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Glom: These might help:
http://electronics.howstuffworks.com/diode.htm http://electronics.howstuffworks.com/microprocessor.htm
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Quaeso quousque humi defixa tua mens erit? Nonne aspicis, quae in templa veneris? |
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8) Great link. Thanks.
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Freedom For Fission A breath of fresh Iodine-131 |
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Quote:
Please tell me my tax dollars didn't educate this guy. BTW your electronics explanations were great! Were were you when I went to DeVry? Now if you can 'splain Karnaugh Maps to me with the same simplicity I'll name my first born after ya! ![]() |
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Yeah, rub it in Canuck's face! [-X
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Freedom For Fission A breath of fresh Iodine-131 |
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We've had many many nutjobs from England over here. Anyone remember Santa? Is it even true that Nasascam guy is English?
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Freedom For Fission A breath of fresh Iodine-131 |
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Now if you can 'splain Karnaugh Maps to me with the same simplicity I'll name my first born after ya!
Yikes, that's reaching back into the old college fog. A Karnaugh map is a tool for deriving the Boolean expression that embodies the desired set of outputs given the set of possible inputs. The inputs are arranged on the axes of a grid, and the desired output is the grid cell's entry. The thing that bakes most people's noodle is the dimensionality. If you have two inputs and one output, you put each input on an axis. But what if you have four inputs? Drawing those hypercubical grids is a real pain in the butt, so that's why you double-up the inputs on the axes. If you have inputs A, B, C, and D you put AB on one axis (with entries 00, 01, 11, and 10) and CD on the other axis with the same entries. The map is useful only if you're good at recognizing significant patterns in the ones and zeros. Some people are really good at that, and some people aren't. But that's why you mark the inputs in non-numerical order. It groups the 1x and 0x and x1 and x0 entries in adjacent rows or columns so you can draw circles around them and determine that the x can be factored out. Often it comes down to whether you did well in algebra or geometry. You can reduce a Boolean expression by applying Boolean properties, and that tends to be what algebraists favor. You can reduce it using the Karnaugh map, and that's what geometrists favor. I'm a geometrist, so I prefer the maps. But I haven't worked a Karnaugh map in years. I'm just not in a position where I need to design logic circuits. |
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I can't see anything when I stare at numbers - so boolean expressions in plain english help me infinitely...
__________________ bunk: Empty talk; nonsense. de·bunk: To expose or ridicule the falseness, sham, or exaggerated claims of. http://home.iprimus.com.au/eddo/images/fredheadtsp.gif |