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Jan 28, 2013 at 23:03 comment added David Roberts Hmm, ok. I'll have a look at it. Thanks!
Jan 27, 2013 at 9:06 comment added Wouter Stekelenburg When linear logic was introduced by Girard, $!$ was a comonad. In order to get control over complexity, however, you have to let go of $!\alpha\to !!\alpha$, I think.
Jan 27, 2013 at 2:08 comment added David Roberts An NNO corresponds to Peano's original formulation, which is second-order, but is not the same thing as second-order arithmetic $Z_2$. (I don't think I knew this when I asked this question.) Perhaps we could have some sort of comonad which encodes the modalities summable and multiplicable, not necessarily $!$.
Jan 26, 2013 at 12:30 history edited Wouter Stekelenburg CC BY-SA 3.0
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Jan 25, 2013 at 18:06 comment added François G. Dorais This is the wrong point of view. Every topos with a nno has a unique nno, but not all toposes have the same nno. The nnos that occur in this way are known - mathoverflow.net/questions/93631/nno-first-order-pa David is asking whethere there is a class of categories and "nnnos" that correspond to Nelson's theory.
Jan 25, 2013 at 16:35 history answered Wouter Stekelenburg CC BY-SA 3.0