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[QUOTE=jyb;294686]Lest I be accused of poaching, I should point out that 11-7,211 wasn't me. I think Warut did that one as well. On the other hand, your report is missing 7+5,280, so maybe Warut did that one. Either way, it wasn't me.[/QUOTE]Never ascribe to malice that which is adequately explained by incompetence. I almost certainly screwed up and I'll try to correct the tables tomorrow.
Thanks for the report. Paul |
[QUOTE=xilman;294708]Never ascribe to malice that which is adequately explained by incompetence. I almost certainly screwed up and I'll try to correct the tables tomorrow.
Thanks for the report. Paul[/QUOTE] There are numbers (relatively small) that have been reserved for over 9 months. In one instance, a quite small number has been reserved for over 15 months! Shouldn't these be released?????? |
[QUOTE=R.D. Silverman;295469]There are numbers (relatively small) that have been reserved for over 9 months. In one instance, a quite small number has been reserved for over 15 months!
Shouldn't these be released??????[/QUOTE]Not sure whether Tom has seen this post yet. I'll give him a while and then contact him if needed. On the face of it, it sounds like they should be released. Paul |
[QUOTE=xilman;295473][QUOTE=R.D. Silverman;295469]There are numbers (relatively small) that have been reserved for over 9
months. In one instance, a quite small number has been reserved for over 15 months! Shouldn't these be released?????? [/QUOTE]Not sure whether Tom has seen this post yet. I'll give him a while and then contact him if needed. On the face of it, it sounds like they should be released. Paul[/QUOTE] For cleanliness reasons I tend to agree. But then I have to wonder if it really matters. There are tons of available composites, and it doesn't really affect anybody if some are "off the market" (does it?) In any case, I suspect Al has forgotten about his reservations. He hasn't posted in the forum in quite some time; but he did respond to PMs a few months ago, so you could probably just ask him about them. As for the longest reservation, I have no idea. It should be about a 1-day job at this point. |
[QUOTE=R.D. Silverman;295469]There are numbers (relatively small) that have been reserved for over 9
months. In one instance, a quite small number has been reserved for over 15 months! Shouldn't these be released??????[/QUOTE] I am willing to rely on peoples' natural propensity to poach at this stage; it's not as if there's a shortage of numbers. |
I was just borrowing these numbers
[QUOTE=fivemack;295496]I am willing to rely on peoples' natural propensity to poach at this stage; it's not as if there's a shortage of numbers.[/QUOTE]
I am the scofflaw-in-chief as to the statutes prohibiting gratuitously long reservation times. I have blown the dust off a couple of motherboards and replaced some fans with sodomized bearings. Will be seiving starting tonight. |
[QUOTE=FactorEyes;295974]..some fans with sodomized bearings. Will be seiving starting tonight.[/QUOTE]
Glad to hear that the infamous bolt pistol device is fully functional. |
Another nine factors found in the last month or so:
[code]11+6 221 C176 10435949886951322339843206060956949620180087. C133 M Steine SNFS 2012-04-07 11+6 221 C133 24767475435884355535772121180512210248147314666213049529. P78 M Steine SNFS 2012-04-07 9+8 253 C154 4467473834576280546309861462651386238756638483. P109 J Becker ECM 2012-04-08 11+9 214 C138 556682702077050316316255715332715524223321010546267200589. P82 R Dickerson GNFS 2012-04-09 7-3 289 C188 2420852073079507622575068368998757292303171749. C142 J Becker ECM 2012-04-10 9-5 257 C192 870607599185891315985630351779578342811273382801541. P141 J Becker ECM 2012-04-12 7-6 289 C146 599654246393515709772207614725463793557918462357599451. P92 A Edwards GNFS 2012-04-21 7+5 286 C136 982002498511527034012011605941705349643386445868584613. P82 J Becker ECM 2012-04-24 8+5 233 C137 59401448311810488784199604151205801229756021761002933418088735758971. P69 R Dickerson GNFS 2012-04-24[/code] There are now 561 composites left in the tables. Paul P.S. My ISP seems to be refusing ftp uploads at the moment so the tables may not appear on the web for a little while. |
[QUOTE=xilman;297314]Another nine factors found in the last month or so:
[code]11+6 221 C176 10435949886951322339843206060956949620180087. C133 M Steine SNFS 2012-04-07 11+6 221 C133 24767475435884355535772121180512210248147314666213049529. P78 M Steine SNFS 2012-04-07 9+8 253 C154 4467473834576280546309861462651386238756638483. P109 J Becker ECM 2012-04-08 11+9 214 C138 556682702077050316316255715332715524223321010546267200589. P82 R Dickerson GNFS 2012-04-09 7-3 289 C188 2420852073079507622575068368998757292303171749. C142 J Becker ECM 2012-04-10 9-5 257 C192 870607599185891315985630351779578342811273382801541. P141 J Becker ECM 2012-04-12 7-6 289 C146 599654246393515709772207614725463793557918462357599451. P92 A Edwards GNFS 2012-04-21 7+5 286 C136 982002498511527034012011605941705349643386445868584613. P82 J Becker ECM 2012-04-24 8+5 233 C137 59401448311810488784199604151205801229756021761002933418088735758971. P69 R Dickerson GNFS 2012-04-24[/code] There are now 561 composites left in the tables. Paul[/QUOTE] I sent the following factor of 5^338 + 2^338 to you by email several days ago. Did you not get it? 409399004979607621012328314095551469164618786368901 |
[QUOTE=R.D. Silverman;297315]I sent the following factor of 5^338 + 2^338 to you by email several
days ago. Did you not get it? 409399004979607621012328314095551469164618786368901[/QUOTE]Unfortunately not. The last I have from you was for 7+3,289 back in late March. I'll update the tables with that one. My ISP is now accepting ftp uploads again. Paul P.S. Now uploaded. I guessed it was found by ECM but it it's wrong let me know and I'll correct it on the next update. |
I got a P51 out of 4^407+3^407, thanks to ECM.
Run 89 out of 200: Using B1=60000000, B2=2383761580216, polynomial Dickson(30), sigma=3786633027 Step 1 took 172163ms Step 2 took 172864ms ********** Factor found in step 2: 608118898001708651481623295373928558944853611010443 Found probable prime factor of 51 digits: 608118898001708651481623295373928558944853611010443 Probable prime cofactor ((4^407+3^407)/(7*727*859*10642237*3581788849*2698559459 340638836021*1867633762794238828781932446139620619))/608118898001708651481623295373928558944853611010443 has 114 digits |
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