{Monotone equivalence and monotone homogeneity}


As it was mentioned previously, any two universal dendrites
$D_m$ and $D_n$ are \g{monotonely equivalent} (see
Property~\ref{ex-ex-universal-dendrite-m-twomonoequi}
in~\ref{ex-universal-dendrite-m}). However, the family of
all dendrites which are monotonely equivalent to a dendrite
$D_m$ contains also other members. To characterize the
family we have to construct a special dendrite, denoted
$L_0$.
