p=101:

\chi = \chi_{101}^50
f(\chi) = 101
ord(\chi) = 2

N(B_{2,\chi}/4) =
19
-----
\chi = \chi_{101}^20
f(\chi) = 101
ord(\chi) = 5

N(B_{2,\chi}/4) =
271855
= 5 * 54371
-----
[\chi = \chi_{101}^10
f(\chi) = 101
ord(\chi) = 10

N(B_{2,\chi}/4) =
599491
= p(6)
-----
\chi = \chi_{101}^4
f(\chi) = 101
ord(\chi) = 25

N(B_{2,\chi}/4) =
15589853870585597510415291505
= 5 * 52951 * 58884077243434864347851
-----
\chi = \chi_{101}^2
f(\chi) = 101
ord(\chi) = 50

N(B_{2,\chi}/4) =
15715379750167267284730148201
= 1201 * 1493651 * 12355051 * 709068505801
-----
-----
p=103:

\chi = \chi_{103}^34
f(\chi) = 103
ord(\chi) = 3

N(B_{2,\chi}/4) =
637
= 7^2 * 13
-----
\chi = \chi_{103}^6
f(\chi) = 103
ord(\chi) = 17

N(B_{2,\chi}/4) =
35822619618320758456157
= 17^2 * 123953701101455911613
-----
\chi = \chi_{103}^2
f(\chi) = 103
ord(\chi) = 51

N(B_{2,\chi}/4) =
3720569491083294083561348675078978270119196863
= 613 * 100458793666879 * 60417254667158883466061055469
-----
-----
p=107:

\chi = \chi_{107}^2
f(\chi) = 107
ord(\chi) = 53

107N(B_{2,\chi}/4) =
124368774979658821687008991761829524338976491262179565361941056699780117649583
= 53 * 304009 * 1598587 * 7762787405087851 * 1827219997313025527 * 340411510885100431606787699221
-----
-----
p=109:

\chi = \chi_{109}^54
f(\chi) = 109
ord(\chi) = 2

N(B_{2,\chi}/4) =
27
= 3^3
-----
\chi = \chi_{109}^36
f(\chi) = 109
ord(\chi) = 3

N(B_{2,\chi}/4) =
1236
= 2^2 * 3 * 103
-----
\chi = \chi_{109}^18
f(\chi) = 109
ord(\chi) = 6

N(B_{2,\chi}/4) =
444
= 2^2 * 3 * 37
-----
\chi = \chi_{109}^12
f(\chi) = 109
ord(\chi) = 9

N(B_{2,\chi}/4) =
247614249
= 3 * 37 * 2230759
-----
\chi = \chi_{109}^6
f(\chi) = 109
ord(\chi) = 18

N(B_{2,\chi}/4) =
1087884921
= 3 * 127^2 * 22483
-----
\chi = \chi_{109}^4
f(\chi) = 109
ord(\chi) = 27

N(B_{2,\chi}/4) =
178926863758382320600346787
= 3 * 3187 * 129763 * 144218626120352809
-----
\chi = \chi_{109}^2
f(\chi) = 109
ord(\chi) = 54

109N(B_{2,\chi}/4) =
21675724464633656434175782353
= 3 * 7225241488211218811391927451
-----
-----
p=113:

\chi = \chi_{113}^56
f(\chi) = 113
ord(\chi) = 2

N(B_{2,\chi}/4) =
36
= 2^2 * 3^2
-----
\chi = \chi_{113}^28
f(\chi) = 113
ord(\chi) = 4

N(B_{2,\chi}/4) =
1640
= 2^3 * 5 * 41
-----
\chi = \chi_{113}^16
f(\chi) = 113
ord(\chi) = 7

N(B_{2,\chi}/4) =
484632008
= 2^3 * 7 * 1597 * 5419
-----
\chi = \chi_{113}^14
f(\chi) = 113
ord(\chi) = 8

N(B_{2,\chi}/4) =
380872
= 2^3 * 47609
-----
\chi = \chi_{113}^8
f(\chi) = 113
ord(\chi) = 14

