Meyer, J.R. (2009) The Fundamental Flaw in GÖdel’s Proof of His Incompleteness Theorem “on Formally Undecidable Propositions of Principia Mathematica and Related Systems”.
https://www.academia.edu/4706759/The_Fundamental_Flaw_in_G%C3%B6del
_s_Proof_of_the_Incompleteness_Theorem

has been cited by the following article:

• TITLE: Gödel and the Incompleteness of Arithmetic

  AUTHORS:   Pinheiro

  KEYWORDS: Gödel, Arithmetic, Peano, Axiom, Classical Logic

  JOURNAL NAME: Advances in Pure Mathematics, Vol.6 No.8, July 15, 2016

  ABSTRACT: People normally believe that Arithmetic is not complete because GÖdel launched this idea a long time ago, and it looks as if nobody has presented sound evidence on the contrary. We here intend to do that perhaps for the first time in history. We prove that what Stanford Encyclopedia has referred to as Theorem 3 cannot be true, and, therefore, if nothing else is presented in favour of GÖdel’s thesis, we actually do not have evidence on the incompleteness of Arithmetic: All available evidence seems to point at the extremely opposite direction.