2026.06.16, Harry Richman, Distinguishing graphs with tropical Weierstrass weights

Harry Richman, Distinguishing graphs with tropical Weierstrass weights June 16 Tuesday @ 4:30 PM - 5:30 PM KST Room B332, IBS (기초과학연구원) Harry Richman National Center for Theoretical Sciences https://harryrichman.github.io I will introduce a new structure on finite graphs, which takes the form of a labeling of the vertices by nonnegative integers (possibly repeated). This labeling is isomorphism invariant, and seems to reflect some mix of local and global structure of the graph. I will describe an algorithm for computing these labels, which uses a form of breadth-first search, and some results on the resulting labels. This construction comes from a tropical analogue of Weierstrass weights on algebraic curves, studied in the 1800s. Finally, I will discuss some speculation on whether this may or may not be helpful for the graph isomorphism problem. This is a joint work with Omid Amini and Lucas Gierczak.

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A Once-in-a-Century Proof: The Kakeya Conjecture

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Christian Gaetz – Combinatorial invariance for the coefficient of q in Kazhdan–Lusztig polynomials

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But what is quantum computing? (Grover's Algorithm)

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Philosopher David Chalmers asks: When we talk to AI, what are we talking to?

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Lawrence Wilkerson: Iran-Krieg spitzt sich zur globalen Krise zu

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The Drakkari DREAM (5X End of Turn!) @ZorgoHS | Hearthstone Battlegrounds Commentary

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The Kakeya needle problem (the squeegee approach)