Among other things, this may not be so significant for the theory of numbers overall. Supposedly 10 is only one of infinitely many bases that numbers can be expressed in. Note that, written in base 2, every prime number after 2 ends in 1.
Among other things I found, if you construct the scattershot graph of sin(i), where i is an integer from 1 on up, the result looks like a chicken wire array of nested hexagons. sin(p(i)), where p(i) is the i'th prime, looks like overlapping sine waves, with repeated gaps where a sine wave should be.
for any integer n > 2, the product of sin(n*pi/j), where j goes from 2 to n-1 is 0 if and only if n is composite.
You get the more accurate image if you go to 1000 or more primes. It does appear unordered over the first numbers, but, when you look at the graph over 1000 or more primes, it does have a definite form.
You get the more accurate image if you go to 1000 or more primes. It does appear unordered over the first numbers, but, when you look at the graph over 1000 or more primes, it does have a definite form.
Just because someone doesn't want to take a risk with a website that might be programmed to download more from your computer than you authorize...
...If I find my computer has been compromised by this I will let you know.
My system froze twice and failed to reboot twice, then declared a password was needed to get it out of a locked state after accessing imgur@juli
julianpenrod
Mar 15, 2016