Logic Simplification With Karnaugh Maps The logic simplification examples that we have done so could have been performed with Boolean algebra about as quickly. Real world logic simplification problems call for larger Karnaugh maps so that we may do serious work. We will work some contrived examples in this section, leaving most of the real world applications for the Combinatorial Logic chapter. By contrived, we mean examples which illustrate techniques. This approach will develop the tools we need to transition to the more complex applications in the Combinatorial Logic chapter. We show our previously developed Karnaugh map. We will use the form on the right. Note the sequence of numbers across the top of the map. It is not in binary sequence which would be 00, 01, 10, 11 . It is 00, 01, 11 10 , which is Gray code sequence. Gray code sequence only changes one binary bit as we go from one number to the next in the sequence, unlike binary. That mean...
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