HK-SteveHmmm, ball park how long do they take to finish?? 20hrs I think I saw somewhere, does that sound right??
HK-SteveGot my first AP23 today, very cool....
HK-SteveCompleted tasks 323Credit 1,305,889.00Found of length 20 8Found of length 21 6Found of length 22 2
HK-SteveWe are all still learning, as we should everyday..
HK-SteveBill, I am logged in, but that is what I see on the page you posted the link to...Sorry for taking up so much space, I am a little fish in the big ocean...
HK-Steve Sorry, Yes I added a 970 squeezed between 2x 980ti's, on the computer that crashed last night....Am trying to keep our 2nd place on PG, not sure we can hold on...
bcavnaugh
mektacularbcavnaughI'm jealous of your 23... :)
bcavnaughI thought all of yours were 23AP20: 120452772347965093+10372758*23#*n for n=0..19 (2016-11-19 07:38:42 UTC)
Arithmetic progressions In mathematics, an arithmetic progression (AP) or arithmetic sequence is a sequence of numbers such that the difference between the consecutive terms is constant. For instance, the sequence 5, 7, 9, 11, 13, 15 … is an arithmetic progression with common difference of 2. An arithmetic progression of primes is a sequence of primes with a common difference between any two successive numbers in the sequence. For example 3, 7, 11 is an arithmetic progression of 3 primes with a common difference of 4. For an arithmetic progression (AP) of primes, AP-k is k primes of the form p + d*n for some d (the common difference between the primes) and k consecutive values of n. The above AP-3 is 3 + 4*n for n=0,1,2.