A simple figure is projected into something more complicated.
Hence the possible complexity of the shadow of a simple three-dimensional object when transfered onto a two-dimensional plan.
Modern mathematics tries to extract multidimensional equations from turbulences or other apparently chaotic systems.
Studying the curve of a chaotic movement, it is possible to release a new curve, this can be a hypocycloide.
The curve and this hypocycloide together form a "strangeattractor"
In my paintings, all the curves are fractions of hypocycloides.
If they were to be extended, these hypocycloides would form a symmetrical drawing that would darken the canvas almost entirely.
It is by selecting in a quasi-random way from a series of curves that I obtain the projection of a volume resembling more as coming from nature than from a mathematical construction.
Each one of my canvases reflects a harmonious image despite the feeling of movement and the proximity of chaos.
Is the living world a quasi-random selection in the symmetrical universe?