Definition of Preorder. Meaning of Preorder. Synonyms of Preorder

Here you will find one or more explanations in English for the word Preorder. Also in the bottom left of the page several parts of wikipedia pages related to the word Preorder and, of course, Preorder synonyms and on the right images related to the word Preorder.

Definition of Preorder

Preorder
Preorder Pre*or"der, v. t. To order to arrange beforehand; to foreordain. --Sir W. Hamilton.

Meaning of Preorder from wikipedia

- theory, a preorder or quasiorder is a binary relation that is reflexive and transitive. The name preorder is meant to suggest that preorders are almost...
- and are in turn generalized by (strictly) partially ordered sets and preorders. There are several common ways of formalizing weak orderings, that are...
- while (leaf + 1) % (k * 2) ≠ k i ← (i - 1)/2 k ← 2 * k return i procedure preorder(array) i ← 0 while i ≠ array.size visit(array[i]) if i = size - 1 i ← size...
- up preorder in Wiktionary, the free dictionary. The term preorder may refer to: In mathematics: Preorder, a reflexive, transitive relation Preorder field...
- simulation preorder—is indeed a preorder relation. Note that there can be more than one relation that is both a simulation and a preorder; the term simulation...
- canonical preorder (specialization preorder) we obtain a representation of the interior algebra as a canonical preorder field. By replacing the preorder by its...
- A preorder economy is a type of proposed ****ure economy where the exact demand for goods is known ahead of time, before any material production takes place...
- In mathematics, a directed set (or a directed preorder or a filtered set) is a nonempty set A{\displaystyle A} together with a reflexive and transitive...
- ≤){\displaystyle \left(I_{a},\leq \right)} is a preordered set. Then the product preorder on ∏a∈AIa{\displaystyle \prod _{a\in A}I_{a}} is defined by declaring for...
- mathematics known as topology, the specialization (or canonical) preorder is a natural preorder on the set of the points of a topological space. For most spaces...