[L:Q] = 3, discriminant = 11217
Minimal polynomial:  x^3-11*x-11
P^3 Primes: 11
P^2 Q Primes: 17,
P Primes: 2, 13, 19
P Q Primes: 3, 5, 7, 23, 29, 31, 37
P Q R Primes:
 
 
k factor(k) zL(1-k) denominator of zL(k)
2 2 -46/3   [3, 1]
4  22 2743373/15   [3, 1; 5, 1]
6 2*3 -6253967874706/63   [3, 2; 7, 1]
8 23 15153418649091729533/30   [2, 1; 3, 1; 5, 1]
10 2*5 -427789526188350029976589666/33   [3, 1; 11, 1]
12 22*3 4858821670765035047619113504941188863/4095   [3, 2; 5, 1; 7, 1; 13, 1]
14 2*7 -929310295539701817139540680582294497591026/3   [3, 1]
16 24 11836898426735622079079978073572298634167806389084253/60   [2, 2; 3, 1; 5, 1]
18 2*32 -980388372940065949840024053228847092182720338552993157264497462/3591   [3, 3; 7, 1; 19, 1]
20 22*5 619589980182365879707311115346345685157040783407141029787886559888012943/825   [3, 1; 5, 2; 11, 1]
22 2*11 -264019966964047167846407537605594838255178664375894362214950746163938839802916118/69   [3, 1; 23, 1]
24 23*3 279198131276792113984426443044203001310983676526346865796283931602545920324880578468406221743/8190   [2, 1; 3, 2; 5, 1; 7, 1; 13, 1]
26 2*13 -1519123158657564033471027216314830530624649726691793173310579492022463012932041139784513263934276086/3   [3, 1]
28 22*7 5240366918624729730231123565165817237460979892126418475581321772101205873037377141188009250031724591345449233951/435   [3, 1; 5, 1; 29, 1]
30 2*3*5 -9528506373864928049560370321660941086192943847274528976365685433092378906683812692721597712584011452595926358513092292903666/21483   [3, 2; 7, 1; 11, 1; 31, 1]
32 25 2944078361779797131052831609797487615448089924668950768590569733390436305441028317484525893773611713412496211164889278200498772811293/120   [2, 3; 3, 1; 5, 1]
34 2*17
36 22*32