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Old 2011-09-23, 05:14   #1288
MyDogBuster
 
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May 2008
Wilmington, DE

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Default Reservations

Reserving the following to n=50K

R727 R736 R737 R747 R753
R761 R780 R783 R803 R806
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Old 2011-09-24, 22:27   #1289
MyDogBuster
 
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Wilmington, DE

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Default S596

S596 tested n=25K-50K - Nothing found

Results emailed - Base released
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Old 2011-09-26, 01:06   #1290
MyDogBuster
 
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Default R510

R510 tested n=25K-50K - Nothing found

Results emailed - Base released
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Old 2011-09-28, 01:00   #1291
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Wilmington, DE

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Default R526

R526 tested n=25K-50K

774*526^41592-1 is prime

Results emailed - Base released

R526 is now a 3ker
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Old 2011-09-28, 09:20   #1292
Batalov
 
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Phi(4,2^7658614+1)/2

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S641 is proven - thanks to Ian's hard work, primarily.

8*641^87701+1 is the last prime.
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Old 2011-09-28, 18:09   #1293
MyDogBuster
 
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Default R573

R573 tested n=25K-50K

104*573^40080-1 is prime

Results emailed - Base released

R573 is now a 2ker
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Old 2011-09-29, 04:38   #1294
Batalov
 
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Phi(4,2^7658614+1)/2

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Reserving R507 to n=25K.
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Old 2011-09-29, 06:03   #1295
MyDogBuster
 
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Default Reservations

Reserving the following to n=50K:

S718 S720 S730 S746 S748
S753 S754 S761 S767 S770
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Old 2011-09-29, 19:12   #1296
MyDogBuster
 
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Default R579

R579 tested n=25K-50K - Nothing found

Results emailed - Base released
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Old 2011-09-30, 18:10   #1297
firejuggler
 
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Over the rainbow

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a quick run for R1030, n up to 1000, k up to 1000

k remaining
Code:
9*1030^n-1
42*1030^n-1
140*1030^n-1
210*1030^n-1
263*1030^n-1
308*1030^n-1
371*1030^n-1
593*1030^n-1
686*1030^n-1
711*1030^n-1
807*1030^n-1
857*1030^n-1
887*1030^n-1
924*1030^n-1
945*1030^n-1
will run those remaining to N=5k

file contain trivial k, prime found and remaining k

Last fiddled with by gd_barnes on 2011-10-02 at 02:53 Reason: save & delete attachment
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Old 2011-09-30, 18:25   #1298
gd_barnes
 
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Quote:
Originally Posted by firejuggler View Post
a quick run for R1030, n up to 1000, k up to 1000

k remaining
Code:
9*1030^n-1
42*1030^n-1
140*1030^n-1
210*1030^n-1
263*1030^n-1
308*1030^n-1
371*1030^n-1
593*1030^n-1
686*1030^n-1
711*1030^n-1
807*1030^n-1
857*1030^n-1
887*1030^n-1
924*1030^n-1
945*1030^n-1
will run those remaining to N=5k

file contain trivial k, prime found and remaining k
Thanks for the work.

For your resources, please consider working on a smaller conjectured base. It would be too much admin work to show on the pages small increments of larger-conjectured bases like this. Here are my guidelines:

1. I only show k's remaining when all k's have been searched to n>=10K.

2. With the exception of bases 3/7/15 with huge conjectures, I only show k's remaining if at least 1/3rd to 1/2 of all k's have been searched.

I could make some other exceptions to #2 for other bases with conjectured k greater than 10,000,000 but not for for a conjecture of k=54642.

If I don't go by these guidelines, I could quickly be innundated with admin work.

I'll go ahead and save off the data but it won't be shown anywhere for now.
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