  Conformal blocks of q,t-deformed Virasoro and W-algebras are important
special functions in representation theory with applications in geometry and
physics. In the Nekrasov-Shatashvili limit t -> 1, whenever one of the
representations is degenerate then conformal block satisfies a difference
equation with respect to the coordinate associated with that degenerate
representation. This is a stationary Schrodinger equation for an appropriate
relativistic quantum integrable system. It is expected that generalization to
generic t <> 1 is a non-stationary Schrodinger equation where t parametrizes
shift in time. In this paper we make the non-stationary equation explicit for
the q,t-Virasoro block with one degenerate and four generic Verma modules, and
prove it when three modules out of five are degenerate, using occasional
relation to Macdonald polynomials.
