  We present enumerations of a class of maps on Klein bottle which give rise to
semi-equivelar maps. Semi-equivelar maps are generalizations of equivelar maps.
There are eleven types of semi-equivelar maps on the Klein bottle. These are of
the types $\{3^{6}\}$, $\{4^{4}\}$, $\{6^{3}\}$, $\{3^{3},$ $4^{2}\}$,
$\{3^{2},$ $4,$ $3,$ $4\}$, $\{3,$ $6,$ $3,$ $6\}$, $\{3^{4}, 6\}$, $\{4,$
$8^{2}\}$, $\{3, 12^{2}\}$, $\{4,$ $6,$ $12\}$, $\{3,$ $4,$ $6,$ $4\}$. In this
article, we attempt to classify these maps.
