Homothety

Formal sciences
Mathematics
Geometry
Euclidean geometry

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Related lectures (14)

Homotheties and Translations

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

Translations and Homotheties

Covers translations, homotheties, and their analytical expressions, emphasizing stability by composition.

Translations and Homotheties

Explores translations and homotheties, discussing their properties and practical applications in preserving geometric characteristics.

Translations and Homotheties

Covers translations, homotheties, and their geometric properties, including reversibility and composition.

Geometric Transformations: Translation and Homothety

Explores geometric transformations like translation and homothety in the plane.

The 3 Branches: Geometric Means & Constructibility

Delves into ancient geometric means, transformations, and projective geometry's birapports.

Descriptive Geometry: Cones and Cylinders

Covers the geometry of cones and cylinders, including sections of conics and Dandelin's theorem.

Homotheties and Translations

Covers homotheties, translations, and compositions of functions in geometric transformations.

Linear Applications: Properties and Associated Matrices

Explores linear applications, matrix-vector products, and the linearity of transformations.

Homotheties and Fixed Points

Explores homotheties, fixed points, and composition of water in transformations.

Linear Applications: Matrices and Properties

Explores linear applications, matrices, injectivity, surjectivity, and compositions of linear maps with examples and demonstrations.

Geometric Transformations: Meanings and Applications

Explores geometric transformations, invariant properties, and mean relationships in modern geometry.

Homothetic Factors and Materials

Explores homothetic factors, stiffness, traction, flexion, torsion, and quality factor in industrial robotics materials and design.

Symmetry in Modern Geometry

Explores symmetry in modern geometry, focusing on isometries, reflections, rotations, and translations, emphasizing the importance of 180-degree rotations.

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