The triangle is the polygon with the fewest number of sides that can be made with straight lines. It is also the most elementary polygon, the primary polygonal unit, the proto-cell with which we can cover an entire flat surface and form all other possible geometric figures.
This enigmatic figure has captured the imaginations of geometrists the world over, from the builders of the Egyptian pyramids, where astronomer Thales of Miletus (630 BC) began the study of geometry, to the most advanced investigators. The codes for the formulation of secret keys, the communication system by fax, the improved definition of a photographic reproduction, the transmission of X-ray images, or the storage of sounds on disc, are some of its applications in advanced geometry. We shouldn’t forget that since prehistoric times, and later in ancient history, geometry has been inspired by the same popular culture that has produced the Mudejar coffered ceilings, the prints of fabrics such as Zulu Ndebele, the mosaics of the gates of Babylon, the Greek and Roman pavement patterns, multitudes of musical styles or the creation of a great many modern sculptures and graphic works.
Mosaics makes the most of two of the isosceles triangles´ properties: that which dictates that two of these triangles of the same size are always “congruent”, and the one stating that two of them, placed on the same plane so that the ends of the hypotenuse touch, make a rectangle whose sides are formed by the legs of the triangles. Therefore, one orthogonal grid is formed by the legs and another one by the diagonal lines formed by the hypotenuse. In combination with the two colors, white and black (positive / negative), the mosaic can form four-way sequences based on mathematical, rhythmic or random patterns. Compositions can be made pixel by pixel or set by set, following the intuition of the players’ pathos or adhering strictly to their logos, finding abstract forms as well as figurative and optical illusions. Not coincidentally, the word mosaic is derived from museum, the temple of the Muses.
As noted by Juan Bordes in his book The Childhood of the Vanguard (Ed Chair), “These ideas were already demonstrated by Jean Sébastien Truchet (1657-1729), the French mathematician who applied his mathematical skills to typography, to graphic systematization and to engineering, before being developed by the Dominican monk Douat in publications that inspired the creation of geometric compositions based on this system.”
Simply put, Mosaics is a game of geometric thinking. It is free of rules, allowing you to explore your mind, accompanied by the Muses, while you enjoy exhilarating the moments of inspiration or relive exciting experiences that you can share with those who, so long ago in history, were seduced by this same geometry.
Could these trunks have once belonged to a cherry tree, with its shimmering red leaves? Or to an elegant birch tree, nestled close to a mountain stream? In either case, happy little creatures would have been found skittering about under their branches, which would have undoubtedly provided shade for more than one weary, long-forgotten traveler.
Objects that we are drawn to – personal adornments, ornaments in general, a feathered embroidery, a necklace, a capital, an eave… - are more often than not imitations of models found in nature: a flower’s petals, a plant’s leaves, a bird’s plumage…We’re struck not only by the beautiful colors of these objects but also by the arrangement of their different elements. When we take objects that are seemingly identical and try to create something new with them we have no choice but to subject ourselves to the laws of physics, letting them guide us in our effort to create something that will mirror the beauty and harmony that exist in nature.
3 Models to choose:
- Wooden case lined paper: 15 chairs / 29 chairs
- Small packaging 15 chairs
These are chairs that can be piled up, stacked, left scattered on the floor or grouped into random shapes of difficult equilibrium. But whatever we do with them, this game lets us play with the most primitive rules, those of a child trying to challenge himself and to dare balance itself by stacking objects using the freest of artistic expression.
3 Models to choose:
- Wooden caser: 12 stools / 20 stools
- Black wooden case lined paper: 20 stools
Our spine is the schematic representation of a tree trunk. Its function is that of sustaining and supporting, but its ultimate reason for being is to hold up its branches, which in turn carry leaves, blossoms and fruit.