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Difference between revisions of "Cullen prime 4"

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(add small prime to history)
(update history with info from Beginnings webpage & Email from Wilfrid Keller)
Line 32: Line 32:
 
{{HistC|2002|10046-108769|Günter Löh}}
 
{{HistC|2002|10046-108769|Günter Löh}}
 
{{HistF|2000-12|10669|Günter Löh}}
 
{{HistF|2000-12|10669|Günter Löh}}
−
{{HistC|2000|6107-10046|Wilfrid Keller}}
+
{{HistC|2000-02|1-10046|Wilfrid Keller}}, double-check {{Rn|1|6107}}
 
{{HistF|1999-07-10|48375|Kazuyoshi Asao}}
 
{{HistF|1999-07-10|48375|Kazuyoshi Asao}}
 
{{HistC|1989|1-6107|Harvey Dubner}}
 
{{HistC|1989|1-6107|Harvey Dubner}}

Revision as of 05:58, 7 April 2025

Current data

ASCII format : n*4^n+1
Base : 4
Count : 14
Max n : 2,000,000
Date : 2024-10-25
1[1], 3[2], 7[3], 33[4], 67[5], 223[6], 663[7], 912[8], 1383[9], 3777[10], 3972[11], 10669[12], 48375[13], 1740349[14]
Remarks :
The sequence A007646 in OEIS
Sequence is the same as Near Cullen (n+1)*2^n+1 for odd n.

Notes

  1. Jump up ↑ Twin n=1, Proth 22+1, Near Cullen 2•21+1
  2. Jump up ↑ Twin n=3, Proth 3•26+1, Near Cullen 6•25+1
  3. Jump up ↑ Proth 7•214+1, Near Cullen 14•213+1
  4. Jump up ↑ Proth 33•266+1, Near Cullen 66•265+1
  5. Jump up ↑ Proth 67•2134+1, Near Cullen 134•2133+1
  6. Jump up ↑ Proth 223•2446+1, Near Cullen 446•2445+1
  7. Jump up ↑ Proth 663•21326+1, Near Cullen 1326•21325+1
  8. Jump up ↑ Proth 57•21828+1, Near Cullen 1824•21823+1
  9. Jump up ↑ Proth 1383•22766+1, Near Cullen 2766•22765+1
  10. Jump up ↑ Proth 3777•27554+1, Near Cullen 7554•27553+1
  11. Jump up ↑ Proth 993•27946+1, Near Cullen 7944•27943+1
  12. Jump up ↑ Proth 10669•221338+1, Near Cullen 21338•221337+1
  13. Jump up ↑ Proth 48375•296750+1, Near Cullen 96750•296749+1
  14. Jump up ↑ Proth 1740349•23480698+1, Near Cullen 3480698•23480697+1

History

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