Synonymer & Information om | Engelska ordet SUBSEQUENCE

Exempel på hur man kan använda SUBSEQUENCE i en mening

• One such generalization is that a topological space is sequentially compact if every infinite sequence of points sampled from the space has an infinite subsequence that converges to some point of the space.
• In telecommunications, a burst error or error burst is a contiguous sequence of symbols, received over a communication channel, such that the first and last symbols are in error and there exists no contiguous subsequence of m correctly received symbols within the error burst.
• More popular in the 19th and early 20th centuries was the Bolzano-Weierstrass criterion that every bounded infinite sequence admits a convergent subsequence, now called sequential compactness.
• Another way to show this is to align the two sequences, that is, to position elements of the longest common subsequence in a same column (indicated by the vertical bar) and to introduce a special character (here, a dash) for padding of arisen empty subsequences:.
• Since this subsequence also converges in measure to f, there exists a further subsequence, which converges pointwise to f almost everywhere, hence the previous variation of Fatou's lemma is applicable to this subsubsequence.
• Fast search is made possible by maintaining a linked hierarchy of subsequences, with each successive subsequence skipping over fewer elements than the previous one (see the picture below on the right).
• The preverbs of position 1 include subordinating particles like /e:/ or /ka:/ and the preverbs /ka/ and /kita/, which indicate subsequence or futurity.
• While Ramsey's theorem makes it easy to prove that every infinite sequence of distinct real numbers contains a monotonically increasing infinite subsequence or a monotonically decreasing infinite subsequence, the result proved by Paul Erdős and George Szekeres goes further.
• There are several versions of this theorem, roughly speaking it states that every sequence of equicontinuous and uniformly bounded maps has a subsequence that converges compactly to some continuous map.
• Uniform Cauchy convergence and pointwise convergence of a subsequence imply uniform convergence of the sequence, and if the codomain is complete, then uniform Cauchy convergence implies uniform convergence.
• Issues of subsequence, evidence and empowerment all find their particular support in the view of a unique Lukan pneumatology.
• Using the more general definition where we do not require monotonicity, a sequence is a subnet of a given sequence, if and only if it can be obtained from some subsequence by repeating its terms and reordering them.
• MUMmer1 or just MUMmer consists of three parts, the first part consists of the creation of suffix trees (to get MUMs), the second part in the longest increasing subsequence or longest common subsequences (to order MUMs), lastly any alignment to close gaps.
• Longest common subsequence problem takes into account sentence-level structure similarity naturally and identifies longest co-occurring in sequence n-grams automatically.
• Knuth equivalence preserves the length of the longest nondecreasing subsequence, and more generally preserves the maximum of the sum of the lengths of k disjoint non-decreasing subsequences for any fixed k.
• An induced subgraph of a chordal graph is chordal and the induced subsequence of its perfect elimination ordering is a perfect elimination ordering on the subgraph, so chordal graphs are perfectly orderable, and lexicographic breadth-first search can be used to optimally color them.
• However, for nearly presorted input sequences (measured in terms of the number of contiguous monotone subsequences in the data, the number of inversions, the number of items that must be removed to make a sorted subsequence, or the number of non-contiguous monotone subsequences into which the input can be partitioned) splaysort became significantly more efficient than the other algorithms.
• Examples: LCS (derived from length of longest common subsequence), LCP (from length of longest common prefix), NMS (number of matching subsequences), and NMSMST and SVRspell two variants of NMS.
• A natural approach is to use existing, linear time algorithms to find the maximum subsequence (see maximum subarray problem) and then recursively find the maximal subsequences to the left and right of the maximum subsequence.
• In the min-max subsequence problem, the input is a multiset of n numbers and an integer parameter k, and the goal is to order the numbers such that the largest sum of each block of adjacent k numbers is as small as possible.

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