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| | Minimizing Boolean Functions |
 | | There are many rules for manipulating a boolean expression algebraically, but there is just one rule that you need in order to minimize a function once it is in disjunctive normal form, the rule of complementation. |
 | | Some functions have "don't care" conditions, which are combinations of inputs that will never occur, resulting in cases where it doesn't matter whether the output is a zero or a one. |
 | | For our sample function, minterms 2, 3, and 4 are each covered by exactly one prime implicant, so all three of the prime implicants are essential, there is just one minimized form, and there is nothing more to do. |
| babbage.cs.qc.edu /courses/Minimize/index.php (3640 words) |
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