A New Mathematical Identity: pi^(-inf) = 0 and Its Implications for Singularity Resolutions

In the history of mathematics, Euler's identity, is probably regarded as the most beautiful equation ever in the world of numbers. In this work, we propose a new mathematical identity equation, similar to Euler': pi^(-inf) = 0
The meaning behind this equation is simple but deep. It shows that infinity is a suppressor of growth. Euler's identity had transformed our understanding of complex numbers and quantum mechanics by uniting five universal constants in such a simple way.
Thus, we present a new identity equation that could relate to the ultimate problem in physics — the singularity problem. We discuss its potential, application, implications and as possible role of a symbolic cornerstone for future theories.