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![]() Primes (NSUP's) (with 6-digit undulators) | |||
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[k](d1d2d3d4d5d6)n = NSUP's (Near Smoothly Undulating Primes) | Mark 13 | |
4(94)w / 2 / 13 ![]() | Step 6w + 3 | Link |
5(85)w / 3 / 5 / 13 ![]() | Step 6w + 3 | Link |
6(76)w / 22 / 13 ![]() | Step 6w + 3 | Link |
7(67)w / 13 ![]() | Step 6w + 3 | Link |
8(58)w / 2 / 3 / 13 ![]() | Step 6w + 3 | Link |
The reference table for Near Smoothly Undulating Primes Cases with 6-digit undulators derived from the SUPP's | Mark 3 | ||||
This collection is complete for probable primes up to see headings digits. | PDG = Patrick De Geest | ||||
NSUP | Formula Accolades = prime exp | Who | When | Status | Prime Certificat |
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1(31)2498/3 = [4377](104377)832 | (13*104997–31)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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1(41)1/3 = [47](138047)0 | (14*10{3}–41)/(99*3) | PDG | Aug 06 2022 | PRP | View |
1(41)199/3 = [47](138047)66 | (14*10399–41)/(99*3) | PDG | Aug 06 2022 | PRP | View |
1(41)16654/3 = [47](138047)5551 | (14*1033309–41)/(99*3) | PDG | Aug 16 2022 | PRP | View |
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1(61)2/3 = [5387](205387)0 | (16*10{5}–61)/(99*3) | PDG | Aug 06 2022 | PRP | View |
1(61)206/3 = [5387](205387)68 | (16*10413–61)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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1(71)85/3 = [57](239057)28 | (17*10171–71)/(99*3) | PDG | Aug 06 2022 | PRP | View |
1(71)202/3 = [57](239057)67 | (17*10405–71)/(99*3) | PDG | Aug 06 2022 | PRP | View |
1(71)526/3 = [57](239057)175 | (17*101053–71)/(99*3) | PDG | Aug 06 2022 | PRP | View |
1(71)4777/3 = [57](239057)1592 | (17*109555–71)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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1(91)2/3 = [6397](306397)0 | (19*10{5}–91)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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3(13)57/3 = [1](043771)19 | (31*10115–13)/(99*3) | PDG | Aug 06 2022 | PRP | View |
3(13)381/3 = [1](043771)127 | (31*10763–13)/(99*3) | PDG | Aug 06 2022 | PRP | View |
3(13)2610/3 = [1](043771)870 | (31*105221–13)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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3(23)132/3 = [1](077441)44 | (32*10265–23)/(99*3) | PDG | Aug 06 2022 | PRP | View |
3(23)4050/3 = [1](077441)1350 | (32*10{8101}–23)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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3(43)255/3 = [1](144781)85 | (34*10511–43)/(99*3) | PDG | Aug 06 2022 | PRP | View |
3(43)16995/3 = [1](144781)5665 | (34*1033991–43)/(99*3) | PDG | Aug 17 2022 | PRP | View |
3(43)21198/3 = [1](144781)7066 | (34*10{42397}–43)/(99*3) | PDG | Aug 17 2022 | PRP | View |
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3(53)6/3 = [1](178451)2 | (35*10{13}–53)/(99*3) | PDG | Aug 06 2022 | PRP | View |
3(53)15/3 = [1](178451)5 | (35*10{31}–53)/(99*3) | PDG | Aug 06 2022 | PRP | View |
