The $\Gamma$-André–Oort conjecture

Let $S_\Gamma$ be the variety under consideration, and let a $\Gamma$-special point and a $\Gamma$-special subvariety be defined as in the paper. The $\Gamma$-André–Oort conjecture. An irreducible subvariety $W\subset S_\Gamma$ is $\Gamma$-special if it contains a Zariski dense set of $\Gamma$-special points. The conjecture is presented as a non-arithmetic analogue of André–Oort, motivated by the paper's $\Gamma$-Ax–Schanuel and $\Gamma$-Ax–Lindemann–Weierstrass results; it remains unresolved in the source.