To be precise, that x+n is exactly (c-1)/2.
The c=1*c factorization translates into c=((c+1)/2)^2 - ((c-1)/2)^2 as a difference of squares.
To be precise, that x+n is exactly (c-1)/2.
The c=1*c factorization translates into c=((c+1)/2)^2 - ((c-1)/2)^2 as a difference of squares.
Here you go: 299420368396866329.
This is factorable with normal means, of course, but if you just want to test your algorithm…
Heh, okay… how about 75644981.
But yeah, recursion when you really want a loop could be problematic.
Has the VQC grid been useful to you in doing that, or are you mostly using traditional factoring techniques?
I'd recommend printing out the i values as it goes to see what it's doing for so long.
The bound_change feature seems to be a brute-force search in disguise.
Looks like N for the 1cc record is equal to (c-1)(c-1)/2.
Yep, same value I believe.