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Name: Nima Rasekh

Type: User

Company: Max Planck Institute for Mathematics

Bio: I am a postdoc at the Max Planck Institute for Mathematics. I am mostly interested in category theory and the formalization of categorical structures.

Twitter: nima_rasekh

Location: Bonn, Germany

Blog: https://guests.mpim-bonn.mpg.de/rasekh/

Hi! Welcome to my GitHub Page

I am postdoc at the Max-Planck-Institut für Mathematik in Bonn, Germany.

There I am a mathematician primarily interested in understanding the role of equalities in mathematics, otherwise known as homotopy theory.

I believe formalization of matheamtics via proof assistants can be an important step towards better understanding homotopy theory. As a result I have now commenced various formalization projects, including contributions to Coq UniMath and Rzk. In particular I am currently focused oon the following formalization projects:

Double Categories: I am working on a formalization of double categories in Coq UniMath (jointly with Benedikt Ahrens, Paige North and Niels van der Weide).
Simplicial Type Theory: I am contributing to the formalization of simplicial type theory, as defined by Riehl & Shulman.

More details my formalization work can be found in the repositories below!

More general information about me and my mathematical work can be found on my Academic Webpage.

Nima Rasekh's Projects

doublecategories

Formalization of Double Categories in UniMath via Coq

dvm

ANU image analysis code "diamorse" -applied to materials science

nimarasekh

Repository for GitHub Page

nimarasekh.github.io

Repository for Academic Webpage

pythonpractice

Some Python code

rzk

An experimental proof assistant based on a type theory for synthetic ∞-categories.

shott

Formalisations for simplicial HoTT and synthetic ∞-categories.

topomodelx

Topological Deep Learning

unimath

This coq library aims to formalize a substantial body of mathematics using the univalent point of view.

w3schools-test.github.io

w3schools.com repository used in demonstrating GitHub and GitHub pages

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