[Corrigendum] Note on the Riemann Hypothesis: International Conference on Recent Developments in Mathematics (ICRDM 2022)

Robin's criterion states that the Riemann hypothesis is true if and only inequality \(\sigma(n) < e^{\gamma} \cdot n \log n\) holds for all natural numbers \(n > 5040\), where \(\sigma(n)\) sum-of-divisors function of \(n\) \(\gamma \approx 0.57721\) Euler-Mascheroni constant. We require properties superabundant numbers, to say left right maxima \mapsto \frac{\sigma(n)}{n}\). In this note, using on we prove true.