The strongly real Beauville conjecture for finite simple groups

A strongly real Beauville group is a group admitting a Beauville structure satisfying the strong reality condition: there are an automorphism and conjugating elements that simultaneously invert the relevant generators. The strongly real Beauville conjecture for finite simple groups. Every non-abelian finite simple group other than $A_5$, $M_{11}$, and $M_{23}$ is a strongly real Beauville group. The source describes this as a refinement of an earlier conjecture and does not provide evidence of resolution.