Special values of the $L$-functions of level one cusp forms
edit · history · discussion · files · short url · L-function special values number theory
Numbers
$k$
$i$
$s$ 
$L(f_{k,i},s)$
12
1
1:
0.0374412812685155417387703158412
comment: $a_2=-24$, the root of $\chi_{12,2}$.
12
1
2:
0.146374542091265989413000913275
comment: $a_2=-24$, the root of $\chi_{12,2}$.
12
1
3:
0.315241565880993084286937938416
comment: $a_2=-24$, the root of $\chi_{12,2}$.
12
1
4:
0.501617647510902215168742991995
comment: $a_2=-24$, the root of $\chi_{12,2}$.
12
1
5:
0.666709188434003643826130221671
comment: $a_2=-24$, the root of $\chi_{12,2}$.
12
1
6:
0.792122838646030569355944890487
comment: $a_2=-24$, the root of $\chi_{12,2}$.
12
1
7:
0.877354125388660916453218437561
comment: $a_2=-24$, the root of $\chi_{12,2}$.
12
1
8:
0.930707030298126094202932748711
comment: $a_2=-24$, the root of $\chi_{12,2}$.
12
1
9:
0.962126459694425863266316841741
comment: $a_2=-24$, the root of $\chi_{12,2}$.
12
1
10:
0.979809088251220515857621009051
comment: $a_2=-24$, the root of $\chi_{12,2}$.
12
1
11:
0.989432913100337599555367833818
comment: $a_2=-24$, the root of $\chi_{12,2}$.
16
1
1:
0.587014408020281161499499160844
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
2:
1.66545603824784736966882943949
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
3:
2.55866314351437000469843171843
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
4:
2.86834836182577734119868250169
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
5:
2.67834774477184721011770234067
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
6:
2.26475708925865152719116173972
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
7:
1.84620037831065267068059594362
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
8:
1.52056166908472874187639702228
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
9:
1.30151909850483260425922629196
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
10:
1.16723772210316597848017694816
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
11:
1.08991939829013396822496707714
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
12:
1.04728859628972042435818927617
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
13:
1.02448317049494969330903381766
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
14:
1.01253787485567881473868421875
comment: $a_2=216$, the root of $\chi_{16,2}$.
16
1
15:
1.00637204838518570287442018658
comment: $a_2=216$, the root of $\chi_{16,2}$.
18
1
1:
-3.53164830549827527971215345253
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
2:
-8.67835156290327801352117784011
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
3:
-11.3261252501285280858015428098
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
4:
-10.4685651619304441313217745933
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
5:
-7.67749832527182922530061481488
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
6:
-4.69639076342179298083759011736
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
7:
-2.38802503366295111895120266634
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
8:
-0.882886075198155063144990862559
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
10:
0.484096460746456757698008134138
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
11:
0.738461421890638540319499470380
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
12:
0.868698283551820282190440086082
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
13:
0.934400269170070739866698684155
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
14:
0.967290178750563974586349168536
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
15:
0.983697174291201227643873027163
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
16:
0.991872353800215958357901529375
comment: $a_2=-528$, the root of $\chi_{18,2}$.
18
1
17:
0.995945900637295114949616210300
comment: $a_2=-528$, the root of $\chi_{18,2}$.
20
1
1:
27.5105533059560505229898706886
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
2:
60.3948520818062326640058401248
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
3:
70.2652587512273854482770769680
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
4:
58.0327352948612416455748354306
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
5:
38.5272392785997985581164782061
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
6:
22.1551174906640138947829072854
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
7:
11.6999572414120423955797377531
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
8:
6.02375330833359169827427391224
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
9:
3.24926697677742178856549366708
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
10:
1.98173540543352669590857411559
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
11:
1.42528798463630030627238401450
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
12:
1.18539057450068724421910313826
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
13:
1.08207912046047781945323570751
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
14:
1.03708399982660875763951172931
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
15:
1.01711360472606039324881215822
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
16:
1.00805238270336889793084086185
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
17:
1.00385089096121879235163583391
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
18:
1.00186522065141322618834615920
comment: $a_2=456$, the root of $\chi_{20,2}$.
20
1
19:
1.00091209067413361346543068994
comment: $a_2=456$, the root of $\chi_{20,2}$.
22
1
1:
-264.522169053328521213659207034
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
2:
-522.060629388605615488922625113
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
3:
-542.180180149728177036300822727
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
4:
-396.065316470856243226116998228
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
5:
-229.520387532624078980524379428
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
6:
-112.759845881527281231660347798
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
7:
-48.9011838194784381190520205769
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
8:
-19.1014957271868789889584274731
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
9:
-6.62960630553851819546541396600
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
10:
-1.78816997842145311173865872490
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
12:
0.641764737779063165961601946837
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
13:
0.869742658768751643385358697453
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
14:
0.951254678748630769083024505736
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
15:
0.981030396891340738692700844426
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
16:
0.992281266106880429282459839257
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
17:
0.996715786166595846512507909923
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
18:
0.998545146385339963612553842502
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
19:
0.999333639089277402610849467421
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
20:
0.999686786622265679987474543538
comment: $a_2=-288$, the root of $\chi_{22,2}$.
