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Let ( X, ≼ ) be a partially preordered space.
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Let R 0 + = [ 0, ∞ ). Definition 1 We will say that ≼ is a partial preorder on X (or ( X, ≼ ) is a preordered set or ( X, ≼ ) is a partially preordered space) if the following properties hold.
Remark 6 Obviously, Ψ ⊂ Φ. Definition 7 We will say that ≼ is a partial preorder on X (or ( X, ≼ ) is a preordered set or ( X, ≼ ) is a partially preordered space) if the following properties hold.
Corollary 32 Let ( X, G ) be a complete G ∗ -metric space and let ≼ be a partial preorder on X.
Theorem 30 Let ( X, G ) be a complete G ∗ -metric space and let ≼ be a partial preorder on X.
If a preorder ≼ is also antisymmetric, then ≼ is called a partial order, and ((X,preccurlyeq)) is a partially ordered space (or a partially ordered set).
If a preorder ≼ is also antisymmetric ( x ≼ y and y ≼ x implies x = y ), then ≼ is called a partial order, and ( X, ≼ ) is a partially ordered space.
It's a partially serious, partially silly list.
Flux is a partially distributed social network.
So it is a partially representative jirga.
Corollary 5.3 Let ( B, ≽ ) be a convex preordered reflexive Banach space.
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