Factorization homology
I gave a talk at CUNY about factorization homology, and have written up some notes which I’m posting here.
Building foundational tools for novel insights (sometimes abstractly).
Comments first published
I gave a talk at CUNY about factorization homology, and have written up some notes which I’m posting here.
Comments first published
Diagonal arguments are ubiquitious. We present them in general form, and mention how specific examples arise from this presentation. → read note
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Diagrammatic geometry makes manifold theory a joyous exercise of diagram-drawing. It has far-reaching consequences for how understanding of the interaction between higher algebra, combinatorics, and differential geometry. → read note
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A brief note about Kirby diagrams, which provide a helpful tool in the representation of 3 and 4-dimensional manifolds → read note
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Big things are different from small things. It’s a fundamental law of mathematical nature. But it’s not so often talked about. Here we at least say once that it’s a thing. (Feel free to extend!) → read note