The role of the distribution of coupling constants in the critical exponent
s of the short-range Ising spin-glass model is investigated via real space
renormalization group. A saddle-point spin glass critical point characteriz
ed by a fixed-point distribution is found in an appropriated parameter spac
e. The critical exponents beta and nu are directly estimated from the data
of the local Edwards-Anderson order parameters for the model defined on a d
iamond hierarchical lattice of fractal dimension d(f) = 3. Four distinct in
itial distributions of coupling constants (Gaussian, bimodal, uniform and e
xponential) are considered; the results clearly indicate a universal behavi
our. (C) 1999 Elsevier Science B.V. All rights reserved.