The story of Torus Actions

In the beginning there was word,
and that word was Torus

Torus Actions SAS (a.k.a. Torus AI) was founded in 2019 by a group of scientists led by Professor Nguyen Tien Zung who discovered the toric conservation principle:

Everything conserved by a dynamical system is also conserved by its associated torus actions

Our mission is to create augmented intelligence solutions for the well-being of millions of people worldwide.

The aim of our solutions is to accompany the world in its transformation by resolving real issues, especially in the domains of healthcare and well-being, but also in other industrial and economic sectors.

We work as an incubator and an R&D center, building a dedicated team for every promising project. We are using powerful and efficient AI algorithms and IT technologies, optimizing resources for less environmental impact.

The Torus ecosystem

At present, there are four companies in the Torus ecosystem :

What does Torus mean?

Torus, our name, has a very deep philosophical and physico-mathematical origin.

In philosophy, the word torus means processes and entities that are periodic and regular, like our solar system. It is the periodicity and regularity of our world that makes life possible.

Topologically, a torus is a product of circles, and algebraically, a torus is the simplest and most important kind of continuous compact group. They have the special property that their actions are always normalizable.

In physics, the greatest source of energy is due to the internal motions of atoms and elementary particles, and these motions are toric, quasi-periodic in nature.

Mathematical theorems say that toric dynamical systems, i.e. quasi-periodic motions, are very stable, as they remain quasi-periodic even under perturbations, and they can persist eternally. That is also the reason why we see so many quasi-periodic, toric phenomena in the world.

Last but not least, the toric conservation law (which is a rigorous mathematical theory) says that anything (such as energy, momentum, volume, etc.) that is conserved by a dynamical system is also conserved by its associated torus actions.