Albanese Morphism: Kodaira Dimension Zero

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Covers the synthesis of results from the first semester, focusing on flat curves, spatial curves, surfaces, and projections.

Covers the classification of compact p-adic manifolds using the C.o.V-formula and explores smooth algebraic varieties and Hensel's lemma.

Explores geometric surfaces, rules between shapes, and architectural applications.

Explores étale motivic cohomology and the Hodge conjecture with a focus on counter-examples.

Explores ellipses, curves, and their applications in astronomy and mathematics.

Discusses linear Lie groups, their definitions, properties, and the relationship between integral curves and vector fields.

Explores the construction of elliptical arches using a single ellipse arc.

Explores conical and gnomonic curves, celestial representations, and solar paths through sketches and modeling tools.

Covers invariants and dimensions of projective varieties, emphasizing their importance.

Explores approximating curves in space and preparing for an upcoming exam.