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Lecture
Geometry: Passage to Space
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Related lectures (52)
Geometric Transformations: Meanings and Applications
Explores geometric transformations, invariant properties, and mean relationships in modern geometry.
Dandelin Theorem: Ellipse Construction
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Explores ellipse construction using the Dandelin theorem and properties of conics in space.
Conics in the Plane: Uniform Description of 3 Conics
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Explores the construction and properties of parabolas, ellipses, and hyperbolas in the plane.
Conic Sections: Ellipse, Parabola, Hyperbola
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Explores conic sections like ellipse, parabola, and hyperbola, their properties, constructions, and perspectives in 2D and 3D spaces.
Hyperboloid Surfaces: Sections and Developability
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Delves into the properties of hyperboloid surfaces and their sections, emphasizing developability and curvature.
Elliptical Arch Construction
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Explores the construction of elliptical arches using a single ellipse arc.
Introduction to Conic Sections in Space
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Covers the introduction to conic sections in space, focusing on ellipses and their properties.
Ellipses and Conics
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Explores ellipses, conic sections, Kepler's laws, and geometric reconstruction in architectural modeling.
Conic Sections: Equivalence and Intersection
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Delves into the historical context and mathematical properties of conic sections like parabolas, ellipses, and hyperbolas.
Conic Sections: Definitions and Equations
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Explores the definitions and equations of conic sections, including parabolas, ellipses, and hyperbolas, with practical geometric applications.
Concatenation of Arcs in Geometry
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Delves into the historical and geometric aspects of arc concatenation, including ellipse approximation and architectural applications.
Homotheties and Translations
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Explores homotheties and translations in geometry, focusing on preserving alignment and distances.
Surfaces in Geometry
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Explores surfaces with constant curvature, rules between geometric elements, and the generation of sections in geometry.
Geometry: Instrument Epicycle
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Explores the invention of instruments by artists like Albrecht Dürer to draw complex curves and lines not achievable with a ruler.
Conics in Geometry: Ellipses, Parabolas, and Hyperbolas
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Provides an overview of conics, including ellipses, parabolas, and hyperbolas, focusing on their properties, equations, and applications in geometry and physics.
Geometry: Opening of the Course on February 25
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Covers the synthesis of results from the first semester, focusing on flat curves, spatial curves, surfaces, and projections.
Geometric Surfaces: Paraboloids and Hyperboloids in Architecture
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Explores the geometric properties of paraboloids and hyperboloids in architecture, emphasizing their design implications and practical applications.
Geometry: Menaeus de Vitruve
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Explores conical and gnomonic curves, celestial representations, and solar paths through sketches and modeling tools.
Projective Geometry: Anharmonic Cross Ratio and Conics
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Explores anharmonic cross ratio, projective geometry birth, and practical applications.
Geometric Surfaces: Paraboloid and Hyperboloid Concepts
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Covers the geometric properties of hyperbolic paraboloids and hyperboloids, focusing on their construction and curvature characteristics.
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