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• W2095708613 abstract "Abstract—In this note, a class of switching functions, called threshold-product functions, whose definition is analogous to that of threshold functions (which will be called threshold-sum functions), is studied in detail. It is shown that both threshold functions and parity functions are special cases of threshold-product functions. A simple and economical threshold-logic realization method is established for threshold-product functions. This economical realization method is based on constrained solutions for threshold-product functions. A systematic technique for finding a constrained solution for a threshold-product function is obtained, and this technique can be employed for testing whether a switching function is a threshold-product function as well. When the number of variables in a switching function is not large, say no more than 6, a simpler method for the above purposes is found. Furthermore, a threshold-logic realization method which yields a minimal realization for certain threshold-product functions is obtained." @default.
• W2095708613 created "2016-06-24" @default.
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• W2095708613 date "1968-04-01" @default.
• W2095708613 modified "2023-09-27" @default.
• W2095708613 title "Realization of a Class of Switching Functions by Threshold-Logic Networks" @default.
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• W2095708613 doi "https://doi.org/10.1109/tc.1968.229390" @default.
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