![]() |
|
|
#1 |
|
Jun 2003
2·7·113 Posts |
Just curious, why base 5 and not 3 or 7?
Also, could you provide the weights for the remaining k's? Use : -b5 for http://pages.prodigy.net/chris_nash/psieve.html Citrix
Last fiddled with by Citrix on 2005-01-02 at 08:05 |
|
|
|
|
|
#2 | |
|
Mar 2003
New Zealand
13·89 Posts |
Quote:
Code:
$ ./psieve3.exe 10918 -b5 ***************************************** * PSIEVE 3.21 Chris Nash, Paul Jobling * * Thanks to Joe McLean for suggestions! * ***************************************** 10918 n=1 mod 2 - factor 3 Best % - 50.00 for modulus 2 n=1 mod 3 - factor 31 n=4 mod 5 - factor 11 n=2 mod 6 - factor 7 Best % - 83.33 for modulus 6 n=3 mod 9 - factor 19 n=12 mod 16 - factor 17 n=14 mod 17 - factor 409 Best % - 88.89 for modulus 18 n=6 mod 19 - factor 191 n=0 mod 30 - factor 61 Best % - 90.00 for modulus 30 n=36 mod 42 - factor 127 n=18 mod 42 - factor 43 n=45 mod 69 - factor 139 n=62 mod 82 - factor 83 n=0 mod 89 - factor 179 Best % - 93.33 for modulus 90 n=60 mod 94 - factor 2069 n=20 mod 152 - factor 457 n=91 mod 155 - factor 311 n=120 mod 173 - factor 3461 n=10 mod 188 - factor 12409 n=168 mod 196 - factor 197 n=5 mod 209 - factor 419 n=185 mod 215 - factor 431 n=172 mod 226 - factor 227 n=176 mod 232 - factor 33409 n=138 mod 232 - factor 233 n=33 mod 239 - factor 479 n=17 mod 245 - factor 491 n=176 mod 254 - factor 509 255:254 |
|
|
|
|
|
|
#3 |
|
Jun 2003
158210 Posts |
You also need to use the -e option. it will in the end say that this many candidates are left, which will be the weight.
Citrix
Last fiddled with by Citrix on 2005-01-03 at 14:23 |
|
|
|
|
|
#4 |
|
Jun 2003
Oxford, UK
111100100112 Posts |
In answer to Citrix's point, I had been looking at Sierpinski/Riesels of the form k.(2^x+1))^n+/-1, where x=1,2,3.... because these are the only base forms which give non trivial solutions for k. See http://groups.yahoo.com/group/primeform/message/4773
and David Broadhurst's elegant reply. x=0 is the classic series, subject to extensive literature and the the SoB search x=1 is already being extensively researched and looks horribly difficult because the lowest mooted k is in the 10 million range both Sierpinski and Riesel the next x=2 is the focus of this search and gives a sensible number of candidates up to the lowest proven values of k both Sierpinski and Riesel, and the Sierpinski is easier because there are less candidates Hope this answers your point. Regards Robert Smith |
|
|
|
|
|
#5 |
|
Jun 2003
2×7×113 Posts |
could you also provide the average and total weight for the remaining k's.
|
|
|
|
|
|
#6 | |
|
Jun 2003
2·7·113 Posts |
Quote:
Citrix
|
|
|
|
|
|
|
#7 | |
|
Mar 2003
New Zealand
13×89 Posts |
Quote:
|
|
|
|
|
|
|
#8 |
|
Jun 2003
62E16 Posts |
just do w1+w2+w3+...Wn to get total
then for average w1+w2+w3+....Wn/n for n k's left. I hope this post is more clear. Citrix
|
|
|
|
|
|
#9 |
|
Mar 2003
New Zealand
13·89 Posts |
OK, I see what you mean now.
|
|
|
|
|
|
#10 | |
|
Jun 2003
Oxford, UK
7×277 Posts |
Quote:
See http://groups.yahoo.com/group/primeform/message/4388 and resulting long string of replies Regards Robert Smith |
|
|
|
|
|
|
#11 | |
|
Jun 2003
30568 Posts |
Quote:
Robert, It would be intresting to see if k's that are multiple of 3 or 5 or both can ever generate a sierpinski or riesel number for base 2? I will try to work on this later this week or as soon as I get some time and see what I can come up with. Base 5 takes too long as most of the optimizations for base 2 that make them super fast don't work for base 5. (I'm not sure if base 4 counts, but the smallest sierpinski number is k=5 for that base and I can prove that )Citrix
|
|
|
|
|
![]() |
| Thread Tools | |
Similar Threads
|
||||
| Thread | Thread Starter | Forum | Replies | Last Post |
| better k weights | Mini-Geek | Conjectures 'R Us | 1 | 2010-12-06 17:23 |
| N Weights | Mini-Geek | Conjectures 'R Us | 4 | 2010-04-17 09:57 |
| Small k weights | paulunderwood | Riesel Prime Search | 2 | 2006-09-11 06:46 |
| Weights and measures | mfgoode | Puzzles | 12 | 2006-02-03 06:22 |
| question about k weights | drakkar67 | Prime Sierpinski Project | 1 | 2006-01-03 00:01 |