Find the number of unordered triplets of boolean operations (AND, OR, XOR, XNOR, NOR, NAND, IMP, and IMPBY) that are sufficient to uniquely determine the values of two ordered bits.
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Let us say there are two natural numbers "L" and "R".
We performed eight operations on these two numbers as
Step-1: L = R
Step-2: L x L = R x L
Step-3: L^2 - R^2 = LR - R^2
Step-4: (L + R)( L - R) = R(L - R)
Step-5: L + R = R
Step-6: R + R = R
Step-7: 2R = R
Step- 8: 2 = 1
Answered by
2
Let us say there are two natural numbers "L" and "R".
We performed eight operations on these two numbers as
Step-1: L = R
Step-2: L x L = R x L
Step-3: L^2 - R^2 = LR - R^2
Step-4: (L + R)( L - R) = R(L - R)
Step-5: L + R = R
Step-6: R + R = R
Step-7: 2R = R
Step- 8: 2 = 1
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