The image of Carmichael's λ-function
classification
🧮 math.NT
keywords
functioncarmichaellambdacountingimagevalues
read the original abstract
We show that the counting function of the set of values of the Carmichael $\lambda$-function is $x/(\log x)^{\eta+o(1)}$, where $\eta=1-(1+\log\log 2)/(\log 2)=0.08607...$.
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