  We develop a new approach to deal with qubit information systems using toric
geometry and its relation to Adinkra graph theory. More precisely, we link
three different subjects namely toric geometry, Adinkras and quantum
information theory. This one to one correspondence may be explored to attack
qubit system problems using geometry considered as a powerful tool to
understand modern physics including string theory. Concretely, we examine in
some details the cases of one, two, and three qubits, and we find that they are
associated with \bf CP^1, \bf CP^1\times CP^1 and \bf CP^1\times CP^1\times
CP^1 toric varieties respectively. Using a geometric procedure referred to as
colored toric geometry, we show that the qubit physics can be converted into a
scenario handling toric data of such manifolds by help of Adinkra graph theory.
Operations on toric information can produce universal quantum gates.
