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Covers the proof of Hensel's Lemma and a review of field theory, including Newton's approximation and p-adic complex numbers.
Explores invariant definitions in sets, groups, and automorphisms, including p-divisible groups and free abelian groups.
Covers the algebraic closure of Qp and the definition of p-adic complex numbers, exploring roots' continuous dependence on coefficients.
Provides an in-depth analysis of the Standard Model, covering topics such as the Higgs mechanism, gauge boson interactions, and the role of chirality in particle physics.
Explores the relationship between p-torsion and p-divisibility in group theory, highlighting implications of p-divisibility in exact sequences of abelian groups.
Covers integration on H_pxH and arithmetic topics, focusing on the Hensel Lemma and the process of finding R and S such that R.S-P=0.
Explores the Galois theory of Qp, covering algebraic extensions, inertia groups, and cyclic properties.
Explores the properties of relations in computer science, including equivalence relations and the partition of a set.
Covers the classification of compact p-adic manifolds using the C.o.V-formula and explores smooth algebraic varieties and Hensel's lemma.
Explores prime numbers, coprime integers, and their properties in number theory.
