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Mar 21, 2018 at 11:02 comment added Mauro ALLEGRANZA See 14.3 (it is referred back to it at page 497).
Mar 18, 2018 at 11:59 history edited Peter LeFanu Lumsdaine
Added tag lo.logic (all questions are supposed to have at least one top-level tag)
Mar 18, 2018 at 9:16 comment added tpsp_lcs @AndreasBlass I don't think it is wrong and I also think that it should be that. But the problem for me is that there is only defined $D_\infty \vDash M=N \iff \llbracket M\rrbracket_\rho = \llbracket N\rrbracket_\rho$. En we can indeed as you suggest then write $D_\infty \vDash M\sqsubseteq N \iff \llbracket M\rrbracket_\rho \sqsubseteq \llbracket N\rrbracket_\rho$. But since it isn't defined I'm not sure about it.
Mar 18, 2018 at 3:06 comment added Andreas Blass I don't have the book, but is there anything wrong with what seems to me the natural interpretation: $M$ and $N$ are two members of the domain $D_\infty$ and $M$ is below $N$ in the ordering of that domain?
Mar 17, 2018 at 22:11 review First posts
Mar 17, 2018 at 22:25
Mar 17, 2018 at 22:09 history asked tpsp_lcs CC BY-SA 3.0