Concordance structure set of connected sum of projective spaces

In this paper, the concordance structure set of a connected sum of complex and quaternionic projective spaces of real dimension n, with \(8\le n\le 16\) $8\le n\le 16$ is computed. It is demonstrated that the concordance inertia group of a connected sum equals the sum of individual concordance inertia groups. Furthermore, the concordance structure sets of manifolds and their connected sums are compared.