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Old 2008-10-17, 20:55   #12
Flatlander
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Taking 34K-35.5K.

edit:
(I won't bother removing the found ks, it would only save about an hour.)

Last fiddled with by Flatlander on 2008-10-17 at 21:02
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Old 2008-10-17, 21:19   #13
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Quote:
Originally Posted by Flatlander View Post
Taking 34K-35.5K.

edit:
(I won't bother removing the found ks, it would only save about an hour.)
Good luck. You're doing a really great work.

@all: I managed to find the mentioned primes, that you've all found during searching on this conjecture. This means that on my website, for now 21 primes with n>25000 has been added to en expectively growing list. In the future, maybe near future, I expect to make an addition to this list so one can see which other primes this specific k produced

Remember to be on the list, it doesn't has to be a Top-5000 prime. Only demand is that the prime mentioned is having at least n=25001 as its power. So feel free to check back occasionally to see if I've seen your prime and managed to add it to the list

Regards

KEP

Ps. I'm really glad that you all do such a hard effort to knock down some k's, it makes my dream of at least for the Riesel base 3 conjecture, to reach n<=50M, so much more easy to realize, though it is a hard dream to realize, I'm sure it's possible Have a nice fight everyone
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Old 2008-10-18, 00:16   #14
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46216316*3^34051-1 verified as prime.

also:
61454968*3^32458-1 verified as prime.

Last fiddled with by Flatlander on 2008-10-18 at 00:51 Reason: NEW PRIME
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Old 2008-10-18, 04:13   #15
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Quote:
Originally Posted by Flatlander View Post
Three more primes verified with PFGW N+1 tests:

14843024*3^32087-1
71444096*3^32097-1
42328672*3^32231-1

How many are you 'expecting' for this drive?

With Sierp base 3 as the indicator and from my experience on testing n<25K, as a general rule, we've seen just under half of all k's eliminated with each 4-fold increase in the n-value.

Therefore, with 434 k's remaining to start the drive, we should get somewhere around or just over 200 primes out of this effort.


Gary
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Old 2008-10-18, 05:10   #16
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All k's with primes have been removed from the files.

I also posted already reserved files with k's removed that have lower primes or primes that are within the specific file. k's with higher primes remain in the files in order to find the lowest prime for each k.

A batch file script that I have makes the removal relatively easy.
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Old 2008-10-18, 08:19   #17
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54155806 27573
8560054 27596
70158994 27699
16512544 27704
76605434 27752
87030238 30041
all are proved with pfgw

just found:
62517282 30215

Last fiddled with by henryzz on 2008-10-18 at 08:23
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Old 2008-10-18, 11:58   #18
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37858876*3^32538-1
38801374*3^32776-1
85413214*3^32793-1
28851442*3^32807-1
30950858*3^32809-1
64372174*3^34211-1
12657178*3^34370-1

are all confirmed primes.
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Old 2008-10-18, 12:04   #19
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16171424 27864
22148702 27950
14257946 27973
51138272 30234
33556064 30252
54404054 30292

another lot of confirmed primes

my lower range has jumped up the fft barrier so the testing times are now similar

Last fiddled with by henryzz on 2008-10-18 at 12:05
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Old 2008-10-18, 14:25   #20
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Quote:
Originally Posted by mdettweiler View Post
I'll take the first file, 25K-27.5K. I'll be testing these with Geoff's new Linux build of phrot 0.51.
Is phrot quicker then? (Windows 32bit)
If so, where can I get it, how do I run it?
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Old 2008-10-18, 14:31   #21
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Quote:
Originally Posted by Flatlander View Post
Is phrot quicker then? (Windows 32bit)
If so, where can I get it, how do I run it?
I suppose so.
You can get it from here.

Running the client is explained here.

BTW, this topic shows all discussion about phrot compilation and setup.

Last fiddled with by em99010pepe on 2008-10-18 at 14:33
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Old 2008-10-18, 19:22   #22
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22148702*3^32952-1
8915336*3^33067-1
24980686*3^33130-1

are confirmed primes.

Quote:
Originally Posted by em99010pepe View Post
I suppose so.
You can get it from here.

Running the client is explained here.

BTW, this topic shows all discussion about phrot compilation and setup.
Thanks, I'll check it out.
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