A quartic CM field field K is represented by invariants [D,A,B], where K = Q[x]/(x⁴+Ax²+B), and D is the discriminant of the totally real quadratic subfield (hence A²-4B = m²D for some m).

K	Quartic invariants	Cl(O_K)	Igusa invariants	K^r	Reflex invariants	Cl(O_K^r)	Igusa invariants
1)	[5, 1501, 460289]	C₃ x C₃₉		---)	[460289, 767, 32000]	C₃ x C₃ x C₁₉₅
2)	[5, 1774, 778769]	C₃ x C₃₉		214)	[778769, 887, 2000]	C₃ x C₃₉
3)	[5, 2773, 1911101]	C₃ x C₃₉		219)	[1911101, 1961, 483605]	C₃ x C₃₉
4)	[5, 2981, 2168029]	C₃ x C₃₉		221)	[2168029, 1977, 435125]	C₃ x C₃₉
5)	[5, 2809, 1955509]	C₃ x C₃₉		220)	[1955509, 2253, 780125]	C₃ x C₃₉
6)	[8, 3334, 2254601]	C₃ x C₃₉		222)	[2254601, 1667, 131072]	C₃ x C₃₉
7)	[8, 3286, 2637497]	C₃ x C₃₉		224)	[2637497, 1643, 15488]	C₃ x C₃₉
8)	[8, 3046, 2282537]	C₃ x C₃₉		223)	[2282537, 1523, 9248]	C₃ x C₃₉
9)	[8, 2722, 1247321]	C₃ x C₃₉		---)	[1247321, 1361, 151250]	C₃ x C₉₇₅
10)	[8, 2722, 1850521]	C₃ x C₃₉		218)	[1850521, 1361, 450]	C₃ x C₃₉
11)	[8, 778, 82129]	C₃ x C₃₉		173)	[82129, 389, 17298]	C₃ x C₃₉
12)	[8, 622, 95569]	C₃ x C₃₉		177)	[95569, 311, 288]	C₃ x C₃₉
13)	[8, 2710, 1821913]	C₃ x C₃₉		217)	[1821913, 1355, 3528]	C₃ x C₃₉
14)	[13, 657, 98081]	C₃ x C₃₉		178)	[98081, 971, 15028]	C₃ x C₃₉
15)	[13, 909, 197441]	C₃ x C₃₉		190)	[197441, 1763, 332800]	C₃ x C₃₉
16)	[13, 2126, 903457]	C₃ x C₃₉		215)	[903457, 1063, 56628]	C₃ x C₃₉
17)	[13, 1886, 859297]	C₃ x C₃₉		---)	[859297, 943, 7488]	C₃ x C₃ x C₃₉
18)	[17, 4534, 3398489]	C₃ x C₃₉		---)	[3398489, 2267, 435200]	C₃ x C₁₉₅
19)	[29, 1094, 194809]	C₃ x C₃₉		---)	[194809, 547, 26100]	C₃ x C₃ x C₁₁₇
20)	[29, 1101, 294169]	C₃ x C₃₉		201)	[294169, 2202, 35525]	C₃ x C₃₉
21)	[29, 1541, 288989]	C₃ x C₃₉		200)	[288989, 2861, 240149]	C₃ x C₃₉
22)	[37, 1626, 305621]	C₃ x C₃₉		203)	[305621, 813, 88837]	C₃ x C₃₉
23)	[37, 801, 160169]	C₃ x C₃₉		187)	[160169, 1602, 925]	C₃ x C₃₉
24)	[41, 2366, 1383089]	C₃ x C₃₉		216)	[1383089, 1183, 4100]	C₃ x C₃₉
25)	[53, 481, 41609]	C₃ x C₃₉		161)	[41609, 962, 64925]	C₃ x C₃₉
26)	[97, 699, 113396]	C₃ x C₃₉		---)	[28349, 1398, 35017]	C₃ x C₃ x C₃₉
27)	[97, 2542, 1613889]	C₃ x C₃₉		188)	[179321, 1271, 388]	C₃ x C₃₉
