Sentence examples for is an implication on from inspiring English sources

for all x,y∈L, is an implication on L. In this case, I E is called the extension of I from M to L. [3] Under the same conditions as in Theorem 1, if I is an implication on M satisfying some of properties (LB), (RB), (CC4), (EP), (IP), (IBL), and (CP), then I E is an implication on L which satisfies the same properties.

[3] Let M be a (r,s -sublattice of L. If I is an implication on M then the function I E :L×L→L given by I^{E} x,y) = s(I(r(x),r y))) (9).

[3] Let M be a (r,s -sublattice of L, ρ be an automorphism on M and I be an implication on M.

The crisp binary values of either ON or OFF allow the pediatricians to assume that if the condition given in the antecedent part of the rule is true, then there would be an implication on the consequent part of the rule.

The FonF in this study is an implication based on the above-mentioned categorization of form-focused instruction which has been put into practice in the mold of FonF tasks namely Grammar Interpretation and Grammaring.

In particular (in the Discussion outline), it is not clear what is meant by a 'reductionist' approach to defining species, and there is an implication that a focus on the species or genera level is itself reductionist.

"There is an implication they're doing it on purpose so they would be hard to find," she said.

It's had an implication on exit prices for many".

A function I L×L→L is a fuzzy implication on L if for each x,y,z∈L the following properties hold: 1. (FPA) if x≤ L y then I y,z)≤ L I x,z) (first place antitonicity)   2.

If T, S, and N are a t-norm, a t-conorm, and a fuzzy negation respectively defined on M, such that I T,S,N is a QL-implication on M, then the function given by (I_{T^{E},S^{E},N^{E}} x,y)= S^{E}(N^{E}(x ,T^{E} x,y))phantom {dot {i}!}) for each x,y∈L is a QL-implication.

If I T,S,N is a QL-implication on M, then the function given by (I^{E}_{T,S,N} x,y)= s(I_{T,S,N}(r_{1}(x),r_{1} y))phantom {dot {i}!}) for each x,y∈L is a QL-implication on L. Straightforward from Theorem 1. □.