We study the spatially synchronised and temporally periodic orbits of
a 1-d lattice of coupled sine circle maps. A numerical study of the sy
nchronised solutions reveals synchronisation over large regions of par
ameter space. The entire devil's staircase of periodic orbits as seen
for the single circle map is observed for the synchronised coupled sin
e circle map lattice. The parameter regions for which the synchronised
solution is obtained are investigated for different types of initial
conditions. These reveal interesting structures in the parameter space
and appear to be symmetric about Omega = 0.5.