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B4nn3d
Need a little Help with some *simple* algebra:
I need someone to help me prove:
O(x<sup>1/2</sup>Ln[x]) = Int[x->oo]((t(t<sup>2</sup> - 1)(Ln[t]))<sup>-1</sup>dt) - Ln[2] - Sum[All q](Li[x<sup>q</sup>])
Where q are the non-trivial roots of the Riemann-Zeta function, (extended to all of compex space, z != 1)
Help?
I need someone to help me prove:
O(x<sup>1/2</sup>Ln[x]) = