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Difference between revisions of "Cullen prime 36"

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(add small primes to history)
(additional history per Beginnings webpage & Wilfrid Keller Email)
 
Line 24: Line 24:
 
{{HistR|2023-04-01|Mark Rodenkirch|849933}} to {{Rn|200000|200000}}
 
{{HistR|2023-04-01|Mark Rodenkirch|849933}} to {{Rn|200000|200000}}
 
{{HistF|2014-07-12|191013|Serge Batalov}}
 
{{HistF|2014-07-12|191013|Serge Batalov}}
−
{{HistC|2010|3647-90181|Günter Löh}}
+
{{HistC|2010|17436-90181|Günter Löh}}
 
{{HistF|2001-07-01|29481|Günter Löh}}
 
{{HistF|2001-07-01|29481|Günter Löh}}
−
{{HistF|2001-10-29|23335|Günter Löh}}
+
{{HistF|2001-01-29|23335|Günter Löh}}
 
{{HistF|2001-01-15|22195|Günter Löh}}
 
{{HistF|2001-01-15|22195|Günter Löh}}
 +
{{HistC|2000-12|3647-17436|Günter Löh}}
 
{{HistF|2000-12|6788|Günter Löh}}
 
{{HistF|2000-12|6788|Günter Löh}}
−
{{HistC|2000|1-3647|Wilfrid Keller}}
+
{{HistC|2000-02|1-3647|Wilfrid Keller}}
 
{{HistF|2000-02|1256|Wilfrid Keller}}
 
{{HistF|2000-02|1256|Wilfrid Keller}}

Latest revision as of 04:55, 11 April 2025

Current data

ASCII format : n*36^n+1
Base : 36
Count : 11
Max n : 200,000
Date : 2024-10-25
1[1], 2[2], 3[3], 8[4], 191[5], 1256[6], 6788[7], 22195[8], 23335[9], 29481[10], 191013[11]

Notes

  1. Jump up ↑ Proth 62+1
  2. Jump up ↑ Twin n=2, Proth 2•64+1
  3. Jump up ↑ Twin n=3, Proth 3•66+1
  4. Jump up ↑ Proth 8•616+1
  5. Jump up ↑ Proth 191•6382+1
  6. Jump up ↑ Proth 1256•62512+1
  7. Jump up ↑ Proth 6788•613576+1
  8. Jump up ↑ Proth 22195•644390+1
  9. Jump up ↑ Proth 23335•646670+1
  10. Jump up ↑ Proth 29481•658962+1
  11. Jump up ↑ Proth 191013•6382026+1

History

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