  Natural numbers divisible by the same prime factor lie on defined spiral
graphs which are running through the Square Root Spiral (also named as the
Spiral of Theodorus or Wurzel Spirale or Einstein Spiral). Prime Numbers also
clearly accumulate on such spiral graphs. And the square numbers 4, 9, 16, 25,
36,... form a highly three-symmetrical system of three spiral graphs, which
divides the square-root-spiral into three equal areas. A mathematical analysis
shows that these spiral graphs are defined by quadratic polynomials. Fibonacci
number sequences also play a part in the structure of the Square Root Spiral.
Fibonacci Numbers divide the Square Root Spiral into areas and angle sectors
with constant proportions. These proportions are linked to the golden mean (or
golden section), which behaves as a self-avoiding-walk-constant in the
lattice-like structure of the square root spiral.
