  We completely determine the 2-primary torsion subgroups of the hermitian
K-groups of rings of 2-integers in totally real 2-regular number fields. The
result is almost periodic with period 8. We also identify the homotopy fibers
of the forgetful and hyperbolic maps relating hermitian and algebraic K-theory.
The result is then exactly periodic of period 8. In both the orthogonal and
symplectic cases, we prove the 2-primary hermitian Quillen-Lichtenbaum
conjecture.
