This paper applies the Temporal Dynamics Framework to Oppermann's Conjecture (1882), which states that for every integer x > 1, there exists at least one prime in each of the intervals x (x-1), x² and x², x (x+1). The analysis examines prime counting between consecutive triangular numbers, statistical properties, and decoherence mapping through Universal Prime resonance. Paper 30 in the Temporal Dynamics Framework Research Series.
James Norman Ibbotson (Mon,) studied this question.