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Difference between revisions of "Proth prime 10 99"
(new S10 k=99) |
(check to n=100K) |
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(One intermediate revision by the same user not shown) | |||
Line 2: | Line 2: | ||
|Pk=99 | |Pk=99 | ||
|Pb=10 | |Pb=10 | ||
− | |PCount= | + | |PCount=20 |
|PNash=3761 | |PNash=3761 | ||
− | |PMaxn= | + | |PMaxn=100000 |
− | |PDate=2024- | + | |PDate=2024-12-18 |
|PReserved= | |PReserved= | ||
|PMultiRes= | |PMultiRes= | ||
|PNlist= | |PNlist= | ||
+ | 1 | ||
2;C:{{NWi|MP|100|1}} | 2;C:{{NWi|MP|100|1}} | ||
4;T:T;C:{{NWi|MP|100|2}} | 4;T:T;C:{{NWi|MP|100|2}} | ||
Line 17: | Line 18: | ||
72;C:{{NWi|MP|100|36}} | 72;C:{{NWi|MP|100|36}} | ||
200;C:{{NWi|MP|100|100}} | 200;C:{{NWi|MP|100|100}} | ||
+ | 359 | ||
454;C:{{NWi|MP|100|227}} | 454;C:{{NWi|MP|100|227}} | ||
624;C:{{NWi|MP|100|312}} | 624;C:{{NWi|MP|100|312}} | ||
1054;C:{{NWi|MP|100|527}} | 1054;C:{{NWi|MP|100|527}} | ||
2060;C:{{NWi|MP|100|1030}} | 2060;C:{{NWi|MP|100|1030}} | ||
− | |PRemarks=For additional even {{Vn}} history, see {{NWi|MP|100|n}}. | + | 6301 |
+ | 8083 | ||
+ | 8407 | ||
+ | 13159 | ||
+ | 65059;72455 | ||
+ | 74957;74929 | ||
+ | |PRemarks=The {{OEIS|l|A109713}}<br>See history at Studio Kamada [https://stdkmd.net/nrr/prime/prime_p1.htm k*10^n+1 form] and [https://stdkmd.net/nrr/prime/prime_difficulty.txt difficulty 99*10^(w+1)+1].<br>For additional even {{Vn}} history, see {{NWi|MP|100|n}}. | ||
|PSieve= | |PSieve= | ||
}} | }} | ||
==History== | ==History== | ||
− | {{HistC|2024- | + | {{HistC|2024-12-18|1-100000|Gary Barnes|1063799}}, double-check {{Rn|1|21000}}, released |
+ | {{HistC|2005-08-08|1-21000|Jason Earls}} | ||
+ | {{HistF|2005-06-29|74957|Peter Benson}} | ||
+ | {{HistF|2004-11-22|65059|Peter Benson}} |
Latest revision as of 08:39, 18 December 2024
Current data
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Remarks : |
The sequence A109713 in OEIS See history at Studio Kamada k*10^n+1 form and difficulty 99*10^(w+1)+1. For additional even n history, see Williams 99•100n+1. |
Notes
History
- 2024-12-18: Checked n = 1 - 100000, Gary Barnes, double-check n = 1 - 21000, released
- 2005-08-08: Checked n = 1 - 21000, Jason Earls
- 2005-06-29: Found n = 74957, Peter Benson
- 2004-11-22: Found n = 65059, Peter Benson