4,679,307,774

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Number

$4 \, 679 \, 307 \, 774$ is:

$2 \times 3^2 \times 193 \times 1 \, 346 \, 951$


The $32$nd pluperfect digital invariant after $1$, $2$, $3$, $4$, $5$, $6$, $\ldots$, $88 \, 593 \, 477$, $146 \, 511 \, 208$, $472 \, 335 \, 975$, $534 \, 494 \, 836$, $912 \, 985 \, 153$:
\(\ds \quad \ \ \) \(\ds 4 \, 679 \, 307 \, 774\) \(=\) \(\ds 1 \, 048 \, 576 + 60 \, 466 \, 176 + 282 \, 475 \, 249 + 3 \, 486 \, 784 \, 401 + 59 \, 049 + 0 + 282 \, 475 \, 249 + 282 \, 475 \, 249 + 282 \, 475 \, 249 + 1 \, 048 \, 576\)
\(\ds \) \(=\) \(\ds 4^{10} + 6^{10} + 7^{10} + 9^{10} + 3^{10} + 0^{10} + 7^{10} + 7^{10} + 7^{10} + 4^{10}\)


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