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Local maxima/minima and removable discontinuities
#5
I think there is a minimum. It's just not at 0. Just because one point is removed from the function doesn't mean that the next best point(s) aren't minima. If you search on the interval (0,∞Wink, you'll find that the minimum is very close to 0, but if you search on the interval [0,∞Wink, you'll hit the problematic hole.

Never mind. There's no minimum. See Russt's post.
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Local maxima/minima and removable discontinuities - by 2147483647 - 2011-03-24, 01:23 AM

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