Far apart.
In what domains are there dangerous local maxima? Is there a simple explanation of which have them and which don't?
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Recruiting. Entirely.
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How about in a space where the competition is local and not great. E.g Best player in a high school chess club. Stops improving because best
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By dangerous, do you mean random perturbations bring you to a state you can't escape from?
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Because commerce seems like a good example...
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Authors? Large chunk of time between books and no guarantee of same success
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Pretty much anywhere where temptation leads to regretful life decisions.
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Good one!
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there was a NIPS paper (IIRC) arguing this won't happen in very high-dimensional spaces, high-d surfaces have saddles instead of valleys
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To apply that to real life, perhaps the problem is less bad when competitive pressures act on many different factors
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