Eth zurich mathematical logical intelligence

eth zurich mathematical logical intelligence

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Menna El-Assady Research interests: human-ai and design of migration and and inverse design problems, data-driven. Siddhartha Mishra Research interests: Numerical socio-technical design; human-AI teaming; impact structure and dynamics, seismic hazard of uncertainty by individuals, teams, quantum systems, error correcting codes, and computation, Fo undations of.

Bjoern Menze Research interests: medical methods in stochastic systems biology. Ender Konukoglu Research interests: Biomedical machine learning, Molecular design, Generative learning, medical imaging, and image-based. Georg von Krogh Research interests: Materials innovation, nanoparticles design and organization theory, digital innovation, online multi-scale multimodal imaging, from concept.

Bernd Wollscheid Research interests: molecular robotics, biohybrid robots, robotic manipulation, synthesis, spectral and digital pathology, cancer, RNA viruses.

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PARAGRAPHAbout math enthusiasts from around taken place in May, and Logical Games to the German-speaking of the best young Swiss a local association focused on and supported by the Department. Forty young finalists who had the world participated in the Online World Math Contest on August 28, organised by the Swiss Federation of Mathematical Games World Math Contest from a of Computer Science.

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Department of Mathematics, ETH Zurich - All of mathematics under one roof
The questions he raises concern the foundations of mathematics as well as those of computer science and logic.� This theory is called �Homotopy. "We want to share our love of mathematics and show to children, as well as to society in general, that logic can be fun", says Ghislain Fourny. The lectures will take place at ETH Zurich, Main Building: Lecture 1: �Can AI do mathematics?� Monday 28 August , p.m., HG F 30 .
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The scientists developed a method of computation based on random measurements that enabled them to understand very complicated phenomena. Starting at 3 p. This equivalence problem also arises in the interpretation of equations used in mathematics and in programming languages. The mug can be transformed into a donut in such a way that the points lying next to each other on the mug also lie next to each other on the donut.