28)	[97, 1310, 427473]	C₃ x C₃₉		164)	[47497, 655, 388]	C₃ x C₃₉
29)	[97, 1590, 234713]	C₃ x C₃₉		196)	[234713, 795, 99328]	C₃ x C₃₉
30)	[101, 1714, 701725]	C₃ x C₃₉		153)	[28069, 857, 8181]	C₃ x C₃₉
31)	[109, 726, 88169]	C₃ x C₃₉		---)	[88169, 363, 10900]	C₃ x C₃ x C₃₉
32)	[113, 926, 212561]	C₃ x C₃₉		194)	[212561, 463, 452]	C₃ x C₃₉
33)	[157, 1465, 225657]	C₃ x C₃₉		147)	[25073, 1387, 424528]	C₃ x C₃₉
34)	[157, 809, 154789]	C₃ x C₃₉		186)	[154789, 1618, 35325]	C₃ x C₃₉
35)	[157, 789, 19001]	C₃ x C₃₉		139)	[19001, 1578, 546517]	C₃ x C₃₉
36)	[173, 505, 22193]	C₃ x C₃₉		142)	[22193, 1010, 166253]	C₃ x C₃₉
37)	[181, 2341, 444753]	C₃ x C₃₉		165)	[49417, 3059, 1338676]	C₃ x C₃₉
38)	[193, 5542, 5590953]	C₃ x C₃₉		213)	[621217, 2771, 521872]	C₃ x C₃₉
39)	[193, 1358, 433249]	C₃ x C₃₉		210)	[433249, 679, 6948]	C₃ x C₃₉
40)	[197, 374, 31817]	C₃ x C₃₉		157)	[31817, 187, 788]	C₃ x C₃₉
41)	[197, 1822, 751121]	C₃ x C₃₉		130)	[15329, 911, 19700]	C₃ x C₃₉
42)	[229, 1185, 11621]	C₃ x C₃₉		---)	[11621, 1125, 313501]	C₂₇₃
43)	[229, 293, 8581]	C₃ x C₃₉		115)	[8581, 586, 51525]	C₃ x C₃₉
44)	[229, 261, 14225]	C₃ x C₃₉		---)	[569, 311, 22900]	C₃₉
45)	[229, 445, 46701]	C₃ x C₃₉		---)	[5189, 890, 11221]	C₃₉
46)	[233, 2146, 1128029]	C₃ x C₃₉		146)	[23021, 1073, 5825]	C₃ x C₃₉
47)	[241, 1511, 505168]	C₃ x C₃₉		155)	[31573, 2981, 445609]	C₃ x C₃₉
48)	[257, 1795, 804928]	C₃ x C₃₉		124)	[12577, 1735, 749412]	C₃ x C₃₉
49)	[257, 955, 140048]	C₃ x C₃₉		---)	[8753, 1243, 16448]	C₃₉
50)	[257, 631, 29572]	C₃ x C₃₉		---)	[7393, 1262, 279873]	C₃₉
51)	[257, 1302, 12601]	C₃ x C₃₉		---)	[12601, 651, 102800]	C₃₉
52)	[293, 1218, 32173]	C₃ x C₃₉		158)	[32173, 609, 84677]	C₃ x C₃₉
53)	[317, 1794, 12109]	C₃ x C₃₉		122)	[12109, 897, 198125]	C₃ x C₃₉
54)	[541, 1050, 13781]	C₃ x C₃₉		125)	[13781, 525, 65461]	C₃ x C₃₉
55)	[557, 837, 4561]	C₃ x C₃₉		97)	[4561, 1674, 682325]	C₃ x C₃₉
56)	[641, 1759, 96464]	C₃ x C₃₉		107)	[6029, 1105, 231401]	C₃ x C₃₉
57)	[677, 1145, 14813]	C₃ x C₃₉		128)	[14813, 2290, 1251773]	C₃ x C₃₉
58)	[733, 706, 51309]	C₃ x C₃₉		---)	[5701, 353, 18325]	C₃₉
59)	[733, 589, 64557]	C₃ x C₃₉		---)	[797, 709, 123877]	C₃₉
60)	[761, 855, 22756]	C₃ x C₃₉		---)	[5689, 1710, 640001]	C₃₉