22
1
21:
0.999849941425838259952451625079
comment: $a_2=-288$, the root of $\chi_{22,2}$.
24
1
1:
3094.59164116119106964614198787
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
2:
5550.55056486031802775310746692
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
3:
5212.44455526652885024630355203
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
4:
3423.34572532746053898465413701
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
5:
1771.87009737453312228514403812
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
6:
771.829857244746155036625891161
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
7:
294.813651074697473949181332188
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
8:
101.452767131960119484515304733
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
9:
32.0735146051052020489858993463
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
10:
9.56111897355254263197699232094
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
11:
2.93585702272107935198862473343
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
12:
1.21946272914692790247256707071
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
13:
0.878052951285365633227365311628
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
14:
0.868382199050543185387399070316
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
15:
0.912720770824074862661695921820
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
16:
0.949803507699992735081880159088
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
17:
0.972879776041970134948205252884
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
18:
0.985808879961763545036572458049
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
19:
0.992705109867542632026282590356
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
20:
0.996288881971066598586984254004
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
21:
0.998123906413627564586599570778
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
22:
0.999055278936330536411853356325
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
1
23:
0.999525456748817308892894968036
comment: $a_2$ is root 1 of $\chi_{24,2}$ in increasing order; $a_2\approx -4016.351171716245$.
24
2
1:
3097.94096694344104162714694151
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
2:
5562.54669646931432977690412127
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
3:
5234.92869252478526105089960894
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
4:
3452.80301376661019045584766806
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
5:
1802.27563892996980181447957495
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
6:
798.253761345716351515325931411
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
7:
314.990286980719120327107140233
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
8:
115.400185258993688101681499164
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
9:
40.9976311216145911556408034380
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
10:
14.9373189338486622244818941029
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
11:
6.02655093603133912743910249753
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
12:
2.93320547718128517752123013121
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
13:
1.80241435277709389072957379560
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
14:
1.35667194389854784930694658605
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
15:
1.16667568054188347179160205467
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
16:
1.08037960764198947324097356560
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
17:
1.03946231368897062998202239027
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
18:
1.01955844155424079025280923395
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
19:
1.00974007000096134349809930006
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
20:
1.00486177273924408037269323013
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
21:
1.00242936322465038226416053895
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
22:
1.00121448791402306460021193135
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
24
2
23:
1.00060725905765047496744416568
comment: $a_2$ is root 2 of $\chi_{24,2}$ in increasing order; $a_2\approx 5096.351171716245$.
26
1
1:
-43290.0506485854536729291581862
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
2:
-71209.1372260170711196825949238
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
3:
-61113.2820362129149189010910881
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
4:
-36554.9665982072070745379086995
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
5:
-17179.6159216917300382860218074
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
6:
-6781.63645149135998081831629081
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
7:
-2347.84017876120984880091531064
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
8:
-734.940365141317694162068166536
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
9:
-212.630552238851154709329375648
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
10:
-57.5680211296584869618719414897
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
11:
-14.4144850024665229280583977581
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
12:
-2.95155114131575373196401823193
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
14:
0.746939541906930320436707436761
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
15:
0.935132788420595656306896663682
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
16:
0.982933038686974521173351821738
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
17:
0.995326446335172783649113293060
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
18:
0.998648848708936819706450988688
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
19:
0.999581999939780091476656892383
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
20:
0.999860211422181919415558510165
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
21:
0.999949272589309915878216666098
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
22:
0.999980107303485664531876091767
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
23:
0.999991660416808020217807438902
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
24:
0.999996314240344731629534198562
comment: $a_2=-48$, the root of $\chi_{26,2}$.
26
1
25:
0.999998306132242791386415666689
comment: $a_2=-48$, the root of $\chi_{26,2}$.
28
1
1:
712658.881788275533376013379868
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
2:
1081949.89593268728171185895563
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
3:
854032.923764368975686432223185
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
4:
468011.113951919763865370686447
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
5:
200601.084436755035725272304841
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
6:
71829.1228339656870521978114054
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
7:
22400.6262850437246161843344391
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
8:
6256.68395684487833587061533773
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
9:
1593.33311231917738619974904136
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
10:
372.645788218279228913043256832
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
11:
79.3213533277205091457818140209
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
12:
14.7693358393523950012323536592
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
13:
2.23406916282794111293398076341
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
14:
0.431363431350265862419908986625
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
15:
0.484601732786476187884683229981
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
16:
0.702645948369832596163358271554
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
17:
0.846472326662659688510286032972
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
18:
0.923484651170322213264937777315
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
19:
0.962243017679046165773479118580
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
20:
0.981383051852985809928808494276
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
21:
0.990800454738073000780711069871
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
22:
0.995441611289128705580864864769
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
23:
0.997735801515358736749125557449
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
24:
0.998873187359587502267298718121
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
25:
0.999438425640041746978544927277
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
26:
0.999719840510740910237620291162
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
1
27:
0.999860133672657889327868689723
comment: $a_2$ is root 1 of $\chi_{28,2}$ in increasing order; $a_2\approx -18713.59859471915$.
