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-   -   Newer milestone thread (https://www.mersenneforum.org/showthread.php?t=13871)

davar55 2011-04-18 15:15

Towards a minor milestone:

23 Jan 11: 304
28 Jan 11: 285
19 Mar 11: 183
30 Mar 11: 155 = 1 + 60 + 94
08 Apr 11: 147 = 1 + 58 + 88
13 Apr 11: 142 = 1 + 57 + 84
18 Apr 11: 136 = 1 + 56 + 79

As of today, GIMPS is 136 LL tests from proving
all mersenne prime exponents < 24000000 have been found,
and are 40 in number.

If the rate remains at 1.2 tests per day,
this milestone will be reached in 113 days,
i.e. circa Aug 10 2011 (AD), revising my earlier estimates.

Uncwilly 2011-04-18 19:16

On Mar 8
[QUOTE=Uncwilly;254588]
All exponents below 21,260,417 have been tested and double-checked.
All exponents below 37,591,483 have been tested at least once.

Countdown to testing all exponents below M(42643801) once: 1,189
Countdown to testing all exponents below M(43112609) once: 1,890

Countdown to proving M(24036583) is the 41st Mersenne Prime: 298
Countdown to proving M(25964951) is the 42nd Mersenne Prime: 15,878[/QUOTE]
Now:

All exponents below 21,808,153 have been tested and double-checked.
All exponents below 37,591,483 have been tested at least once.

Countdown to testing all exponents below M(42643801) once: 998
Countdown to testing all exponents below M(43112609) once: 1,626

Countdown to proving M(24036583) is the 41st Mersenne Prime: 202
Countdown to proving M(25964951) is the 42nd Mersenne Prime: 12,921

davar55 2011-04-21 20:16

Same minor milestone:

23 Jan 11: 304
28 Jan 11: 285
19 Mar 11: 183
30 Mar 11: 155 = 1 + 60 + 94
08 Apr 11: 147 = 1 + 58 + 88
13 Apr 11: 142 = 1 + 57 + 84
18 Apr 11: 136 = 1 + 56 + 79
21 Apr 11: 130 = 1 + 52 + 77

As of today, GIMPS is 130 LL tests from proving
all mersenne prime exponents < 24000000 have been found,
and are 40 in number.

If the rate remains at 2.0 tests per day,
this milestone will be reached in 65 days,
i.e. circa Jun 25 2011 (AD), revising earlier estimates.

petrw1 2011-04-24 17:14

100 and 200
 
100 first time tests in the 30M ranges.
200 first time tests in the 40-41M ranges.

NBtarheel_33 2011-04-24 21:24

Addition to the GIMPS milestones page
 
Perhaps in the "less important" section...

April 23, 2011: All exponents below 22,000,000 have been doublechecked.

davar55 2011-04-27 13:13

That same minor milestone:

23 Jan 11: 304
28 Jan 11: 285
19 Mar 11: 183
30 Mar 11: 155 = 1 + 60 + 94
08 Apr 11: 147 = 1 + 58 + 88
13 Apr 11: 142 = 1 + 57 + 84
18 Apr 11: 136 = 1 + 56 + 79
21 Apr 11: 130 = 1 + 52 + 77
27 Apr 11: 124 = 51 + 73

As of today, GIMPS is 124 LL tests from proving
all mersenne prime exponents < 24000000 have been found,
and are 40 in number.

If the rate remains at 1.0 test per day,
this milestone will be reached in 124 days,
i.e. circa Aug 29 2011 (AD), revising earlier estimates.

davar55 2011-05-03 13:33

Again awaiting that same minor milestone:

23 Jan 11: 304
28 Jan 11: 285
19 Mar 11: 183
30 Mar 11: 155 = 1 + 60 + 94
08 Apr 11: 147 = 1 + 58 + 88
13 Apr 11: 142 = 1 + 57 + 84
18 Apr 11: 136 = 1 + 56 + 79
21 Apr 11: 130 = 1 + 52 + 77
27 Apr 11: 124 = 51 + 73
03 May 11: 114 = 45 + 69

As of today, GIMPS is 114 LL tests from proving
all mersenne prime exponents < 24000000 have been found,
and are 40 in number.

If the rate remains at 1.7 testS per day,
this milestone will be reached in 67 days,
i.e. circa jUL 9 2011 (AD), revising any earlier estimates.

sichase 2011-05-04 18:21

It appears that one of the 69 candidates in the 23M range is not currently assigned for double checking (i.e., there are 68 assignments) but is also not listed as available for assignment.

Is this a PrimeNet bug?

Prime95 2011-05-04 18:35

[QUOTE=sichase;260504]It appears that one of the 69 candidates in the 23M range is not currently assigned for double checking[/QUOTE]

Which one?

sichase 2011-05-04 18:46

23853343

--Scott

Prime95 2011-05-04 19:36

Ah yes. From a notes-to-myself file:

[I]I messed up by deleting t_gimps_assigned for exponent = 23853343. Check to make sure it eventually completed (ETA in May 2011)[/I]

If it isn't complete by mid-June we should make it available again. I don't even know who the exponent was assigned to.


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