  We show how the Tutte polynomial of a matroid $M$ can be computed from its
condensed configuration, which is a statistic of its lattice of cyclic flats.
The results imply that the Tutte polynomial of $M$ is already determined by the
abstract lattice of its cyclic flats together with their cardinalities and
ranks. They furthermore generalize a similiar statement for perfect matroid
designs due to Mphako and help to understand families of matroids with
identical Tutte polynomial as constructed by Ken Shoda.
