  We prove a sheaf cohomology restriction (SCORE) formula for a class of vector
bundles on complete intersections in toric varieties. The formula enables one
to compute cohomology products on the complete intersection $X$ via
computations on the ambient space $V$ and potentially compute certain quantum
corrections to the classical sheaf cohomology ring. Schematically the formula
reads $(s_1,...,s_r)_X = (s_1,...,s_r, g)_V$ with $g$ being an explicitly
described quantity derived from the monad data of the bundle.
