Question: There are 16 different Boolean binary operations. Each of them can be represented as a combination of negation, conjunction, and disjunction. But there exists a

There are 16 different Boolean binary operations. Each of them can be represented as a combination of negation, conjunction, and disjunction. But there exists a single binary operation through which all other can be expressed.

Give the truth table of this operation. Is this operation unique? As part of the solution, you need to proof that this operation can substitute other operations. So show how this operation can substitute negation, conjunction, and disjunction.

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