Sentence examples for on which interval from inspiring English sources

These tasks, especially comparison, give rise to constant time-order errors; that is, errors in estimation that depend on which interval is presented first.

These studies lead to relatively simple and straightforward advice on which interval procedure will produce an interval with good performance characteristics.

These CIs were adjusted for clustering in the data by dividing the sample size by a design effect (which was computed as a function of the average number of ROI in each artery and the intracluster correlation coefficient) to obtain an effective sample size on which intervals were based.

Ultimately cost-effectiveness also depends on the effect that different algorithms may have on transmission and at which interval they should be applied to accelerate or sustain reduced transmission.

For each advanced interval cancer, the radiologists correlated the clinical mammogram, on which the interval cancer had been diagnosed, with the latest screening examination and also determined whether the cancer had been visible at the latest screen.

If it is not on the same chromosome as I 2, and I 3 is empty until the present time, the gene determines on which chromosome the interval I 3 is to be located.

By recording the varying elevations of the probe, a topographical map of the surface is obtained on which the contour intervals are so small that individual atoms are clearly recognizable.

(i there exists a solution of problem (1.1), (1.10) with, (ii there exists such that is the maximal interval on which the solution is increasing and its values in this interval are contained in, (iii there exists satisfying.

The t0 denote the beginning of the interval on which the predicting network is defined for that statistic, with all predictive network intervals ending in 2000.

Moreover, the theory entails that there is a certain algebraic combination of spatial and temporal distances between any pair of events the so-called "spatiotemporal interval"—on which all inertial observers necessarily will agree.

Denote by the maximal interval on which the function exists and by the function defined on.