The vanishing n-fold Massey product conjecture for absolute Galois groups

Let $p$ be a prime number and $n\geq 3$ an integer. Let $F$ be a field, which contains a primitive $p$-th root of unity if $\operatorname{char}(F)\not=p$. Let $G_F$ denote the absolute Galois group of $F$. Vanishing n-fold Massey product conjecture. The group $G_F$ has the vanishing $n$-fold Massey product property with respect to $\mathbb F_p$. This conjecture generalizes the significance of vanishing Massey products in Galois theory and predicts their vanishing for all defined $n$-fold products over fields with the stated root-of-unity hypothesis. The supplied text does not state a resolution.