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The phrase "a partial ordered" is not correct in English.
Did you mean "a partially ordered"? You can use "a partially ordered" in contexts related to mathematics or computer science, specifically when discussing sets or structures that have a partial order.
Example: "In this study, we will analyze a partially ordered set to understand its properties and applications."
Alternatives: "a partially ordered set" or "a partially ordered structure".
Exact(29)
Let ( X, ⪯ ) be a partial ordered set.
Definition 1.7 Let ( X, ≤ ) be a partial ordered set.
((C([a,b],K_{C}(mathbb {R})), preceq )) is a partial ordered space.
Let ( X, ⪯ ) be a partial ordered set and F X × X → → X be a mapping.
Let ((K_{C}(mathbb {R}), preceq)) be a partial ordered space, then we have the following properties: (i) ((C([a,b],K_{C}(mathbb {R})), preceq )) is a partial ordered space.
In this section we state some results in a partial ordered metric space with ( γ, ψ, p ) -contractive maps.
Similar(31)
A partial ordering $P$ is called ccc if every antichain of $P$ is countable.
For a product X 4 of a partial ordered set ( X, ≤ ), we define a partial ordering in the following way: For all ( x, y, z, w ), ( u, v, r, h ) ∈ X 4, ( x, y, z, w ) ≤ ( u, v, r, h ) ⇒ x ≤ u, y ≥ v, z ≤ r and w ≥ l. (40).
For a product X3 = X × X × X of a partial ordered set (X, ≤), we define a partial ordering in the following way: For all (x, y, z), (u, υ, r) ∈ X3 ( x, y, z ) ≤ ( u, v, r ) ⇔ x ≤ u, y ≥ v and z ≤ r. (2.22).
A set with a partial order ⪯ is called a partially ordered set.
Let ⪰ be a partial order on B satisfying that ( B, ⪰ ) is a partially ordered vector space.
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