Representing continuous probability distributions

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天命终不由人
天命终不由人 2021-01-30 14:27

I have a problem involving a collection of continuous probability distribution functions, most of which are determined empirically (e.g. departure times, transit times). What I

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  •  隐瞒了意图╮
    2021-01-30 15:23

    I think the histograms or the list of 1/N area regions is a good idea. For the sake of argument, I'll assume that you'll have a fixed N for all distributions.

    Use the paper you linked edit 4 to generate the new distribution. Then, approximate it with a new N-element distribution.

    If you don't want N to be fixed, it's even easier. Take each convex polygon (trapezoid or triangle) in the new generated distribution and approximate it with a uniform distribution.

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