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위키데이터

• ID : Q1069998

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1. ∈ R, if, x ≥ y defined on the set of +ve integers is a partial order relation.
2. : Show that the relation 'Divides' defined on N is a partial order relation.
3. Thus, the relation being reflexive, antisymmetric and transitive, the relation 'divides' is a partial order relation.
4. The set A together with a partial order relation R on the set A and is denoted by (A, R) is called a partial orders set or POSET.
5. A partial order on a set is a way of ordering its elements to say that some elements precede others, but allowing for the possibility that two elements may be incomparable without being the same.
6. The set of events in special relativity is described by a partial order.
7. Example 2 Determine whether the relation \(R\) represented by the matrix is a partial order.
8. Prove that \(R^{-1}\) is also a partial order.
9. Determine whether the relation \(R\) represented by the matrix is a partial order.
10. The relation itself is called a "partial order.
11. The word partial in the names "partial order" and "partially ordered set" is used as an indication that not every pair of elements needs to be comparable.
12. A set with a partial order is called a partially ordered set (also called a poset).
13. In some contexts, the partial order defined above is called a non-strict (or reflexive) partial order.
14. For a partial order, the size of the longest chain (antichain) is called the partial order length (partial order width).
15. A partial order, being a relation, can be represented by a di-graph.
16. Furthermore if is in the partial order, then remove the edge .
17. This packages provides the PartialOrd typeclass suitable for types admitting a partial order.
18. Provide a means for traversing through the partial order in a regular manner ( e .
19. Here \(w \le n\) is the width of the partial-order–a natural obstacle in searching a partial order.
20. Partial order There are two kinds of partial orders we can define - weak and strong.
21. The weak partial order is the more common one, so let's start with that.
22. Whenever I'm saying just "partial order", I'll mean a weak partial order.
23. The operator < on numbers is an example of strict partial order, since it satisfies all the properties; while \le is reflexive, < is irreflexive.
24. In this article, we define partial order relations on classifiers and families of classifiers, based on rankings of rate function values and rankings of test function values, respectively.
25. Each partial order relation provides a sufficient condition, which yields better classification error rates or better performance on the receiver operating characteristic analysis.