
display of 'pi' with 1.000 digits -base 10- on an helix -good point of view- [Visualisation de 'pi' avec 1.000 chiffres -base 10- sur une hélice -bon point de vue-].
To each digit D inside [0,9] is associated an angle A(D) with the following rule:
A(D) = D.(2.pi/10)Then each digit D(n) (n ∈ [1,...]) is displayed as a point (belonging to an helix) with the following tridimensional coordinates:
X = cos(A(D(n)))
Y = sin(A(D(n)))
Z = f(n)
'f' denoting an "arbitrary" function.
At last, the current picture displays all the segments {D(n),D(n+1)} (for n=1 to 999).
![]() pi. | ![]() e. | ![]() The Golden Ratio. | ![]() The square root of 2. | ![]() Champernowne number. |