  The (untwisted) oriented cube of resolutions for knot Floer homology assigns
a complex $C_{F}(S)$ to a singular resolution $S$ of a knot $K$. Manolescu
conjectured that when $S$ is in braid position, the homology $H_{*}(C_{F}(S))$
is isomorphic to the HOMFLY-PT homology of $S$. Together with a naturality
condition on the induced edge maps, this conjecture would prove the spectral
sequence from HOMFLY-PT homology to knot Floer homology. Using a basepoint
filtration on $C_{F}(S)$, a recursion formula for HOMFLY-PT homology, and
additional $sl_{n}$-like differentials on $C_{F}(S)$, we prove this conjecture.
