[L:Q] = 3, discriminant = 3511
Minimal polynomial:  x^3 - 9*x - 3
P^3 Primes: 3
P^2 Q Primes: 11
P Primes: 2, 17, 29, 37
P Q Primes: 5, 7, 13, 19, 23
P Q R Primes: 31
 
 
k factor(k) zL(1-k) denominator of zL(k)
2 2 -68/3   [3, 1]
4  22 6861718/15   [3, 1; 5, 1]
6 2*3 -26415619856828/63   [3, 2; 7, 1]
8 23 54040034981737378619/15   [3, 1; 5, 1]
10 2*5 -5152221009960846678631135388/33   [3, 1; 11, 1]
12 22*3 98815399552681747725078105156626584978/4095   [3, 2; 5, 1; 7, 1; 13, 1]
14 2*7 -31914184683778529731041040147801208545431548/3   [3, 1]
16 24 5834574452897113297426164530787978060514649173321660363/510   [2, 1; 3, 1; 5, 1; 17, 1]
18 2*32 -96001899391436362808217212393991924240489211806110465821407386036/3591   [3, 3; 7, 1; 19, 1]
20 22*5 102450809336866724274884987890781782343393055854155285333417550883907297778/825   [3, 1; 5, 2; 11, 1]
22 2*11 -73718605996754448261878445346944372442322016212284463750927902422390190650753520244/69   [3, 1; 23, 1]
24 23*3 65819137572373716939576761448097256599735685141005117960739154516596089900160201970381401030969/4095   [3, 2; 5, 1; 7, 1; 13, 1]
26 2*13 -1209461350371082117669622429032309446560800359784230467607473247902237840317596166852547913037755855668/3   [3, 1]
28 22*7 7045146696398785516128313909784328272916646679713639287040316046678731800997395669542129017285225670091875904367186/435   [3, 1; 5, 1; 29, 1]
30 2*3*5 -697783688843844094734366233871640332327631879019279605019641939006730080271411591620165284479703993723312848300615762780489348/693   [3, 2; 7, 1; 11, 1]
32 25 95930189745587668715643914330731788308751187993578889296594809903295098562103976350914211764607374082526978240200208201576717735544732043/1020   [2, 2; 3, 1; 5, 1; 17, 1]
34 2*17
36 22*32