Examples of using Any fixed in English and their translations into Russian
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For example, you can speak to any fixed EU number for 10 minutes.
It is known that there are only finitely many solutions for any fixed k.
This construction also works if any fixed probability p not equal to 0 or 1 is used in place of 1/2.
Carbon steel cable is cut-resistant and anchors to desk,table or any fixed structure.
For any fixed constant k, the graphs of treewidth at most k are called the partial k-trees.
The flexibility of WHO's programme management does not impose any fixed programme cycle.
But to tie any fixed proportion to any criteria is tantamount to permanency and cannot be accepted.
If a graph family has bounded clique-width,then so do its d-th powers for any fixed d.
Anchors to desk, table or any fixed structure*Self-coiling cable stretches to 6' and shrinks to 3" for easy packing.
Moreover, noted Literaturnaya Gazeta, we shouldn't ignore the inflation,which is quickly cutting any fixed payments.
Even stronger, for any fixed H, H-minor-free graphs have treewidth O( n){\displaystyle\scriptstyle O{\sqrt{n.
The parameterized algorithms known for these problems take nearly-linear time for any fixed value of k{\displaystyle k.
Even more strongly, for any fixed k, only a sublinear number of values of n need more than two terms in their Egyptian fraction expansions.
Kellogg's accountants further noted that the field trial balances from October 1989 to June 1990 did not include any fixed assets.
A 1.8m cable anchors to a desk,table or any fixed surface, and a keyless four-wheel combination offers 10,000 possible combinations.
Concerning the question of how to determine the maturity of the child,the Special Rapporteur is inclined to favour a case-by-case approach rather than any fixed age limits.
The draft statute does not set any fixed limits, for example on the size of the staff or the money which might be spent on investigations.
Although its running time is, in general, exponential,it takes polynomial time for any fixed choice of H with a polynomial that depends on the choice of H.
For any fixed vertex ordering, the product of the book thickness and queue numbers for that ordering is at least as large as the cutwidth of the graph divided by its maximum degree.
Within the class of graphs that have tree-depth at most d(for any fixed integer d), the relation of being an induced subgraph forms a well-quasi-ordering.
For any fixed constant k, the matroids with branchwidth at most k can be recognized in polynomial time by an algorithm that has access to the matroid via an independence oracle.
In the course of their proof, Seymour andRobertson also prove the graph structure theorem in which they determine, for any fixed graph H, the rough structure of any graph which does not have H as a minor.
For any fixed number w of machine registers, it is possible to determine in linear time whether a piece of straight-line code can be reordered in such a way that it can be evaluated with at most w registers.
In the mid 2000s, UUCP over TCP/IP(often encrypted, using the SSH protocol)was proposed for use when a computer does not have any fixed IP addresses but is still willing to run a standard mail transfer agent(MTA) like Sendmail or Postfix.
More generally, for any fixed constant k, it is possible to recognize in linear time the k-apex graphs, the graphs in which the removal of some carefully chosen set of at most k vertices leads to a planar graph.
However, if there exists a protocol that solves the problem with o(m) communication and 2o(m)computation, it could be transformed into an algorithm for solving k-SAT in time O(1.74n) for any fixed constant k, violating the strong exponential time hypothesis.
He shows that, for any fixed value of L, a finite calculation suffices to verify that the conjecture is true for all simple hypergraphs with that value of L. Based on this idea, he shows that the conjecture is indeed true for all simple hypergraphs with L≤ 10.
For instance, by this result, treewidth, branchwidth, and pathwidth, vertex cover, andthe minimum genus of an embedding are all amenable to this approach, and for any fixed k there is a polynomial time algorithm for testing whether these invariants are at most k, in which the exponent in the running time of the algorithm does not depend on k.
For any fixed constant k, the partial k-trees are closed under the operation of graph minors, and therefore, by the Robertson-Seymour theorem, this family can be characterized in terms of a finite set of forbidden minors.
Where additional lamps for the above functions are fitted and are activated,when the movable component is in any fixed open position, provided that these additional lamps satisfy all the position, geometric visibility and photometric requirements applicable to the lamps installed on the movable component.