  We show that for every orthomodular poset P of finite height there can be
defined two operators forming an adjoint pair with respect to an order-like
relation defined on the power set of P. This enables us to introduce the
so-called operator residuated poset corresponding to P from which the original
orthomodular poset P can be recovered. Moreover, this correspondence is almost
one-to-one. We show that this construction of operators can be applied also to
so-called weakly orthomodular and dually weakly orthomodular posets. Examples
of such posets are included.
