Lectures related to Indian mathematics

Explores the historical significance and geometric methods for duplicating the cube.

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

Delves into the historical context and mathematical properties of conic sections like parabolas, ellipses, and hyperbolas.

Explores the historical and mathematical significance of duplicating the cube and its geometric implications in ancient times.

Explains numerical quadrature formulas, with a focus on Simpson's rule application.

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

Explores Euclid's first proposition, ancient symmetria, and Vitruvius' architectural figures.

Explores the common inaugural proposition of Euclid and Vitruvius, focusing on commensurability and geometric figure construction.