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Posters for Public Math Lectures at Heidelberg, Germany
Posters for Public Math Lectures at Heidelberg, Germany
Symmetrie in der Mathematik: witzig, wichtig, wunderlich, by Prof. Dr. Pascal Schweitzer (TU Darmstadt).
Unentscheidbare Probleme in der Mathematik, by Prof. Dr. Dr. Katrin Tent (Universität Münster)
La complexité des labyrinthes
La complexité des labyrinthes
https://www.eeeeh.ch/la-complexite-des-labyrinthes-2756/
Par Collective Queerality
De Erika Roldán Roa avec Ana Chavez Caliz, Manuel Estévez, Eric Roldán, Claudia Silva
Migrar puede significar muchas cosas diferentes para cada persona. Para unas, es un sueño, una puerta para nuevas oportunidades. Para otras, es una necesidad: una decisión impuesta que está fuera su control. Más allá de las razones por las que migramos, cambiar tu país de residencia es una experiencia desorientadora. Navegar un nuevo sistema, con nuevas leyes, costumbres e idiomas, es fascinante, pero también confuso, agotador y complejo: como moverse en un laberinto. La complexité des laberynthes invita entonces a comparar ambas experiencias: a explicar de manera tangible cómo lidiamos con, por ejemplo, sanar un corazón roto lejos de "casa".
La complexité des labyrinthes forma parte del programa del 2023 del Bureau Des Questions Importantes, que se llevó a acabo del 1 al 16 de Septiembre en Nyon, Suiza.
Commemorating Poincaré Conjecture
Commemorating Poincaré Conjecture
https://mathfest.mathi.uni-heidelberg.de/poincare-conjecture/
I helped with some of the drawings on the following website, where the University of Heidelberg is announcing the celebration of the Poincaré conjecture as part of the Millennium Problems MathFest.
Krabbe in Eile?
Krabbe in Eile?
https://youtu.be/WfOfu4_MP1Q?t=3083
Some surfaces may look different, but they are topologically equivalent. That is, we can smoothly deform one (without pinching or breaking it) into the other.
What is Differentiable Geometry? Curves and Surfaces
What is Differentiable Geometry? Curves and Surfaces
by Anton Petrunin and Sergio Zamora (paper version available on Amazon)
Two theorems in a puddle
Lagunov's fishbowl
Castellum Egregium
Alhambra and wallpaper tilings.
Alhambra and wallpaper tilings.
One way to study the structure of the objects surrounding us is by looking at their symmetries. To find out more about wallpaper tilings, their symmetry groups, and their presence in the Palace of Alhambra, check out the January blog post of STRUCTURES, by clicking here.
More Math illustrations
More Math illustrations
Collapse of surfaces
Parallel transport
This is not a knot
Loops in a 3-torus
No Math
No Math
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