28
2
1:
712814.180877281357878729384702
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
2:
1082422.27537030389553277997979
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
3:
854780.671849625591588549413677
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
4:
468834.023103223532059793532097
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
5:
201311.003303190259787619608607
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
6:
72342.5546812063164041151461893
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
7:
22725.8743677508663323835821785
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
8:
6442.96173438099577125805709590
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
9:
1692.19288310164032711717971635
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
10:
422.255855846480365643776080967
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
11:
103.268908001142972823304522186
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
12:
26.0534491165768480200717614337
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
13:
7.48845805857930646687482250802
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
14:
2.87274956148603492482699205899
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
15:
1.62435425521598675125956416843
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
16:
1.23948366141459563646375391614
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
17:
1.10202699727629200466800697592
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
18:
1.04642750319399663646852034431
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
19:
1.02194624196358612089575795147
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
20:
1.01060138141409310884472307620
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
21:
1.00518647877812779724305992589
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
22:
1.00255699019311118800389501107
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
23:
1.00126674687989856653303346160
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
24:
1.00062951720382836519138732316
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
25:
1.00031348343735732058041757407
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
26:
1.00015631829756812498014338766
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
28
2
27:
1.00007801823406680357898635952
comment: $a_2$ is root 2 of $\chi_{28,2}$ in increasing order; $a_2\approx 10433.59859471915$.
30
1
1:
-13648674.1351535171899498034030
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
2:
-19243239.5476901342914033211891
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
3:
-14067480.1604543375738196575800
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
4:
-7119116.30332032255023837643033
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
5:
-2809804.67426978600856995284401
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
6:
-923928.198166939643793279937116
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
7:
-264055.199114982573163040552543
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
8:
-67563.1669602734285554415733907
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
9:
-15819.0491281240804680258714973
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
10:
-3445.72273488011856547569249481
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
11:
-706.784601473905623718741274844
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
12:
-137.456499397790443635595604146
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
13:
-25.1327212233421429312958717840
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
14:
-3.90389828425235057000613578200
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
16:
0.733903460717375145506258009598
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
17:
0.896760267244227069929395397224
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
18:
0.949143094934468681980376162483
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
19:
0.973078861990040960755277933241
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
20:
0.985706053348774748837247374186
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
21:
0.992509566911188240371353268076
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
22:
0.996127157279203968836963281124
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
23:
0.998018336646528673263561438573
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
24:
0.998993517222687784759411613342
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
25:
0.999491417752265669894724451899
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
26:
0.999743901035165160155927261812
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
27:
0.999871341637316451807396922058
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
28:
0.999935466406847951967859774166
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
1
29:
0.999967664724680349278170637037
comment: $a_2$ is root 1 of $\chi_{30,2}$ in increasing order; $a_2\approx -17433.90502875288$.
30
2
1:
-13649775.4959396985241604772671
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
2:
-19246338.5776575839682568455359
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
3:
-14071996.8301533740409748878449
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
4:
-7123666.25964116884871399708414
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
5:
-2813371.10168773523158668260045
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
6:
-926249.242855275965965804166792
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
7:
-265361.429805920015939456645472
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
8:
-68216.3406170292118122160126387
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
9:
-16114.5495956341623157429738714
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
10:
-3567.94863775350291653123843891
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
11:
-753.096418346525068070784139760
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
12:
-153.344464243010996757996815839
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
13:
-29.8588117212250531787629085042
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
14:
-4.94092624507179308489413980744
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
16:
0.928856903120352151174386134972
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
17:
1.06539183484247260369069568956
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
18:
1.05885018184173991766373793110
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
19:
1.03683951829908124935457265082
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
20:
1.02067079706385662400191809621
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
21:
1.01104968513542848307319541477
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
22:
1.00575731594681607296636586017
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
23:
1.00295534294602729751660425214
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
24:
1.00150313712760293338545800176
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
25:
1.00076005169999835181731121076
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
26:
1.00038285549073725849554015120
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
27:
1.00019237202372521078460489859
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
28:
1.00009650114157808009033945775
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
30
2
29:
1.00004835572532051507216403884
comment: $a_2$ is root 2 of $\chi_{30,2}$ in increasing order; $a_2\approx 26073.90502875288$.
