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Our results indicate that female preference functions probably vary in terms of peak preference (i.e., the phenotype of the most-preferred male) and choosiness (i.e., the width of the preference function), so at least two parameters should be necessary to describe mating preferences in female D. melanogaster.

Price's model, for example, has a single linear preference function.

Each tree supports a preference function of the model by indexing the preference mass assigned to each node in the network by that preference function.

After specifying the function parameters by the decision maker, the preference function can be obtained.

Note also that the extension only holds when the preference function is a polynomial.

The information within the criteria is referred to assign a preference function to each criterion.

The Qualitative Preference function is defined as P ( d ) = 0, d ≤ 0 1, d > 0 (3).

The preference function associated with this tree is f(d)=d+2.0.

α indicates the exponent of a preference function of the form f(d)=d α +c.

The preference function is calculated for maximization criterion as well as the minimization criterion.

Two BSs form a cluster if the pair of them maximise the preference function.

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