  Let chi be the minimum cardinal of a subset of 2^omega that cannot be made
convergent by multiplication with a single Toeplitz matrix. By an application
of creature forcing we show that s<chi is consistent. We thus answer a question
by Vojtas. We give two kinds of models for the strict inequality. The first is
the combination of an aleph_2-iteration of some proper forcing with adding
aleph_1 random reals. The second kind of models is got by adding delta random
reals to a model of MA_{< kappa} for some delta in [aleph_1,kappa). It was a
conjecture of Blass that s=aleph_1<chi=kappa holds in such a model. For the
analysis of the second model we again use the creature forcing from the first
model.
