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Mar 8, 2023 at 10:34 vote accept Codename 47
Mar 5, 2023 at 17:04 comment added whuber For essentially the same question (with answers) please see stats.stackexchange.com/questions/274211. There the metaphor for a discrete random variable is a population of voters for various candidates -- but it's exactly the same problem.
Mar 5, 2023 at 16:46 history edited kjetil b halvorsen
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Mar 5, 2023 at 4:48 answer added kjetil b halvorsen timeline score: 2
Mar 3, 2023 at 9:44 comment added cdalitz @num_39 The usual approach to hypothesis testing is to assume the opposite of what is to be shown (or, as critics would say: something that is known to be wrong ;-) and compute the p-value under this "null hypothesis". What should be a null hypothesis in this case that allows for computong the distribution of some test statistic? If you have an idea, I would greatly appreciate if you elaborate it into an answer.
Mar 2, 2023 at 18:25 answer added Henry timeline score: 5
Mar 2, 2023 at 13:17 history edited Codename 47 CC BY-SA 4.0
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Mar 2, 2023 at 13:16 comment added Codename 47 @Dave No, I want to find the most probable outcome of the die.
Mar 2, 2023 at 13:15 comment added Dave Do you want to test if the die is fair?
Mar 2, 2023 at 13:13 comment added Codename 47 @num_39 That sounds right - I want to test the hypothesis that the most rolled side is the most probable side according to the underlying, unknown probability distribution. I admit I am not sure what the difference between the methods you mention is.
Mar 2, 2023 at 13:09 comment added num_39 You could create a confidence interval for the estimate of the probability of each of the six sides but it sounds like you want to test a hypothesis that side a is the side with the most probability against all the other five sides?
Mar 2, 2023 at 12:59 comment added Codename 47 I am looking for a confidence interval for the probability of each roll, which would then allow me to evaluate how sure I am that the most rolled result is also the most probable result. I am not interested in evaluating whether the die is fair. Thanks for the clarification help.
Mar 2, 2023 at 12:52 comment added cdalitz Are you looking for a confidence interval for the probability of a "5"? Or (closely related) for hypothesis testing of the null hypothesis that $P("5")=1/6$?
S Mar 2, 2023 at 12:43 review First questions
Mar 2, 2023 at 13:19
S Mar 2, 2023 at 12:43 history asked Codename 47 CC BY-SA 4.0