Any statistical manifold has a contrast function. On the \(C^ 3\)- functions taking the minimum at the diagonal of the product manifold

Related Items (14)

Hamilton-Jacobi approach to potential functions in information geometry ⋮ Nonparametric information geometry: from divergence function to referential-representational biduality on statistical manifolds ⋮ Lifting statistical structures ⋮ On the divergence of 1-conformally flat statistical manifolds ⋮ Information geometric methods for complexity ⋮ A pedagogical intrinsic approach to relative entropies as potential functions of quantum metrics: The \(q\)-\(z\) family ⋮ A certain ODE-system defining the geometric divergence ⋮ G-dual teleparallel connections in information geometry ⋮ Unnamed Item ⋮ The dually flat structure for singular models ⋮ Towards a canonical divergence within information geometry ⋮ Information geometry ⋮ Local normal forms of EM-wavefronts in affine flat coordinates ⋮ Lie groupoids in information geometry

This page was built for publication: Any statistical manifold has a contrast function. On the \(C^ 3\)- functions taking the minimum at the diagonal of the product manifold