Примеры использования Every finite на Английском языке и их переводы на Русский язык
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Every finite is an infinite.
Then the formal language Pref(w)contains every finite prefix of w.
Every finite extension of k is separable.
John Forbes Nash proved that there is an equilibrium for every finite game.
Every finite tree structure has a member that has no superior.
Michio Suzuki showed that every finite, simple, non-abelian, CA-group is of even order.
Every finite subgroup of the multiplicative group of any field is cyclic.
The Feit-Thompson theorem, orodd order theorem, states that every finite group of odd order is solvable.
Every finite connected undirected graph has at least one Trémaux tree.
A universal graph is an infinite graph that contains every finite(or at-most-countable) graph as an induced subgraph.
Every finite graph has a book embedding onto a book with a large enough number of pages.
A consequence of the primitive element theorem states that every finite separable extension has a primitive element i.e. is simple.
Thus, every finite point set on the moment curve is in general linear position.
The compactness theorem states that a set of first-order sentences has a model if and only if every finite subset of it has a model.
Every finite generalized polygon except the projective planes is a near polygon.
By the assumption thatP has width w, and by the finite version of Dilworth's theorem, every finite subset S of P has a w-colorable incomparability graph.
For every finite ordinal number n, Sn is well-ordered by the ordering induced by the comparison rule on the surreal numbers.
If the conjecture were true, it would greatly simplify the final chapter ofthe proof(Feit& Thompson 1963) of the Feit-Thompson theorem that every finite group of odd order is solvable.
Equivalently, every finite subfamily such that every k{\displaystyle k}-fold intersection is non-empty has non-empty total intersection.
They say that a graph family F is somewhere dense if there exists a finite value of d for which the d-shallow minors of graphs in F consist of every finite graph.
For the generalization to graphs in which every finite subgraph is planar(proved directly via Gödel's compactness theorem), see Rautenberg 2010.
This result was first extended to the Feit-Hall-Thompson theorem showing that finite, simple, non-abelian, CN-groups had even order, andthen to the Feit-Thompson theorem which states that every finite, simple, non-abelian group is of even order.
Additionally, for every finite subset S of V, choose some particular coloring CS of S, in which the color of each element v of S belongs to cv.
Therefore, the road coloring problem can be stated briefly as: Every finite strongly connected directed aperiodic graph of uniform out-degree has a synchronizing coloring.
Every finite planar graph has a vertex of degree five or less; therefore, every planar graph is 5-degenerate, and the degeneracy of any planar graph is at most five.
Infinite exchangeability is the property that every finite subset of an infinite sequence y 1{\displaystyle y_{1}}, y 2,…{\displaystyle y_{2},\ldots} is exchangeable.
Every finite Valya algebra is the tangent algebra of an analytic local commutant-associative loop(Valya loop) as each finite Lie algebra is the tangent algebra of an analytic local group Lie group.
The classification of finite simple groups states that every finite simple group is cyclic, or alternating, or in one of 16 families of groups of Lie type, or one of 26 sporadic groups.
It is known that every finite group is realizable over any function field in one variable over the complex numbers C, and more generally over function fields in one variable over any algebraically closed field of characteristic zero.
Suppose that, for the given infinite graph G, every finite subgraph is k-colorable, and let X be the space of all assignments of the k colors to the vertices of G regardless of whether they form a valid coloring.