3(53)87/3 = [1](178451)29 | (35*10175–53)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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3(73)3/3 = [1](245791)1 | (37*10{7}–73)/(99*3) | PDG | Aug 06 2022 | PRP | View |
3(73)12/3 = [1](245791)4 | (37*1025–73)/(99*3) | PDG | Aug 06 2022 | PRP | View |
3(73)435/3 = [1](245791)145 | (37*10871–73)/(99*3) | PDG | Aug 06 2022 | PRP | View |
3(73)462/3 = [1](245791)154 | (37*10925–73)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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3(83)6/3 = [1](279461)2 | (38*10{13}–83)/(99*3) | PDG | Aug 06 2022 | PRP | View |
3(83)33/3 = [1](279461)11 | (38*10{67}–83)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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7(17)1/3 = [239](057239)0 | (71*10{3}–17)/(99*3) | PDG | Aug 06 2022 | PRP | View |
7(17)4141/3 = [239](057239)1380 | (71*108283–17)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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7(37)26/3 = [24579](124579)8 | (73*10{53}–37)/(99*3) | PDG | Aug 06 2022 | PRP | View |
7(37)20771/3 = [24579](124579)6923 | (73*10{41543}–37)/(99*3) | PDG | Aug 18 2022 | PRP | View |
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7(47)7/3 = [24579](124579)2 | (74*1015–47)/(99*3) | PDG | Aug 06 2022 | PRP | View |
7(47)5137/3 = [24579](124579)1712 | (74*1010275–47)/(99*3) | PDG | Aug 06 2022 | PRP | View |
7(47)5188/3 = [24579](124579)1729 | (74*1010377–47)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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7(97)1361/3 = [26599](326599)453 | (79*102723–97)/(99*3) | PDG | Aug 06 2022 | PRP | View |
7(97)11714/3 = [26599](326599)3904 | (79*1023429–97)/(99*3) | PDG | Aug 19 2022 | PRP | View |
7(97)16706/3 = [26599](326599)5568 | (79*10{33413}–97)/(99*3) | PDG | Aug 19 2022 | PRP | View |
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9(19)0/3 = [3](063973)0 | (91*101–19)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(19)2748/3 = [3](063973)916 | (91*105497–19)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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9(29)0/3 = [3](097643)0 | (92*101–29)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(29)141/3 = [3](097643)47 | (92*10{283}–29)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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9(49)0/3 = [3](164983)0 | (94*101–49)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(49)3/3 = [3](164983)1 | (94*10{7}–49)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(49)5547/3 = [3](164983)1849 | (94*1011095–49)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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9(59)0/3 = [3](198653)0 | (95*101–59)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(59)3/3 = [3](198653)1 | (95*10{7}–59)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(59)12/3 = [3](198653)4 | (95*1025–59)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(59)84/3 = [3](198653)28 | (95*10169–59)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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9(79)0/3 = [3](265993)0 | (97*101–79)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(79)3/3 = [3](265993)1 | (97*10{7}–79)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(79)24/3 = [3](265993)8 | (97*1049–79)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(79)42/3 = [3](265993)14 | (97*1085–79)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(79)1023/3 = [3](265993)341 | (97*102047–79)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(79)2040/3 = [3](265993)680 | (97*104081–79)/(99*3) | PDG | Aug 06 2022 | PRP | View |
