  We study the chaos exponent of some variants of the Sachdev-Ye-Kitaev (SYK)
model, namely, the $\Ns=1$ supersymmetry (SUSY)-SYK model and its sibling, the
$(N|M)$-SYK model which is not supersymmetric in general, for arbitrary
interaction strength. We find that for large $q$ the chaos exponent of these
variants, as well as the SYK and the $\Ns=2$ SUSY-SYK model, all follow a
single-parameter scaling law. By quantitative arguments we further make a
conjecture, i.e. that the found scaling law might hold for general
one-dimensional (1D) SYK-like models with large $q$. This points out a
universal route from maximal chaos towards completely regular or integrable
motion in the SYK model and its 1D variants.
