Zemouli amina

Statement

Mathematics is often perceived as an intimidating language, cold and rigid. Yet I see it as an expressive and poetic language, one that shapes the way I create. My work explores the geometric beauty of equations, transforming abstract mathematical concepts into tangible, sculptural forms. Using parametric equations and scripting, I build digital models that come to life through 3D printing. Functions such as Sine, Cosine, Exponential, and Square Root become a physical experience, turning the abstraction of equations into objects we can see and touch. Each piece in my work embodies my dialogue with mathematics, an ongoing exploration of its elegance, rhythm, and infinite possibilities.

Artworks

My work is a collection of sculpural objects that explore the forms of mathematical equations. Using a combination of Sine and Cosine, the pieces show the visual poetry of the different rythmic repetitions in mathematical equations. Since my chilhood, I'm mesmerized by the works of Escher and Fibonacci. I've been fascinated with finding ryhtms and patterns in nature. After visiting Alhambra, I was able to link mathematics with architecture and visual patterns in 2D and 3D. In my graduation project, The Mathematical Designer, I was able to link these elements and make them coexist in 3 dimensional mathematically made structures that intrigue the eye.