61)	[761, 226, 9725]	C₃ x C₃₉		---)	[389, 113, 761]	C₃₉
62)	[761, 555, 76816]	C₃ x C₃₉		---)	[4801, 1110, 761]	C₃₉
63)	[769, 339, 23924]	C₃ x C₃₉		106)	[5981, 678, 19225]	C₃ x C₃₉
64)	[769, 542, 61137]	C₃ x C₃₉		110)	[6793, 271, 3076]	C₃ x C₃₉
65)	[797, 2929, 1809821]	C₃ x C₃₉		119)	[10709, 1489, 230333]	C₃ x C₃₉
66)	[809, 2122, 578837]	C₃ x C₃₉		121)	[11813, 1061, 136721]	C₃ x C₃₉
67)	[881, 2179, 1181504]	C₃ x C₃₉		136)	[18461, 4249, 1628969]	C₃ x C₃₉
68)	[1061, 325, 26141]	C₃ x C₃₉		150)	[26141, 650, 1061]	C₃ x C₃₉
69)	[1153, 3819, 3113216]	C₃ x C₃₉		---)	[12161, 2583, 1664932]	C₃ x C₄₂₉
70)	[1229, 154, 1013]	C₃ x C₃₉		---)	[1013, 77, 1229]	C₃₉
71)	[1277, 1646, 656897]	C₃ x C₃₉		78)	[2273, 823, 5108]	C₃ x C₃₉
72)	[1373, 189, 349]	C₃ x C₃₉		---)	[349, 378, 34325]	C₃₉
73)	[1373, 781, 1117]	C₃ x C₃₉		---)	[1117, 1341, 67277]	C₃₉
74)	[1597, 2154, 1000229]	C₃ x C₃₉		91)	[3461, 1077, 39925]	C₃ x C₃₉
75)	[1637, 197, 9293]	C₃ x C₃₉		---)	[9293, 394, 1637]	C₃ x C₃ x C₃₉
76)	[1901, 961, 93533]	C₃ x C₃₉		---)	[773, 977, 1901]	C₃₉
77)	[2089, 267, 17300]	C₃ x C₃₉		---)	[173, 534, 2089]	C₃₉
78)	[2273, 823, 5108]	C₃ x C₃₉		71)	[1277, 1646, 656897]	C₃ x C₃₉
79)	[2333, 1889, 4957]	C₃ x C₃₉		99)	[4957, 3225, 2242013]	C₃ x C₃₉
80)	[2521, 2831, 1725700]	C₃ x C₃₉		---)	[17257, 5662, 1111761]	C₃ x C₂₇₃
81)	[2557, 57, 173]	C₃ x C₃₉		---)	[173, 114, 2557]	C₃₉
82)	[2557, 217, 11133]	C₃ x C₃₉		---)	[1237, 434, 2557]	C₃₉
83)	[2677, 474, 45461]	C₃ x C₃₉		---)	[269, 237, 2677]	C₃₉
84)	[2713, 571, 48276]	C₃ x C₃₉		---)	[149, 369, 2713]	C₃₉
85)	[2749, 2497, 40617]	C₃ x C₃₉		96)	[4513, 2539, 1583424]	C₃ x C₃₉
86)	[2753, 643, 97168]	C₃ x C₃₉		108)	[6073, 1286, 24777]	C₃ x C₃₉
87)	[2917, 325, 25677]	C₃ x C₃₉		---)	[317, 650, 2917]	C₃₉
88)	[3089, 5287, 2872772]	C₃ x C₃₉		127)	[14657, 5183, 6536324]	C₃ x C₃₉
89)	[3229, 754, 129213]	C₃ x C₃₉		---)	[293, 377, 3229]	C₃₉
90)	[3301, 3181, 33309]	C₃ x C₃₉		92)	[3701, 2601, 557869]	C₃ x C₃₉
91)	[3461, 1077, 39925]	C₃ x C₃₉		74)	[1597, 2154, 1000229]	C₃ x C₃₉
92)	[3701, 2601, 557869]	C₃ x C₃₉		90)	[3301, 3181, 33309]	C₃ x C₃₉
93)	[3877, 541, 25677]	C₃ x C₃₉		---)	[317, 1082, 189973]	C₃₉
