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Feb 18, 2021 at 2:46 comment added jdc @user111524: An inverse is given by $a/s \mapsto a/s \otimes 1$. To see this is an inverse, note that $a/s \otimes b/t$ is equal to $ab/s \otimes 1/t$ and that this is equal to $(ab/st)t \otimes 1/t = ab/st \otimes 1$.
May 19, 2018 at 19:33 comment added user111524 Could you please elaborate on why the natural map $A' \otimes_A A' \to A'$ is an isomorphism (or give a reference) ?
May 7, 2017 at 6:50 history edited R. van Dobben de Bruyn CC BY-SA 3.0
Numdam links have been reindexed.
Oct 31, 2016 at 8:38 comment added HeinrichD Are there finitely generated examples? (Not finitely presented.)
Oct 31, 2016 at 8:10 history edited R. van Dobben de Bruyn CC BY-SA 3.0
The argument erroneously said 'endomorphism' where 'automorphism' was meant.
Jun 23, 2016 at 22:09 history edited R. van Dobben de Bruyn CC BY-SA 3.0
A remark.
Jun 20, 2016 at 7:21 vote accept Yuzhou Gu
Jun 20, 2016 at 7:10 comment added R. van Dobben de Bruyn Maybe I should use the suggestive notation $A = K[x_0, x_{-1},x_{-2}, \ldots]$.
Jun 20, 2016 at 7:04 history answered R. van Dobben de Bruyn CC BY-SA 3.0