  A knot $K_1$ is said to be Gordian adjacent to a knot $K_2$ if $K_1$ is an
intermediate knot on an unknotting sequence of $K_2$. We extend previous
results on Gordian adjacency by showing sufficient conditions for Gordian
adjacency between classes of positive braid knots through manipulations of
braid words. In addition, we explore unknotting sequences of positive braid
knots and give a proof that there are only finitely many positive braid knots
for a given unknotting number.
