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From Example 3.5, any arbitrary Riesz space (vector lattice) ( X, ≽ X ) is an ordered metric space with the ordered metric induced by its (ordered) absolute values.
(Partially ordered metric spaces).
(Non-complete partially ordered metric spaces).
We also derive similar results in ordered metric spaces.
Then (X, ≤, d) is a partially ordered metric space.
Then ( X, d, ⪯ ) is an ordered metric space.
Let X be a hyperbolic ordered metric space.
Let ((X,d,preceq)) be an ordered metric space.
Let ((X,preceq,d)) be a partially ordered metric space.
Then (X,d,≼) is called an ordered metric space iff.
Let ((X,preceq,d)) be an ordered metric space.
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