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9(89)0/3 = [3](299663)0 | (98*101–89)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(89)6/3 = [3](299663)2 | (98*10{13}–89)/(99*3) | PDG | Aug 06 2022 | PRP | View |
9(89)975/3 = [3](299663)325 | (98*10{1951}–89)/(99*3) | PDG | Aug 06 2022 | PRP | View |
The reference table for Near Smoothly Undulating Primes Cases with 6-digit undulators derived from the composite set of SUP's | Mark 3 | ||||
This collection is complete for probable primes up to see headings digits. | PDG = Patrick De Geest | ||||
NSUP | Formula Accolades = prime exp | Who | When | Status | Prime Certificat |
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2(32)4706/25/3 = [242](003367)1568 | (23*10{9413}–32)/(99*32*3) | PDG | Aug 09 2022 | PRP | View |
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2(92)2/22/3 = [2441](077441)0 | (29*10{5}–92)/(99*4*3) | PDG | Aug 09 2022 | PRP | View |
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4(14)7/2/3 = [69](023569)2 | (41*1015–14)/(99*2*3) | PDG | Aug 09 2022 | PRP | View |
4(14)250/2/3 = [69](023569)83 | (41*10501–14)/(99*2*3) | PDG | Aug 09 2022 | PRP | View |
4(14)2676/2/3 = [69](023569)890 | (41*105343–14)/(99*2*3) | PDG | Aug 09 2022 | PRP | View |
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4(34)143/2/3 = [7239](057239)47 | (43*10287–34)/(99*2*3) | PDG | Aug 09 2022 | PRP | View |
4(34)7109/2/3 = [7239](057239)2369 | (43*1014219–34)/(99*2*3) | PDG | Aug 09 2022 | PRP | View |
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4(74)1/2/3 = [79](124579)0 | (47*10{3}–74)/(99*2*3) | PDG | Aug 09 2022 | PRP | View |
4(74)226/2/3 = [79](124579)75 | (47*10453–74)/(99*2*3) | PDG | Aug 09 2022 | PRP | View |
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4(94)59/2/3 = [8249](158249)19 | (49*10119–94)/(99*2*3) | PDG | Aug 09 2022 | PRP | View |
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5(35)35/5/3 = [3569](023569)11 | (53*10{71}–35)/(99*5*3) | PDG | Aug 09 2022 | PRP | View |
5(35)218/5/3 = [3569](023569)72 | (53*10437–35)/(99*5*3) | PDG | Aug 09 2022 | PRP | View |
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5(65)32/5/3 = [3771](043771)10 | (56*1065–65)/(99*5*3) | PDG | Aug 09 2022 | PRP | View |
5(65)1646/5/3 = [3771](043771)548 | (56*103293–65)/(99*5*3) | PDG | Aug 09 2022 | PRP | View |
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5(95)20/5/3 = [3973](063973)6 | (59*10{41}–95)/(99*5*3) | PDG | Aug 09 2022 | PRP | View |
5(95)695/5/3 = [3973](063973)231 | (59*101391–95)/(99*5*3) | PDG | Aug 09 2022 | PRP | View |
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6(16)?/24/3 = [128367](003367)? | (61*10?–16)/(99*16*3) | PDG | Aug 11 2022 | PRP | View |
