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Old 2016-11-06, 02:56   #34
Mysticial
 
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I'm mildly amused by this...

There are only a handful of known Mersenne Primes after many years of searching. Did you really think finding another one is as easy as letting a computer sit for 7 days?

Last fiddled with by Mysticial on 2016-11-06 at 02:59
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Old 2016-11-06, 02:56   #35
paulunderwood
 
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Quote:
Originally Posted by Ruicar View Post
i have a mersene pryme??
No
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Old 2016-11-06, 03:03   #36
Ruicar
 
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i want only one i can get and a new start not a thing have happen a beautiful number
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Old 2016-11-06, 03:05   #37
Ruicar
 
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you tell me i have to talk with and administrator is true or not ??
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Old 2016-11-06, 03:08   #38
Ruicar
 
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not cool with me i was on it and reaching 99.99 i was sure but ok i try i was closed very closed
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Old 2016-11-06, 03:08   #39
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You have a choice:

1. let things happen automatically: Marry you account details.

2. Do things manually: use http://www.mersenne.org/manual_result/
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Old 2016-11-06, 03:09   #40
Ruicar
 
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if he reach 99.99 is not product by 2 primes?
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Old 2016-11-06, 03:09   #41
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Quote:
Originally Posted by Ruicar View Post
you tell me i have to talk with and administrator is true or not ??
If you follow the instructions then this is not necessary.
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Old 2016-11-06, 03:11   #42
Ruicar
 
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what is the true ? what is marry account ? and why result manually i have sen 10 time?
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Old 2016-11-06, 03:16   #43
Ruicar
 
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whats happens please tell me i don't understand its late here
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Old 2016-11-06, 03:22   #44
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Quote:
Originally Posted by Ruicar View Post
if he reach 99.99 is not product by 2 primes?
The LL (Lucas-Lehmer) test works like this. Start with 4. The square and subtract 2: 4^2-2 = 14. Next take the result, 14, square it and subtract 2: 14^2-2 = 194. Repeat this s <- s^2-2 millions of times. When the number gets too big we can reduce it by the candidate number, so that the numbers we are dealing with are manageable.

Here is an example. M7 = 127. We do 5 iterations of LL:

14
194
37634
1416317954
2005956546822746114

As you can see the numbers get very big quickly. So in practice we look only at the remainders when divided by 127. In fact, we always look at only the remainders, noting for example 67^2-2 mod 127 is 42:

14
67
42
111
0

Bingo! The result of the 5th iteration is 0.

It says nothing about the number of factors, apart from it 1 when prime and greater than 1 when it is not prime.

Last fiddled with by paulunderwood on 2016-11-06 at 03:22
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