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Let ((X,d,preceq )) be an ordered complete metric space.
Let ((X,preceq,d)) be an ordered complete metric space.
Let ((X,preceq,d)) be an ordered complete b-metric space.
Theorem 3.2 Let ( X, ℱ, ≼ ) be an ordered complete gauge space satisfying the assumption (H).
Let be an ordered complete gauge space and be an operator.
Corollary 2.5 Let ( X, b d, ⪯ ) be an ordered complete b-dislocated metric space.
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((X,preceq,d)) is called an ordered complete metric space if ((X,preceq,d)) is an ordered metric space, and ((X,d)) is a complete metric space.
Theorem 3.7 Let ( X, d, ≤ ) be an ordered and complete metric space, and let S : X × X → X be an operator.
Since E is an order complete Riesz space, Theorem 1.20 in [5] ensures that (1) is well defined.
Let ((mathbb{R}, leq, A)) be a totally ordered complete A-metric space with A-metric defined as in Example 2.3.
Since is an order-complete PL space, there exist the supremum of denoted by and the infimum of denoted by.
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