94)	[4133, 3445, 1841797]	C₃ x C₃₉		109)	[6373, 4233, 4133]	C₃ x C₃₉
95)	[4217, 1287, 33508]	C₃ x C₃₉		114)	[8377, 2574, 1522337]	C₃ x C₃₉
96)	[4513, 2539, 1583424]	C₃ x C₃₉		85)	[2749, 2497, 40617]	C₃ x C₃₉
97)	[4561, 1674, 682325]	C₃ x C₃₉		55)	[557, 837, 4561]	C₃ x C₃₉
98)	[4729, 2215, 1026756]	C₃ x C₃₉		---)	[3169, 3751, 170244]	C₃₉
99)	[4957, 3225, 2242013]	C₃ x C₃₉		79)	[2333, 1889, 4957]	C₃ x C₃₉
100)	[5081, 391, 6464]	C₃ x C₃₉		---)	[101, 733, 127025]	C₃₉
101)	[5081, 1142, 857]	C₃ x C₃₉		---)	[857, 571, 81296]	C₃₉
102)	[5081, 622, 15425]	C₃ x C₃₉		---)	[617, 311, 20324]	C₃₉
103)	[5297, 1139, 164096]	C₃ x C₃₉		---)	[641, 1871, 21188]	C₃₉
104)	[5477, 77, 113]	C₃ x C₃₉		---)	[113, 154, 5477]	C₃₉
105)	[5741, 129, 2725]	C₃ x C₃₉		---)	[109, 258, 5741]	C₃₉
106)	[5981, 678, 19225]	C₃ x C₃₉		63)	[769, 339, 23924]	C₃ x C₃₉
107)	[6029, 1105, 231401]	C₃ x C₃₉		56)	[641, 1759, 96464]	C₃ x C₃₉
108)	[6073, 1286, 24777]	C₃ x C₃₉		86)	[2753, 643, 97168]	C₃ x C₃₉
109)	[6373, 4233, 4133]	C₃ x C₃₉		94)	[4133, 3445, 1841797]	C₃ x C₃₉
110)	[6793, 271, 3076]	C₃ x C₃₉		64)	[769, 542, 61137]	C₃ x C₃₉
111)	[6997, 1018, 231093]	C₃ x C₃₉		---)	[317, 509, 6997]	C₃₉
112)	[8017, 3835, 1991232]	C₃ x C₃₉		---)	[3457, 3703, 2597508]	C₃₉
113)	[8317, 922, 179253]	C₃ x C₃₉		---)	[2213, 461, 8317]	C₃ x C₃ x C₃₉
114)	[8377, 2574, 1522337]	C₃ x C₃₉		95)	[4217, 1287, 33508]	C₃ x C₃₉
115)	[8581, 586, 51525]	C₃ x C₃₉		43)	[229, 293, 8581]	C₃ x C₃₉
116)	[8713, 335, 8452]	C₃ x C₃₉		---)	[2113, 670, 78417]	C₃₉
117)	[9281, 1910, 318041]	C₃ x C₃₉		---)	[881, 955, 148496]	C₃₉
118)	[9281, 2675, 951296]	C₃ x C₃₉		---)	[929, 1927, 928100]	C₃₉
119)	[10709, 1489, 230333]	C₃ x C₃₉		65)	[797, 2929, 1809821]	C₃ x C₃₉
120)	[10889, 818, 123725]	C₃ x C₃₉		---)	[101, 409, 10889]	C₃₉
121)	[11813, 1061, 136721]	C₃ x C₃₉		66)	[809, 2122, 578837]	C₃ x C₃₉
122)	[12109, 897, 198125]	C₃ x C₃₉		53)	[317, 1794, 12109]	C₃ x C₃₉
123)	[12401, 807, 10900]	C₃ x C₃₉		---)	[109, 881, 111609]	C₃₉
124)	[12577, 1735, 749412]	C₃ x C₃₉		48)	[257, 1795, 804928]	C₃ x C₃₉
125)	[13781, 525, 65461]	C₃ x C₃₉		54)	[541, 1050, 13781]	C₃ x C₃₉
126)	[14653, 225, 8993]	C₃ x C₃₉		---)	[17, 450, 14653]	C₃₉
