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Jul 17, 2023 at 6:38 history edited Tito Piezas III CC BY-SA 4.0
Emphasized sum
Apr 5, 2018 at 11:26 comment added Wolfgang Thank you. Now of course, as 163 does not divide the order of the Monster, that would not correspond exactly. But out of curiosity: what would be the similar counts for the Lyons group and the Janko groups (and why not look at the other "Pariah groups")? Supposing that enough is known about their irreducible representations...
Apr 4, 2018 at 10:25 comment added Tito Piezas III @Wolfgang: Of the 26 sporadic groups, the Monster contains 19 others as subquotients. Of the remaining 6, curiously the largest prime $p$ that divides the order of the Lyons group is $67$, for the Janko group $J_3$ is $43$, and $J_2$ is $19$. In Conway and Norton's paper, they asked "if there a similar period three automorphism for the case $\Gamma(67)+$".
Apr 3, 2018 at 20:32 comment added Wolfgang Are there similar counts for the corresponding groups related to 43 and 67?
Mar 31, 2018 at 11:06 history edited Tito Piezas III CC BY-SA 3.0
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Mar 30, 2018 at 7:45 comment added Tito Piezas III @F.C. It is done.
Mar 30, 2018 at 7:02 history edited Tito Piezas III CC BY-SA 3.0
Details.
Mar 30, 2018 at 6:43 comment added F. C. It would nevertheless be good to have the monster tag here.
Mar 29, 2018 at 19:47 review Suggested edits
Mar 29, 2018 at 20:55
Mar 29, 2018 at 15:29 answer added Stopple timeline score: 9
Mar 29, 2018 at 14:53 comment added Tito Piezas III The above is Table 5: Summary of genus 0 moonshine groups data by C.J. Cummins.
Mar 29, 2018 at 14:44 history edited YCor
edited tags
Mar 29, 2018 at 13:49 history edited LSpice CC BY-SA 3.0
Changed arXiv link to abstract
Mar 29, 2018 at 9:46 history asked Tito Piezas III CC BY-SA 3.0