  In this article we construct $GL_{h}(3)$ from $GL_{q}(3)$ by a singular map.
We show that there exist two singular maps which map $GL_{q}(3)$ to new quantum
groups. We also construct their $R$-matrices and will show although the maps
are singular but their $R$-matrices are not. Then we generalize these singular
maps to the case $GL(N)$ and for $C_{n}$ series.
