Dear friends,

I search solution of the following problem. I have a probability box as initial data and I need to generate samples from it: no exact distribution is given; all that is known is imprecise probabilities - we have only the domain (probability box) for cumulative distribution function (cdf) F(x), the domain that gives us ranges of possible values of function F for all possible arguments x. (For references on probability boxes, see, for example, publications list on https://en.wikipedia.org/wiki/Probability_box). The research is published how to handle with probability boxes, but I don't know publications how to efficiently generate samples from such boxes.

Are there any ideas or publications how to do this efficiently in computational sense? I suppose that all possible distributions from probability box are equally possible (fiducial distribution of possible cfds is uniform in Fisher's sense).

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