32
1
1:
300786039.242670904207546996408
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
2:
395812766.614205733306654326713
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
3:
269406954.943264467385961447262
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
4:
126608749.038358610474967499030
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
5:
46275214.7584110629779680923572
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
6:
14049528.5934921704612474346494
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
7:
3695918.21374967533473480460635
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
8:
867664.304440952928175025300591
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
9:
185795.471669042122710090487015
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
10:
36894.5888947114200516974403836
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
11:
6877.33835870824722918178910465
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
12:
1212.21171658985293163440904933
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
13:
202.080779746584921309627007928
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
14:
31.6015203251730726663318655500
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
15:
4.76343056131498813693083802581
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
16:
1.08092278453390571792665826076
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
17:
0.783552920537299347323141685779
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
18:
0.862262008450325528721883536176
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
19:
0.930251037265139176090246938381
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
20:
0.966225558105669060452335200885
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
21:
0.983688266975766759523060345709
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
22:
0.992065203396026855152061092911
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
23:
0.996109800143053912689661389703
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
24:
0.998080872536339557698435030242
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
25:
0.999049044895060718013598165868
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
26:
0.999527360834064295967272590556
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
27:
0.999764615388416796753494360270
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
28:
0.999882615950534280751809286309
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
29:
0.999941409764115061992797659948
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
30:
0.999970738549615024748293023574
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
1
31:
0.999985380427767001674714672613
comment: $a_2$ is root 1 of $\chi_{32,2}$ in increasing order; $a_2\approx -31347.87172677239$.
32
2
1:
300800439.723932550204017405982
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
2:
395850696.249917954832775565874
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
3:
269458649.325432791196126832940
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
4:
126657424.961163729413455090864
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
5:
46310895.3436347346191809010475
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
6:
14071286.9745836040373976604252
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
7:
3707441.70255734613559668381237
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
8:
873130.879703255762793024541867
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
9:
188174.849223652141517205390134
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
10:
37864.1897233076799955922031793
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
11:
7254.05962504666023244438465895
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
12:
1354.24297882858552551588546562
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
13:
254.972165282875452461564070988
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
14:
51.4067525591174460346887522776
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
15:
12.3470090478611264732812110876
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
16:
4.09058356427755893807487146966
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
17:
2.03100158065100508587946139840
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
18:
1.40265687389173923190509670566
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
19:
1.17372924592617906087277009565
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
20:
1.07943534955293709889839485267
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
21:
1.03757194555733856062015152192
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
22:
1.01813697359461517535615319891
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
23:
1.00886641514069689293370593330
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
24:
1.00436911578855010753658314002
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
25:
1.00216397596803012104058720080
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
26:
1.00107532004733044530157024974
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
27:
1.00053548564259522533932114742
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
28:
1.00026703021414447561974567869
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
29:
1.00013328065843983745868309131
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
30:
1.00006656296215358372239565067
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
32
2
31:
1.00003325589023536451030278416
comment: $a_2$ is root 2 of $\chi_{32,2}$ in increasing order; $a_2\approx 71307.87172677239$.
34
1
1:
-7558007179.89621713143686268041
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
2:
-9324131789.60250282393386455777
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
3:
-5936892000.52271226567115275604
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
4:
-2604004905.22794430246463469614
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
5:
-886083129.640517143629914909944
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
6:
-249786091.330899950671048248717
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
7:
-60832808.4191034820044227237778
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
8:
-13178871.4656723328532769188536
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
9:
-2594889.16138421976778559565402
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
10:
-471919.171970520078735806088388
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
11:
-80214.1110042367774056532364679
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
12:
-12838.1322453361551807417720196
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
13:
-1938.67716544905555362850963320
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
14:
-274.692434481821843068661176718
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
15:
-35.8573787040505620522921850857
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
16:
-3.98376816340662827896175313200
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
18:
0.578209055859966612286041287872
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
19:
0.760966158262213842353077918678
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
20:
0.865190224147675893176004609502
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
21:
0.927164488118796105628857119909
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
22:
0.961861042125030208362743526103
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
23:
0.980405266273915554003067503484
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
24:
0.990043741126197379451933171061
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
25:
0.994973603298556706354295470643
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
26:
0.997471992872029368397764364645
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
27:
0.998731398105998262142618680831
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
28:
0.999364253839427379421997975191
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
29:
0.999681667616567414349498047808
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
30:
0.999840686413834890892721730584
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
31:
0.999920295520002899298270711188
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
32:
0.999960132228828936605774055839
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
1
33:
0.999980061029096836068660248434
comment: $a_2$ is root 1 of $\chi_{34,2}$ in increasing order; $a_2\approx -171359.4371321172$.
34
2
1:
-7558201572.26678488335654484080
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
2:
-9324611311.13557145019151011710
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
3:
-5937502431.82556450759676131552
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
4:
-2604540114.75186876696498689742
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
5:
-886447089.116282447942720187055
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
6:
-249991059.504333518442376079823
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
7:
-60932479.6584825694053922309707
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
8:
-13221954.2492491800655872178839
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
9:
-2611797.14550364964707031081268
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
10:
-478039.558399674303139595275983
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
11:
-82280.7968799051560869770735452
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
12:
-13493.4701465843985263139990824
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
13:
-2133.83760978234772873372195675
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
14:
-328.612478972714356797057053169
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
15:
-49.0963907556941139795351822452
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
16:
-6.44243860035663408908441111879
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
18:
0.935063534762173579271000149957
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
19:
1.04192479227938206143859546209
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
20:
1.03502051258328678466473046280
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
21:
1.02049917875017886113327950922
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
22:
1.01096039587780505191613855387
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
23:
1.00566503280217860646446078078
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
24:
1.00288375830997981586221358003
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
25:
1.00145673103062902646208085268
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
26:
1.00073280849685796771221147423
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
27:
1.00036776504092959902628873533
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
28:
1.00018430696813786577878325918
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
29:
1.00009228779824892541142533473
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
30:
1.00004618689376928476038536519
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
31:
1.00002310733613311240263984503
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
32:
1.00001155818745262053307673847
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
34
2
33:
1.00000578057261632246060366396
comment: $a_2$ is root 2 of $\chi_{34,2}$ in increasing order; $a_2\approx 49679.43713211717$.