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6(56)3/23/3 = [273569](023569)0 | (65*10{7}–56)/(99*8*3) | PDG | Aug 11 2022 | PRP | View |
6(56)7425/23/3 = [273569](023569)2474 | (65*10{14851}–56)/(99*8*3) | PDG | Aug 11 2022 | PRP | View |
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6(76)9/22/3 = [563973](063973)2474 | (67*10{19}–76)/(99*4*3) | PDG | Aug 11 2022 | PRP | View |
6(76)11979/22/3 = [563973](063973)3992 | (67*1023959–76)/(99*4*3) | PDG | Aug 11 2022 | PRP | View |
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7(67)2/3 = [25589](225589)0 | (76*10{5}–67)/(99*3) | PDG | Aug 11 2022 | PRP | View |
7(67)29/3 = [25589](225589)9 | (76*10{59}–67)/(99*3) | PDG | Aug 11 2022 | PRP | View |
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8(38)11/2/3 = [13973](063973)3 | (83*10{23}–38)/(99*2*3) | PDG | Aug 11 2022 | PRP | View |
8(38)107/2/3 = [13973](063973)35 | (83*10215–38)/(99*2*3) | PDG | Aug 11 2022 | PRP | View |
8(38)161/2/3 = [13973](063973)53 | (83*10323–38)/(99*2*3) | PDG | Aug 11 2022 | PRP | View |
8(38)389/2/3 = [13973](063973)129 | (83*10779–38)/(99*2*3) | PDG | Aug 11 2022 | PRP | View |
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8(98)2/2/3 = [14983](164983)0 | (89*10{5}–98)/(99*2*3) | PDG | Aug 11 2022 | PRP | View |
8(98)3218/2/3 = [14983](164983)1072 | (89*10{6437}–98)/(99*2*3) | PDG | Aug 11 2022 | PRP | View |
The reference table for Near Smoothly Undulating Primes Cases with 6-digit undulators derived from the composite set of SUPP's | Mark 7 | ||||
This collection is complete for probable primes up to see headings digits. | PDG = Patrick De Geest | ||||
NSUP | Formula Accolades = prime exp | Who | When | Status | Prime Certificat |
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1(61)40/7 = [23](088023)13 | (16*1081–61)/(99*7) | PDG | Aug 12 2022 | PRP | View |
1(61)160/7 = [23](088023)53 | (16*10321–61)/(99*7) | PDG | Aug 12 2022 | PRP | View |
1(61)190/7 = [23](088023)63 | (16*10381–61)/(99*7) | PDG | Aug 12 2022 | PRP | View |
1(61)442/7 = [23](088023)147 | (16*10885–61)/(99*7) | PDG | Aug 12 2022 | PRP | View |
1(61)511/7 = [23](088023)170 | (16*101023–61)/(99*7) | PDG | Aug 12 2022 | PRP | View |
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1(71)?/7 = [2453](102453)? | (17*10?–71)/(99*7) | PDG | Aug 12 2022 | PRP | View |
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3(43)79/7 = [49](062049)26 | (34*10159–43)/(99*7) | PDG | Aug 12 2022 | PRP | View |
3(43)2809/7 = [49](062049)936 | (34*105619–43)/(99*7) | PDG | Aug 12 2022 | PRP | View |
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3(73)1230/7 = [5339](105339)410 | (37*102465–73)/(99*7) | PDG | Aug 12 2022 | PRP | View |
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7(17)21/7 = [1](024531)7 | (71*10{43}–17)/(99*7) | PDG | Aug 12 2022 | PRP | View |
7(17)24/7 = [1](024531)8 | (71*1049–17)/(99*7) | PDG | Aug 12 2022 | PRP | View |
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7(27)9/7 = [1](038961)3 | (72*10{19}–27)/(99*7) | PDG | Aug 12 2022 | PRP | View |
7(27)33/7 = [1](038961)11 | (72*10{67}–27)/(99*7) | PDG | Aug 12 2022 | PRP | View |
7(27)84/7 = [1](038961)28 | (72*10169–27)/(99*7) | PDG | Aug 12 2022 | PRP | View |
