How many different Boolean functions F ( x , y , z ) are there such that F ( x ¯ , y , z ) = F ( x , y ¯ , z ) = F ( x , y , z ¯ ) for all values of the Boolean variables x , y , and z ?
How many different Boolean functions F ( x , y , z ) are there such that F ( x ¯ , y , z ) = F ( x , y ¯ , z ) = F ( x , y , z ¯ ) for all values of the Boolean variables x , y , and z ?
Solution Summary: The author calculates the number of Boolean function F(x,y,z) based on the product rule of counting.
How many different Boolean functionsF(x,y,z) are there such that
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for all values of the Boolean variablesx,y, andz?
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