The scaling properties of 1-dimensional quasi-crystalline chains are c
ompared with those of electron spectra for these structures. It is sho
wn that the scaling exponents are not only determined by the incommens
urability, but also by the specific structure. Chains obtained by bina
ry substitutions are compared. For these chains the order of the lette
rs is as important as the substitution matrix. In general one has crit
ical and localized states.