This study investigates the acoustic correlates of fractal morphogenesis - the process by which iterative rules generate self-similar structures across biological and geological systems. The work analyzes natural formations exhibiting scale invariance and non-integer dimensionality, including dendritic branching in neuronal networks, the porous topology of volcanic glass, and osmotic dynamics in cellular membranes. The sonic architecture employs flanger and phaser modulation, wherein comb filtering and phase interference serve as acoustic analogues to recursive growth algorithms. These phase-shifted sonorities produce frequency profiles that map onto the recursive structures observed in natural morphogenesis.