nprofile1qyt8wumn8ghj7un9d3shjtnyd968gmewwp6kytcqypren5k53ms4x26agn2qg4anqpe3a7zuy39qjjd5slavzskqn2qgxcaztfm (nprofile…ztfm) nprofile1qyt8wumn8ghj7un9d3shjtnyd968gmewwp6kytcqyqq8j77xgrvm742rk8tgup5px58p8n5j9qjej065ges3yerc4eemueddnqz (nprofile…dnqz) nprofile1qyt8wumn8ghj7un9d3shjtnyd968gmewwp6kytcqyzs8jfr3se3redkc5mknpwqdlx8qhkhggjhshfwfv0nwv7ft76kuyusn7dy (nprofile…n7dy) nprofile1qyt8wumn8ghj7un9d3shjtnyd968gmewwp6kytcqyr6yt3p8p6sr80hw5k2s5apxuwjvnpvmjwhdwysupxh5j259kd0equaral2 (nprofile…ral2) - Nice! I was wondering why the formula was just a single quotient, as in the groupoid cardinality of the weak quotient of a set by a group action, rather than a sum of quotients as in Burnside's lemma for counting the set of orbits of a group action. The only case where those two match are when the action is free!
But looking at the paper I see some sums of quotients, so it looks like they've been repackaged as a single quotient.
Still, the groupoid cardinality would be fun to see, because it should be simpler (as usual).