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when the positive and the negative are on top of one
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another it becomes infinitely favorable.
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So it's hard to do this numerically,
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and the program will screw up
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sometimes when you try to do Coulombic potential.
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And it's one-dimensional, and it turns out, curiously enough,
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that the system is simpler
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in three dimensions than in one dimension, for a Coulombic potential.
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Don't worry about the technical aspects of that.
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But at any rate, this is using the program for that,
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and you can see that the lowest -- that you have very,
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very high curvature when you get near zero