Given a field F of positive characteristic p, θ ∈ H n−1 p (F) and β, γ ∈ F × , we prove that if the symbols θ ∧ dβ β and θ ∧ dγWe conclude that when p = 2, every two totally separably (n − 1)-linked n-fold quadratic Pfister forms are inseparably (n − 1)linked. We also describe how to construct non-isomorphic n-fold Pfister forms which are totally separably (or inseparably) (n − 1)-linked, i.e. share all common (n − 1)-fold quadratic (or bilinear) Pfister factors.