The 30.000 first digits -base 10- of 'pi' displayed as an 'absolute' tridimensional random walk [Les 30.000 premières 'décimales' -base 10- de 'pi' visualisées comme une marche aléatoire tridimensionnelle 'absolue'].

The first digits of 'pi' are giving birth to three sets 'DX', 'DY' and 'DZ' using the following way:
```                                                                           -------> DX = 3               1               2               3               9               3                ...
|               \             / \             / \             / \             / \             / \             /
|                \           /   \           /   \           /   \           /   \           /   \           /
|                 \         /     \         /     \         /     \         /     \         /     \         /
pi = 3.14159265358979323... --> 314159265358979323... |-------> DY =     1       /       5       /       6       /       5       /       7       /       2       /
|                   \     /         \     /         \     /         \     /         \     /         \     /
|                    \   /           \   /           \   /           \   /           \   /           \   /
|                     \ /             \ /             \ /             \ /             \ /             \ /
-------> DZ =         4               9               5               8               9               3
```
Then 'DX', 'DY' and 'DZ' are renormalized inside [-DR,+DR] (DR being an arbitrary constant) and used as the successive steps of an "absolute" tridimensional random walk..

The coordinates {X,Y,Z} are renormalized as follows:
```                    [-0.025,+0.695]x[+0.138,+0.827]x[-0.170,+0.482] -->[0.1,0.9]x[0.1,0.9]x[0.1,0.9]
```

See some related pictures (possibly including this one):

[See the 100.000 first digits -base 10- of 'pi'.]

(CMAP28 WWW site: this page was created on 06/06/2024 and last updated on 06/11/2024 12:02:55 -CEST-)

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