A new point of view in the study of impact is introduced.
Using fundamental theorems in real analysis we study the convergence of well-known impact measures.
We show that pointwise convergence is maintained by all well-known impact bundles (such as the h-, g-, and R-bundle) and that the μ-bundle even maintains uniform convergence. Based on these results, a classification of impact bundles is given.
As for all impact studies, it is just impossible to study all measures in depth.
It is proposed to include convergence properties in the study of impact measures.
This article is the first to present a bundle classification based on convergence properties of impact bundles.