Seven months ago I posted A Case Against Strong Longtermism on the forum, and it caused a bit of a stir. I promised to respond to all the unaddressed comments, and as a result, have produced a four-part "sequence" of sorts.
The first and last post, A Case Against Strong Longtermism and The Poverty of Longtermism deal with longtermism specifically, while the middle two posts Proving Too Much and The Credence Assumption deal with bayesian epistemology, the iceberg-like structure keeping longtermism afloat.
The subsections are listed below and don't need to be read in any particular order. Special thanks to Max Daniel, Jack Malte, Elliott Hornley, Owen Cotton Barratt, and Mauricio in particular, without whose criticism this sequence would not exist.
Now time to move on to other subjects...
I agree that a good Bayesian should grant the hypothesis of continuity nonzero credence, as well as other ways the universe can be infinite. I think the critique will be more compelling if it was framed as "there's a small chance the universe is infinite, Bayesian consequentialism by default will incorporate small probability of infinity, the decision theory can potentially blow up under those constraints "
Then we see that this is a special unresolved case of infinity (which is likely an issue with many other decision theories) rather than a claim that the universe is by its very nature infinitely non-measurable and thus not subject to evaluation, which is quite an intuitively extreme stance!
(The specialness of this critique makes it clearer where the burden of proof is, akin to "our modest epistemology forces us to believe that the stars do not exist).