  We show that every reciprocity sheaf gives rise to a cycle (pre)module in the
sense of Rost over a perfect field. Over a perfect field of positive
characteristic, we show that the first cohomology group of a logarithmic de
Rham-Witt sheaf has a partial cycle module structure. As a consequence, we show
that Kato complexes of logarithmic de Rham-Witt sheaves satisfy functoriality
properties similar to Rost's cycle complexes.
