Non-Constructible Figures: Quadrature & Trisection

Related lectures (21)

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Explores geometric proportions, commensurability, and triangle construction in Euclidean geometry.

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

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

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.

Introduces the axioms of connection in Euclidean geometry, emphasizing unique lines and non-collinear points.

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

Explores the historical methods of quadrature and trisection in geometry, including their applications in architecture.

Explores the historical and practical applications of geometry in architecture, emphasizing key geometric principles in architectural design.

Explores homotheties and translations in geometry, focusing on preserving alignment and distances.