William Forsythe

Limb’s Theorem Ballet de l’Opéra de Lyon

Archive 2014
Dance
1/2

Choreography and costumes, William Forsythe
Music, Thom Willems
Stage Design, Michael Simon (1st and 3rd parts) and William Forsythe (2nd part : Enemy in the Figure)
Lighting design, William Forsythe and Michael Simon
Rehearsals, Stefanie Arndt, Thomas McManus, Christopher Roman
Piece for 27 dancers

In collaboration with Théâtre du Châtelet ; Festival d’Automne à Paris (performances from the 4th to 6th September) // In collaboration with Maison des Arts Créteil ; Festival d’Automne à Paris (performances from the 4th to 6th December) // Work created by the Frankfurt Ballet in 1990, and entered into the Ballet de l’Opéra de Lyon’s repertory on 15th September 2005.
In partnership with France Inter.

Limb’s Theorem, created in 1990 for the Ballet Frankfurt, composed of three parts, is one of William Forsythe’s key productions. The second, Enemy in the Figure - with stage, lighting and costume design by William Forsythe himself - is regularly presented independently of the other pieces. Enemy in the figure is a flamboyant exercise in style in its use of lighting. It refracts and magnifies the shadows of the dancers onto a wooden panel situated in the middle of the stage, whilst a white rope manipulated by the performers weaves its way in and out of them in a visually captivating way.
In the two other parts, with set design by Michael Simon, the dancers are placed, like insects, on a plateau topped by a giant revolving panel, a copernican revolution intensified by Thom Willems’ halting rhythms. We are confronted with paroxysms of noise, and dancers racing and whirling around at high speed, all of which is accentuated by the fringed costumes. Once the inferno-like machine starts up we are given a no-holds barred demonstration of the choreographer’s convictions: “What becomes dated in classical work is the writing. The vocabulary never ages”. Indeed, he applies the mathematical method to dance, giving rise to all possible combinations. This is combined with a few rules of geometry, allowing him to depart from from the plain on which classical positions are fixed, so that they can radiate across the space.