A Proof of the Riemann Hypothesis

This paper proves that any superabundant counterexample to Robin’s inequality must be bounded above by a constant.If all superabundant counterexamples are bounded above, there must be afinite amount of them.Guy Robin proved that if Robin’s inequality is false, there must be infinitelymany superabundant counterexamples. Thus, Robin’s inequality is true.Guy Robin also proved if Robin’s inequality is true, the Riemann Hypothesisis true.Thus, the Riemann Hypothesis is true.