Examples of using Every finite in English and their translations into Russian
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The fundamental theorem of finite abelian groups states that every finite abelian group G can be expressed as the direct sum of cyclic subgroups of prime-power order; it is also known as the basis theorem for finite abelian groups.
If every finite intersection V of the open sets in U{\displaystyle{\mathcal{U}}} has no higher cohomology with coefficients in E,
then to the Feit-Thompson theorem which states that every finite, simple, non-abelian group is of even order.
In particular, for every finite field Fq with q elements,
But in the Euclidean plane, every finite set of points is either collinear,
so for every finite set S of reducible configurations there is a number γ such that all configurations in the set contain a cycle of length at most γ.
In particular, if we choose a k-coloring for every finite subgraph of an infinite graph G,
For every finite(or compact) subset F of G there is an integrable non-negative function φ with integral 1 such that λ(g)φ- φ is arbitrarily small in L1(G)
be formulated as follows: For the powerset P( S){\displaystyle{\mathcal{P}}(S)} of every finite set S{\displaystyle S}
One of Burnside's best known contributions to group theory is his paqb theorem, which shows that every finite group whose order is divisible by fewer than three distinct primes is solvable.
Esoteric Philosophy, regarding every finite thing as MByB(or the illusion of ignorance),
Schur(1904, 1907) showed that every finite group G has associated to it at least one finite group C,
a Gaussian process is a stochastic process(a collection of random variables indexed by time or space), such that every finite collection of those random variables has a multivariate normal distribution, i.e. every finite linear combination of them is normally distributed.
If G is an infinite graph in which every finite subgraph is k-colorable,
Every finite Trémaux tree can be generated as a depth-first search tree:
simple cycles if and only if every finite subgraph of G can be extended(by adding more edges
all graphs in F; for instance, every finite tree is a subgraph of a sufficiently large hypercube graph so a hypercube can be said to be a universal graph for trees.
correspondingly not every finite Coxeter group is a Weyl group.
Every finite nilpotent group is the direct product of p-groups.
Wedderburn's little theorem states that every finite domain is a field.