Most of the theory of this section on linear order spaces (and cones) can be generalized to preordered linear spaces (and wedges).
Source: wiktionary
Preordered
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It can be proved [see Herden (1989a,c, 1990, 1993a,b) and Herden and Mehta (1997a) that a continuous isotone (or strictly isotone) function defined on a closed subset K of a preordered topological space X has a continuous isotone (or strictly isotone) extension to a function g on X if and only if there is a separable system on X which satisfies certain "separation" conditions.
Source: wiktionary
We remind the reader that the barycentric subdivision sd(P) of a preordered set P is the poset of chains in P, ordered by inclusion.
Source: wiktionary
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