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Difference between revisions of "Proth prime 2 49"

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(n=9187790)
m (correct date)
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|PNash=1209
 
|PNash=1209
 
|PMaxn=9000000
 
|PMaxn=9000000
|PDate=2023-07-06
+
|PDate=2022-09-11
 
|PReserved=
 
|PReserved=
 
|PMultiRes=
 
|PMultiRes=
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{{HistC|2021-04-01|9000000|PrimeGrid Fermat Divisor Search}}
 
{{HistC|2021-04-01|9000000|PrimeGrid Fermat Divisor Search}}
 
{{HistF|2019-09-22|3837090|Sean Matheis,PrimeGrid Fermat Divisor Search}}
 
{{HistF|2019-09-22|3837090|Sean Matheis,PrimeGrid Fermat Divisor Search}}
 +
{{HistC|2019-07|3322000-3640000|PrimeGrid Proth Mega Prime Search}}
 
{{HistF|2011-07-31|1646042|Marc Koschewski,PrimeGrid Proth Prime Search}}
 
{{HistF|2011-07-31|1646042|Marc Koschewski,PrimeGrid Proth Prime Search}}
 
{{HistF|2009-04-14|1103430|Steven Harvey,PrimeGrid Proth Prime Search}}
 
{{HistF|2009-04-14|1103430|Steven Harvey,PrimeGrid Proth Prime Search}}

Revision as of 01:53, 15 May 2024

Current data

k , b : 49 , 2
Count : 26
Nash : 1209
Max n : 9,000,000
Date : 2022-09-11
2, 6, 10, 30[1], 42[2], 54, 66[3], 118, 390[4], 594[5], 1202, 2334, 6242[6], 7446[7], 11858[8], 48666[9], 68050[10], 72210, 88090[11], 113022[12], 406814[13], 501238[14], 1103430[15], 1646042[16], 3837090[17], 9187790[18]
Remarks :
For all n-values 49•2n+1 is a Generalized Fermat number.

Notes

History