the full range of $f$ values between $1/3$ and $2/5$ to the forthcoming publication [@config_cg]. And we describe in this work the low temperature ordered patterns for values of $f$ around $1-g$ only. Near the value of the filling ratio $f=1-g \simeq 0.382$, we find that, among the three patterns above, only two types (type II and type III patterns) participate in the stable charge configurations with the resulting spatial lattice periodicity depending on the combination of the two component patterns.

We find that there exist a value $f=f_c \simeq 0.381$ which separates two regimes with distinct low temperature striped patterns. For values of $f$ in the range $0.36 \lsim f \lsim 0.381$, the stable striped patterns turn out to have periodicity $l_p = 7$ which consists of simple repetitions of channel structures (type III pattern). Note that this periodicity seven refers to the periodicity of the filled diagonals only (neglecting the true periodicity including the charge configurations within the partially filled diagonals).

On the other hand, for values of $f$ in the range $0.381 \lsim f \lsim 0.39$, the stable configuration exhibits a periodicity $l_p=12$, which consists of double filled diagonals (type II) and channels (type III) alternatingly placed. 