Integral coformality conjecture for flag moment-angle complexes

Let $\mathcal{K}$ be a flag simplicial complex. The spaces $\mathrm{DJ}(\mathcal{K})$ and $\mathcal{Z}_\mathcal{K}$ are defined by the Davis–Januszkiewicz and moment-angle constructions, respectively. Integral coformality conjecture. The spaces $\mathrm{DJ}(\mathcal{K})$ and $\mathcal{Z}_\mathcal{K}$ are coformal over every commutative ring with unit. The conjecture is motivated by the collapse of the Milnor–Moore spectral sequence in the flag case and extends the stated rational coformality result for flag complexes. Its resolution is not given in the supplied text.