  We discuss the bifurcation structure of homoclinic orbits in bimodal one
dimensional maps. The universal structure of these bifurcations with singular
bifurcation points and the web of bifurcation lines through the parameter space
are described. The bifurcations depend on two parameters (codimension 2
bifurcations). We find the bifurcation lines exactly in a symbolic dynamics
parameter plane and numerically in the parameter planes of a polynomial map and
a piecewise linear map.
