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Jul 27, 2019 at 21:38 answer added Robert Furber timeline score: 6
Jul 24, 2019 at 6:27 comment added Dominic van der Zypen @AlecRhea thanks for your nice question about maximality, I find it very natural, please do ask it!
Jul 23, 2019 at 7:19 comment added Alec Rhea @ToddTrimble Ah, I was proposing to post the question separately if you and/or Chris wanted to post answers about what was discussed -- I'm not overly familiar with this area, I just find the question interesting. I only thought to ask it after reading Dominic's question and your comment, so I thought you or Dominic might want to post it (you could probably provide better context/motivation than I :^).
Jul 23, 2019 at 4:48 comment added Todd Trimble @AlecRhea If you were thinking of posting an answer about this, I think you should go ahead. It surely might be of interest.
Jul 23, 2019 at 3:24 comment added Alec Rhea @ToddTrimble Serindipitous! I take it the question isn't answered yet, is there enough to say that a question posted might receive a partial answer? (and would I be stealing thunder by posting it?)
Jul 23, 2019 at 2:14 comment added Todd Trimble @AlecRhea I hope Chris Heunen wouldn't mind my saying that this precise question is an active point of interest, according to a chat we had at the recent CT meeting.
Jul 23, 2019 at 0:50 comment added Alec Rhea It could be interesting to ask for a maximal cartesian closed subcategory of ${\sf Meas}$, along the lines of Todd's suggestion above.
Jul 14, 2019 at 15:09 vote accept Dominic van der Zypen
Jul 14, 2019 at 9:53 comment added Robert Furber And also here: mathoverflow.net/a/104656/61785
Jul 14, 2019 at 9:07 comment added Robert Furber This has also been mentioned here before: mathoverflow.net/a/28114/61785
Jul 14, 2019 at 9:05 answer added Noam Zeilberger timeline score: 8
Jul 14, 2019 at 7:01 comment added Dominic van der Zypen Thanks for your comments - I think the failure of Meas to be cartesian closed should be put as an answer so we can close this thread.
Jul 13, 2019 at 22:40 comment added Noam Zeilberger Reads ambiguously to me too. Indeed, the failure of Meas to be cartesian closed is discussed as Proposition 6 of arxiv.org/pdf/1701.02547.pdf, citing an old result of Aumann.
Jul 13, 2019 at 21:04 comment added Todd Trimble The question reads ambiguously to me. Almost surely $Meas$ is not cartesian closed although I'd have to think to give an example. However, the question of which objects are exponentiable in $Meas$ (see ncatlab.org/nlab/show/exponential+object#related_notions) is interesting, just as the corresponding question for $Top$ is interesting. Of course some objects will be exponentiable.
Jul 13, 2019 at 19:44 history asked Dominic van der Zypen CC BY-SA 4.0