Towards a quantum field theory without Gribov copies and similar problems

Divergence, Gribov copies and unaccounted for infinitely many sets of Feynman’s graphs are some of the problems encountered in the classical form of quantum field theory. In the present work we argue that the 17 two and three stein spaces form a complete set exhausting all possibilities and by summing over the dimensions of these spaces, a relevant exact value replaces the approximately perturbatively obtained corresponding values.