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Old 2015-08-03, 01:30   #1431
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Reserving S460 to n=100k (50-100k) for BOINC
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Old 2015-08-03, 17:03   #1432
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S492 tested to n=400K (200-400k)

nothing found

Results emailed - Base released
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Old 2015-08-04, 17:43   #1433
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S355 tested to n=100K (50-100k)

10 primes found, 40 remain

3442*355^52451+1
424*355^54435+1
10572*355^56966+1
13246*355^58166+1
20136*355^63131+1
18630*355^63648+1
12906*355^67056+1
3628*355^71696+1
8986*355^78137+1
4840*355^88061+1

Results emailed - Base released
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Old 2015-08-07, 17:25   #1434
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Default S410

S410
Reserving K 4 from n=100K to 500K
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Old 2015-08-07, 18:22   #1435
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Quote:
Originally Posted by pepi37 View Post
S410
Reserving K 4 from n=100K to 500K
Step 1. Sieve a little (plain srsieve)
Step 2. Use dump_algebraics.pl (!) -- this S410 is the poster case for it. It will report all n :: 4|n. (or simply use awk or perl)
Step 2a. Remove them (with srfile)
Step 3. Continue sieving with sr1sieve, as usual, ...and then with llr.
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Old 2015-08-07, 18:24   #1436
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Quote:
Originally Posted by Batalov View Post
Step 1. Sieve a little (plain srsieve)
Step 2. Use dump_algebraics.pl (!) -- this S410 is the poster case for it. It will report all n :: 4|n. (or simply use awk or perl)
Step 2a. Remove them (with srfile)
Step 3. Continue sieving with sr1sieve, as usual, ...and then with llr.
That was first thing I do!
for algebraics.pl
You are then man!
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Old 2015-08-07, 20:14   #1437
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S460 tested to n=100K (50-100k)

20 primes found, 75 remain

35794*460^51132+1
7705*460^51333+1
35215*460^52405+1
26170*460^58103+1
20121*460^59981+1
24463*460^61563+1
2913*460^61991+1
16152*460^63089+1
10648*460^63736+1
6981*460^65084+1
17344*460^67045+1
13114*460^67128+1
4411*460^68018+1
4506*460^73296+1
35064*460^74195+1
1117*460^79130+1
32427*460^80544+1
35505*460^81439+1
22662*460^84216+1
24273*460^93772+1

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Old 2015-08-07, 21:08   #1438
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Reserving S323 to n=100k (50-100k) for BOINC
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Old 2015-08-08, 07:29   #1439
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Default S410

4*410^144078+1 is prime!

5 K left

Releasing S410
Results emailed
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Old 2015-08-08, 08:03   #1440
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Default S292

S292 tested n=10K-25K

159 primes found - 416 remain

Results emailed - Base released

Reserving S366 to n=25K
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Old 2015-08-08, 16:50   #1441
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Reserving R469 for n=100-200K++ as a new 1-ker

336*469^113211-1 is prime! (302409 decimal digits, P = 3)

Last fiddled with by Batalov on 2015-08-09 at 02:14
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