  |
|||||||||||
Liste des premiers dont l'abondance est 47,05...
Les premiers listés ci-dessous sont inférieurs à 501089 et triés par ordre croissant d'abondance.
Le pic situé à 47,05 contient 148 premiers avec p - 1 multiple de (2 et 17).
Avec toutefois une exception en bleu, en bas du tableau.
Pour les premiers ne contenant que ces facteurs (2 et 17), l 'abondance est égale à 47,058823529 et se calcule à l'aide de 8/ 17.
|
Premier
|
Abondance
|
Décomposition du premier - 1
|
|
184043
|
47,050129862
|
2 * 17 * 5413
|
|
184859
|
47,050168237
|
2 * 17 * 5437
|
|
185063
|
47,050177778
|
2 * 17 * 5443
|
|
185267
|
47,050187298
|
2 * 17 * 5449
|
|
374069
|
47,050268935
|
2^2 * 17 * 5501
|
|
188939
|
47,050355143
|
2 * 17 * 5557
|
|
189347
|
47,050373391
|
2 * 17 * 5569
|
|
380189
|
47,050406641
|
2^2 * 17 * 5591
|
|
191999
|
47,050490109
|
2 * 17 * 5647
|
|
192407
|
47,05050778
|
2 * 17 * 5659
|
|
385493
|
47,050522449
|
2^2 * 17 * 5669
|
|
388757
|
47,050592145
|
2^2 * 17 * 5717
|
|
390389
|
47,050626556
|
2^2 * 17 * 5741
|
|
398549
|
47,050794384
|
2^2 * 17 * 5861
|
|
400997
|
47,0508434
|
2^2 * 17 * 5897
|
|
403037
|
47,050883792
|
2^2 * 17 * 5927
|
|
202403
|
47,050918469
|
2 * 17 * 5953
|
|
205463
|
47,051036201
|
2 * 17 * 6043
|
|
411197
|
47,051041353
|
2^2 * 17 * 6047
|
|
206279
|
47,051067007
|
2 * 17 * 6067
|
|
206483
|
47,05107467
|
2 * 17 * 6073
|
|
414053
|
47,051095032
|
2^2 * 17 * 6089
|
|
209543
|
47,051187829
|
2 * 17 * 6163
|
|
421397
|
47,051229722
|
2^2 * 17 * 6197
|
|
427517
|
47,051338429
|
2^2 * 17 * 6287
|
|
215459
|
47,051397488
|
2 * 17 * 6337
|
|
432413
|
47,05142318
|
2^2 * 17 * 6359
|
|
217499
|
47,05146714
|
2 * 17 * 6397
|
|
438533
|
47,051526456
|
2^2 * 17 * 6449
|
|
221987
|
47,051615868
|
2 * 17 * 6529
|
|
447509
|
47,051672819
|
2^2 * 17 * 6581
|
|
448733
|
47,051692324
|
2^2 * 17 * 6599
|
|
452813
|
47,051756579
|
2^2 * 17 * 6659
|
|
228923
|
47,051834249
|
2 * 17 * 6733
|
|
459749
|
47,051863195
|
2^2 * 17 * 6761
|
|
460973
|
47,051881676
|
2^2 * 17 * 6779
|
|
464237
|
47,051930484
|
2^2 * 17 * 6827
|
|
232187
|
47,051932502
|
2 * 17 * 6829
|
|
236879
|
47,052068998
|
2 * 17 * 6967
|
|
474029
|
47,052072873
|
2^2 * 17 * 6971
|
|
474437
|
47,052078679
|
2^2 * 17 * 6977
|
|
477293
|
47,052119038
|
2^2 * 17 * 7019
|
|
238919
|
47,052126671
|
2 * 17 * 7027
|
|
240347
|
47,05216646
|
2 * 17 * 7069
|
|
481373
|
47,052175864
|
2^2 * 17 * 7079
|
|
484229
|
47,052215072
|
2^2 * 17 * 7121
|
|
488717
|
47,052275759
|
2^2 * 17 * 7187
|
|
245039
|
47,05229393
|
2 * 17 * 7207
|
|
248099
|
47,052374465
|
2 * 17 * 7297
|
|
496877
|
47,052383291
|
2^2 * 17 * 7307
|
|
253607
|
47,05251453
|
2 * 17 * 7459
|
|
254627
|
47,052539803
|
2 * 17 * 7489
|
|
255239
|
47,05255487
|
2 * 17 * 7507
|
|
260747
|
47,05268729
|
2 * 17 * 7669
|
|
262583
|
47,052730195
|
2 * 17 * 7723
|
|
264827
|
47,052781827
|
2 * 17 * 7789
|
|
267479
|
47,052841729
|
2 * 17 * 7867
|
|
267887
|
47,05285084
|
2 * 17 * 7879
|
|
269519
|
47,052887006
|
2 * 17 * 7927
|
|
269723
|
47,052891496
|
2 * 17 * 7933
|
|
273803
|
47,052979891
|
2 * 17 * 8053
|
|
274007
|
47,052984241
|
2 * 17 * 8059
|
|
275027
|
47,053005898
|
2 * 17 * 8089
|
|
278087
|
47,053069914
|
2 * 17 * 8179
|
|
284003
|
47,053189766
|
2 * 17 * 8353
|
|
284819
|
47,053205907
|
2 * 17 * 8377
|
|
285227
|
47,053213943
|
2 * 17 * 8389
|
|
290327
|
47,053312483
|
2 * 17 * 8539
|
|
291143
|
47,053327929
|
