In 1931, an article with the intriguingly titled "On Formal Undecidable Propositions of Principia Mathematica and Related Systems I" was published in the Monthly Journal for Mathematics and Physics. In this work, Kurt Gödel proved two incompleteness theorems that fundamentally changed our perspective on mathematics. Gödel's theorems demonstrate that there is a gap between the concept of truth and the concept of provability that we cannot bridge. Mathematics does not fit into any formal corset. Since their discovery, the incompleteness theorems have been widely discussed, and a flood of books has been dedicated to their remarkable content. However, few works address Gödel's paper in its original form—and there are good reasons for this: his complex arguments, described with meticulous precision, along with the many definitions and theorems.