Lecture notes introducing condensed mathematics as a framework for topology in algebraic and analytic settings.
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Lecture notes use condensed mathematics to reprove finiteness of coherent cohomology, Serre duality, GAGA, and Hirzebruch-Riemann-Roch for compact complex manifolds.
Lecture notes present liquid real vector spaces and a tentative category of analytic spaces as part of work toward analytic stacks, though the definition was later abandoned.
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Lectures on Condensed Mathematics
Lecture notes introducing condensed mathematics as a framework for topology in algebraic and analytic settings.