N(B_{2,\chi}/4) =
669482248
= 2^3 * 83685281
-----
\chi = \chi_{113}^4
f(\chi) = 113
ord(\chi) = 28

N(B_{2,\chi}/4) =
355241893721965832
= 2^3 * 33181 * 1338273009109
-----
\chi = \chi_{113}^2
f(\chi) = 113
ord(\chi) = 56

113N(B_{2,\chi}/4) =
100724182678971468376844325279091727752
= 2^3 * 13^2 * 2689 * 7393 * 3747533743340403014797054313
-----
-----
p=127:

\chi = \chi_{127}^42
f(\chi) = 127
ord(\chi) = 3

N(B_{2,\chi}/4) =
2172
= 2^2 * 3 * 181
-----
\chi = \chi_{127}^18
f(\chi) = 127
ord(\chi) = 7

N(B_{2,\chi}/4) =
1421298067
= 7^2 * 113 * 197 * 1303
-----
\chi = \chi_{127}^14
f(\chi) = 127
ord(\chi) = 9

N(B_{2,\chi}/4) =
11142527808
= 2^6 * 3 * 19^3 * 8461
-----
\chi = \chi_{127}^6
f(\chi) = 127
ord(\chi) = 21

N(B_{2,\chi}/4) =
3218253985706523163
= 310631203 * 10360369321
-----
\chi = \chi_{127}^2
f(\chi) = 127
ord(\chi) = 63

127N(B_{2,\chi}/4) =
3337444920675475870267780511153885467486757746190218167523
= 2647 * 36037 * 62497 * 404502990175243 * 1383982596554597891267948732467
-----
-----
p=131:

\chi = \chi_{131}^26
f(\chi) = 131
ord(\chi) = 5

N(B_{2,\chi}/4) =
1292275
= 5^2 * 51691
-----
\chi = \chi_{131}^10
f(\chi) = 131
ord(\chi) = 13

N(B_{2,\chi}/4) =
5548598204321224637
= 13 * 79 * 131 * 1095433 * 37649197
-----
\chi = \chi_{131}^2
f(\chi) = 131
ord(\chi) = 65

131N(B_{2,\chi}/4) =
1371668139877748639013263427033345245059266625360693841990311619406495850197391
= 33460212334628809861 * 40994005840727286877196375702867596392577114563736687049731
-----
-----
p=137:

\chi = \chi_{137}^68
f(\chi) = 137
ord(\chi) = 2

N(B_{2,\chi}/4) =
48
= 2^4 * 3
-----
\chi = \chi_{137}^34
f(\chi) = 137
ord(\chi) = 4

N(B_{2,\chi}/4) =
970
= 2 * 5 * 97
-----
\chi = \chi_{137}^8
f(\chi) = 137
ord(\chi) = 17

N(B_{2,\chi}/4) =
34203007057913707867519429
= 17 * 199411 * 10089421303950046967
-----
\chi = \chi_{137}^4
f(\chi) = 137
ord(\chi) = 34

N(B_{2,\chi}/4) =
46501460134790002384261379
= 103 * 239 * 2294587411 * 823240746217
-----
\chi = \chi_{137}^2
f(\chi) = 137
ord(\chi) = 68

137N(B_{2,\chi}/4) =
684869884184182500646204580494653958892748411051622453
= p(54)
-----
-----
p=139:

\chi = \chi_{139}^46
f(\chi) = 139
ord(\chi) = 3

N(B_{2,\chi}/4) =
1075
= 5^2 * 43
-----
\chi = \chi_{139}^6
f(\chi) = 139
ord(\chi) = 23

N(B_{2,\chi}/4) =
245751511577251045061954107727402761
= 23 * 277 * 2737007376425083 * 14093297667129977
-----
\chi = \chi_{139}^2
f(\chi) = 139
ord(\chi) = 69

139N(B_{2,\chi}/4) =
34718372591971018910261320788224574006078418606540391471996365770510499231
= 277 * 3727 * 6763 * 1492747 * 102233023 * 102218257 * 830784013 * 383695581891911605563028277699143
-----
-----
p=149:

