How to prove that by grouping the largest number of 1`s in a Karnaugh Map one can always get a minimal DNF?
I understand that it reduces the number of symbols, but I can`t show the above fact is true.
How to prove that by grouping the largest number of 1`s in a Karnaugh Map one can always get a minimal DNF?
I understand that it reduces the number of symbols, but I can`t show the above fact is true.
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\begin{array}{|c|c|c|c|} \hline &1\\ \hline &1&1&1\\ \hline 1&1&1\\ \hline &&1\\ \hline \end{array}