Kant's Antinomy proves Eternalism and Structural Realism true

Kant's antinomy is a proof that transcendental idealism is true. This proof is based on the premise that nothing can come from nothing and that the existence of infinite real objects is a contradiction. Most mathematicians and many physicists believe that Zeno's paradox and Kant's antinomy were solved by Cantor and others, but this is a misunderstanding. Because the points of contention differ between philosophy and mathematics. In philosophy, it's about whether infinite objects genuinely exist in the real world. On the other hand, in mathematics, it's about how to calculate with infinite objects, assuming they exist. From a philosopher's perspective, mathematicians' assumption of infinite objects is a case of begging the question. This paper expose mathematicians misunderstanding. And once we accept the validity of Zeno's and Kant's arguments, we suggest that their paradoxes are resolved by structural realism and eternalism.