  The odd reflections are an effective tool in the Lie superalgebra
representation theory, as they relate non-conjugate Borel subalgebras. We
introduce analogues of the odd reflections for the Yangian ${\rm Y}({\frak
gl}_{m|n})$ and use them to produce a transition rule for the parameters of the
highest weight modules corresponding to a change of the parity sequence. This
leads to a description of the finite-dimensional irreducible representations of
the Yangian associated with an arbitrary parity sequence.
