Abstract

The seven Millennium Prize Problems represent some of the deepest and most perplexing challenges in modern mathematics. While traditional approaches rely on linear logic, this paper applies a meta-logical framework to reveal hidden recursive structures underlying each problem. By treating mathematics as a dynamic information processing system rather than a static set of rules, we propose heuristic insights that could lead to breakthrough solutions. We demonstrate that each problem can be reformulated as a recursion stabilization issue, where finding the correct self-referential balance collapses the uncertainty into an inevitable resolution.