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Issue No.01 - January (1975 vol.24)
pp: 102-106
F.M. Brown , Department of Electrical Engineering, University of Kentucky
Given a combinational output function f and an input constraint f = 0, there is a set G( f, f) of output functions equivalent to f with respect to f. A function belongs to G( f, f), that is, provided its evaluations agree with those of f for all argument combinations satisfying the constraint f = 0. We define the constrained-input problem as that of generating G( f, f), given f and f. A general solution for this problem is developed. Applications to the "don't-care" problem and to translator synthesis are discussed.
Boolean algebra, Boolean equations, functional decomposition, input constraints.
F.M. Brown, "The Constrained-Input Problem", IEEE Transactions on Computers, vol.24, no. 1, pp. 102-106, January 1975, doi:10.1109/T-C.1975.224089
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