@entry{ent-pir-22-symgrp-junk,
  author = {A Entin and N Pirani},
  title = {Abhyankar's Affine Arithmetic Conjecture for the Symmetric and Alternating Groups},
  journal = {arXiv preprint arXiv:2205.03879,},
  volume = {},
  number = {},
  pages = {},
  year = 2022,
  month = ,
  doi = {},
  comment = {},
  abstract = {},
  url = {{\url{https://arxiv.org/abs/2205.03879}}},
  quotes = {We prove that for any prime $p>2$, $q=p^\nu$ a power of $p$, $n\ge p$ and $G=S_n$ or $G=A_n$ (symmetric or alternating group) there exists a Galois extension $K/\mathbb F_q(T)$ ...}
}