  We use semi-invariant pictures to prove two conjectures about maximal green
sequences. First: if $Q$ is any acyclic valued quiver with an arrow $j\to i$ of
infinite type then any maximal green sequence for $Q$ must mutate at $i$ before
mutating at $j$. Second: for any quiver $Q'$ obtained by mutating an acyclic
valued quiver $Q$ of tame type, there are only finitely many maximal green
sequences for $Q'$. Both statements follow from the Rotation Lemma for
reddening sequences and this in turn follows from the Mutation Formula for the
semi-invariant picture for $Q$.
