If any finite value is defined as the product of an irrational number or a repeating decimal, how can it be finite? Clearly their product is finite (for example the fact that perfect circles exist and either their circumference is a product of pi or if said circumference is a whole number the radius is a product of pi) and have a finite size, but the numbers comprising said product are undending and somehow paradoxically infiinite. Evidently nature can simply manifest the infinite as finite but our ideation of it must be cucked to using approximations and/ or be bound to never ending calculation. Is this proof of God?