Irreducibility and degree of the logarithmic discriminant of M_{0,n}
Show that the logarithmic discriminant of the moduli space M_{0,n} is an irreducible hypersurface and determine its degree.
References
Show that the logarithmic discriminant of the moduli space $\mathcal{M}_{0,n}$ is an irreducible hypersurface, and determine its degree. \quad Conjecture 1.
— What is Positive Geometry?
(Ranestad et al., 18 Feb 2025) in Section “Open questions”: Problem [Kayser]