For distinct complex numbers z(1), ... , z(2) N, we give a polynomial P (y(1), ... , y(2) N) in the variables y(1), ... , y(2) N which is homogeneous of degree N, linear with respect to each variable, sl(2)-invariant with respect to a natural sl(2)-action, and is of order N - 1 at (y(1), ... , y(2) N) - (z(1), ... , z(2) N). We give also a Selberg integral type formula for the associated one-dimensional space of conformal blocks.