7(27)114/7 = [1](038961)38 | (72*10{229}–27)/(99*7) | PDG | Aug 12 2022 | PRP | View |
7(27)180/7 = [1](038961)60 | (72*10361–27)/(99*7) | PDG | Aug 12 2022 | PRP | View |
7(27)10851/7 = [1](038961)3617 | (72*1021703–27)/(99*7) | PDG | Aug 12 2022 | PRP | View |
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7(37)?/7 = [1](053391)? | (73*10?–37)/(99*7) | PDG | Aug 13 2022 | PRP | View |
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7(47)6/7 = [1](067821)2 | (74*10{13}–47)/(99*7) | PDG | Aug 13 2022 | PRP | View |
7(47)9/7 = [1](067821)3 | (74*10{19}–47)/(99*7) | PDG | Aug 13 2022 | PRP | View |
7(47)183/7 = [1](067821)61 | (74*10{367}–47)/(99*7) | PDG | Aug 13 2022 | PRP | View |
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7(57)2760/7 = [1](082251)920 | (75*10{5521}–57)/(99*7) | PDG | Aug 13 2022 | PRP | View |
7(57)5904/7 = [1](082251)1968 | (75*1011809–57)/(99*7) | PDG | Aug 13 2022 | PRP | View |
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7(87)9/7 = [1](125541)3 | (78*10{19}–87)/(99*7) | PDG | Aug 13 2022 | PRP | View |
7(87)600/7 = [1](125541)200 | (78*10{1201}–87)/(99*7) | PDG | Aug 13 2022 | PRP | View |
7(87)1509/7 = [1](125541)503 | (78*10{3019}–87)/(99*7) | PDG | Aug 13 2022 | PRP | View |
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7(97)12/7 = [1](139971)4 | (79*1025–97)/(99*7) | PDG | Aug 13 2022 | PRP | View |
7(97)6438/7 = [1](139971)2146 | (79*1012877–97)/(99*7) | PDG | Aug 13 2022 | PRP | View |
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9(59)7/7 = [137](085137)2 | (95*1015–59)/(99*7) | PDG | Aug 13 2022 | PRP | View |
9(59)79/7 = [137](085137)26 | (95*10159–59)/(99*7) | PDG | Aug 13 2022 | PRP | View |
9(59)202/7 = [137](085137)67 | (95*10405–59)/(99*7) | PDG | Aug 13 2022 | PRP | View |
9(59)7924/7 = [137](085137)2641 | (95*1015849–59)/(99*7) | PDG | Aug 13 2022 | PRP | View |
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9(79)2/7 = [13997](113997)0 | (97*10{5}–79)/(99*7) | PDG | Aug 13 2022 | PRP | View |
9(79)8/7 = [13997](113997)2 | (97*10{17}–79)/(99*7) | PDG | Aug 13 2022 | PRP | View |
9(79)3782/7 = [13997](113997)1260 | (97*107565–79)/(99*7) | PDG | Aug 13 2022 | PRP | View |
9(79)5321/7 = [13997](113997)1773 | (97*1010643–79)/(99*7) | PDG | Aug 13 2022 | PRP | View |
The reference table for Near Smoothly Undulating Primes Cases with 6-digit undulators derived from the composite set of SUP's | Mark 7 | ||||
This collection is complete for probable primes up to see headings digits. | PDG = Patrick De Geest | ||||
NSUP | Formula Accolades = prime exp | Who | When | Status | Prime Certificat |
¬ | ![]() ![]() | ||||
2(52)1/4/3/7 = [3](006253)0 | (25*10{3}–52)/(99*4*3*7) | PDG | Aug 14 2022 | PRP | View |
2(52)1726/4/3/7 = [3](006253)575 | (25*103453–52)/(99*4*3*7) | PDG | Aug 14 2022 | PRP | View |
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2(72)2/23/7 = [487](012987)0 | (27*10{5}–72)/(99*8*7) | PDG | Aug 14 2022 | PRP | View |
2(72)32/23/7 = [487](012987)10 | (27*1065–72)/(99*8*7) | PDG | Aug 14 2022 | PRP | View |
2(72)440/23/7 = [487](012987)146 | (27*10{881}–72)/(99*8*7) | PDG | Aug 14 2022 | PRP | View |
