Re:An Interesting Pattern in the Prime Numbers: Parallax Com...
by chickenstrips on Friday May 18, 2018 @04:02PM
(#17104543)
For fixed n, a block (x,y) contains the numbers n/2y^2-n/2y + yz + x for all 0 <= z < n.
Re:An Interesting Pattern in the Prime Numbers: Parallax Com...
by drdeca on Friday May 18, 2018 @04:48PM
(#17104826)
Making sure I am parsing that correctly:
Is that
((n/2) * y^2) - ((n/2) * y) + (y * z) + x ? (For z ranging from 0 to n)
If so, alright, that makes more sense to me, thanks.
So, n * (y * (y-1)/2) + x + y * z ?
Edit: does HN have an escape character to deal with the asterisks?
Re:An Interesting Pattern in the Prime Numbers: Parallax Com...
by dEnigma on Friday May 18, 2018 @10:53PM
(#17106374)
Having whitespace after the asterisk or indenting the line by two or more spaces seem to be the only possibilities according to the "Formatting Options"[1]
Re:An Interesting Pattern in the Prime Numbers: Parallax Com...
by SomeMathComment on Friday May 18, 2018 @04:47PM
(#17104822)
(n/2)y^2-(n/2)y + yz + x
Or, do the regions overlap?
I tried to look at the first 4 rows for n=5, but did not see the pattern depicted (each interval had a prime in it).
Am I interpreting what is meant by the blocks incorrectly, or does the pattern not work for small enough n?