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The universal bifurcation property of the H\'enon map in parameter space isstudied with symbolic dynamics. The universal-$L$ region is defined tocharacterize the bifurcation universality. It is found that the universal-$L$region for relative small $L$ is not restricted to very small $b$ values. Theseresults show that it is also a universal phenomenon that universal sequenceswith short period can be found in many nonlinear dissipative systems.Comment: 10 pages, figures can be obtained from the author, will appeared in  J. Phys.

Universal bifurcation property of two- or higher-dimensional dissipative systems in parameter space: why does 1D symbolic dynamics work so well?