36
1
1:
214806287815.882255787774658531
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
2:
249416807845.873779885902331521
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
3:
149189179632.246908738734177150
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
4:
61350404062.3157190849531034734
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
5:
19531635903.1595747631793179802
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
6:
5140119475.50050099231956410685
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
7:
1166045330.67783382691572162370
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
8:
234790783.994685790177066589062
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
9:
42885087.6198793028746743451081
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
10:
7225610.57472466062876756376640
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
11:
1137887.14274339761141401489613
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
12:
169171.610256260200607828769788
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
13:
23893.7762971066436982428365261
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
14:
3205.20362606942343984032898859
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
15:
401.905556261750433686096121610
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
16:
44.2533362912200383111955871531
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
17:
3.38045206179478357701005767884
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
18:
0.135344088203735118483757043775
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
19:
0.436127118258318855918682051889
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
20:
0.741430557851698744861374927570
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
21:
0.886108608251160178863340180879
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
22:
0.948923008385626204999493169262
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
23:
0.976458631077660474650533205388
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
24:
0.988888196283694436540405352030
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
25:
0.994660129930264445208325135223
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
26:
0.997400999919056316188613049521
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
27:
0.998723867602195962017659505847
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
28:
0.999369655695858188304708594344
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
29:
0.999687385909345412488942000255
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
30:
0.999844541927326355269586660184
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
31:
0.999922553089595471659626652303
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
32:
0.999961370385018801462595122446
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
33:
0.999980716425314247821953923916
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
34:
0.999990368612452563294074801602
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
1
35:
0.999995187770182470585467106034
comment: $a_2$ is root 1 of $\chi_{36,2}$ in increasing order; $a_2\approx -165109.1678324939$.
36
2
1:
214807155615.009161975316272478
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
2:
249418826787.701906074215508286
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
3:
149191601533.907787928037050841
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
4:
61352404141.8307705414391503494
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
5:
19532917219.3783452277545588041
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
6:
5140800055.43007157327387076537
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
7:
1166358318.13305273276084729503
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
8:
234919373.097691246637867330931
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
9:
42933460.9544090457614144048240
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
10:
7242622.83647553203379121726758
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
11:
1143585.53696820982374398004801
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
12:
171021.237306319176360734227070
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
13:
24485.0440497684245069867260221
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
14:
3394.11200472056691717981154724
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
15:
462.995229948869506650743357797
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
16:
64.4491416681199069071543855634
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
17:
10.2557702743097091105256047886
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
18:
2.55805889320511492005262697004
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
19:
1.32314242399854279400090782935
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
20:
1.07979571857812378832872869538
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
21:
1.02079718094199357040403086384
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
22:
1.00485065851084523295729139528
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
23:
1.00062176432145834944215999921
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
24:
0.999700142534957752024398163781
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
25:
0.999641261474101349173616999271
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
26:
0.999749320065253849135290629087
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
27:
0.999850403804676866235644889849
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
28:
0.999916985729049401181444991844
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
29:
0.999955719912062374126695436321
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
30:
0.999976926812769153421742096123
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
31:
0.999988150103134967904358380585
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
32:
0.999993970044031941572848833599
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
33:
0.999996949874441909300422488159
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
34:
0.999998463184748439166766236588
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
2
35:
0.999999227665660768547861871766
comment: $a_2$ is root 2 of $\chi_{36,2}$ in increasing order; $a_2\approx -26808.00761087159$.
36
3
1:
214809393769.108921795686771720
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
2:
249424021665.613230713341679495
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
3:
149197811435.180792079626648061
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
4:
61357505689.6592979690660446218
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
5:
19536160055.2444622063662392032
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
6:
5142502681.82819892763098923316
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
7:
1167128034.07544390282696660989
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
8:
235227743.944403595144482314492
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
9:
43045283.5056149298750372939223
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
10:
7279921.86124651080640119339111
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
11:
1155175.28549454041497624745797
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
12:
174410.845697846152549460668477
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
13:
25426.8435839818658216074566088
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
14:
3645.32587905872158458637614049
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
15:
528.387354020086875485444173426
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
16:
81.5997176025277071481794553226
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
17:
15.0690444341081817538954780844
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
18:
4.12659565794223284068826296351
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
19:
1.94412427800111391040708745800
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
20:
1.36714040596723641759710471761
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
21:
1.16497165961875981252438022153
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
22:
1.07922428752033865851155022703
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
23:
1.03910995775277440406404129572
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
24:
1.01951400919572713741965442654
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
25:
1.00977219655722909560920919535
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
26:
1.00489796241427741276119340503
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
27:
1.00245456895913293865530132526
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
28:
1.00122954349499874609861090887
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
29:
1.00061562163123007869949313299
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
30:
1.00030811789095771182010849370
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
31:
1.00015416716051691795157465410
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
32:
1.00007712109797638480298125578
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
33:
1.00003857341268520782465004187
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
34:
1.00001929108292542304813712448
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
36
3
35:
1.00000964702233791718760805557
comment: $a_2$ is root 3 of $\chi_{36,2}$ in increasing order; $a_2\approx 331573.1754433655$.