\chi = \chi_{149}^74
f(\chi) = 149
ord(\chi) = 2

N(B_{2,\chi}/4) =
35
= 5 * 7
-----
\chi = \chi_{149}^4
f(\chi) = 149
ord(\chi) = 37

N(B_{2,\chi}/4) =
465138345251632197998292135436980351968526971147458384034579
= 37 * 149 * 18669017 * 699304659337 * 125644735166799899 * 51435383554813467073
-----
\chi = \chi_{149}^2
f(\chi) = 149
ord(\chi) = 74

149N(B_{2,\chi}/4) =
149666948847741125338495694718200083589828575648633406074632527
= 647057 * 670498979 * 344973110329098669707404134678187281803741353109
-----
-----
p=151:

\chi = \chi_{151}^50
f(\chi) = 151
ord(\chi) = 3

N(B_{2,\chi}/4) =
1981
= 7 * 283
-----
\chi = \chi_{151}^30
f(\chi) = 151
ord(\chi) = 5

N(B_{2,\chi}/4) =
12836080
= 2^4 * 5 * 281 * 571
-----
\chi = \chi_{151}^10
f(\chi) = 151
ord(\chi) = 15

N(B_{2,\chi}/4) =
6957279435991
= 4831 * 10651 * 135211
-----
\chi = \chi_{151}^6
f(\chi) = 151
ord(\chi) = 25

N(B_{2,\chi}/4) =
643320731112047633029841929165255
= 5 * 1201 * 2351 * 189251 * 1323001 * 181996715584751
-----
\chi = \chi_{151}^2
f(\chi) = 151
ord(\chi) = 75

151N(B_{2,\chi}/4) =
4391243171486480817403041142000124841685793493098757712667204665381051
= 54151 * 2044201 * 169693903672365691219651 * 233771287954777203021398413257530551
-----
-----
p=157:

\chi = \chi_{157}^78
f(\chi) = 157
ord(\chi) = 2

N(B_{2,\chi}/4) =
43
= p(1)
-----
\chi = \chi_{157}^52
f(\chi) = 157
ord(\chi) = 3

N(B_{2,\chi}/4) =
3868
= 2^2 * 967
-----
\chi = \chi_{157}^26
f(\chi) = 157
ord(\chi) = 6

N(B_{2,\chi}/4) =
1372
= 2^2 * 7^3
-----
\chi = \chi_{157}^12
f(\chi) = 157
ord(\chi) = 13

N(B_{2,\chi}/4) =
154246189155578466479
= 13 * 53 * 157^2 * 521 * 17432440559
-----
\chi = \chi_{157}^6
f(\chi) = 157
ord(\chi) = 26

N(B_{2,\chi}/4) =
292883144997852989009
= 1223 * 1249 * 191736803996167
-----
\chi = \chi_{157}^4
f(\chi) = 157
ord(\chi) = 39

N(B_{2,\chi}/4) =
32598095374537908182168116101095757718963
= p(41)
-----
\chi = \chi_{157}^2
f(\chi) = 157
ord(\chi) = 78

157N(B_{2,\chi}/4) =
14470535133253998351455207512133091060420409
= 79 * 859 * 937 * 9049 * 83773 * 37464961 * 8012993762508566521
-----
-----
p=163:

\chi = \chi_{163}^54
f(\chi) = 163
ord(\chi) = 3

N(B_{2,\chi}/4) =
2028
= 2^2 * 3 * 13^2
-----
\chi = \chi_{163}^18
f(\chi) = 163
ord(\chi) = 9

N(B_{2,\chi}/4) =
18304907043
= 3 * 109 * 55978309
-----
\chi = \chi_{163}^6
f(\chi) = 163
ord(\chi) = 27

N(B_{2,\chi}/4) =
9723467885310204899678827465503
= 3 * 1297 * 154979299 * 805261069 * 20023941043
-----
\chi = \chi_{163}^2
f(\chi) = 163
ord(\chi) = 81

