A statistical analysis of fracture surfaces of the polycrystalline int
ermetallic compound Ni3Al is reported. Although these surfaces contain
secondary branches, a roughness exponent xi can be defined, and is fo
und close to 0.8. The number of branches is shown to have nontrivial f
luctuations, which exhibit a power-law increase with an exponent stron
gly dependent upon the dynamics of crack branching during crack propag
ation. Moreover, the probability distributions of both heights and ave
raged heights are shown to slowly decrease, i.e., like power laws, for
high enough altitudes. Dynamical effects could be responsible for the
se ''anomalous'' statistics.