Algebraic cycle

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Explores algebraic cycles, etale cohomology, and counterexamples to the Hodge conjecture.

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Explores symmetric matrices, eigenvalues, and characteristic polynomials in matrix analysis.

Explores the concept of variety defined as the closure of VCA and its applications in algebraic geometry.

Covers characteristic polynomials, similar matrices, eigenvalues, and algebraic multiplicities.

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

Covers abstract algebra concepts using type classes in Scala, including defining monoids, generalizing reduce functions, and typeclass laws.

Explores examples of diagonalization in linear algebra, focusing on eigenvalues and eigenvectors.

Explores derivations and the Zariski tangent space in algebraic geometry, emphasizing their importance and practical applications.

Covers the concept of cohomology representations and the implications of reduced suspension operations on spaces.

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