163N(B_{2,\chi}/4) =
155776286804732116073343724630863038291383903842812838640285521990277495710924269385276467952537
= 3 * 587737 * 10572769 * 865198507525724503 * 9658119078998135616537917242897110280853472233204654240631214381
-----
-----
p=167:

\chi = \chi_{167}^2
f(\chi) = 167
ord(\chi) = 83

167N(B_{2,\chi}/4) =
3156897920309974901664653727654051992016767691362179258495731157686742940526388208011503762926260509831089508787608242022129338988432073598290253
= 83 * 1993 * 4649 * 9629 * 7851967 * 20553623 * 34365620804182083686739443967310762229 * 76867608462662705553326863791363962854560789604302167077296998782373986629120823
-----
-----
p=173:

\chi = \chi_{173}^86
f(\chi) = 173
ord(\chi) = 2

N(B_{2,\chi}/4) =
39
= 3 * 13
-----
\chi = \chi_{173}^4
f(\chi) = 173
ord(\chi) = 43

N(B_{2,\chi}/4) =
54208505442142756280503551608811708235711700925389380447898431722099163639
= 43 * 46960497973 * 260745374412072164116709 * 102955528365392695502756253413534808989
-----
\chi = \chi_{173}^2
f(\chi) = 173
ord(\chi) = 86

173N(B_{2,\chi}/4) =
22778703947564807362722836741433748900179728334066265848914458762484877804299
= 1549 * 333337 * 44115790932041788914220271675333873910046243850387237442611098539023
-----
-----
p=179:

\chi = \chi_{179}^2
f(\chi) = 179
ord(\chi) = 89

179N(B_{2,\chi}/4) =
859034234963782226290826693227468643559144270503431871466450393502473140195047631016784593852262150812302277261512041740320519813063195098694981863815580485713
= 89 * 13333326269136675312015237067 * 7615516546671265168088475049661802660645177719 * 95056669272849915673694107801093974078457746494949835378561734523706869666003503629
-----
-----
p=181:

\chi = \chi_{181}^90
f(\chi) = 181
ord(\chi) = 2

N(B_{2,\chi}/4) =
57
= 3 * 19
-----
\chi = \chi_{181}^60
f(\chi) = 181
ord(\chi) = 3

N(B_{2,\chi}/4) =
2883
= 3 * 31^2
-----
\chi = \chi_{181}^36
f(\chi) = 181
ord(\chi) = 5

N(B_{2,\chi}/4) =
10148875
= 5^3 * 11^3 * 61
-----
\chi = \chi_{181}^30
f(\chi) = 181
ord(\chi) = 6

N(B_{2,\chi}/4) =
4287
= 3 * 1429
-----
\chi = \chi_{181}^20
f(\chi) = 181
ord(\chi) = 9

N(B_{2,\chi}/4) =
45954517377
= 3 * 199 * 1567 * 49123
-----
\chi = \chi_{181}^18
f(\chi) = 181
ord(\chi) = 10

N(B_{2,\chi}/4) =
13734911
= p(8)
-----
\chi = \chi_{181}^12
f(\chi) = 181
ord(\chi) = 15

N(B_{2,\chi}/4) =
340807904232031
= 22171 * 36451 * 421711
-----
\chi = \chi_{181}^10
f(\chi) = 181
ord(\chi) = 18

N(B_{2,\chi}/4) =
51248768313
= 3 * 16417 * 1040563
-----
\chi = \chi_{181}^6
f(\chi) = 181
ord(\chi) = 30

N(B_{2,\chi}/4) =
150341058743131
= 8161 * 19141 * 962431
-----
\chi = \chi_{181}^4
f(\chi) = 181
ord(\chi) = 45

N(B_{2,\chi}/4) =
8792012537922530292885832976503408066417561
= 1509031 * 1400655871 * 4159668210391392272714986561
-----
\chi = \chi_{181}^2
f(\chi) = 181
ord(\chi) = 90

181N(B_{2,\chi}/4) =
2228681429491921514261698307762009024913780271
= p(46)
-----
-----
p=191:

