Let X be a compact metric space, T:X→X be a continuous transformation, and m be a Borel measure on X. The mean topological entropy H* (T,m) and mean measure theoretical entropy H*(T,m) of T respect to m are defined via the localization of topological entropy and measure theoretical entropy of T. H*(T,m) (resp. H*(T,m)) is the weight of topological (resp. Measure theoretical) entropies of corresponding m topological (resp. Measure theoretical) chaotic attractors. So H*(T,m) (resp. H*(T,m)) is positive if and only if T has an m topological (resp. measuretheoretical) chaotic attractor. For interval map f:I→I, the mean topological entropy repect to Lebesgue measure of f is denoted by H(f). It is proved that both {f:I→I: H(f)>c} and {f:I→I: H(f)=0} are dense in C0(I,I).