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Representations of interval orders are, in general, may use an arbitrary setof interval lengths. We can define subclasses of interval orders by restrictingthe allowable lengths of intervals. Motivated by a recent paper of Keller,Trenk, and Young, we study the dimension of posets in some of these subclasses.Among other results, we answer several of their questions, and we simplify theproof of one of their main results.

Dimension bounds on classes of interval orders with restricted representation