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It is shown that, for any field F \subseteq R, any ordered vector spacestructure of F^n with Riesz interpolation is given by an inductive limit ofsequence with finite stages (F^n,\F_{>= 0}^n) (where n does not change). Thisrelates to a conjecture of Effros and Shen, since disproven, which is given bythe same statement, except with F replaced by the integers, Z. Indeed, it showsthat although Effros and Shen's conjecture is false, it is true after tensoringwith Q.

Finite dimensional ordered vector spaces with Riesz interpolation and Effros-Shen's unimodularity conjecture