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Jun 24, 2017 at 22:38 comment added Mark L. Stone Other than maybe an n-1 vs. n, the Kronecker product I referenced in the link I provided seems to match up in 1D, which I (mentally) checked before making the comment.
Jun 24, 2017 at 20:39 comment added Robert Manson-Sawko I see the problem. I used inconsistently the notation for $\sigma$. In 1D variance is $\sigma^2$ but in 2D it's $\sigma$ Let me think how to fix it.
Jun 24, 2017 at 20:37 history edited Robert Manson-Sawko CC BY-SA 3.0
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Jun 24, 2017 at 20:16 comment added Mark L. Stone Your formula for $Q_{ij}$ doesn't agree with your $Var(s^2)$ above in one dimension.
Jun 24, 2017 at 19:36 comment added Robert Manson-Sawko @MarkL.Stone, I think my answer is actually correct. I found a mistake in my numerical experiment and it agrees exactly with the theory now. I was taking twice as many samples as I thought. This is, of course, not a proof, but an indication.
Jun 24, 2017 at 18:54 comment added Robert Manson-Sawko Yes, I've just done a numerical experiment and there's still something wrong. Just reading it now.
Jun 24, 2017 at 18:50 comment added Mark L. Stone I don't think so. See my comment on the question.
Jun 24, 2017 at 18:43 history answered Robert Manson-Sawko CC BY-SA 3.0