38
1
1:
-6855803638765.48265346732331236
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
2:
-7518203695559.77270105920399357
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
3:
-4240067290272.67559235237858301
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
4:
-1641066734943.95687089872261344
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
5:
-490794746148.802716110995990131
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
6:
-121091978585.496791757824196680
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
7:
-25698845045.9826364717300743891
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
8:
-4830109089.97912956476275898782
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
9:
-821550995.630570888116146761404
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
10:
-128589516.253241444943500236241
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
11:
-18768338.1745898829816432366968
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
12:
-2581489.69866518794404507840673
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
13:
-337302.834737685865595652919398
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
14:
-42081.1052095977742367597893862
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
15:
-5017.46552637429746714623303197
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
16:
-568.570084862925980769063751164
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
17:
-60.1787303190139354883672340727
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
18:
-5.52604208374430189313540708185
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
20:
0.637892973921962245747210630296
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
21:
0.806598612996974334075739058299
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
22:
0.895403763292890423533660039442
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
23:
0.945290087350826862959597342412
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
24:
0.972012184609126463623247130613
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
25:
0.985847422448306574600031946053
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
26:
0.992884183641291634985700242313
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
27:
0.996432123069207446284704808114
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
28:
0.998213490462835304182027490401
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
29:
0.999106063304543906172440974883
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
30:
0.999552845179373760782145064115
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
31:
0.999776370005870497465346087893
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
32:
0.999888169735071018439369464277
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
33:
0.999944080315726848170980095740
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
34:
0.999972038769336153288141826858
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
35:
0.999986018952868852076081453242
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
36:
0.999993009340031273366641801727
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
1
37:
0.999996504626383878038513830744
comment: $a_2$ is root 1 of $\chi_{38,2}$ in increasing order; $a_2\approx -480411.7539742225$.
38
2
1:
-6855841869151.52642354832296198
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
2:
-7518287543132.15515412900991978
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
3:
-4240161864697.75259353671880232
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
4:
-1641139941479.43712756247782435
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
5:
-490838533036.917381478866876784
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
6:
-121113584788.993285517748543321
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
7:
-25708015607.1024991455586496835
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
8:
-4833556271.00707782856180938409
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
9:
-822723688.544415358011290367963
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
10:
-128956663.921517194479359318015
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
11:
-18875548.5207130704568980066804
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
12:
-2611003.71106968590026622161377
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
13:
-345026.284497809383952638902679
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
14:
-44012.5444458805566049133378468
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
15:
-5479.14693401254039299504499257
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
16:
-672.933370173119126565322155002
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
17:
-81.6031186724187534597879954444
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
18:
-8.93516986095146592661049297100
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
20:
1.03142212613014714145617144364
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
21:
1.09375791061852665522225861967
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
22:
1.05975866149138667103673315984
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
23:
1.03227082610439706329928261311
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
24:
1.01662561531984887228937930307
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
25:
1.00842103361984665239007944137
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
26:
1.00423576723559036052139318477
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
27:
1.00212404058522623583883153030
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
28:
1.00106358093788667694837483536
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
29:
1.00053220070422778369642543966
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
30:
1.00026621200818568181774891792
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
31:
1.00013313741276867396776385456
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
32:
1.00006657781396601575886786044
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
33:
1.00003329162026765066672583732
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
34:
1.00001664663748475235394026693
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
35:
1.00000832357596869558239821054
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
36:
1.00000416186922945206263542182
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
38
2
37:
1.00000208096060064557866016957
comment: $a_2$ is root 2 of $\chi_{38,2}$ in increasing order; $a_2\approx 286011.7539742225$.
