Lectures related to Deduction of Lagrange Formula II

Differential Equations: Mathematical Complements

Covers the definition of differential equations and their relation to functions and derivatives.

Covers the topology of Riemann surfaces, focusing on orientation and orientability.

Discusses the graph of a relation and the concept of separation.

Polar Coordinates: Position and Velocity

Explores polar coordinates, position, velocity, and acceleration vectors in Cartesian and polar systems, including cylindrical and spherical coordinates.

Surfaces: The Torus

Explores the definition of surfaces, focusing on the torus and its construction through various examples and morphic images.

Optimization Problems: Algebra and Trinomial Equations

Explores optimization problems in algebra and trinomial equations, focusing on maximizing area with fixed perimeters.

Homotopy: Fundamentals and Examples

Covers the fundamentals of homotopy and its applications in topology.

Belief Propagation: Key Methods and Analysis

Covers Belief Propagation, a key method for both analysis and algorithm.

Consequences of TBS

Explores the consequences of the Total Bell System (TBS) in a commutative body.