combinatorial-game-theory
The talks on the final day of Games At Mumbai continued the excellence of the week! Here are my summaries: Dhruv Basin, "On ergodicity of a 1-dimensional PCA with parity dependent updation rules" Dhruv talked about the site percolation problem--whether there are open clusters on randomly-generated graphs. In a game version of this, vertices (integer coordinates of the Cartesian plane, so the bo…
Games at Mumbai, Day 1 Talks
1/22/2024CGTC IV Talks, Day 3
1/25/2023As a sophomore at Georgia Tech, I took a class on Combinatorial Game Theory with two good friends, David Hollis (now at Reckless Abandon Labs, which he founded) and Michelle Delcourt (now working towards her PhD at UIUC). As a final project, we were supposed to analyze a game combinatorially. The three of us ended […]
Last week I was at the Banff International Research Station for a workshop on Combinatorial Game Theory. It was excellent! I got to meet many CGT bigwigs, play a lot of great games, present some things and even prove a few things. Here were some highlights: Presenting Atropos Meeting 35 new friends Playing Cookie Cutter with creator Paul Ottaway Listening to current NoGo World Champion, Fan Xie…
As someone mentioned on the computational complexity blog yesterday , the Voronoi Game is a game of perfect information without randomness. The two-player version is a good partisan combinatorial game. The game is based on Voronoi diagrams, which describes which areas of a plane are closest to each of a collection of points. Given a set of points, S, in a space, a Voronoi diagram is a partition…


