Factoring database

[10metreh]

Originally Posted by Andi47

hmmmm... the windows binary doesn't work for me - can't start application, cygwin1.dll not found.

Download cygwin1.dll then! (Spot the really slow worker... )

[Andi47]

Originally Posted by 10metreh

Download cygwin1.dll then! (Spot the really slow worker... )

I just downloaded it. Is there an option to set the number of CPUs to run the workers on, and to give an individual name to the worker?

[kar_bon]

Originally Posted by Andi47

I just downloaded it. Is there an option to set the number of CPUs to run the workers on, and to give an individual name to the worker?

try
worker "name" #cpu

like worker "myPC" 1

[Syd]

Originally Posted by Andi47

I just downloaded it. Is there an option to set the number of CPUs to run the workers on, and to give an individual name to the worker?

Yes, thats parameter one and two.

worker.exe Name 3

Starts 3 workers with name "Name". If the name contains spaces you need to quote it - at least on linux.

./worker "My worker" 4

[Andi47]

Originally Posted by Syd

Yes, thats parameter one and two.

worker.exe Name 3

Starts 3 workers with name "Name". If the name contains spaces you need to quote it - at least on linux.

./worker "My worker" 4

Thanks - "Windoze Core 2 Duo" is running now.

[10metreh]

I see one (Edit: four) workers called "Mystery workers i7". Could this be the mystery worker on sequence 144984? Let me hazard a guess at who it is: mklasson.

[henryzz]

Originally Posted by 10metreh

I see one (Edit: four) workers called "Mystery workers i7". Could this be the mystery worker on sequence 144984? Let me hazard a guess at who it is: mklasson.

they have gone

[Andi_HB]

It would be nice if the last 10 successfully factorized numbers would be listed with the belonging name.

[mklasson]

Originally Posted by 10metreh

I see one (Edit: four) workers called "Mystery workers i7". Could this be the mystery worker on sequence 144984? Let me hazard a guess at who it is: mklasson.

Wrong! My guess is: fivemack.

[schickel]

Originally Posted by mklasson

Wrong! My guess is: fivemack.

Well, whoever it is, I'll lift a glass for them. That 2^5 * 3 * 7 driver is brutal. I was very diappointed when it caught that one.....when it hit 132 digits, that was just too much for me!

[Mini-Geek]

Something's gone wrong with aliquot sequence 234600 in the database:
http://factorization.ath.cx/search.p...n=last&fr=&to=
The squared factors bug appeared on lines 180 and 181, making an incorrect number for line 182. I used the Repair thing on those numbers, but it had already logged line 182 as the sum of the squared factors, so there's nothing left for me to tell it to repair. (no, I don't know why it didn't sum for line 181 based on the squared factors in 180, but did for the 181 to 182 transition...pretty weird)
Here's the correct numbers for that area:

 175 .	 125925525314606704491857198236932552242107828 = 2^2 * 7 * 23 * 79349 * 691734011 * 3562438014742418397958806683
 176 .	 136878883338876473987066263442391993690743372 = 2^2 * 7^2 * 23 * 131 * 229979 * 247067 * 257591 * 556392913 * 28462041842281
 177 .	 156105621368484957644325987778304749375184308 = 2^2 * 7^3 * 509 * 3463 * 20477 * 3152302067001255390176943720421
 178 .	 163210949100761796141433918990812564576687692 = 2^2 * 7 * 11 * 89241799 * 5937864149271321392786588445445801
 179 .	 192885671109326831022931698396275071627971508 = 2^2 * 7 * 6888773968190243965104703514152681129570411
 180 .	 192885671109326831022931698396275071627971564 = 2^2 * 3^2 * 7^2 * 13 * 8411201426361714243107086097866521525727
 181 .	 417918954070208133883018679858595988527344340 = 2^2 * 3 * 5 * 7^2 * 13 * 71 * 73 * 1373 * 44601049 * 34451216855077185354683717
 182 .	 1090120733842605563909778174836039791525186860 = 2^2 * 3 * 5 * 7^2 * 13 * 167 * 2053 * 31627 * 488613521047 * 5383379760184237727
 183 .	 2758579819330499523772110993536469453717942996 = 2^2 * 3 * 7^2 * 13 * 1748599 * 204723637 * 1008107074175414983808194993
 184 .	 5304965841837157906112275216575343859296821804 = 2^2 * 3^3 * 7^2 * 103 * 317 * 30701971868902221594591603135314489987
 185 .	 10900428951990257084206007425726944314318028756 = 2^2 * 3^3 * 7 * 17 * 809297 * 28773093581 * 751704386261 * 48454185608489
 186 .	 23297037468067117948872979467867261322091468844 = 2^2 * 3^3 * 7 * 311 * 221319457 * 577043231173 * 775872870784561388669
 187 .	 45953177826842954343079601769302104254898534356 = 2^2 * 3^2 * 7 * 227 * 121151 * 6630742283903755408221387372865796039
 188 .	 87386365333928464218511957647904465779473336364 = 2^2 * 3^2 * 7 * 21419 * 9266413423 * 1747158365696567430413635153361
 189 .	 165074920788068316989884184982361356434022978516 = 2^2 * 3^2 * 7 * 421 * 822299 * 22185273404224061 * 85291138900798891457

I've submitted factors through n=326, so when the value of line 182 is fixed, it should update through that.

By the way, I just noticed that the graphs are now smoothed by a log scale instead of blocky to the digit. Nice update, Syd!