  We show that typical (in the sense of Bonatti-Viana) H\"{o}lder and
fiber-bunched $GL_d(\mathbb{R})$-valued cocycles over a subshift of finite type
are uniformly quasi-multiplicative with respect to all singular value
potentials. We prove the continuity of the singular value pressure and its
corresponding (necessarily unique) equilibrium state for such cocycles, and
apply this result to repellers. Moreover, we show that the pointwise Lyapunov
spectrum is closed and convex, and establish partial multifractal analysis on
the level sets of pointwise Lyapunov exponents for such cocycles.
