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Jun 14, 2010 at 21:37 answer added Andrej Bauer timeline score: 6
Jun 14, 2010 at 1:46 comment added Joel David Hamkins I see, thanks for the explanation. I hadn't realized that this concept splits intuitionistically.
Jun 13, 2010 at 23:15 history edited Daniel Mehkeri
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Jun 13, 2010 at 18:35 comment added Daniel Mehkeri (Didn't see Andrej's comment) I wouldn't expect it to be linearly ordered. It supports transfinite induction though. --Dan
Jun 13, 2010 at 18:33 comment added Daniel Mehkeri I do. But it might also be something that splits into constructively inequivalent notions. --Dan
Jun 13, 2010 at 18:14 comment added Andrej Bauer You have to be quite careful about intuitionistic notion of "ordinal". For example, how would you show that a hereditarily transitive countable set is linearly ordered by $\in$?
Jun 13, 2010 at 17:40 comment added Joel David Hamkins I guess by "hereditarily transitive countable set" you just mean "countable ordinal"...
Jun 13, 2010 at 16:46 history asked Daniel Mehkeri CC BY-SA 2.5