Jessica Taylor. CS undergrad and Master’s at Stanford; former research fellow at MIRI.
I work on decision theory, social epistemology, strategy, naturalized agency, mathematical foundations, decentralized networking systems and applications, theory of mind, and functional programming languages.
Blog: unstableontology.com
Twitter: https://twitter.com/jessi_cata
I think with category theory, isomorphism is the obvious equivalence relation on objects in a category, whereas in set theory, which equivalence relation to use depends on context. E.g. we could consider reals as equivalence classes of Cauchy sequences of naturals (equivalent when their difference converges to 0). The equivalence relation here is explicit, it’s not like in category theory where it follows from other structures straightforwardly.