Lectures related to True Sizes: Plan Projection Folding, Descriptive Geometry

Covers exercises and perpendicularity in geometric descriptive concepts, emphasizing in-person attendance and practical applications.

Covers fundamental concepts and exercises in Descriptive Geometry, focusing on spatial problem-solving techniques and relative line positions.

Explores projection planes, angles, and traces in geometric descriptive, emphasizing perpendicularity and parallelism in planes.

Explores the basics of Geometric Descriptive, emphasizing shadows and perspective in 2D and 3D.

Explores spatial geometry problem-solving using Monge representation and projections.

Explores orthogonality between lines and planes, focusing on conserving right angles and constructing perpendicular planes in 3D space.

Explores straight lines, line purity, and line projections in geometric descriptive.

Explores affinity in geometry, segment construction, ellipses, and circle projections.

Covers axonometry as a projection of space onto a plane parallel to a given direction, including cavalier axonometry and its properties.

Explores perpendicular lines and planes in descriptive geometry, focusing on orthogonality and intersection points.

Introduces special plans and projections in descriptive geometry, covering vertical, horizontal, and frontal plans.

Covers the analytical expression of the mixed product and its applications.

Covers the concept of the line in descriptive geometry, focusing on epure and traces.

Explores the properties of orthogonal projection and the Monge method for projecting points in space.

Explores the evolution of projective geometry and its applications in architectural representation.

Covers the general case of finding the intersection point between a line and a plane in descriptive geometry.

Explains the intersection of a line and a plane using auxiliary planes and projectants.

Covers the precise description of the relative positioning of objects in space.

Covers the construction of projections of a square in a defined plane.

Introduces the basics of geometry projections, including isometric and modern perspectives, and their historical context.