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This paper presents an exact minimization algorithm for fixed polarity Reed-Muller expressions (FPRMs) for incompletely specified functions. For an n-variable function with /spl alpha/ unspecified minterms there are 2/sup n+/spl alpha// distinct FPRMs. A minimum FPRM is one with the fewest products. The minimization algorithm is based on the multi-terminal binary decision diagrams. Experimental results for a set of functions are shown. The algorithm can be extended to obtain exact minimum Kronecker expressions for incompletely specified functions.

Exact minimization of fixed polarity Reed-Muller expressions for incompletely specified functions