2 * 17 * 8563
|
|
292367
|
47,053350937
|
2 * 17 * 8599
|
|
293999
|
47,053381316
|
2 * 17 * 8647
|
|
296243
|
47,05342254
|
2 * 17 * 8713
|
|
303587
|
47,053553194
|
2 * 17 * 8929
|
|
306239
|
47,053598835
|
2 * 17 * 9007
|
|
309503
|
47,053653934
|
2 * 17 * 9103
|
|
309707
|
47,05365734
|
2 * 17 * 9109
|
|
316847
|
47,053773758
|
2 * 17 * 9319
|
|
317459
|
47,053783493
|
2 * 17 * 9337
|
|
317663
|
47,053786729
|
2 * 17 * 9343
|
|
319499
|
47,053815673
|
2 * 17 * 9397
|
|
320927
|
47,053837956
|
2 * 17 * 9439
|
|
321743
|
47,053850601
|
2 * 17 * 9463
|
|
328067
|
47,053946462
|
2 * 17 * 9649
|
|
331127
|
47,053991532
|
2 * 17 * 9739
|
|
332147
|
47,054006371
|
2 * 17 * 9769
|
|
333779
|
47,054029924
|
2 * 17 * 9817
|
|
335207
|
47,054050345
|
2 * 17 * 9859
|
|
338267
|
47,054093524
|
2 * 17 * 9949
|
|
342347
|
47,054149895
|
2 * 17 * 10069
|
|
343163
|
47,054161009
|
2 * 17 * 10093
|
|
349079
|
47,054240027
|
2 * 17 * 10267
|
|
353567
|
47,054298207
|
2 * 17 * 10399
|
|
354587
|
47,054311225
|
2 * 17 * 10429
|
|
356219
|
47,054331898
|
2 * 17 * 10477
|
|
359279
|
47,054370153
|
2 * 17 * 10567
|
|
361727
|
47,054400292
|
2 * 17 * 10639
|
|
362339
|
47,054407763
|
2 * 17 * 10657
|
|
363359
|
47,054420159
|
2 * 17 * 10687
|
|
364583
|
47,054434942
|
2 * 17 * 10723
|
|
371927
|
47,054521598
|
2 * 17 * 10939
|
|
372539
|
47,054528666
|
2 * 17 * 10957
|
|
376823
|
47,054577493
|
2 * 17 * 11083
|
|
377843
|
47,054588955
|
2 * 17 * 11113
|
|
383759
|
47,054654235
|
2 * 17 * 11287
|
|
384779
|
47,054665288
|
2 * 17 * 11317
|
|
388859
|
47,054708917
|
2 * 17 * 11437
|
|
391103
|
47,054732525
|
2 * 17 * 11503
|
|
397427
|
47,054797623
|
2 * 17 * 11689
|
|
399263
|
47,054816136
|
2 * 17 * 11743
|
|
402527
|
47,054848631
|
2 * 17 * 11839
|
|
406403
|
47,054886541
|
2 * 17 * 11953
|
|
409259
|
47,054914015
|
2 * 17 * 12037
|
|
409463
|
47,054915963
|
2 * 17 * 12043
|
|
411707
|
47,054937261
|
2 * 17 * 12109
|
|
417419
|
47,054990441
|
2 * 17 * 12277
|
|
420683
|
47,055020182
|
2 * 17 * 12373
|
|
421907
|
47,055031215
|
2 * 17 * 12409
|
|
424559
|
47,055054904
|
2 * 17 * 12487
|
|
427619
|
47,055081872
|
2 * 17 * 12577
|
|
428027
|
47,055085439
|
2 * 17 * 12589
|
|
428843
|
47,055092552
|
2 * 17 * 12613
|
|
429659
|
47,055099637
|
2 * 17 * 12637
|
|
431903
|
47,055118985
|
2 * 17 * 12703
|
|
433943
|
47,055136401
|
2 * 17 * 12763
|
|
435983
|
47,055153653
|
2 * 17 * 12823
|
|
443123
|
47,055212786
|
2 * 17 * 13033
|
|
453119
|
47,05529244
|
2 * 17 * 13327
|
|
453527
|
47,055295617
|
2 * 17 * 13339
|
|
458219
|
47,055331742
|
2 * 17 * 13477
|
|
459443
|
47,055341044
|
2 * 17 * 13513
|
|
463319
|
47,055370178
|
2 * 17 * 13627
|
|
463523
|
47,055371698
|
2 * 17 * 13633
|
|
464747
|
47,055380789
|
2 * 17 * 13669
|
|
466787
|
47,055395834
|
2 * 17 * 13729
|
|
469439
|
47,055415199
|
2 * 17 * 13807
|
|
471683
|
47,055431414
|
2 * 17 * 13873
|
|
473723
|
47,055446021
|
2 * 17 * 13933
|
|
478823
|
47,055481995
|
2 * 17 * 14083
|
|
479639
|
47,05548768
|
2 * 17 * 14107
|
|
481067
|
47,055497582
|
2 * 17 * 14149
|
|
481883
|
47,055503214
|
2 * 17 * 14173
|
|
490247
|
47,055559862
|
2 * 17 * 14419
|
|
490859
|
47,055563931
|
2 * 17 * 14437
|
|
494939
|
47,055590801
|
2 * 17 * 14557
|
|
496163
|
47,055598776
|
2 * 17 * 14593
|
|
137
|
47,058823529
|
2^3 * 17
|
|
157217
|
47,058823529
|
2^5 * 17^3
|
|
295937
|
47,058823529
|
2^10 * 17^2
|
|
336599
|
47,059103144
|
2 * 31 * 61 * 89
|