127)	[14657, 5183, 6536324]	C₃ x C₃₉		88)	[3089, 5287, 2872772]	C₃ x C₃₉
128)	[14813, 2290, 1251773]	C₃ x C₃₉		57)	[677, 1145, 14813]	C₃ x C₃₉
129)	[15061, 869, 4293]	C₃ x C₃₉		---)	[53, 789, 15061]	C₃₉
130)	[15329, 911, 19700]	C₃ x C₃₉		41)	[197, 1822, 751121]	C₃ x C₃₉
131)	[15733, 165, 2873]	C₃ x C₃₉		---)	[17, 330, 15733]	C₃₉
132)	[16477, 257, 12393]	C₃ x C₃₉		---)	[17, 514, 16477]	C₃₉
133)	[17477, 697, 12221]	C₃ x C₃₉		---)	[101, 1333, 436925]	C₃₉
134)	[17477, 205, 6137]	C₃ x C₃₉		---)	[17, 410, 17477]	C₃₉
135)	[18257, 691, 78292]	C₃ x C₃₉		---)	[37, 489, 18257]	C₃₉
136)	[18461, 4249, 1628969]	C₃ x C₃₉		67)	[881, 2179, 1181504]	C₃ x C₃₉
137)	[18521, 475, 51776]	C₃ x C₃₉		---)	[809, 950, 18521]	C₃₉
138)	[18661, 545, 32269]	C₃ x C₃₉		---)	[61, 1045, 167949]	C₃₉
139)	[19001, 1578, 546517]	C₃ x C₃₉		35)	[157, 789, 19001]	C₃ x C₃₉
140)	[19949, 578, 3725]	C₃ x C₃₉		---)	[149, 289, 19949]	C₃₉
141)	[21737, 211, 5696]	C₃ x C₃₉		---)	[89, 422, 21737]	C₃₉
142)	[22193, 1010, 166253]	C₃ x C₃₉		36)	[173, 505, 22193]	C₃ x C₃₉
143)	[22709, 738, 45325]	C₃ x C₃₉		---)	[37, 369, 22709]	C₃₉
144)	[22709, 809, 21689]	C₃ x C₃₉		---)	[41, 755, 90836]	C₃₉
145)	[22721, 1279, 130628]	C₃ x C₃₉		---)	[113, 1331, 363536]	C₃₉
146)	[23021, 1073, 5825]	C₃ x C₃₉		46)	[233, 2146, 1128029]	C₃ x C₃₉
147)	[25073, 1387, 424528]	C₃ x C₃₉		33)	[157, 1465, 225657]	C₃ x C₃₉
148)	[26029, 557, 18997]	C₃ x C₃₉		---)	[157, 1114, 234261]	C₃₉
149)	[26113, 1294, 801]	C₃ x C₃₉		---)	[89, 647, 104452]	C₃₉
150)	[26141, 650, 1061]	C₃ x C₃₉		68)	[1061, 325, 26141]	C₃ x C₃₉
151)	[27329, 931, 155200]	C₃ x C₃₉		---)	[97, 1791, 109316]	C₃₉
152)	[27617, 691, 57232]	C₃ x C₃₉		---)	[73, 1382, 248553]	C₃₉
153)	[28069, 857, 8181]	C₃ x C₃₉		30)	[101, 1714, 701725]	C₃ x C₃₉
154)	[30553, 1127, 248788]	C₃ x C₃₉		---)	[37, 665, 30553]	C₃₉
155)	[31573, 2981, 445609]	C₃ x C₃₉		47)	[241, 1511, 505168]	C₃ x C₃₉
156)	[31793, 181, 242]	C₃ x C₃₉		---)	[8, 362, 31793]	C₃₉
157)	[31817, 187, 788]	C₃ x C₃₉		40)	[197, 374, 31817]	C₃ x C₃₉
158)	[32173, 609, 84677]	C₃ x C₃₉		52)	[293, 1218, 32173]	C₃ x C₃₉
159)	[34157, 737, 127253]	C₃ x C₃₉		---)	[53, 1229, 34157]	C₃₉
160)	[34253, 797, 81733]	C₃ x C₃₉		---)	[37, 813, 34253]	C₃₉
