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k=183 complete up to n=200000
Hi all,
Here are the results for k=183: k=183: n=4, 11, 22, 31, 52, 56, 59, 67, 88, 104, 251, 572, 724, 1379, 2696, 3616, 3928, 8518, 9239, 9419, 10547, 20396, 42136, 43936, 69422. Best regards, masser |
k=33 complete up to 20000
I checked k=33 from 43200 to 200000 and found the following primes: 51326, 57695, 63115, 67182, 109848, 128635, 136971, 173110, & 174182.
I am reserving k=167 to 200000. Harvey563 :lol: |
k=25, 300k to 400k
I picking up k=25 from 300000 to 400000. If anyone else has already done it, or really wants it, please let me know.
Harvey563 :rolleyes: |
Testing k=177 for 70.000 < n < 80000
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k=177 is now reserved to you
Release it whenever you're done. Joss |
k=95 and 99 done to n=200000
Here comes a little status report:
k=95 and k=99 are tested up to n=200000 (I'm stopping there). k=95 is prime for n=140840 k=99 is prime for n=118711, 170867, 175921 k=113 is done to n=500000 (stopping) k=29 is done to n=825000 (continuing) -- Thomas11 |
K=115 complete to 200000, k=229 reserved to 200000
I checked 115 from 70400 to 200000 & only found primes: 87151 & 98543.
I just found 27*2^444622-1 prime though! k=27 is checked to 449765 & I'm continuing to 500000. I'm reserving k=229 to 200000. Harvey563 :showoff: |
k=225 complete to n=200000.
Hi all,
Here are the results for k=225. k=225; n=1, 23, 25, 53, 65, 139, 149, 481, 613, 1343, 1601, 2125, 4385, 9005, 9169, 57013, 99821, 113893, 162653. Best regards, Masser :smile: |
My Status Report
k=7, checked all n<920000 and some higher n's.
850k-1M sieved to 6.26 trillion. Continuing and hoping to reach 1M by the end of July. Currently sieving 1-1.3M, may extend to 1.5M. Last prime for n=372897 found by me in early May. k=13, checked all n<810000 and some higher n's. 800k-1M sieved to 6.65 trillion. Continuing and hoping to reach 1M sometime in August. Last prime for n=233207 found by g267 last year. NO PRIMES [yet] ... :sad: but I'm not giving up! :cool: k=53, 79 and 89. all checked to n=290000. Continuing all three. |
Status report on k=177
I was really hoping to find at least one prime in the range of 70k < n < 100k and guess what??
I found one!! :grin: 177*2^96978 - 1 is prime! (P = 1, Q = -1) [29196 digits] :showoff: so for k =177, n = 96978 is another prime. Continue to work on k = 177 Alright, it isn't a world record, but it's my first prime I ever found! |
Templus,
Congratulation on your first prime! There are many more out there waiting to be found. [Quote]177*2^96978 - 1 is prime! (P = 1, Q = -1) [29196 digits] [/QUOTE] What program are you using? It seems with (P and Q) you're not using the fastest software out there. I recommend you use LLR it can be found at [URL=http://www.15k.org]15k.org[/URL] It is by far the fastest out there for k*2^n-1 Joss |
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