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anuragbishnoi.wordpress.com
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Finite geometry is often used to construct graphs with certain extremal properties. For example, the Norm graphs are one of the best-known constructions in extremal graph theory (see this for a geometrical description of these graphs). Similarly, generalized polygons, and their substructures, give various constructions in Ramsey theory, the degrtocee-diameter problem, and the (bipartite) forbidden...
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www.reedbeta.com
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Pixels and polygons and shaders, oh my!
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mcyoung.xyz
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[AI summary] This text provides an in-depth explanation of linear algebra concepts, including vector spaces, linear transformations, matrix multiplication, and field extensions. It emphasizes the importance of understanding these concepts through the lens of linear maps and their composition, which naturally leads to the matrix multiplication formula. The text also touches on the distinction between vector spaces and abelian groups, and discusses the concept of field extensions, such as [R:Q] and [C:R]. The author mentions their art blog and acknowledges their own drawing of the content.
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