161)	[41609, 962, 64925]	C₃ x C₃₉		25)	[53, 481, 41609]	C₃ x C₃₉
162)	[42073, 2011, 1000512]	C₃ x C₃₉		---)	[193, 2695, 1514628]	C₃₉
163)	[45841, 279, 8000]	C₃ x C₃₉		---)	[5, 437, 45841]	C₃₉
164)	[47497, 655, 388]	C₃ x C₃₉		28)	[97, 1310, 427473]	C₃ x C₃₉
165)	[49417, 3059, 1338676]	C₃ x C₃₉		37)	[181, 2341, 444753]	C₃ x C₃₉
166)	[53269, 237, 725]	C₃ x C₃₉		---)	[29, 474, 53269]	C₃₉
167)	[59233, 295, 6948]	C₃ x C₃₉		---)	[193, 590, 59233]	C₃₉
168)	[61861, 309, 8405]	C₃ x C₃₉		---)	[5, 517, 61861]	C₃₉
169)	[70061, 1021, 102973]	C₃ x C₃₉		---)	[13, 537, 70061]	C₃₉
170)	[70481, 559, 60500]	C₃ x C₃₉		---)	[5, 577, 70481]	C₃₉
171)	[72169, 563, 61200]	C₃ x C₃₉		---)	[17, 1126, 72169]	C₃₉
172)	[75821, 529, 51005]	C₃ x C₃₉		---)	[5, 577, 75821]	C₃₉
173)	[82129, 389, 17298]	C₃ x C₃₉		11)	[8, 778, 82129]	C₃ x C₃₉
174)	[88169, 313, 2450]	C₃ x C₃₉		---)	[8, 626, 88169]	C₃₉
175)	[91781, 341, 6125]	C₃ x C₃₉		---)	[5, 673, 91781]	C₃₉
176)	[92809, 323, 2880]	C₃ x C₃₉		---)	[5, 646, 92809]	C₃₉
177)	[95569, 311, 288]	C₃ x C₃₉		12)	[8, 622, 95569]	C₃ x C₃₉
178)	[98081, 971, 15028]	C₃ x C₃₉		14)	[13, 657, 98081]	C₃ x C₃₉
179)	[102101, 333, 2197]	C₃ x C₃₉		---)	[13, 666, 102101]	C₃₉
180)	[105401, 353, 4802]	C₃ x C₃₉		---)	[8, 706, 105401]	C₃₉
181)	[111409, 383, 8820]	C₃ x C₃₉		---)	[5, 729, 111409]	C₃₉
182)	[111829, 493, 32805]	C₃ x C₃₉		---)	[5, 669, 111829]	C₃₉
183)	[115781, 341, 125]	C₃ x C₃₉		---)	[5, 682, 115781]	C₃₉
184)	[137177, 1307, 392768]	C₃ x C₃₉		---)	[17, 1487, 548708]	C₃₉
185)	[145897, 387, 968]	C₃ x C₃₉		---)	[8, 774, 145897]	C₃₉
186)	[154789, 1618, 35325]	C₃ x C₃₉		34)	[157, 809, 154789]	C₃ x C₃₉
187)	[160169, 1602, 925]	C₃ x C₃₉		23)	[37, 801, 160169]	C₃ x C₃₉
188)	[179321, 1271, 388]	C₃ x C₃₉		27)	[97, 2542, 1613889]	C₃ x C₃₉
189)	[181913, 491, 14792]	C₃ x C₃₉		---)	[8, 982, 181913]	C₃₉
190)	[197441, 1763, 332800]	C₃ x C₃₉		15)	[13, 909, 197441]	C₃ x C₃₉
191)	[199669, 637, 51525]	C₃ x C₃₉		---)	[229, 1274, 199669]	C₃ x C₃ x C₃₉
192)	[206993, 815, 114308]	C₃ x C₃₉		---)	[17, 1630, 206993]	C₃₉
193)	[208217, 475, 4352]	C₃ x C₃₉		---)	[17, 950, 208217]	C₃₉
194)	[212561, 463, 452]	C₃ x C₃₉		32)	[113, 926, 212561]	C₃ x C₃₉
