This paper contains an investigation of algebraically
special spaces with two commuting
Killing vectors. It is shown that
the field equations for these spaces
can be reduced to two ordinary
differential equations, one of which
is quasi-linear in one of the variables.
The metric is type D iff it possesses
a two dimensional, abelian, orthogonally
transitive symmetry group. Finally,
the type D metrics of Kinnersley are
expressed in various coordinates,
including those of Plebanski and
Demianski
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