  We discover novel topological pumps in the Josephson effects for
superconductors. The phase difference, which is odd under the chiral symmetry
defined by the product of time-reversal and particle-hole symmetries, acts as
an anomalous adiabatic parameter. These pumping cycles are different from those
in the "periodic table", and are characterized by $Z\times Z$ or $Z_2\times
Z_2$ strong invariants. We determine the general classifications in class AIII,
and those in class DIII with a single anomalous parameter. For the $Z_2\times
Z_2$ topological pump in class DIII, one $Z_2$ invariant describes the
coincidence of fermion parity and spin pumps whereas the other one reflects the
non-Abelian statistics of Majorana Kramers pairs, leading to three distinct
fractional Josephson effects.
