DANCE NULLSPACE

In practice any clear and unpolluted configuration can function as a departure point. In mathematics, these departure points are called null-models and we may call the departure expressive spaces null-spaces. 

Returning to the intensive qualities of expressive space, we recall the mantra attributed to Aristotle: The whole is more than the sum of its parts. These mores are precisely those that cannot be explained by simple extrapolation from the parts via a reductionist approach. Those mores are the emergent phenomena. Those qualitative mores are what we attempt to surgically extract and harvest.