Sentence examples for highest probability in from inspiring English sources

The first destination to be visited by individual(x) is the destination that has the highest probability in (pi).

The destination that is most likely to be visited first by individual(x) is the destination that has the highest probability in D.   6.

The next destination to be visited by individual(x) is the destination that has the highest probability in R to be visited after visiting the current destination.

A credible interval (CI) is a posterior probability-based interval which involves those values of highest probability in the posterior density of the parameter of interest.

The destination that is most likely to be visited first by individual(x) is the destination that has the highest probability in D. The next destination to be visited by individual(x) is the destination that has the highest probability in R to be visited after visiting the current destination.

Note that because of the choice of the vertex weights (cf. Eq. (7)), the solution to Problem (8) corresponds to the feasible solution with the highest probability in the MAP sense (cf. Eq. (6)).

Early last week, Peter Oppenheimer, chief global equity strategist at Goldman Sachs, predicted as much, saying, "Whatever the trigger, a correction of some kind seems a high probability in the coming months". He probably didn't appreciate how quickly he would be proved right.

In this case the algorithm produces an estimator Y which is provably close to Pr[F] with high probability in time polynomial in the size of the graph.

" The committee said the civilian space program was overly dependent on the shuttle and would suffer greatly if another orbiter was lost, an event it said had a high probability in this decade.

Folate deficiency is linked to many diseases, some of which may have higher probability in individuals with alcohol-induced alterations in one-carbon metabolism.

A social choice function is approximately implementable if it is correctly implemented an arbitrary large number of times with arbitrary high probability in all (communication) equilibria.