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What is the distinction being drawn here between -spaces and -monoids? Is it that an -space has a specified associator but an -monoid only has the existence of an associator? If so, that same distinction can be made in HoTT.
Also, do we really need this page in addition to An-space?
iirc this page used to be on the HoTT wiki but was moved here when everything else got ported here as well.
Since most of the content on this page is in type theory, maybe we should call the page something like “-type” and focus it explicitly on that?
The nLab does something similar with higher inductive types to distinguish between a synthetic formulation in type theory and its general analytic concept (i.e. circle type vs circle, interval type vs interval, James construction type vs James construction, smash product type vs smash product, et cetera).
The existing literature calls these objects “associative H-spaces”, i.e.
so renaming page to “associative H-space”
Anonymouse
Hey Anonymous(e), earlier today there was a comment on an edit of yours here, which deserves a reaction.
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