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===Computation Summary : <math>f(u, v) = \texttt{((u)(v))}</math>===
 
===Computation Summary : <math>f(u, v) = \texttt{((u)(v))}</math>===
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Figure&nbsp;1.1 is a venn diagram that shows how the proposition <math>f = \texttt{((u)(v))}</math> can be expanded over the universe of discourse <math>[u, v]\!</math> to produce a logically equivalent exclusive disjunction, namely, <math>\texttt{uv~+~u(v)~+~(u)v}.</math>
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The venn diagram in Figure&nbsp;1.1 shows how the proposition <math>f = \texttt{((u)(v))}</math> can be expanded over the universe of discourse <math>[u, v]\!</math> to produce a logically equivalent exclusive disjunction, namely, <math>\texttt{uv~+~u(v)~+~(u)v}.</math>
    
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