Sentence examples for metric which has from inspiring English sources

The PROMIS measures use a T-score metric, which has a mean of 50 and standard deviation of 10, referenced to the U.S. general population, which facilitates interpretation and comparison to nationally representative normative scores.

We are also interested in developing a neural network fractal theory using Wijsman topology (its pointwise character seems to characterize some properties better than the Hausdorff topology induced by the Hausdorff Pompeiu metric (which has a uniform character).

In particular if d1 x, y):= |x − y| and d2 x, y):= α|x − y|, where α ≥ 0 then D is the same famous cone metric which has been introduced in [[2], Example 1] and its equivalent metric is d ( x, y ) = 1 + α 2 | x - y |.

Bending stress is a metric which has already been corrected for body mass in its calculation, and thus it is expected to show no relationship with body mass.

A metric which has been shown to be highly predictive of essentiality in previous studies was the retention of genes across different phyla.

We then found the slope (m) of the line that most closely matched the known, simulated slope was calculated as the median ratio of test to control counts, a metric which has been used previously [ 38] (Additional File 1, Figure S10 and Supplemental Methods 8).

However, after careful consideration, one may see that Theorem 1.2 is relevant when the considered space is a compact metric space instead of a complete metric space, which has been considered in Theorem 1.1.

Proof At first, we note that every reflexive Banach space is a convex metric space which has the property (C).

Now, we give the definition of complex valued metric space which has been introduced by Azam et al. [1].

For any x, y ∈ Y we define x ≤ K y ⇔ y − x ∈ K. Now, we define the concept of a ω-distance for a metric space which has been introduced by Kada et al. [18].

If R is a straight G-space (has unique metric segments) which has convex spheres, and if ϕ is a motion of R (an isometry of R onto itself) for which { ϕ n ( p ) } is bounded for some p ∈ R, then ϕ has a fixed point.