  In a recent work Malkiewich and Merling proposed a definition of the
equivariant $K$-theory of spaces for spaces equipped with an action of a finite
group. We show that the fixed points of this spectrum admit a tom Dieck-type
splitting. We also show that this splitting is compatible with the splitting of
the equivariant suspension spectrum. The first of these results has been
obtained independently by John Rognes.
