the result is octave of "3-3-6-9-6-6-3-9" or "3-3-6-0-6-6-3-0" by modulo method which 0=9, no remainder.
I try to vary multiplier (x) from 2-24 amd m = 9, 11, 12
The pattern of numbers appearance frequency are symetry and beautiful.
10.15.2011
Fibanacci * x mod m
found discussion on 3-6-9 on web, if x3 to fibonacci sequence and reduce to single digit or mod 9
the result is octave of "3-3-6-9-6-6-3-9" or "3-3-6-0-6-6-3-0" by modulo method which 0=9, no remainder.
I try to vary multiplier (x) from 2-24 amd m = 9, 11, 12
The pattern of numbers appearance frequency are symetry and beautiful.
the result is octave of "3-3-6-9-6-6-3-9" or "3-3-6-0-6-6-3-0" by modulo method which 0=9, no remainder.
I try to vary multiplier (x) from 2-24 amd m = 9, 11, 12
The pattern of numbers appearance frequency are symetry and beautiful.
