Explore the Explicit Motivic Chabauty-Kim Method in this 56-minute lecture by David Corwin, presented at the International Centre for Theoretical Sciences. Delve into advanced techniques for studying rational points on modular curves, a key topic in arithmetic geometry. Learn about the intersection of elliptic curves, modular forms, and modular curves as central objects in this field. Gain insights into theoretical and computational aspects of determining K-rational points on modular curves XH(K) for various fields and subgroups. Discover how this method contributes to the broader program on Rational Points on Modular Curves, which aims to balance advanced topics with practical examples. Suitable for researchers and graduate students in mathematics, particularly those interested in number theory and algebraic geometry.