Realizability conjecture for bouquets of convex geometries
Realizability conjecture for bouquets of convex geometries
A bouquet of convex geometries is the combinatorial structure considered in the paper as a generalization of ideals of convex geometries. Bouquet realizability conjecture. Every bouquet of convex geometries is realizable. Bouquets are proposed as a broader combinatorial structure deserving further investigation; the supplied text gives no resolution of their realizability.
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Primary source
Jérémie Chalopin, Victor Chepoi and Kolja Knauer, “Geometry of convex geometries”, arXiv:2405.12660 (2024).
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