Mycelium explores the point at which organic growth begins to resemble mathematical design. Across its surface, branching forms expand and reconnect, creating a network that appears simultaneously random and ordered.

The idea has a real scientific basis. Mycelium develops through interconnected branching hyphae, and researchers have used fractal dimensions and network geometry to describe the complexity of these structures.

Moore uses this relationship between fractal geometry and living systems to blur the boundary between mathematics and nature. What initially appears chaotic gradually reveals repetition, connection and structure—as though the same underlying geometry might exist at microscopic, human and cosmic scales.

A living network: endlessly branching, connecting and becoming.