In addition to enabling the identification of bond bundles, gradient bundle decomposition makes possible two additional types of charge density analysis: i) analysis of condensed deformation properties relative to a spherical atomic reference state, conceptually similar to the chemical deformation densities of Schwarz et al. , though here applicable beyond the charge density to any scalar field; and ii) local and global geometric analysis of the charge density . Thus, there are three categories of gradient bundle condensed properties: condensed scalar fields from Equation (1) (category A); property fields derived therefrom, such as condensed deformation properties (category B); and geometric charge density descriptors (category C), such as average gradient bundle curvature, net curvature, and torsion (𝜅̅ , 𝜅̅ +,-, and 𝜅𝜏 OOO).