  A pass-move and a $#$-move are local moves on oriented links defined by L.H.
Kauffman and H. Murakami respectively. Two links are self pass-equivalent
(resp. self $#$-equivalent) if one can be deformed into the other by pass-moves
(resp. $#$-moves), where non of them can occur between distinct components of
the link. These relations are equivalence relations on ordered oriented links
and stronger than link-homotopy defined by J. Milnor. We give two complete
classifications of links with arbitrarily many components up to self
pass-equivalence and up to self $#$-equivalence respectively. So our
classifications give subdivisions of link-homotopy classes.
