Sentence examples for weakly prefer from inspiring English sources

'Preference', in social choice theory, is to some extent a term of art. 2. Let this aggregation procedure be defined precisely, now, as follows: $x$ is weakly preferred to $y$, socially, if there are as many people who weakly prefer $x$ to $y$ as there are who weakly prefer $y$ to $x$.

Relative to one profile of individual preferences in which both Ann and Bob weakly prefer $S$ to $S^*$—the status quo $S$ is envy free but $T$ is not.

Relative to another profile though, in which $T$ is the envy free state Ann and Bob weakly prefer $T$ to the result $T^*$ of a swap instead $T$ will outrank $S$ in the social ordering.

Pairwise majority decision does: it counts $x$ as weakly preferred to $y$, socially, if as many people weakly prefer $x$ to $y$ as the other way around, and plainly there is no need to look beyond $x$ and $y$ to find this out.

Therefore, in comparison with nonpregnant women, they should weakly prefer sexy-looking male faces and strongly prefer friendly-looking faces.

In this domain a DM with CR-preferences weakly prefers LEFT to RIGHT in row r∈{1,…, 2 t+1} iff (1 −σ)[ e+(r−t−1) s] +σ(e+g) ≥e.

Three fuzzy sets in the form of linguistic weighting variables, which include "Weakly preferred (WP)", "Moderately preferred (MP)" and "Extremely preferred (HP)" were utilized to evaluate the importance of output variables.

This supplier selection model enables decision makers to rank the suppliers based on three classifications including "extremely preferred", "moderately preferred", and "weakly preferred".

Then, a new fuzzy set multiple criteria decision-making (FMCDM) approach is proposed by integrating fuzzy Delphi (FD) and FIS to categorize the suppliers under three classifications including "extremely preferred", "moderately preferred", and "weakly preferred".

Pairwise majority decision derives from this profile a weak social preference for $A$ to $B$, since there is one who weakly prefers $A$ to $B$, and one who weakly prefers $B$ to $A$.

For any x, y ∈ X, xRy means that x is socially weakly preferred to y.