Lectures related to Epicyclic Curves in Astronomy

Compares the geocentric and heliocentric models of the universe proposed by Ptolemy and Copernicus.

Explores the transition from ancient spherical models to Kepler's ellipses in astronomy.

Explores the transition from epicyclic curves to Kepler's ellipses and the Copernican revolution in astronomy.

Explores the transition from geocentric to heliocentric models and the mathematical principles behind elliptical trajectories.

Explores ellipses, conic sections, Kepler's laws, and geometric reconstruction in architectural modeling.

Covers the pioneers in astronomy and rocket science who shaped our understanding of celestial mechanics and propelled us into space.

Covers advanced physics topics related to gravitational forces and Johannes Kepler's contributions to understanding planetary motion.

Covers the geometric modeling of ellipses and their applications in architecture.

Covers advanced physics topics including definitions, rectilinear motion, vectors, and motion in three dimensions.

Covers the physics of free fall and trajectory equations.

Explores the properties of regular polyhedra, their symmetries, generation, and historical misconceptions.

Explores the invention of instruments by artists like Albrecht Dürer to draw complex curves and lines not achievable with a ruler.

Explores central forces, trajectories, acceleration, and conic shapes in physics.

Explores the construction and variants of elliptical curves, including historical stonecutting methods and architectural considerations.

Covers the Kepler Laws, orbital motion, reduced mass, and orbital periods.

Explores geometry basics, 5 regular polyhedra construction, and their link to ancient physics and planets.

Explores the inequality of seasons by examining the Earth's orbit and the causes of the seasons in architecture and gnomonics.

Covers the geometric properties of ellipses, their definitions, and applications in mathematics and astronomy.

Covers gravitation, Kepler's laws, and Newton's law of universal gravitation, emphasizing empirical observations and the scientific method.

Covers the properties and applications of ellipses in astronomy and mathematics, including Kepler's laws and practical construction methods.