OK, I have no idea how the proof works, but I think I read the abstracts well enough to do something that might qualify as pretending to pretend to know how the proof works: (please note: I&#x27;m not qualified to pretend to know how this works, I have to pretend twice to get anything that sounds like both math and English)<p>* Part 1: All chaotic systems are isomorphic to an elliptic curve [traditionally y2 = x3 + ax + b] for some extended definition of elliptic curves<p>* Part 2: A general method of constructing isomorphisms of chaotic systems to extended elliptic curves<p>* Part 3: Using the method from Part 2, construct a more understandable model of the chaotic structure of the natural numbers<p>* Part 4: Using the model constructed in part 3, construct a proof for abc<p>Hopefully if you understand any of this you can point out why I&#x27;m obviously wrong.