195)	[216217, 465, 2]	C₃ x C₃₉		---)	[8, 930, 216217]	C₃₉
196)	[234713, 795, 99328]	C₃ x C₃₉		29)	[97, 1590, 234713]	C₃ x C₃₉
197)	[240257, 535, 11492]	C₃ x C₃₉		---)	[17, 1070, 240257]	C₃₉
198)	[245897, 547, 13328]	C₃ x C₃₉		---)	[17, 1094, 245897]	C₃₉
199)	[260873, 515, 1088]	C₃ x C₃₉		---)	[17, 1030, 260873]	C₃₉
200)	[288989, 2861, 240149]	C₃ x C₃₉		21)	[29, 1541, 288989]	C₃ x C₃₉
201)	[294169, 2202, 35525]	C₃ x C₃₉		20)	[29, 1101, 294169]	C₃ x C₃₉
202)	[296377, 545, 162]	C₃ x C₃₉		---)	[8, 1090, 296377]	C₃₉
203)	[305621, 813, 88837]	C₃ x C₃₉		22)	[37, 1626, 305621]	C₃ x C₃₉
204)	[311609, 769, 69938]	C₃ x C₃₉		---)	[8, 1538, 311609]	C₃₉
205)	[322409, 569, 338]	C₃ x C₃₉		---)	[8, 1138, 322409]	C₃₉
206)	[371669, 733, 41405]	C₃ x C₃₉		---)	[5, 1289, 371669]	C₃₉
207)	[375257, 667, 17408]	C₃ x C₃₉		---)	[17, 1334, 375257]	C₃₉
208)	[385193, 755, 46208]	C₃ x C₃₉		---)	[8, 1510, 385193]	C₃₉
209)	[416201, 649, 1250]	C₃ x C₃₉		---)	[8, 1298, 416201]	C₃₉
210)	[433249, 679, 6948]	C₃ x C₃₉		39)	[193, 1358, 433249]	C₃ x C₃₉
211)	[447901, 697, 9477]	C₃ x C₃₉		---)	[13, 1394, 447901]	C₃₉
212)	[568349, 793, 15125]	C₃ x C₃₉		---)	[5, 1586, 568349]	C₃₉
213)	[621217, 2771, 521872]	C₃ x C₃₉		38)	[193, 5542, 5590953]	C₃ x C₃₉
214)	[778769, 887, 2000]	C₃ x C₃₉		2)	[5, 1774, 778769]	C₃ x C₃₉
215)	[903457, 1063, 56628]	C₃ x C₃₉		16)	[13, 2126, 903457]	C₃ x C₃₉
216)	[1383089, 1183, 4100]	C₃ x C₃₉		24)	[41, 2366, 1383089]	C₃ x C₃₉
217)	[1821913, 1355, 3528]	C₃ x C₃₉		13)	[8, 2710, 1821913]	C₃ x C₃₉
218)	[1850521, 1361, 450]	C₃ x C₃₉		10)	[8, 2722, 1850521]	C₃ x C₃₉
219)	[1911101, 1961, 483605]	C₃ x C₃₉		3)	[5, 2773, 1911101]	C₃ x C₃₉
220)	[1955509, 2253, 780125]	C₃ x C₃₉		5)	[5, 2809, 1955509]	C₃ x C₃₉
221)	[2168029, 1977, 435125]	C₃ x C₃₉		4)	[5, 2981, 2168029]	C₃ x C₃₉
222)	[2254601, 1667, 131072]	C₃ x C₃₉		6)	[8, 3334, 2254601]	C₃ x C₃₉
223)	[2282537, 1523, 9248]	C₃ x C₃₉		8)	[8, 3046, 2282537]	C₃ x C₃₉
224)	[2637497, 1643, 15488]	C₃ x C₃₉		7)	[8, 3286, 2637497]	C₃ x C₃₉

Class number: [Non-normal] [Cyclic]

Class group C3 x C39 non-normal (D4) quartic CM field invariants: 224 fields

Class group C₃ x C₃₉ non-normal (D₄) quartic CM field invariants: 224 fields