Explore the eighth installment in a comprehensive video series on Rogers-Ramanujan identities, focusing on proving the "empirical hypothesis" related to the structure of q-series derived from the product side of these identities. Delve into advanced mathematical concepts and gain a deeper understanding of this crucial aspect of the Rogers-Ramanujan theory. Learn from an expert as they guide you through the intricate proof process, building upon knowledge from previous videos in the series.
Overview
Syllabus
Rogers-Ramanujan Identities | Part 8: The Empirical Hypothesis.
Taught by
Michael Penn
Related Courses
-
The Rogers-Ramanujan Identities and the Icosahedron - Lecture 4
-
The Rogers-Ramanujan Identities and the Icosahedron - Lecture 3
-
The Rogers-Ramanujan Identities and the Icosahedron - Lecture 2
-
The Rogers-Ramanujan Identities and the Icosahedron - Lecture 1
-
The Andrews-Gordon Partition Identities and Commutative Algebra
-
Partition Identities of the Andrews-Gordon Type - Commutative Algebra and Combinatorial Proofs