2(72)1328/23/7 = [487](012987)442 | (27*10{2657}–72)/(99*8*7) | PDG | Aug 14 2022 | PRP | View |
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4(34)1/2/7 = [31](024531)0 | (43*10{3}–34)/(99*2*7) | PDG | Aug 14 2022 | PRP | View |
4(34)4/2/7 = [31](024531)45 | (43*109–34)/(99*2*7) | PDG | Aug 14 2022 | PRP | View |
4(34)22/2/7 = [31](024531)7 | (43*1045–34)/(99*2*7) | PDG | Aug 14 2022 | PRP | View |
4(34)43/2/7 = [31](024531)14 | (43*1087–34)/(99*2*7) | PDG | Aug 14 2022 | PRP | View |
4(34)193/2/7 = [31](024531)64 | (43*10387–34)/(99*2*7) | PDG | Aug 14 2022 | PRP | View |
4(34)6670/2/7 = [31](024531)2223 | (43*1013341–34)/(99*2*7) | PDG | Aug 14 2022 | PRP | View |
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4(74)2/2/7 = [3391](053391)0 | (47*10{5}–74)/(99*2*7) | PDG | Aug 14 2022 | PRP | View |
4(74)11/2/7 = [3391](053391)3 | (47*10{23}–74)/(99*2*7) | PDG | Aug 14 2022 | PRP | View |
4(74)41/2/7 = [3391](053391)13 | (47*10{83}–74)/(99*2*7) | PDG | Aug 14 2022 | PRP | View |
4(74)224/2/7 = [3391](053391)74 | (47*10{449}–74)/(99*2*7) | PDG | Aug 14 2022 | PRP | View |
4(74)1637/2/7 = [3391](053391)545 | (47*103275–74)/(99*2*7) | PDG | Aug 14 2022 | PRP | View |
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5(25)1/52/3/7 = [1](000481)0 | (52*10{3}–25)/(99*25*3*7) | PDG | Aug 14 2022 | PRP | View |
5(25)10/52/3/7 = [1](000481)3 | (52*1021–25)/(99*25*3*7) | PDG | Aug 14 2022 | PRP | View |
5(25)40/52/3/7 = [1](000481)13 | (52*1081–25)/(99*25*3*7) | PDG | Aug 14 2022 | PRP | View |
5(25)21964/52/3/7 = [1](000481)7321 | (52*1043929–25)/(99*25*3*7) | PDG | Aug 28 2022 | PRP | View |
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5(75)11/52/7 = [329](004329)3 | (57*10{23}–75)/(99*25*7) | PDG | Aug 14 2022 | PRP | View |
5(75)26/52/7 = [329](004329)8 | (57*10{53}–75)/(99*25*7) | PDG | Aug 14 2022 | PRP | View |
5(75)428/52/7 = [329](004329)142 | (57*10{857}–75)/(99*25*7) | PDG | Aug 14 2022 | PRP | View |
5(75)644/52/7 = [329](004329)214 | (57*10{1289}–75)/(99*25*7) | PDG | Aug 28 2022 | PRP | View |
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5(95)1/5/7 = [17](027417)0 | (59*10{3}–95)/(99*5*7) | PDG | Aug 14 2022 | PRP | View |
5(95)232/5/7 = [17](027417)77 | (59*10465–95)/(99*5*7) | PDG | Aug 14 2022 | PRP | View |
5(95)3391/5/7 = [17](027417)1130 | (59*106783–95)/(99*5*7) | PDG | Aug 14 2022 | PRP | View |
5(95)20791/5/7 = [17](027417)6930 | (59*1041583–95)/(99*5*7) | PDG | Aug 28 2022 | PRP | View |
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6(16)4/24/7 = [5501443](001443)0 | (61*109–16)/(99*16*7) | PDG | Aug 15 2022 | PRP | View |
6(16)10/24/7 = [5501443](001443)2 | (61*1021–16)/(99*16*7) | PDG | Aug 15 2022 | PRP | View |
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6(76)2/22/7 = [2417](027417)0 | (67*10{5}–76)/(99*4*7) | PDG | Aug 15 2022 | PRP | View |
6(76)8/22/7 = [2417](027417)2 | (67*10{17}–76)/(99*4*7) | PDG | Aug 15 2022 | PRP | View |
6(76)134/22/7 = [2417](027417)44 | (67*10{269}–76)/(99*4*7) | PDG | Aug 15 2022 | PRP | View |
6(76)17123/22/7 = [2417](027417)5707 | (67*1034247–76)/(99*4*7) | PDG | Aug 29 2022 | PRP | View |
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7(67)84/7 = [1](096681)28 | (76*10169–67)/(99*7) | PDG | Aug 15 2022 | PRP | View |
