Abstract :
Cellular switching theory gives rise to the problems of counting the number of equivalence classes of m X n matrices of zeros and ones under: 1) row and column permutations; and 2) row and column permutations together with column complementations. A number of techniques are given for the solution of these problems.
Keywords :
Binary matrices, cellular logic, counting theory, logical design, switching theory.; Computer science; Logic design; Polynomials; Symmetric matrices; Tin; Binary matrices, cellular logic, counting theory, logical design, switching theory.;
