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Mar 4 at 2:33 comment added Andy Putman (for $n=2$ it just consists of inner automorphisms, so it isn’t very interesting)
Mar 4 at 2:32 comment added Andy Putman @Carl-FredrikNybergBrodda: It’s known to not be finitely presented for $n=3$ by a theorem of Krstic-McCool, but this is totally open for higher $n$.
Mar 4 at 1:58 comment added Carl-Fredrik Nyberg Brodda Nice collection of results! Is it known whether the Torelli subgroup is finitely presented?
Mar 3 at 22:29 comment added Andy Putman @HJRW: Whoops, you're right! That's what happens when you type quickly...
Mar 3 at 22:29 history edited Andy Putman CC BY-SA 4.0
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Mar 3 at 22:21 comment added HJRW I guess you meant to say that Magnus proved that $ \mathrm{IA}_n$ is finitely generated?
Mar 3 at 20:43 comment added Andy Putman @SamHopkins: That's a good point, but there is more structure to the $c$ where it is a partial basis. And determining one is equivalent to determining the other.
Mar 3 at 20:43 history edited verret CC BY-SA 4.0
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Mar 3 at 20:42 comment added Sam Hopkins They're two sides of the same coin, but it seemed to me that the question-asker was trying to find $c$ for which $\{x_1,\ldots,x_k,x_{k+1}c\}$ is not a partial basis.
Mar 3 at 20:39 history answered Andy Putman CC BY-SA 4.0