Riesel base 3 - mini-drive I

[mdettweiler]

Originally Posted by gd_barnes

Max, if you wouldn't mind keeping the listing of primes in descending n-value sequence, that helps balance the k's remaining for each posted file. I've corrected it now.

Hmm...I thought I was doing it in descending order. Did I put one or two primes in the wrong places or something like that?

[gd_barnes]

Originally Posted by mdettweiler

Hmm...I thought I was doing it in descending order. Did I put one or two primes in the wrong places or something like that?

They were in descending order but 5 of Henry's primes for n>30.9K were pasted in around the n=30.2K primes. I only brought it up because there were 8-10 of them in 2 different sequences that were pasted out of order yesterday.

Just me being my anal self more than anything but it does help verify the k's remaining at each n-level.

[Flatlander]

45350782*3^36735-1
35517808*3^38153-1
40892536*3^38330-1
23332214*3^38355-1
36868726*3^38587-1
[49728916*3^38598-1] K has already had lower prime reported
99074816*3^38631-1
56821202*3^38831-1
9755794*3^38897-1
10802026*3^38914-1
95357102*3^38918-1
12040934*3^39057-1
17243294*3^39060-1
49399234*3^39073-1
[56821202*3^40067-1] K is already in this post.
[21106738*3^40125-1] K has already had lower prime reported
64120226*3^40171-1
[23332214*3^40232-1] K is already in this post.
28982066*3^40406-1
11200582*3^40495-1
Confirmed primes. (Not checked if new.)

35.5-37 and 37-38.5 finished. (I'll email the results for my 4 complete ranges in a while.)

I guess 188 primes left when we reach n=100,000.

Note by Max: I checked your primes, and for ease of handling on my part I simply edited your post to denote the k's with lower primes reported in a similar manner to how you noted primes duplicated within your range.

[Flatlander]

[64120226*3^39158-1] K has already had lower prime reported
8604292*3^39403-1
83647162*3^39523-1
80531746*3^40557-1
58158824*3^40665-1
83263066*3^40738-1
[10802026*3^40823-1] K has already had lower prime reported
Are prime.

[Flatlander]

46703816*3^40959-1
Is prime.

40-41 finished.

[gd_barnes]

Originally Posted by Flatlander

[64120226*3^39158-1] K has already had lower prime reported

Huh? Since when is 40171 lower than 39158? lol

Max, is that you and that higher-level math again? Yesterday, it was putting n=30900 lower in the descending prime list than n=30200. And now this?!

What's the world coming to?

I changed the 1st post.

See my web pages now for a way to help find former primes. I've now created a separate page for all Riesel base 3 primes for n>25K. On the Sierp side, it's n>70K with a list for n>25K coming in the next few weeks. it wouldn't have helped here since both were reported at about the same time but it should help if they're reported a day or 2 apart. The pages will be updated in a little while.


G

[em99010pepe]

Maybe Max was tired but from outside this thread has been quite funny to read.

[Flatlander]

38.5-40 is finished. (1Kb too big to post here.) Email playing up, will send later.

I'll take a couple from the Sierp drive. Hopefully henryzz will finish soon and things will get updated here in the mean time.


Now updated, so taking:
41K-42K

[henryzz]

34640024 29244
87236956 29285
58220776 29382
8560054 31448
14843024 31496
51138272 31500
are all prime

[michaf]

Originally Posted by henryzz

34640024 29244
87236956 29285
58220776 29382
8560054 31448
14843024 31496
51138272 31500
are all prime

also prime (previously found,but bigger):

87236956*3^34955-1
58220776*3^34977-1
8560054 27596
14843024*3^32087-1

and: (smaller)

51138272 30234

[henryzz]

Originally Posted by michaf

also prime (previously found,but bigger):

87236956*3^34955-1
58220776*3^34977-1
8560054 27596
14843024*3^32087-1

and: (smaller)

51138272 30234

so 6 reduced to 1 actually helping to prove the base