\chi = \chi_{191}^38
f(\chi) = 191
ord(\chi) = 5

N(B_{2,\chi}/4) =
15759755
= 5 * 11 * 286541
-----
\chi = \chi_{191}^10
f(\chi) = 191
ord(\chi) = 19

N(B_{2,\chi}/4) =
643325731130582022653049683467411
= 19 * 2328413 * 518343181 * 28054330973848073
-----
\chi = \chi_{191}^2
f(\chi) = 191
ord(\chi) = 95

191N(B_{2,\chi}/4) =
42375194457138958193929119818606328228186757423028583045480526965317701417161499007343166690904473998154882621227736260086869574775511
= 566011 * 1745911 * 244208087561 * 15494898280432001 * 308891995203638990952770261 * 36686755505028988542421576202859801456307886523071725650585470449871
-----
-----
p=193:

\chi = \chi_{193}^96
f(\chi) = 193
ord(\chi) = 2

N(B_{2,\chi}/4) =
98
= 2 * 7^2
-----
\chi = \chi_{193}^64
f(\chi) = 193
ord(\chi) = 3

N(B_{2,\chi}/4) =
4291
= 7 * 613
-----
\chi = \chi_{193}^48
f(\chi) = 193
ord(\chi) = 4

N(B_{2,\chi}/4) =
3866
= 2 * 1933
-----
\chi = \chi_{193}^32
f(\chi) = 193
ord(\chi) = 6

N(B_{2,\chi}/4) =
4447
= p(4)
-----
\chi = \chi_{193}^24
f(\chi) = 193
ord(\chi) = 8

N(B_{2,\chi}/4) =
13439794
= 2 * 6719897
-----
\chi = \chi_{193}^16
f(\chi) = 193
ord(\chi) = 12

N(B_{2,\chi}/4) =
49394761
= 13 * 3799597
-----
\chi = \chi_{193}^12
f(\chi) = 193
ord(\chi) = 16

N(B_{2,\chi}/4) =
362486078306498
= 2 * 181243039153249
-----
\chi = \chi_{193}^8
f(\chi) = 193
ord(\chi) = 24

N(B_{2,\chi}/4) =
203557692352177
= 2473 * 2857 * 28810657
-----
\chi = \chi_{193}^6
f(\chi) = 193
ord(\chi) = 32

N(B_{2,\chi}/4) =
204371702462197010310550491458
= 2 * 10177 * 19454177 * 400501537 * 1288706273
-----
\chi = \chi_{193}^4
f(\chi) = 193
ord(\chi) = 48

N(B_{2,\chi}/4) =
218082597947008297404008014273
= 769 * 440848232689 * 643288175020753
-----
\chi = \chi_{193}^2
f(\chi) = 193
ord(\chi) = 96

193N(B_{2,\chi}/4) =
8110860273308800474269339620615899070031577925953051355474401
= 5857 * 86017 * 207585555882063361 * 77555084036558889125160328617209089
-----
-----
p=197:

\chi = \chi_{197}^98
f(\chi) = 197
ord(\chi) = 2

N(B_{2,\chi}/4) =
49
= 7^2
-----
\chi = \chi_{197}^28
f(\chi) = 197
ord(\chi) = 7

N(B_{2,\chi}/4) =
73374871304
= 2^3 * 7 * 29 * 45181571
-----
\chi = \chi_{197}^14
f(\chi) = 197
ord(\chi) = 14

N(B_{2,\chi}/4) =
172091586856
= 2^3 * 7 * 281 * 547 * 19993
-----
\chi = \chi_{197}^4
f(\chi) = 197
ord(\chi) = 49

N(B_{2,\chi}/4) =
312796891462387765626121805871129499037824418860689959552628643100958523861957
= 7 * 5010349 * 227396171658710987137500680057 * 39220512245971245786056490012827270177207
-----
\chi = \chi_{197}^2
f(\chi) = 197
ord(\chi) = 98

197N(B_{2,\chi}/4) =
61605197580561279395771769540046445961697892036952692195677845806899926289686209
= 7 * 1162651530806403467975573 * 7569544509526983769520304669072100675964615262053085019
-----
-----