Quadrature & Trisection: Geometric Constructions

Related lectures (20)

Page 2 of 2

Explores non-Euclidean geometries, hyperbolic and spherical, challenging the traditional Euclidean geometry with implications for modern mathematics.

Explores the concept of inversion relative to a circle and its applications in constructing orthogonal circles.

Introduces Euclidean elements, explores infinity uniqueness, parallel lines, and different geometries like Euclidean, hyperbolic, and spherical.

Covers the concept of embedding space for AdS and Euclidean geometry, discussing AdS isometries and Euclidean Ads.

Introduces the fundamentals of Euclidean geometry, covering equilateral triangles, symmetries, radical axes, and ancient architectural figures.

Introduces the fundamental concepts of Euclidean geometry, exploring postulates, parallel lines, and non-Euclidean geometries.

Discusses exam results, upcoming exam focus, and transition to advanced geometry concepts.

Explores modern geometric transformations and invariances, focusing on projective geometry and historical developments.

Covers the concept of area, axioms, and the area of rectangles.

Explores Euclid's construction of regular polyhedra inscribed in a hemisphere.