sequence of functions
1Sequence dance — Sequence dancing is a form of dance in which a preset pattern of movements is followed, usually to music which is also predetermined. Sequence dancing may include dances of many different styles. The term may include ballroom dances which move… …
2Sequence alignment — In bioinformatics, a sequence alignment is a way of arranging the sequences of DNA, RNA, or protein to identify regions of similarity that may be a consequence of functional, structural, or evolutionary relationships between the sequences.[1]… …
3Sequence — For other uses, see Sequence (disambiguation). In mathematics, a sequence is an ordered list of objects (or events). Like a set, it contains members (also called elements or terms), and the number of terms (possibly infinite) is called the length …
4Sequence space — In functional analysis and related areas of mathematics, a sequence space is a vector space whose elements are infinite sequences of real or complex numbers. Equivalently, it is a function space whose elements are functions from the natural… …
5Sequence point — A sequence point in imperative programming defines any point in a computer program s execution at which it is guaranteed that all side effects of previous evaluations will have been performed, and no side effects from subsequent evaluations have… …
6Sequence profiling tool — A sequence profiling tool in bioinformatics is a type of software that presents information related to a genetic sequence, gene name, or keyword input. Such tools generally take a query such as a DNA, RNA, or protein sequence or ‘keyword’ and… …
7sequence — The succession, or following, of one thing or event after another. [L. sequor, to follow] Alu sequences in the human genome a repeated, relatively conserved s. of about 300 bp that often contains a cleavage site for the restriction enzyme AluI… …
8Uniformly Cauchy sequence — In mathematics, a sequence of functions {f {n}} from a set S to a metric space M is said to be uniformly Cauchy if:* For all xin S and for all varepsilon > 0, there exists N>0 such that d(f {n}(x), f {m}(x)) < varepsilon whenever m, n > N.Another …
9Chebyshev rational functions — This article is not about the Chebyshev rational functions used in the design of elliptic filters. For those functions, see Elliptic rational functions. Plot of the Chebyshev rational functions for n=0,1,2,3 and 4 for x between 0.01 and 100. In… …
10Legendre rational functions — In mathematics the Legendre rational functions are a sequence of functions which are both rational and orthogonal. A rational Legendre function of degree n is defined as::R n(x) = frac{sqrt{2{x+1},L nleft(frac{x 1}{x+1} ight)where L n(x) is a… …
