  In the first part of this paper, we constructed a filtered U(r)-equivariant
stable homotopy type called the spectrum of strict broken symmetries sB(L) of
links L given by closing a braid with r strands. Evaluating this filtered
spectrum on suitable U(r)-equivariant cohomology theories gives rise to a
spectral sequence of link invariants that converges to the cohomology of the
limiting spectrum. In this paper, we evaluate our construction on Borel
equivariant singular cohomology HU(r). We show that the E_2-term of the
spectral sequence is isomorphic to an unreduced verision of triply-graded link
homology. More precisely, we show that the E_1-term of the spectral sequence is
isomorphic to the Hochschild-homology of Soergel bimodules that was shown by M.
Khovanov in to compute triply-graded link homology. We also set up the theory
that allows for evaluating our construction on equivariant cohomologies that
are twisted by adjoint-equivariant local systems on U(r). This allows us to
apply Borel equivariant cohomology twisted by a universal power series p(x)
with coefficients given by formal variables, and no constant term. The
specialization of p(x) to x^n gives rise to a link homology that has recently
been shown by T. Mej{\i}a Gomez to be isomorphic to sl(n)-link homology. In
other words, the power series p(x) can be interpreted as the (differential of
the) universal potential function with no linear term, in the language of
matrix factorizations.
