Edgar Delgado
Creative Math Systems Developer
I develop creative systems that merge mathematics, computation, and music through structural analogies.
All for real-time algorithmic composition, my current projects include modular forms (SageMath/LMFDB-inspired) and multidimensional figurate number libraries with over 26,000 downloads, as well as ts-tonnetz.
I have published a Scopus-indexed article in Mathematical Music Theory, serve as a peer reviewer for The European Physical Journal Special Topics, contribute to international open-source projects, and teach postgraduate courses. ZifferJS · TypeScript Developer
Oct 2023 – Present · Finland · Remote
I contribute to the development of ZifferJS, a generative music notation and parser. It is designed to fit into any live coding environment that supports web technologies. · Implementing mathematical algorithms based on simplicial complexes and graph theory · Creating unit tests and writing documentation · Creating generator functions to work with infinite sequences
Escuela de Posgrado Newman · Lecturer in Master's Musicology, Music Pedagogy, and Teaching in Higher Education
May 2024 – Present · Tacna, Perú · Remote
I teach courses in the following Master's programs: Master's in Musicology · Search, Documentation, and Dissemination Techniques in Musicological Research · Music Industries · Performative Research: Historical and Analytical Perspectives on Musical Performance · Musical Listening: A Historical and Cultural Approach Master's in Music Pedagogy · Communication, Knowledge, and Digital Learning Applied to Music Education · Music Education and Attention to Diversity · Music in Educational and Social Contexts Master's in Teaching in Higher Education · Basic Educational Strategies for University Teaching
Latest Posts
Two years leading to FigurateNum v3 visualizations in the complex plane
A short personal note on the visualization layer of FigurateNum v3, where figurate numbers enter the complex plane through domain coloring.
Perfectoid Rings Breakdance in Sonic Pi?
I move through perfectoid rings, p-adic towers, and the Frobenius map, wondering if any of it could ever end up in Sonic Pi’s sandbox.
Do Group Actions Define Regular Polytopes and Polytypes in Type Systems?
I introduce an analogy between transitive group actions on flags of polytopes and type systems. This speculative concept aims to offer a naive way of understanding and classifying types through symmetry.