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Oct 19 at 17:11 history closed whuber Needs details or clarity
Oct 19 at 15:24 history reopened fool
Adrian Keister
mdewey
Oct 11 at 19:57 comment added fool @whuber Hmmm, OK I will try to reformulate the question this weekend! I appreciate your patience in guiding me on the reformulation :p!
Oct 11 at 12:42 comment added whuber Thank you. I still find the situation baffling, because there's insufficient information for determining anything about the rest of the distribution except that its density is lower than that near the modes. There's no possible way it could be inferred without additional information or (strong) assumptions about the whole underlying distribution. Why not describe your specific problem, then, rather than relying on the hope that your abstract description is complete and accurate?
Oct 11 at 4:14 comment added fool @whuber I see how the question was ambiguous and have edited the question. Hopefully it is more precise now.
Oct 11 at 4:13 history edited fool CC BY-SA 4.0
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Oct 7 at 14:26 comment added whuber Could you elaborate on what you mean by "a set of independent but identically-distributed points in the distribution corresponding to modes of highest density/probability"? Specifically, in what sense do iid values "correspond to modes"?
Oct 6 at 16:54 comment added fool Why was my question closed? what can i clarify? i've given examples to begin with.
Oct 6 at 16:52 review Reopen votes
Oct 19 at 15:24
Oct 6 at 11:36 history closed Xi'an
User1865345
whuber
Needs details or clarity
Oct 6 at 7:35 review Close votes
Oct 6 at 11:36
Sep 1 at 17:30 comment added fool @Xi'an updated the question: i removed that line. it was meant to express that, if it makes the problem easier, the multimodal distribution can be assumed to have a discrete domain
Sep 1 at 17:28 history edited fool CC BY-SA 4.0
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Sep 1 at 14:55 comment added Xi'an What is the meaning of "potentially discrete"?!
Aug 31 at 18:32 history edited fool CC BY-SA 4.0
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Aug 31 at 18:06 history edited fool CC BY-SA 4.0
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Aug 31 at 17:40 history asked fool CC BY-SA 4.0