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Pappus's hexagon theorem
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Related lectures (12)
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Vectors: Definitions and Operations
Introduces vector definitions, displacement, addition, and applications in geometry.
Isometries: Transformations Preserving Distances
Covers isometries, transformations preserving distances and properties related to collinearity.
Surface Normals: Vector Analysis
Explains surface normals for parametric and implicit surfaces, focusing on vector analysis and examples with spheres.
Axioms of Connection
Introduces the axioms of connection in Euclidean geometry, emphasizing unique lines and non-collinear points.
Incidence Geometry & Elliptic Curves
Explores the Cayley-Bacharach theorem in incidence geometry and introduces elliptic curves with a commutative law.
Kinematics of the Material Point
Covers the kinematics of a material point, focusing on speed and accelerations.
Bézout's Theorem and Cayley-Bacharach
Explores Bézout's theorem and Cayley-Bacharach, discussing intersection multiplicities and linear combinations in projective geometry.
Linear Algebra: Linear Dependence and Independence
Explores linear dependence and independence of vectors in geometric spaces.
Intersections of Lines and Medians
Explores intersections of lines and medians in a square geometry context.
Linear Dependence of Vectors
Explores linear dependence of vectors, demonstrating examples and conditions for collinearity.
Projective Geometry: Birth and Foundations
Explores the birth and foundations of projective geometry, including the vanishing point invention and stereotomy.
Analytical Geometry: Vectors and Operations
Covers the fundamentals of analytical geometry, focusing on vectors and their operations.
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