  The impartial combinatorial game Kayles is played on a row of pins, with
players taking turns removing either a single pin or two adjacent pins. A
natural partizan variation is to allow one player to remove only a single pin
and the other only a pair of pins. This paper develops a complete solution for
"Partizan Kayles" under misere play, including the misere monoid all possible
sums of positions, and discusses its significance in the context of misere
invertibility: the universe of Partizan Kayles contains a position whose
additive inverse is not its negative, and, moreover, this position is an
example of a right-win game whose inverse is previous-win.
