Meaningful special classes of ternary logic functions-regular ternary logic functions and ternary majority functions
Copyright policy )Meaningful special classes of ternary logic functions-regular ternary logic functions and ternary majority functions
We consider special ternary logic functions: the regular functions suitable for treating ambiguity and the majority functions based on an extended majority principle. The main subjects are: there is a one-to-one correspondence between the n-ary monotone regular ternary logic functions and the \((n+1)\)-ary monotone Boolean functions. Similarly, there is a one-to-one correspondence between the n-ary monotone ternary majority functions and the \((n+1)\)-ary monotone binary threshold functions.
- Takasaki City University of Economics Japan
- Meiji University Japan
- Meijo University Japan
monotone Boolean functions, threshold functions, Switching theory, application of Boolean algebra; Boolean functions, ambiguity, majority functions
monotone Boolean functions, threshold functions, Switching theory, application of Boolean algebra; Boolean functions, ambiguity, majority functions
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