Godel's Incompleteness Theorems and Platonic Metaphysics

TL;DR

The paper argues that Gödel's incompleteness theorems support platonism as the best metaphysical framework for science, emphasizing the timeless nature of natural laws in a platonic universe over materialistic chaos.

Contribution

It presents a novel philosophical argument linking Gödel's theorems to the preference for platonism in scientific metaphysics.

Findings

Mathematics naturally aligns with platonism

Natural laws in platonism are timeless

Materialistic metaphysics implies temporary, random laws

Abstract

We argue by using Godel's incompletness theorems in logic that platonism is the best metaphysics for science. This is based on the fact that a natural law in a platonic metaphysics represents a timeless order in the motion of matter, while a natural law in a materialistic metaphysics can be only defined as a temporary order which appears at random in the chaotic motion of matter. Although a logical possibility, one can argue that this type of metaphysics is highly implausible. Given that mathematics fits naturally within platonism, we conclude that a platonic metaphysics is more preferable than a materialistic metaphysics.