7(67)1035/7 = [1](096681)345 | (76*102071–67)/(99*7) | PDG | Aug 15 2022 | PRP | View |
7(67)8670/7 = [1](096681)2890 | (76*1017341–67)/(99*7) | PDG | Aug 15 2022 | PRP | View |
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8(78)2/2/7 = [6277](056277)0 | (87*10{5}–78)/(99*2*7) | PDG | Aug 15 2022 | PRP | View |
The reference table for Near Smoothly Undulating Primes Cases with 6-digit undulators derived from both sets of SUPP's and SUP's | Mark 13 | ||||
This collection is complete for probable primes up to see headings digits. | PDG = Patrick De Geest | ||||
NSUP | Formula Accolades = prime exp | Who | When | Status | Prime Certificat |
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4(94)1/2/13 = [19](036519)0 | (49*10{3}–94)/(99*2*13) | PDG | Aug 24 2022 | PRP | View |
4(94)4/2/13 = [19](036519)1 | (49*109–94)/(99*2*13) | PDG | Aug 24 2022 | PRP | View |
4(94)76/2/13 = [19](036519)25 | (49*10153–94)/(99*2*13) | PDG | Aug 24 2022 | PRP | View |
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5(85)1/3/5/13 = [3](004403)0 | (58*10{3}–58)/(99*3*5*13) | PDG | Aug 24 2022 | PRP | View |
5(85)4/3/5/13 = [3](004403)1 | (58*109–58)/(99*3*5*13) | PDG | Aug 24 2022 | PRP | View |
5(85)7/3/5/13 = [3](004403)2 | (58*1015–58)/(99*3*5*13) | PDG | Aug 24 2022 | PRP | View |
5(85)358/3/5/13 = [3](004403)119 | (58*10717–58)/(99*3*5*13) | PDG | Aug 24 2022 | PRP | View |
5(85)1204/3/5/13 = [3](004403)401 | (58*102409–58)/(99*3*5*13) | PDG | Aug 24 2022 | PRP | View |
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6(76)1/22/13 = [13](014763)0 | (67*10{3}–76)/(99*4*13) | PDG | Aug 24 2022 | PRP | View |
6(76)4/22/13 = [13](014763)1 | (67*109–76)/(99*4*13) | PDG | Aug 24 2022 | PRP | View |
6(76)10/22/13 = [13](014763)3 | (67*1021–76)/(99*4*13) | PDG | Aug 24 2022 | PRP | View |
6(76)178/22/13 = [13](014763)59 | (67*10357–76)/(99*4*13) | PDG | Aug 24 2022 | PRP | View |
6(76)580/22/13 = [13](014763)193 | (67*101161–76)/(99*4*13) | PDG | Aug 24 2022 | PRP | View |
6(76)2851/22/13 = [13](014763)950 | (67*105703–76)/(99*4*13) | PDG | Aug 24 2022 | PRP | View |
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7(67)1/13 = [59](052059)0 | (76*10{3}–67)/(99*13) | PDG | Aug 24 2022 | PRP | View |
7(67)13/13 = [59](052059)4 | (76*1027–67)/(99*13) | PDG | Aug 24 2022 | PRP | View |
7(67)34/13 = [59](052059)11 | (76*1069–67)/(99*13) | PDG | Aug 24 2022 | PRP | View |
7(67)604/13 = [59](052059)201 | (76*101209–67)/(99*13) | PDG | Aug 24 2022 | PRP | View |
7(67)718/13 = [59](052059)239 | (76*101437–67)/(99*13) | PDG | Aug 24 2022 | PRP | View |
7(67)874/13 = [59](052059)291 | (76*101749–67)/(99*13) | PDG | Aug 24 2022 | PRP | View |
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8(58)1/2/3/13 = [11](007511)0 | (85*10{3}–58)/(99*2*3*13) | PDG | Aug 24 2022 | PRP | View |
8(58)10/2/3/13 = [11](007511)3 | (85*1021–58)/(99*2*3*13) | PDG | Aug 24 2022 | PRP | View |
8(58)13/2/3/13 = [11](007511)4 | (85*1027–58)/(99*2*3*13) | PDG | Aug 24 2022 | PRP | View |
8(58)12703/2/3/13 = [11](007511)4234 | (85*1025407–58)/(99*2*3*13) | PDG | Aug 25 2022 | PRP | View |
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