40
1
1:
244165804630765.992122066090066
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
2:
253664884048054.131632974340404
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
3:
135327826057959.635892978117441
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
4:
49467568481583.6449936421561165
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
5:
13949133204438.2019046656443254
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
6:
3239276032217.18899635412038778
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
7:
645836174658.236727076089710702
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
8:
113813525209.756742777415771620
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
9:
18114305930.5139328382234753304
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
10:
2647632812.72141315265900218457
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
11:
360164788.227863365799708914280
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
12:
46097597.9180522152435420727213
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
13:
5600688.67205398381443464267723
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
14:
650448.941460566125574590426395
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
15:
72549.6734466386887259494148561
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
16:
7781.75002053517654791409921506
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
17:
798.686778637229744322767593026
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
18:
77.0770283333585180283131946171
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
19:
6.89797237391346665052088974697
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
20:
0.948096669386525192729575467606
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
21:
0.716634300001780645591990367200
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
22:
0.836313368928377057813584715168
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
23:
0.914763245646265385623813333912
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
24:
0.956139819039912277468850801594
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
25:
0.977545154763494948870286204029
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
26:
0.988567364674957585584928497663
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
27:
0.994208624731447422714042269517
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
28:
0.997077959622007985275937093974
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
29:
0.998529942615199898036529399486
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
30:
0.999261913136048067986259836210
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
31:
0.999629929345166003455259169499
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
32:
0.999814621036505987585587615356
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
33:
0.999907195811565571934137271737
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
34:
0.999953559658861740984603717450
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
35:
0.999976767083362461569190736808
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
36:
0.999988379294856407991703164772
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
37:
0.999994188232511685044376000971
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
38:
0.999997093644834677007820210531
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
1
39:
0.999998546665340246723115887568
comment: $a_2$ is root 1 of $\chi_{40,2}$ in increasing order; $a_2\approx -799151.7631007462$.
40
2
1:
244166266549071.844420402987462
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
2:
253665843549559.885572043739760
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
3:
135328849386138.297975531545052
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
4:
49468316129727.4940377134966116
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
5:
13949554447136.7883774498440925
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
6:
3239471390185.59392045199117878
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
7:
645913904557.364426363363277105
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
8:
113840831924.947551563963201505
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
9:
18122955587.1923012298012308023
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
10:
2650142823.46809153877073660014
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
11:
360840203.613835990098193949941
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
12:
46267665.4133729060385918472768
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
13:
5641006.59686436722540941659581
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
14:
659474.221811828050357684264167
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
15:
74454.8596875042206344985604914
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
16:
8158.23815759010185006147215238
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
17:
867.254698897004997506001361049
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
18:
88.3456291883308938140656710677
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
19:
8.61758707799187106135236044627
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
20:
1.30703268324762197909347901279
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
21:
0.895286056333887963666559035187
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
22:
0.958581724986059246475712875740
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
23:
0.993296426564909124838257970222
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
24:
1.00239873230292317086339606486
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
25:
1.00321591922324132122814322079
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
26:
1.00228419476505710840318779246
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
27:
1.00136567825198469657739449288
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
28:
1.00075647127751388929057108408
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
29:
1.00040248126595213279243303635
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
30:
1.00020923412733757871300954332
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
31:
1.00010725680819025327689251465
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
32:
1.00005450160474191316264345277
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
33:
1.00002754008541895728235340315
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
34:
1.00001386600323354703066572430
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
35:
1.00000696486739078732138576149
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
36:
1.00000349302448976874720774183
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
37:
1.00000175003455288804600831137
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
38:
1.00000087618935479282642903542
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
2
39:
1.00000043848485702524404595448
comment: $a_2$ is root 2 of $\chi_{40,2}$ in increasing order; $a_2\approx 241487.7444577613$.
40
3
1:
244166651111473.314812726974144
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
2:
253666642983841.660225283972958
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
3:
135329702988943.360329653168487
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
4:
49468940863539.2322345667398578
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
5:
13949907360120.1738518884496128
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
6:
3239635705040.18009752606205138
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
7:
645979671448.282700555158973393
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
8:
113864143054.233770871970884771
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
9:
18130439529.5285146521042404903
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
10:
2652359019.92587493381084205887
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
11:
361455066.956028896824736630075
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
12:
46429791.4560760902212748845076
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
13:
5682207.95413190479025490801294
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
14:
669713.753331657490520762225135
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
15:
76983.1099519956202847859965260
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
16:
8789.27302843841426275665129599
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
17:
1029.43060668759704864649841125
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
18:
132.051404061092507408290862745
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
19:
21.1679018091776797248242353411
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
20:
5.19193807618327152515001462613
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
21:
2.19914544060723604707774718733
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
22:
1.43280503919296008823430786367
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
23:
1.17904203265755038261074447859
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
24:
1.07993367825063236762742150188
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
25:
1.03728194155897105998376368415
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
26:
1.01784647190142113728695739415
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
27:
1.00867955465979526767214333243
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
28:
1.00426321156683332453054176799
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
29:
1.00210714390334366759671963504
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
30:
1.00104566458009877390243653761
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
31:
1.00052025484286350706353343901
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
32:
1.00025928225669237538774322233
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
33:
1.00012936279225345122711807101
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
34:
1.00006458944332142757950662689
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
35:
1.00003226427338364623730952745
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
36:
1.00001612203721602307671019585
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
37:
1.00000805766446896854073599031
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
38:
1.00000402771725087817946445947
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
40
3
39:
1.00000201348772507251237863243
comment: $a_2$ is root 3 of $\chi_{40,2}$ in increasing order; $a_2\approx 1106520.018642985$.
