Examples of using Non-empty in English and their translations into Greek
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It means that once comments have been filtered, every non-empty line counts as 1.
An additional simple but useful property leads to so-called well-founded, for which all non-empty subsets have a minimal element.
The basic premise of Noetherian induction is that every non-empty subset of S contains a minimal element.
There are two common definitions for the distance between two non-empty subsets of a given set.
The Sitemap XSD file must be updated to validate that the Entity attribute has a non-empty string.
The basic premise of Noetherian induction is that every non-empty subset of S contains a minimal element.
For example, suppose that X is the set of all non-empty subsets of the real numbers.
There are two common definitions for the distance between two non-empty subsets of a given metric space.
This distance makes the set of non-empty compact subsets of a metric space itself a metric space.
There is a set A such that for all functions f(on the set of non-empty subsets of A), there is a B such that f(B)
If C is a non-empty closed convex subset of a Hilbert space H and x a point in H, there exists a unique point y∈ C which
If C is a non-empty closed convex subset of a Hilbert space H and x a point in H, there exists a unique point y∈ C that
is a ring in which every non-empty set of ideals has a maximal element.
other related systems of axiomatic set theory because if X is non-empty, this collection is too large to be a set.
Given any set X of pairwise disjoint non-empty sets, there exists at least one set C that contains exactly one element in common with each of the sets in X.[3].
is a ring in which every non-empty set of ideals has a maximal element.
For example, after having established that the set X contains only non-empty sets, a mathematician might have said"let F(s)
There are two common definitions for the distance between two non-empty subsets of a given set:*One version of distance between two non-empty sets is the infimum of the distances between any two of their respective points,
which is more powerful than the ordinary axiom of choice because it also covers proper classes of non-empty sets.
Assumes input is non-empty.