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For quartic fields K = F3(sJtt), where F3 = Q(p) and n = 1 mod 4 is a prime of F3, the ideal class group is calculated by the same method used previously for quadratic extensions of F^ = Q(i), but using Hurwitz' complex continued fraction over Q(p). The class number was found for 10000 such fields, and the previous computation over F. was extended to 10000 cases. The distribution of class numbers is the same for 10000 fields of each type: real quadratic, quadratic over Fj, quadratic over F3.doi:10.2307/2005470 fatcat:44z5ridiabeaxatwfntwsnbzce