Unified matrix representations of architecture of a classical and quantum computers in 2n –dimensional computational Hilbert space H2n.

Abstract

By using 2 n dimensional computational Hilbert space we obtained computers equations for any digital binary computers (or devices ) with n -input and m-output .The solution of computers equations is a transformation matrix that represent scalar Boole function in discreet Hilbert space. Also is shown that architecture of reversible and irreversible classical computers can be represented by a transformation matrix, like quantum reversible computers. It is indicate about the possibility of a direct physical implementations of a computer transformation matrix for reversible and irreversible computers.