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Covers the solution of linear differential equations, focusing on complex solutions and diagonalizable matrices.
Logic and Proof Techniques
Covers integers, rationals, logic, proof techniques, functions, and relations using examples and truth tables.
Implicit Functions Theorem
Covers the Implicit Functions Theorem, explaining how equations can define functions implicitly.
Periodic Functions: Limits and Compositions
Explores periodic functions, limits, compositions, and properties of even and odd functions.
Convergence of Series
Covers the convergence criteria of series, including alternating series and absolute convergence.
Hermite Normal Form
Covers the Hermite Normal Form, a method to transform a matrix into a specific form.
Linear Algebra: Determinants and Applications
Explores determinants, similarity invariance, Cramer's formula, and geometric interpretations in matrices.
Operations on Sets: Parts, Intersection, and Difference
Explores operations on sets, Cartesian products, and functions' properties.
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Explores derivability, differentiability, known formulas, and algebraic operations on limits, with examples and counterexamples.

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