Artists

Francesco De Comité

Associate Professor of Computer Science

University of Sciences Lille (France)

Mouscron (Belgium)

francesco.de-comite@univ-lille.fr

https://www.flickr.com/photos/fdecomite/

https://pro.univ-lille.fr/francesco-de-comite/parcours

Statement

Manipulation of digital images, and use of ray-tracing software can help you to concretize mathematical concepts. Either for giving you an idea of how a real object will look or to represent imaginary landscapes only computers can handle. Things become yet more interesting, when you can transform your two-dimensional dream objects in real three dimensional sculptures. You can then handle your creations, and look at them from an infinity of view angles.

Artworks

Image for entry 'When Objects Fall Out From  the Frames'

When Objects Fall Out From the Frames

12*12*12cm

Color sandstone 3D printing

2014

The three dimensional version of a virtual image is much more fascinating than the original picture; it is like having in your hands an infinity of different versions of the object, at no cost. Now, new technics let you use colours in your 3D prints. This makes it yet more interesting: you can try to reproduce the virtual object in real world: a kind of inverted "Trompe l'oeil"...
Image for entry 'The Forgotten Art of Cyclides Islands Fishermen Fish-Trap Weaving'

The Forgotten Art of Cyclides Islands Fishermen Fish-Trap Weaving

60*80cm

Digital print on cardboard

2014

Adding more Villarceau-like circles makes the shape of the cyclide itself more visible, but we then loose the color contrast between the two set of circles. As usual, one has to find a compromise between those two ways of considering the mathematical concept. Anyway, itis still funny to find titles...
Image for entry 'The Lost Art of Cyclides Islands Weavers'

The Lost Art of Cyclides Islands Weavers

60*80cm

Digital print on cardboard

2014

Dupin cyclides are the images of tori by sphere inversion. Since sphere inversion preserves circles, the set of Villarceau circles one can draw on a torus is transformed in a set of circles on the cyclide. The game is then to find nice images illustrating this fact, together with some story 'à la Raymond Roussel' to reinforce the magic.