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Oct 16 at 13:30 comment added Firebug @DrPrItay Categorically no, you can have whatever distributions you want for approximate posterior and prior. It's just that Gaussian leads to closed-form expressions, but it didn't have to be the case
Oct 16 at 11:45 comment added DrPrItay Thank you! Regarding my 2nd question: im not sure about the following. I understand that the posterior is our choice and doesnt have to be a gaussian, my question is, given that the posterior is chosen to be a gaussiam, does it necessitate mathematically that the prior is also a gaussian? It doesnt make sense to me if it does, but it seems as if in the paper they treat it as this is the case (or my understanding is poor)
Oct 16 at 11:00 history answered Firebug CC BY-SA 4.0