51,001,180,160

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Number

$51 \, 001 \, 180 \, 160$ is:

$2^{14} \times 5 \times 7 \times 19 \times 31 \times 151$


The $6$th triperfect number after $120$, $672$, $523 \, 776$, $459 \, 818 \, 240$, $1 \, 476 \, 304 \, 896$:
$\map {\sigma_1} {51 \, 001 \, 180 \, 160} = 153 \, 003 \, 540 \, 480 = 3 \times 51 \, 001 \, 180 \, 160$


Arithmetic Functions on $51 \, 001 \, 180 \, 160$

\(\ds \map {\sigma_1} { 51 \, 001 \, 180 \, 160 }\) \(=\) \(\ds 153 \, 003 \, 540 \, 480\) $\sigma_1$ of $51 \, 001 \, 180 \, 160$


Also see

No further terms of this sequence are documented on $\mathsf{Pr} \infty \mathsf{fWiki}$.