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Difference between revisions of "Riesel prime 3 10"
(consistency on even-odd n) |
(add twins) |
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Line 9: | Line 9: | ||
|RMultiRes= | |RMultiRes= | ||
|RNlist= | |RNlist= | ||
− | 1 | + | 1;T:T |
2;C:{{NWi|PM|9|1}} | 2;C:{{NWi|PM|9|1}} | ||
− | 3 | + | 3;T:T |
− | 4;C:{{NWi|PM|9|2}} | + | 4;;T:T;C:{{NWi|PM|9|2}} |
8;C:{{NWi|PM|9|4}} | 8;C:{{NWi|PM|9|4}} | ||
10;C:{{NWo|3|10}}, {{NWi|PM|9|5}} | 10;C:{{NWo|3|10}}, {{NWi|PM|9|5}} | ||
14;C:{{NWi|PM|9|7}} | 14;C:{{NWi|PM|9|7}} | ||
20;C:{{NWo|9|10}}, {{NWi|PM|9|10}} | 20;C:{{NWo|9|10}}, {{NWi|PM|9|10}} | ||
− | 22;C:{{NWi|PM|9|11}} | + | 22;T:T;C:{{NWi|PM|9|11}} |
26;C:{{NWi|PM|9|13}} | 26;C:{{NWi|PM|9|13}} | ||
30;C:{{NWo|27|10}}, {{NWi|PM|9|15}} | 30;C:{{NWo|27|10}}, {{NWi|PM|9|15}} | ||
Line 29: | Line 29: | ||
84;C:{{NWi|PM|9|42}} | 84;C:{{NWi|PM|9|42}} | ||
87 | 87 | ||
− | 102;C:{{NWi|PM|9|51}} | + | 102;T:T;C:{{NWi|PM|9|51}} |
111 | 111 | ||
140;C:{{NWi|PM|9|70}} | 140;C:{{NWi|PM|9|70}} |
Revision as of 20:19, 22 September 2024
Reserved! This sequence is currently reserved by: Riley Fisher |
Current data
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Remarks : |
See the sequence A005542 in OEIS For additional even n history, see Williams 10•9n-1. |
Notes
- ↑ Twin n=1
- ↑ Williams 10•91-1
- ↑ Twin n=3
- ↑ Twin n=4, Williams 10•92-1
- ↑ Williams 10•94-1
- ↑ Woodall 10•310-1, Williams 10•95-1
- ↑ Williams 10•97-1
- ↑ Woodall 10•910-1, Williams 10•910-1
- ↑ Twin n=22, Williams 10•911-1
- ↑ Williams 10•913-1
- ↑ Woodall 10•2710-1, Williams 10•915-1
- ↑ Williams 10•919-1
- ↑ Williams 10•927-1
- ↑ Williams 10•929-1
- ↑ Williams 10•935-1
- ↑ Williams 10•942-1
- ↑ Twin n=102, Williams 10•951-1
- ↑ Williams 10•970-1
- ↑ Williams 10•9112-1
- ↑ Williams 10•9164-1
- ↑ Williams 10•9179-1
- ↑ Williams 10•9180-1
- ↑ Williams 10•9242-1
- ↑ Williams 10•9454-1
- ↑ Williams 10•9621-1
- ↑ Williams 10•92312-1
- ↑ Williams 10•93553-1
- ↑ Williams 10•96565-1
- ↑ Williams 10•914026-1
- ↑ Williams 10•916083-1
- ↑ Williams 10•918493-1
- ↑ Williams 10•943289-1
- ↑ Williams 10•944970-1
- ↑ Williams 10•973654-1
- ↑ Williams 10•979638-1
- ↑ Williams 10•9218669-1
History
- 2024-08-23: Reserved by Riley Fisher for n = 200000 - 500000 only odd n
- 2024-08-23: Checked n = 200000 - 500000 only even n, Riley Fisher, from Williams 10•9n-1
- 2024-02-29: Checked n = 1 - 50000, Karsten Bonath
- 2014-03-16: Checked n = 1 - 200000, Robert Price