Sentence examples for finite number of elements from inspiring English sources

A finitely generated group is one in which a finite number of elements within the group suffice to produce through their combinations every element in the group.

There was, nevertheless, an infinite number of possibilities for the plot that would follow; not unlike language, our plot was a discrete combinatory system, in which from a finite number of elements any number of combinations could be made.

The TFEA method forms an approximate solution by dividing the time in the cut into a finite number of elements.

The FEA method consists of dividing the geometry of a structure into a finite number of elements, elements with mechanical properties that are relatively easy to describe.

We introduce and study vector greedy algorithms that are designed with aim of constructing mth greedy approximants simultaneously for a given finite number of elements.

For this reason, a large part of this paper is devoted to the vague product of a finite number of elements in vague semigroups and their elementary properties.

((F x), succeq )) is bi-inductive with a finite number of maximal elements and a finite number of minimal elements, for every (x in P).

Unlike a pair, which has exactly two elements, a sequence can have an arbitrary (but finite) number of ordered elements.

Let ( P, ⪰ ) be a chain-complete poset and let F : P → 2 P ∖ be a set-valued mapping satisfying the following three conditions: A1 F is order-increasing upward; A2 ( F ( x ), ⪰ ) is inductive with finite number of maximal elements, for every x ∈ P ; A3 there is an element y in P with y ⪯ v, for some v ∈ F ( y ).

(SF={zin X: usucccurlyeq z textit{ for some }uin F x) }) is an inductive poset for each (xin X). ((F x),succcurlyeq)) is inductive with a finite number of maximal elements for every (xin X). (F x)) has a maximum element for every (xin X). (F x)) is a chain-complete lattice for each (xin X).

The analysis is done on a finite number of finite elements.