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#122 |
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May 2008
Wilmington, DE
22×23×31 Posts |
More algebraic factors.
Reserving Riesel 364, 369 and 379 |
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#123 |
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May 2008
Wilmington, DE
22×23×31 Posts |
If no one objects, I'll be attacking the following base from n=100K to n=200K.
Sierp 252 Last fiddled with by gd_barnes on 2010-01-19 at 07:34 Reason: remove bases <= 250 |
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#124 |
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May 2008
Wilmington, DE
54448 Posts |
Riesel Base 294
Conjectured k = 119 Covering Set = 5, 59 Trivial Factors k == 1 mod 293(293) Found Primes: 111k's File attached Remaining k's: Tested to n=25K 4*294^n-1 <------ Proven composite by partial algebraic factors 6*294^n-1 9*294^n-1 <------ Proven composite by partial algebraic factors 49*294^n-1 <------ Proven composite by partial algebraic factors 64*294^n-1 <------ Proven composite by partial algebraic factors 96*294^n-1 Base Released Last fiddled with by MyDogBuster on 2014-09-02 at 09:16 |
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#125 |
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May 2008
Wilmington, DE
22×23×31 Posts |
Riesel Base 334
Conjectured k = 66 Covering Set = 5, 67 Trivial Factors k == 1 mod 3(3) and k == 1 mod 37(37) Found Primes: 40k's File attached Remaining k's: Tested to n=25K 9*334^n-1 <------ Proven composite by partial algebraic factors 14*334^n-1 Trivial Factor Eliminations: 22k's Base Released Last fiddled with by MyDogBuster on 2014-09-02 at 09:16 |
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#126 |
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May 2008
Wilmington, DE
54448 Posts |
Riesel Base 354
Conjectured k = 141 Covering Set = 5, 71 Trivial Factors k == 1 mod 353(353) Found Primes: 132k's File attached Remaining k's: Tested to n=25K 4*354^n-1 <------ Proven composite by partial algebraic factors 6*354^n-1 9*354^n-1 <------ Proven composite by partial algebraic factors 19*354^n-1 49*354^n-1 <------ Proven composite by partial algebraic factors 64*354^n-1 <------ Proven composite by partial algebraic factors 71*354^n-1 Base Released Last fiddled with by MyDogBuster on 2014-09-02 at 09:16 |
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#127 |
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May 2008
Wilmington, DE
54448 Posts |
Riesel Base 364
Conjectured k = 74 Covering Set = 5, 73 Trivial Factors k == 1 mod 3(3) and k == 1 mod 11(11) Found Primes: 43k's File attached Remaining k's: 9*364^n-1 <------ Proven composite by partial algebraic factors Trivial Factors: 28k's Conjecture Proven Last fiddled with by MyDogBuster on 2014-09-02 at 09:16 |
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#128 |
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May 2008
Wilmington, DE
22×23×31 Posts |
Riesel Base 369
Conjectured k = 36 Covering Set = 5, 37 Trivial Factors k == 1 mod 2(2) and k == 1 mod 23(23) Found Primes: 15k's File attached Remaining k's: 4*369^n-1 <------ Proven composite by partial algebraic factors Trivial Factors: 24 Conjecture Proven Last fiddled with by MyDogBuster on 2014-09-02 at 09:16 |
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#129 |
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May 2008
Wilmington, DE
54448 Posts |
Riesel Base 379
Conjectured k = 56 Covering Set = 5, 19 Trivial Factors k == 1 mod 2(2) and k == 1 mod 3(3) and k == 1 mod 7(7) Found Primes: 15k's File attached Trivial Factor Eliminations: 12k's Conjecture Proven Last fiddled with by MyDogBuster on 2014-09-02 at 09:16 |
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#130 |
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May 2008
Wilmington, DE
22×23×31 Posts |
Riesel Base 394
Conjectured k = 159 Covering Set = 5, 79 Trivial Factors k == 1 mod 3(3) and k == 1 mod 131(131) Found Primes: 96k's File attached Remaining k's: Tested to n=25K 9*394^n-1 <------ Proven composite by partial algebraic factors 78*394^n-1 80*394^n-1 81*394^n-1 86*394^n-1 89*394^n-1 144*394^n-1 <------ Proven composite by partial algebraic factors 146*394^n-1 Trivial Factor Eliminations: 53k's Base Released Last fiddled with by MyDogBuster on 2014-09-02 at 09:16 |
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#131 |
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May 2008
Wilmington, DE
22·23·31 Posts |
Riesel Base 414
Conjectured k = 84 Covering Set = 5, 83 Trivial Factors k == 1 mod 7(7) and k == 1 mod 59(59) Found Primes: 66k's File attached Remaining k's: Tested to n=25K 4*414^n-1 <------ Proven composite by partial algebraic factors 9*414^n-1 <------ Proven composite by partial algebraic factors 46*414^n-1 49*414^n-1 <------ Proven composite by partial algebraic factors Trivial Factor Eliminations: 12k's Base Released Last fiddled with by MyDogBuster on 2014-09-02 at 09:16 |
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#132 |
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Oct 2009
Lyngby, Denmark
22·3 Posts |
Just checking in on my reservation:
I have just crossed the n=24000 mark. Looks like I'm finally reaching the end I'm not entirely sure about how many primes i've found since my last update @ n=15000 but I'll count whenever I'm done with the range. One thing i can tell however is that there will be less than half the original candidates remaining (Currently have 273 candidates remaining out of 547). Last fiddled with by appeldorff on 2010-01-15 at 00:26 |
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