I wrote an introduction to Expected Value Fanaticism for Utilitarianism.net. Suppose there was a magical potion that almost certainly kills you immediately but offers you (and your family and friends) an extremely long, happy life with a tiny probability. If the probability of a happy life were one in a billion and the resulting life lasted one trillion years, would you drink this potion? According to Expected Value Fanaticism, you should accept gambles like that.
This view may seem, frankly, crazy - but there are some very good arguments in its favor. Basically, if you reject Expected Value Fanaticism, you'll end up violating some very plausible principles. You would have to believe, for example, that what happens on faraway exoplanets or what happened thousands of years ago in history could influence what we ought to do here and now, even when we cannot affect those distant events. This seems absurd - we don't need a telescope to decide what we morally ought to do.
However, the story is a bit more complicated than that... Well, read the article! Here's the link: https://utilitarianism.net/gue.../expected-value-fanaticism/
These results are super interesting! Thanks for writing and sharing! (I happened to have already read a bunch of the original papers you're summarizing, and some of your work, too.)
By the way, I think you can capture common intuitions against fanaticism and dependence on unaffected things with a multi-step procedure:
However, this means violating stochastic dominance with respect to outcomes, and the approach might seem ad hoc. While these do count against the approach in my mind, I don't think they rule it out decisively, because the approach seems to match other intuitions of mine so well otherwise. So, I give a decent amount of weight to something like this approach under normative uncertainty. I also give some weight to fanatical views, of course, too.
I discuss these ideas a bit in this post, but kind of scattered across the subsections of this section.
Either just pairwise, dealing with pairwise comparisons first, or across all of them together at the same time.