# ordered pairs

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## ordered pairs

Etymology: L, ordo, series, par, equal
pertaining to graph coordinates in which the first number of the pair represents a distance along the x (horizontal) axis and the second number is plotted along the y (vertical) axis.
References in periodicals archive ?
If an ordered pair is to be closer to a second one than a third one is, apart from individual resemblances across individual members, the RCS that hold between the members of the first one must also resemble the RCS that hold between members of the second one.
Written as ordered pairs (x, y) according to Table 3, the coordinates are as follows: Atlas (0, 7); Alcyone (9, 7); Merope (16, 6); Maia (30, 9); Taygeta (35, 9); Electra (63, 5); and Celaeno (72, 9).
Thus, the greater the magnitude of the vectors that form the ordered pair, the shorter the distance that separates them from the point of maximum interaction, in which vectors EM and EF achieve their greatest magnitude.
Without a change in meaning, we can rephrase "y is R-related to z" as "<y, z> is an ordered pair whose first term is R-related to its second term.
The next thing to notice is that each such ordered pair determines a propensity property of quantum systems, namely, an r-strengthed propensity to yield a value in A for a measurement of A.
Let the ordered pair of states (s1, s2) be an element of the relation R.
is an ordered pair (D, I), consisting of a domain and an interpretation function, such that:
A Smarandachely k-signed digraph (Smarandachely k-marked digraph) is an ordered pair S = (D, [sigma]) (S = (D, [mu])) where D = (V, A) is a digraph called underlying digraph of S and [sigma]: A [right arrow] ([bar.
In Example 1, three such chains are postulated; each is identified by an ordered pair containing the size of the repeated interval (measured as some integral multiple of an elementary unit of displacement, such as a semitone) followed by the "starting value," the transpositional level with respect to some zero value.
the order of two relata is founded on the diversity of one of them from the diversity of the two, is inspired by Kuratowski's set theoretic explication of the ordered pair.
4]) A semigroup is a nonempty set S, in which for every ordered pair of elements a,b [member of] S there is defined a binary operation * called their product a * b such that a * b [member of] G and we have (a * b) * c = a * (b * c) for all a,b,c [member of] S.
N]} and then we evaluate the total manufacturing time of all the ordered pair of jobs ([j.
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