tuple

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Related to Finite sequence: finite series, Geometric sequence, Infinite sequence

tu·ple

 (to͞o′pəl, tŭp′əl)
n.
A generalization of ordered pairs, such as (-3, 4), and ordered triples, such as (0, -3, 5), in any dimension. An n-tuple is an ordered list of n numbers and can represent a point in n-dimensional space.

[From -tuple, as in quintuple or sextuple.]
American Heritage® Dictionary of the English Language, Fifth Edition. Copyright © 2016 by Houghton Mifflin Harcourt Publishing Company. Published by Houghton Mifflin Harcourt Publishing Company. All rights reserved.

tuple

(ˈtjʊpəl; ˈtʌpəl)
n
(Computer Science) computing a row of values in a relational database
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Let us recall that a function s : [a,b] [right arrow] X is called simple if there is a finite sequence [mathematical expression not reproducible] of Lebesgue measurable sets such that [E.sub.m] [intersection] [E.sub.l] = [theta] for m [not equal to] l and [mathematical expression not reproducible], and in this case the Bochner integral of s is [mathematical expression not reproducible].
Thus, it is conjectured that every n [member of] <Z [union] I> using the modified Collatz conjecture (3a -1) + (3b -1)I; a, b [member of] Z \ {0} or 3a - 1 if b = 0 or (3b + 1)I if a = 0, has a finite sequence which terminates at only one of the elements from the set B.
When A is a structure and [??] [subset or equal to] U is a finite sequence of elements of U, then [tp.sub.U]([??]) denotes the type of [??] in A, where the subscript U is dropped when the structure is clear from the context.
We say that a finite sequence d of nonnegative integers is bipartite graphic if d can be realized as the degree sequence of both parts of a bipartite simple graph.
The Fourier transform of the finite sequence x = ([x.sub.0], [x.sub.1],..., [x.sub.N-1]) is the sequence x = ([x.sub.0], [x.sub.1],..., [x.sub.N-1]) = F (x), with
Two knots are equivalent (via Reidemeister moves) denoted by the symbol ~, if and only if (any of) their projections differ by a finite sequence of Reidemeister moves [4].
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Furthermore, for every finite sequence ([c.sub.k]),
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The group code C produced by (3.1) and (3.2) will not be controllable if there are two states s and s' such that s [not equal to] v([u.sub.n], v([u.sub.n-1], v([u.sub.n-2], ...,v([u.sub.2], v([u.sub.1], s')) ...))), for any finite sequence [{[u.sup.i]}.sup.n.sub.i=1] of inputs.