Definition
For $f_{k,i}(q)=\sum_{n\geq1}a_nq^n$, the $i$th normalised Hecke eigenform in $S_k(\mathrm{SL}_2(\mathbb{Z}))$ [1] ordered by increasing embedded $a_2$, this table gives the analytically continued values $L(f_{k,i},s)$ [2] at the critical integers $1\leq s\leq k-1$.
Parameters
$k$
—   weight ($k$ is even and $\dim S_k(\mathrm{SL}_2(\mathbb{Z}))>0$)
$i$
—   position by increasing $a_2$ ($1\leq i\leq\dim S_k(\mathrm{SL}_2(\mathbb{Z}))$, with positions counted after sorting the eigenforms by increasing $a_2$)
$s$
—   argument of $L$ ($s$ is an integer with $1\leq s\leq k-1$)
Formulas
(1)
The completed $L$-function is $\Lambda(f,s)=(2\pi)^{-s}\Gamma(s)L(f,s)$, and for level one it satisfies $\Lambda(f,s)=(-1)^{k/2}\Lambda(f,k-s)$.
(2)
For $\operatorname{Re}s>(k+1)/2$, $L(f,s)=\prod_p(1-a_pp^{-s}+p^{k-1-2s})^{-1}$.
Comments
(3)
The table uses the arithmetic normalisation with $a_1=1$. In this normalisation the functional equation relates $s$ and $k-s$, the centre is $s=k/2$, and the critical integers are $s=1,\ldots,k-1$. The analytic normalisation with centre $1/2$ is $L^{\mathrm{an}}(f,s)=L(f,s+(k-1)/2)$. The $k=12$ rows are values of the Ramanujan tau $L$-function in this normalisation.
(4)
The index $i$ counts the eigenforms of weight $k$ in increasing order of the embedded $T_2$-eigenvalue $a_2$; this is not necessarily the order Sage or PARI lists them in. Each entry gives its own $a_2$ and links to $\chi_{k,2}$ in the Hecke polynomial table, whose roots are the $a_2$ values in that weight.
(5)
The sign of the functional equation is $(-1)^{k/2}$, so for $k\equiv2\pmod4$ the central value $L(f,k/2)$ vanishes. Those forced zeros are omitted from the entries.
Programs
(P1)
PARI/GP
default(realbitprecision, 330);
mf = mfinit([1, 12], 0);
forms = vecsort(concat(lfunmf(mf)), f -> lfunan(f, 2)[2]);
lfun(forms[1], 6)               \\ 0.792122838646030569355944890487...
(P2)
Sage
from sage.modular.modform.constructor import Newforms
f = Newforms(1, 12, names='a')[0]
f.lseries(prec=330)(6)          # 0.792122838646030569355944890487...
Links
Similar tables
Hecke polynomials of level one cusp forms —   stores the characteristic polynomials whose $T_2$ roots order the eigenforms used here
$q$-expansion of the modular discriminant $\Delta$ —   stores the coefficients of the weight $12$ eigenform whose $L$-values are the $k=12$ rows here
Values of Dirichlet $L$-functions at positive integers —   stores special values of degree-one $L$-functions
Special $L$-value of elliptic curves over $\mathbb{Q}$ of rank $1$ —   stores leading Taylor coefficients at the central point for weight $2$ modular $L$-functions attached to elliptic curves of rank $1$
Special $L$-value of elliptic curves over $\mathbb{Q}$ of rank $2$ —   stores leading Taylor coefficients at the central point for weight $2$ modular $L$-functions attached to elliptic curves of rank $2$
Special $L$-value of elliptic curves over $\mathbb{Q}$ of rank $3$ —   stores leading Taylor coefficients at the central point for weight $2$ modular $L$-functions attached to elliptic curves of rank $3$
Special $L$-values of genus 2 curves over $\mathbb{Q}$ —   stores leading Taylor coefficients for Hasse-Weil $L$-functions of genus $2$ curves
Data properties
Entries are of type: real number
How well the digits are known: heuristic (agreement-checked)
Table is complete: no (it holds every even weight $12\leq k\leq40$ with $\dim S_k(\mathrm{SL}_2(\mathbb{Z}))>0$, every eigenform in the increasing-$a_2$ ordering, and every critical integer $1\leq s\leq k-1$, except the forced central zeros for $k\equiv2\pmod4$)
How they were obtained:

The generator evaluates Sage's Newforms $L$-series [5] at $80$ and $120$ decimal working digits, passing explicit bit precisions to Sage's Dokchitser implementation and creating a fresh $L$-series object for each value, and stores only $30$ digits. It sorts the embeddings of each Hecke orbit by the embedded value of $a_2$.

more

An independent check compares every stored value with PARI/GP's lfunmf values [3] and [4], after sorting PARI's embeddings by the same $a_2$ values, and checks the functional equation with PARI's lfuncheckfeq. PARI and Sage did not stably agree to $100$ digits in the comparison run; $30$ digits is the precision supported by both implementations.