  Complementarity polytope is a geometric structure that exists in N2-1
dimensional space for an N dimensional Hilbert space. The existence of N + 1
mutually unbiased bases(MUBs) is possible, if such a polytope can be shown to
be a subset of density matrices, which is a very difficult task. With the hope
of simplifying this task, we have shown in this work that, the complementarity
polytope can be characterized by the total extractable information from N+1
MUBs. We also demonstrate that t less than (N+1) number of MUBs also form a
polytope that exists in t(N-1) dimensional space, which we refer to as
generalized complementarity polytope. The generalized complementarity polytope
can also be characterized by total extractable information from t MUBs.
