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cover-point
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cover-point
ˈcover-ˌpoint [f. cover v. + point n.] 1. Cricket. a. A fielder who stands behind, and a little to the bowler's side of, ‘point’, to stop and return such balls as are not fielded by the latter. b. His position in the field.1846 W. Denison Cricket: Sk. Players 65 In most matches he..takes ‘mid wicket...
Oxford English Dictionary
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Laverne Cox Discusses 'Transgender Tipping Point' Cover | TIME
Feb 28, 2023February 28, 2023 7:00 AM EST. Buy a print of The Transgender Tipping Point cover here. When TIME asked Laverne Cox to be the magazine's first out transgender cover subject, for a story about ...
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Cover (topology)
A cover of X is said to be point finite if every point of X is contained in only finitely many sets in the cover. A cover is point finite if it is locally finite, though the converse is not necessarily true.
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The point (ice hockey)
Point and cover point
In the early years of ice hockey, the two defencemen were known as the "point" and "cover-point" players. The point played further back, while the cover-point was allowed more latitude to roam forward.
References
Notes
Ice hockey terminology
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Open Cover of Compact Set Minus a Point on the Boundary I am having a hard time thinking of an infinite (uncountable or not) open cover of a compact set missing a point on its boundary in $\Bbb R^2$, so that the open ...
This doesn’t arise in your specific example, but in general you need more than that $p$ is in the boundary of the compact set: you need it to be a limit point If your original compact set were the closed unit disk together with a point $p$ not contained in it, for example, $p$ would be in its boundary, but removing
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Cover's theorem
Cover who stated it in 1965, referring to it as counting function theorem. This condition is satisfied "with probability 1" or almost surely for random point sets, while it may easily be violated for real data, since these are
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How do we reach from one point to another point when we have infinite set of "subdistances" to cover? Logically to reach from one point to another point when we have to cover infinitely many sub-distances,i.e.,first w...
) and event 2 (being present at another point), infinitely many events can occur (being present at e.g. the point halfway between the two points, and halfway This can happen despite the fact that between event 1 and event 2 we cover only a finite amount of distance, or that it takes a finite amount of time.
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Magazine cover indicator
However, 1979 roughly marked a turning point, and stocks went on to enjoy a bull market for the better part of two decades. make an optimistic or pessimistic point."
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From open cover to ball cover - role of AC Let $X$ be a metric space and assume that, for every $\varepsilon>0$ there is a countable open cover $(A_i)$ of $X$ with $diam(A_i)\le \varepsilon$ for each $i$. Of course ...
The answer is unfortunately negative, at least if you want to keep the cover countable. Now, cover $A$ with rational intervals (or their intersection with $A$) with diameter $\varepsilon$, this is a countable cover.
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Cover-abundance
Cover-abundance is a measure of plant cover, used in phytosociology (or vegetation science). Several scales of cover-abundance are used, e.g. the original 5-point cover scale of Braun-Blanquet or the Domin scale, with finer subdivisions (from simple
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Cover an affine variety by finitely many disjoint irreducible affine subvarieties Take a Noetherian affine scheme. Can it be covered by finitely many disjoint irreducible locally closed affine subschemes? An example...
Yes, and the assumption that $X$ is affine is unnecessary. Let $X$ be a Noetherian scheme, which we may assume is nonempty. By Noetherian induction, we may assume the result is known for every closed proper subscheme of $X$. Let $X_1,\dots,X_n$ be the irreducible components of $X$ and let $U=X\setmi...
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Cover tree
Each level C in the cover tree has three important properties:
Nesting:
Covering: For every point , there exists a point such that the distance from In a naive approach adding a new point to the dataset is trivial because order does not need to be preserved, but in a cover tree it can take time.
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George Strachan
He was a good bowler and batsman: but it was by his brilliant fielding that he made his reputation; and there can be little doubt that at long-leg or cover-point Many a batsman, having hit a ball in the direction of cover-point, started to run, being ignorant of his wonderful quickness and great reach, and feeling
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Tommy Andrews (cricketer)
He was regarded as one of the great cover-point fieldsmen.
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