  We examine the relationship between the (untwisted) knot Floer cube of
resolutions and HOMFLY-PT homology. By using a filtration induced by additional
basepoints on the Heegaard diagram for a knot $K$, we see that the filtered
complex decomposes as a direct sum of HOMFLY-PT homologies of various
subdiagrams. Jaeger's composition product formula shows that the graded Euler
characteristic of this direct sum is the HOMFLY-PT polynomial of $K$.
