Milenkovic gaining biological insights by analyzing data embedded in non-Euclidean spaces

Credit: The Grainger College of Engineering at University of Illinois Urbana-Champaign

Samples of Euclidean and two non-Euclidean geometries, and how data—in this case simply triangles defined by 3 points—fall differently on flat, convex, and concave surfaces.

« Milenkovic gaining biological insights by analyzing data embedded in non-Euclidean spaces

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