3 problems

Consider ${\cal N}=1$ theories whose moduli spaces admit toric descriptions. Toric-duality conjecture. Toric duality is Seiberg duality for ${\cal N}=1$ theories with toric moduli…

Eager's conjecture. One can construct quantizations of these theories such that there is an equivalence of 2-dimensional holomorphic factorization algebras

Coherent-component invariance conjecture. Quivers which are toric (Seiberg) duals have the same coherent component of the master space.