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Feb 5 at 15:08 comment added Graham Ellis As Matthias Wendt suggests, in principle one could use GAP for a presentation of $SL_2(\mathbb Z[1/m])$ if you have the time to wait for an answer. But the presentation is typically pretty horrible. To get a 7-generator and 283 relator presentation for $SL_2(\mathbb Z[1/210])$ you could type: gap> R:=ResolutionSL2Z(210,2);; P:=PresentationOfResolution(R);; P:=P!.freeGroup/P!.relators;; G:=SimplifiedFpGroup(P);; But it is nothing so nice as the presentation in the answer of @Carl-Fredrik Nyberg Brodda .
Jun 20, 2018 at 7:10 vote accept ahulpke
Jun 19, 2018 at 15:24 history answered Matthias Wendt CC BY-SA 4.0