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  • ...eration]]s to the [[projection (mathematics)|projection]] of the Cartesian product onto the set in question, but the tacit extension is the one that places no * [[Cartesian product]]
    1 KB (181 words) - 13:28, 3 May 2019
  • ...e|domain]]s'' of the relation. The second component is just the cartesian product itself.
    1 KB (177 words) - 02:20, 16 February 2008
  • * [[Cartesian product]] * [[Cartesian product]]
    2 KB (192 words) - 04:54, 7 March 2011
  • ...ety of industrial robots including 6 axis articulated arms, scara robots , cartesian coordinate robots (a.k.a. gantry robots), & parallel robots (a.k.a. delta o ...surface conditions. Regardless of whether the robot directly manipulates product into packaging or visa versa it is categorized as a part to tool based robo
    922 bytes (132 words) - 20:42, 27 February 2007
  • | the scalar product of the <math>i</math><sup>th</sup> row of <math>G\!</math> with the <math>j | the scalar product of the <math>i</math><sup>th</sup> row of <math>G\!</math> with the <math>j
    43 KB (6,715 words) - 13:25, 22 June 2009
  • * [[Cartesian product of graphs]] * [[Tensor product of graphs]]
    13 KB (1,934 words) - 12:06, 6 September 2007
  • ...er the sets <math>X_1, \ldots, X_k\!</math> is a subset of their cartesian product, written <math>L \subseteq X_1 \times \ldots \times X_k.\!</math>&nbsp; Und ...pecify, namely, the <math>k\!</math> sets plus a subset of their cartesian product.&nbsp; In the idiom, this is expressed by saying that <math>L\!</math> is a
    20 KB (2,925 words) - 17:08, 14 November 2015
  • | the scalar product of the <math>i</math><sup>th</sup> row of <math>G\!</math> with the <math>j | the scalar product of the <math>i</math><sup>th</sup> row of <math>G\!</math> with the <math>j
    46 KB (7,067 words) - 04:10, 22 May 2010
  • ...ath> and <math>L_1,</math> each of which is a subset of the same cartesian product <math>X \times Y \times Z.</math>&nbsp; The structures of <math>L_0</math> ...0, 1 \}</math> so <math>L_0</math> and <math>L_1</math> are subsets of the cartesian power <math>\mathbb{B} \times \mathbb{B} \times \mathbb{B}</math> or the <i
    18 KB (2,519 words) - 18:02, 27 May 2020
  • ...ducts occur, either the composition is marked on each occasion or else the product is marked by means of a ''center dot'' &ldquo;<math>\cdot</math>&rdquo;, as ...eir relationship to the projection operations that come with any cartesian product, but also suggesting natural directions for generalizing relational composi
    65 KB (6,802 words) - 18:14, 14 November 2015
  • ...'extension'' of the relation <math>L\!</math> is a subset of the cartesian product <math>X = X_1 \times \ldots \times X_k.\!</math> ...ath>\{ X_j : j \in F \},\!</math> and there is the corresponding cartesian product over this subfamily, notated and defined as <math>\textstyle X_F = \prod_{j
    29 KB (4,035 words) - 03:32, 15 November 2015
  • ...math> the set <math>Y,\!</math> and a particular subset of their cartesian product <math>{X \times Y}.\!</math> So far so good. ...math> the set <math>Y,\!</math> and a particular subset of their cartesian product <math>{X \times Y}.\!</math> As before we have two choices, either let <ma
    25 KB (3,665 words) - 21:04, 16 November 2015
  • ...d <math>x:y:z\!</math> are used as alternative notations for the cartesian product <math>X \times Y \times Z\!</math> and the tuple <math>(x, y, z),\!</math> ...nsidering particular ways of situating <math>{L, M, N}\!</math> within the product space <math>X:Y:Z.\!</math>
    59 KB (5,442 words) - 19:40, 8 November 2016
  • ...ates; in particular operation <sup>''n''</sup>''f''<sub>''j''</sub> of the product operates on ''n'' ''I''-tuples by applying operation <sup>''n''</sup>''f''< ...tiplied together in this way are the same algebra ''A'' we call the direct product a ''direct power'' of ''A''. The Boolean algebra of all 32-bit bit vectors
    46 KB (7,114 words) - 18:24, 2 October 2007
  • ...nsion'', a sign relation <math>L\!</math> is a ''subset'' of a ''cartesian product'' <math>O \times S \times I.\!</math> Here, <math>O, S, I\!</math> are thr ...ned as the set of all ordered pairs <math>(o, s)\!</math> in the cartesian product <math>O \times S\!</math> for which there exists an ordered triple <math>(o
    58 KB (8,260 words) - 03:40, 21 November 2016
  • ...languages, as a ''sum'', by treating the concatenation of languages as a ''product'', and then by distinguishing the styles of analysis that favor ''sums of p ...ngs, the concatenation of the non-terminal symbols signifies the cartesian product over the corresponding sets of strings.
    211 KB (31,551 words) - 20:44, 2 August 2017
  • A ''sign relation'' <math>L\!</math> is a subset of a cartesian product <math>O \times S \times I,\!</math> where <math>O, S, I\!</math> are sets k ...d <math>x:y:z\!</math> are used as alternative notations for the cartesian product <math>X \times Y \times Z\!</math> and the tuple <math>(x, y, z),\!</math>
    157 KB (17,761 words) - 03:44, 10 November 2016
  • | Consider the cartesian product X x Y of two sets, | <x, y> ~> x, <x, y> ~> y of the product on its
    567 KB (86,909 words) - 21:00, 6 December 2016
  • We can represent this problem setup as the problem of computing the following product: ...I flippered away playing the oldtime pinball machines, I tend to imagine a product like this being displayed in a vertical array:
    226 KB (33,992 words) - 16:22, 29 December 2017
  • a definite text. The end product that results from the formalization is a subset of a cartesian product O x S x I. Here, O, S, I are three
    665 KB (109,541 words) - 02:46, 13 September 2010

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