Let \(G\) be a nonabelian finite group and let \(d\) be an irreducible character degree of \(G\). Then there is a positive integer \(e\) so that \(|G| = d(d+e)\). Snyder has shown that if \(e > 1\), then \(|G|\) is bounded by a function of \(e\). This bound has been improved by Isaacs and by Durfee and Jensen. In this paper, we will show for groups that have a nontrivial, abelian normal subgroup that \(|G| \le e^4 - e^3\). We use this to prove that \(|G| < e^4 + e^3\) for all groups. Given that there are a number of solvable groups that meet the first bound, it is best possible. Our work makes use of results regarding Camina pairs, Gagola characters, and Suzuki 2-groups.