oh that ' s tasteful <| sep |> Cows have other cow friends that they prefer to hang out with . They also have babysitters who stay with the little calves while the others go to eat . <| sep |> Tiny white boy here , 4 hard , I ' d love to be humiliated and cucked by you . Not sure if you ' re into it but you could peg me to really humiliate me ! <| sep |> Yeah , I was just bringing up a comment I ' d made last time this came up that since 20 2 , we get 22 n for some n 3 and while it ' s possible to construct models where n 5 , the most likely cases are n 5 followed by n 4 , since 21 p where p 2 otherwise we have the highly odd situation of the powersets of two sets of distinct infinite cardinalities are equinumerous , which I don ' t believe canshould happen . The n 5 and n 4 cases correspond roughly to whether or not there exists an intermediary set between 21 and 2 R , respectively with n 6 being the case where there ' s one between those and one between R and 21 as well if that one exists but the previous one does not , we ' re back in the n 5 case generally speaking . In the n 6 case loosely speaking , given the nth generation of infinite cardinals , the n 1 th generation is produced by taking the powersets of each member of the nth generation , plus an intermediate between each of these and one between the largest cardinal of the nth generation and the powerset of the smallest cardinal of the nth generation we get a relatively simpletodefine structure PkN ends up being 2 k 22 , specifically but I ' m doubtful that this is likely to be the actual case simply because of the introduction of so many cardinals that are hard , in some sense , to construct as a result of the intermediates introduced at each generation .