| 11. | Each cell of the completed Karnaugh map contains a binary digit representing the function's output for that combination of inputs.
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| 12. | To explain this in more concrete terms the Karnaugh map to the right shows the minterms and maxterms for the following function:
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| 13. | They then verify their drawings with truth tables and simplify the expressions as shown below by use of Karnaugh maps or the theorems.
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| 14. | Hasse diagrams ( hypercubes ) flattened into two dimensions are either Veitch diagrams or Karnaugh maps ( these are virtually the same thing ).
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| 15. | Karnaugh maps are used to simplify real-world logic requirements so that they can be implemented using a minimum number of physical logic gates.
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| 16. | I'm betting you are thinking about Karnaugh maps-because that's the technique that's probably the most widely used.
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| 17. | Assuming only binary connectives, my instinct ( looking at a Karnaugh map of the logic ) is that the answer will be'yes '.
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| 18. | When there are many input variables ( say 6 or more ) it will become quite difficult to'see'the errors on a Karnaugh map.
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| 19. | This Karnaugh Map shows the circuit .-- > The two gates are shown by solid rings, and the hazard can be seen under the dashed ring.
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| 20. | Which would you rather do, Karnaugh maps or the Quine McCluskey algorithm ?-- C "'20 : 41, 12 October 2006 ( UTC)
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