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This mathematics colloquium talk explores the quantum connection, a fundamental concept in enumerative geometry. Discover how this mathematical object can be studied using traditional 19th century approaches as a linear differential equation, making it relevant to both algebraic and symplectic geometry. Learn about the geometric importance of the quantum connection and gain insights into recent progress in the field, while understanding the challenges that remain in developing a complete understanding of this concept. Presented by Paul Seidel from MIT at the Stony Brook Mathematics Department Colloquium.
