Sentence examples for support probability from inspiring English sources
Let \ \Delta^{>0}(X)\) be the set of full support probability measures on \(X\).
The rank is obtained by training the multiclass model to support probability estimates [26].
A full support probability on \(S_{-i}\) means that player \(i\) does not completely rule out (in the sense, that she assigns zero probability to) any strategy profiles of her opponents.
Assuming that the players' beliefs are "cautious" is naturally related to weak dominance (recall the characterization of weak dominance, Section 3.2 in which a strategy is weakly dominated iff it does not maximize expected utility with respect to any full support probability measure).
A strategy \(s_i\in S_i\) is weakly dominated (possibly by a mixed strategy) with respect to \(X\subseteq S_{-i}\) iff there is no full support probability measure \(p\in \Delta^{>0}(X)\) such that \(s_i\) is a best response with respect to \(p\).
Kline does not maintain data on scenarios 24, 77 79, and 85 87, and there was not enough information from other sources to support probability estimates.
So these logicians attempted to specify inductive support probabilities solely in terms of the syntactic structure of premise and conclusion sentences.
Some inductive logicians have tried to follow the deductive paradigm very closely by attempting to specify inductive support probabilities in terms of the syntactic structures of premise and conclusion sentences.
Two major clades with high support probabilities were confirmed: the "Peripheral" clade contains haplotypes from Fujian, Hainan, Taiwan, WYunnan and SWSichuan groups; the "Middle" clade consists of haplotypes from Centre and Guangxi groups.
Furthermore, for each player, a full-support probability distribution on its action set is apriori specified.
A strategy might not be a best response to any full-support probability measure while being a best response to some particular beliefs, those assigning probability one to a state where the player is indifferent between the outcome of its present action and the potentially inadmissible one.
