The Recursive Bonger Theory (RBT) postulates an infinite sequence of universes, each containing a dog named Bonger and a child named Joshua. Driven by infinite hunger, Bonger consumes matter until reaching a critical threshold, collapsing into a black hole that births a new universe within his stomach. Despite hosting singularities, Bonger remains unaffected. This advanced paper delves deeper into the mathematical intricacies of RBT, incorporating summation notation (Σ), infinite series, and multi-dimensional recursion to model universal dynamics.