Sentence examples for continuous recall from inspiring English sources

In particular, \ \preceq\) has to be transitive, complete and continuous (recall our discussion in Section 2.3 of vNM's Continuity preference axiom).

Whilst we believe that future studies are needed to definitively establish whether above-chance levels of inferential performance are possible in the absence of relational hierarchy knowledge where this is indexed by a continuous hierarchy recall measure we do acknowledge that this may well be the case.

Likewise, the associations between age (continuous variable) and recall as well as awareness of comprehension deficits were investigated when adjusting for sex and education.

Securing continuous wayfinding services, recalling the information learned from wayfinding aids, and matching the spatial accuracy between wayfinding aids and the real-world environment.

Finally, by the continuity of the function (Phi^{-1}), we deduce that the sequence ((x_{n}')_{n}) is uniformly continuous on I. Recalling that (vert x_{n}'(t) vert le r) for every (n in mathbb {N}) and a.e.

When considering the Kurzweil-Stieltjes integral, even for regulated function g, this problem can be solved for non-reflexive spaces and non-uniformly continuous semigroups: as recalled in Remark 9, if the semigroup has bounded (mathcal{B} -variation and g is regulated, then the Kurzweil-Stieltjes integral (int_{a}^{t} T(t-s),dg(s)in X).

Recall a continuous linear operator T on a topological vector space X is called hypercyclic if there exists a vector x ∈ X whose orbit { T n x | n = 0, 1, … } is dense in X.

The validity of maternal recall for continuous data elements was determined by calculating the proportion of mothers who reported the gestational age and birth weight within one week and 50g increments.

Securing continuous wayfinding services and recalling the information.

The mapping T : K → K is called R-map if Fix (T) is a ρ-continuous retract of K. Recall that a mapping R : K → Fix T) is a retract if and only if R ○ R = R.

We recall that the continuous space is represented by a bidimensional square of side (L = 1).