Definition 7.50.
A Gestalt \(A\) is called \(n\)-affine if it lies in the image of this fully faithful functor. Equivalently, its corresponding Stefanich ring satisfies \(A_{k+1} \cong \Mod_{A_k}(k\Pr)\) for all \(k \geq n\).
Definition 7.50.
A Gestalt \(A\) is called \(n\)-affine if it lies in the image of this fully faithful functor. Equivalently, its corresponding Stefanich ring satisfies \(A_{k+1} \cong \Mod_{A_k}(k\Pr)\) for all \(k \geq n\).