“…These are often computed using the independent-particle approximation (IPA) [12,24], or in a modified IPA framework that includes phenomenological enhancement factors that attempt to account for the important effects of electronpositron correlations [15,16,20,23,[25][26][27][28][29]. In most cases, the materials of interest are condensed matter systems, and the enhancement factors are usually calculated using a variety of density functional theory methods, e.g., the local density approximation (LDA) [2,30], the generalized gradient approximation (GGA) [31][32][33][34], or the weighted density approximation (WDA) [35][36][37], all of which rely heavily on theoretical considerations of the electron gas. However, due to the strong variations in the density, the LDA is not expected to work well for the core electrons, and has been found to overestimate the annihilation rates [37] The enhancement factor approach within the one-component and Boroński-Nieminen twocomponent LDA [30], as well as within the GGA, have been tested and compared with bound positron-atom stochastic variational calculations in Ref.…”