Introduces the fundamentals of Euclidean geometry, covering equilateral triangles, symmetries, radical axes, and ancient architectural figures.
Explores the mediatrix and bisector properties in right-angled triangles through proofs and constructions.
Introduces the Pythagorean theorem, explaining its geometric significance and applications in calculating areas.
Explores the invention of instruments by artists like Albrecht Dürer to draw complex curves and lines not achievable with a ruler.
Covers the basics of geometry modeling and meshing for numerical flow simulation, including mesh quality metrics and different meshing algorithms.
Explores diastereotopic epochs, vi-disconnections, steric factors, and the chelete effect in organic chemistry, along with the protection of alcohols and types of ethers.
Covers the concept of distance in the plane, distance axioms, triangle construction, and triangle side properties.
