Recent work in rigid origami theory by Luca Zimmermann enabled us to realize our Gigantic Oribotic Spiral (2024) as a mechanically rigid-foldable structure. The theory provides a way to mathematically define a minimal parametric design space based on the angles in a crease pattern and to calculate its folding and unfolding precisely.
Our geometric model let us explore these variations one at a time, a method we used to choose geometry for large-scale fabrication. But conceptually and computationally, we began to wonder: there’s an infinite number of variations, each one of them valid rigid origami. We soon found that calculating the infinite problem space is a future challenge, perhaps for quantum computing, but what we can do is approximate it as a discrete dataset. To create experience, the dataset requires interpretation, leading to a series of new artworks that explore the n-dimensionality of origami.