Before revision:  We showcase the strengths and versatility of our approach on a number of applications . From emulous and modern graph collections to a highly topological synthetic dynamical orbits data, we prove that the method matches or beats the state-of-the-art in encoding persistence diagrams to solve hard problems.
After revision:  We showcase the strengths and versatility of our approach on a number of applications , from emulous and modern graph collections to a highly topological synthetic dynamical orbits data, we prove that the method matches or beats the state-of-the-art in encoding persistence diagrams to solve hard problems.