Lumifer comments on Don't You Care If It Works? - Part 1 - Less Wrong
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Hold on. Let's say I hire a Bayesian statistician to produce some estimate for me. I do not care about "scoring" or "reward", all I care about is my estimate and how accurate it is. Now you are going to tell me that in 99% of the cases your estimate will be wrong and that's fine because there is a slight chance that you'll be really really sure of the opposite conclusion?
Why, that's such a frequentist approach X-/
Let's change the situation slightly. You are running the Bayesian Casino and Debrah Mayo comes to you casino once with, say, $1023 in her pocket. Will I lend you money to bet against her? No, I will not. The distribution matters beyond simple expected means.
Reminds of this bit from a Wasserman paper http://ba.stat.cmu.edu/journal/2006/vol01/issue03/wasserman.pdf
No. Your calibration is still perfect if your priors are perfect. You can only get to that "99% chance of getting strong evidence for hypothesis" if you're already very sure of that hypothesis math here