Explores Dedekind rings, fractional ideals, integrally closed properties, prime ideal factorization, and the structure of fractional ideals as a commutative group.
Explores adelic number theory, emphasizing lattices, modules, linear combinations, and Z-linear properties.
Explores cohomology and the cross product, demonstrating its application in group actions like conjugation.
Covers affine algebraic sets, hypersurfaces, elliptic curves, ideals, and Noetherian rings in algebraic geometry.
Covers the concept of tensor product in the context of bilinear maps and explores the uniqueness of tensor products.
Covers a general introduction and discusses algebra, emphasizing the importance of unique factorization in algebraic structures.
Explores Python modules, program hierarchy, module importing, and namespaces, including variables and scopes within functions.
Covers rings, modules, fields, minimal ideals, and the Nullstellensatz theorem.
