Trinion Meromorphic Series
Trinion Meromorphic imagines a self-defined hypercomplex number system—an extension of the complex plane into three dimensions, expressed as a + b i + c j. Within this algebra, the usual analytic properties of complex functions are reinterpreted: poles, zeros, and singularities unfold not on a plane but across volumetric manifolds.
Each work in the series explores a meromorphic function in this trinion space, rendered as an evolving isosurface. The resulting forms oscillate between mathematical rigor and organic presence: glass-like geometries suspended between fluid and crystal, precision and mutation.
Across three works—Trinion Meromorphic, Trinion Glass, and Trinion Monument—the series transforms algebraic abstraction into a spatial language, proposing a way to see hypercomplex analysis as material form.
Real-time generative visuals
2023
Trinion Meromorphic 1
Trinion Meromorphic 2
Trinion Glass 1
Trinion Glass 2
Trinion Glass 3
Trinion Glass 4
Trinion Glass 5
Trinion Glass 6
Trinion Monumental 1
Trinion Monumental 2