that apply to the work multimass electromechanical systems in various modes.
From the Definition 1, it can be deduced that a fuzzy preference relation R on X can be conveniently expressed by an mxm matrix R=[([r.
Five chapters later, the discussion of the relationship between probability metrics and decision theoretic preference relations is revisited.
The additive consistency of fuzzy preference relation is a strong condition to assess whether the decision-making judgment is consistent.
n]} be a fixed set, then a hesitant fuzzy preference relation (HFPR) H on X is presented by a matrix H = [([h.
Fuzzy preference relation B on a set of alternatives X is a fuzzy set on the product set X x X, characterized by membership function [[micro].
It is clear for the fuzzy preference relation Q the following statements are equivalent
The most obvious issue is the cognitive difficulty of specifying a preference relation.
In [3, 22], Herrera develop methods about this and a fuzzy preference relation is computed from the collective performance values using a ranking method of pairs of fuzzy sets in the setting of Possibility Theory, applied to the fuzzy sets on the basic linguistic term set.
The question is now how to extend the priority on goals to a preference relation over alternatives.
Transitivity of indifference relation is implied too assuming transitivity of the weak preference relation.
18) The theory then identifies the conditions under which the choice function C(s) can be represented by a preference relation (D, R).