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| 1 | Recursive set |
| numbers, or literal strings, or tuples of any of the above, is recursive or Computable or Decidable if there is an algorithm that, when given a number or literal string or tuple (as the case may be) returns a correct yes-or-no answer to the question of whether the input number, string, or tuple is a ... | |
| 2 | SETL |
| provides two basic aggregate data types: unordered sets , and sequences (the latter also called tuples ). The elements of sets and tuples can be of any arbitrary type, including sets and tuples themselves. Maps are provided as sets of pairs (i.e., tuples of length 2) and can have arbitrary domain and ... | |
| 3 | N-tuple |
| In mathematics, a tuple is a finite sequence of objects. (An infinite sequence is a family.) Tuples are used by mathematicians to describe mathematical objects that consist of certain components. For example, a directed graph is defined as a tuple ( V, E ) where V is the set of nodes and E is a ... | |
| 4 | Diophantine set |
| In mathematics, a set S of j -tuples of integers is Diophantine precisely if there is some polynomial with integer coefficients f (n 1, ..., n j, x 1, ..., x k) such that an tuple ( n1 , ..., n j... suggestive; semi-decidable conveys the intuition far better. A set S of integers (or tuples of ... | |
| 5 | Duple |
| . See also: tuple ... | |
| 6 | ProSet |
| ProSet is a set theoretic programming language that is being developed at the University of Essen as a successor to SETL. It is a very-high level language that supports prototyping. ProSet provides the following first-class data types: atom, integer, real, string, boolean, tuple, set . Functions ... | |
| 7 | Projective frame |
| In mathematics, a projective frame in projective geometry is an ( n + 2)-tuple of points in general position in the space from which a projective space has been projected, one can take the first n + 1 points to form a basis, and the last to be the sum of the others ... | |
| 8 | Relational calculus |
| The relational calculus refers to the two calculi, the tuple calculus and the domain calculus, that are part of the relational model for databases and that provide a declarative way to specify database queries. This in contrast to the relational algebra which is also part of the relational model ... | |
| 9 | Primary key |
| ... | |
| 10 | State space |
| State space can be defined as a tuple [N, A, S, G] where: N is a set of states A is a set of arcs connecting the states S is a nonempty subset of N that contains start states G is a nonempty subset of N that contains the goal states. The state space is what state space search searches in. Graph ... | |
| 11 | Dickson's lemma |
| In mathematics, Dickson's lemma is a finiteness statement applying to n -tuples of natural numbers. It is a simple fact from combinatorics, which has become attributed to the American algebraist... union of the R m,n is a finite union. The generalization to N k is the natural one, with k -tuples in ... | |
| 12 | Domain calculus |
| result of the query is set of tuples X i to X n which makes the DRC formula true. This language uses the same operators as tuple calculus; Logicial operators ∧ (and), ∨ (or) and ¬ (not), and we can ... | |
| 13 | Recursively enumerable set |
| In the theory of computability (often less suggestively called recursion theory), a set S of natural numbers or tuples of natural numbers, or of literal strings, is recursively enumerable or... equivalent conditions. There is an algorithm that, when given a natural number n (or tuple of natural ... | |
| 14 | Braid theory |
| group on n letters operating on the indices of coordinates. That is, an ordered n-tuple is in the... the abstract way of discussing n points of X, considered as an unordered n-tuple, independently... necessary that we pass to the subspace Y of the symmetric product, of orbits of n-tuples of distinct ... | |
| 15 | David Gelernter |
| David Hillel Gelernter is a professor of computer science at Yale University. In the 1980s, he made seminal contributions to the field of parallel computation, specifically the tuple space model of coordination and the Linda Programming System. He received his Bachelor of Arts degree from Yale ... |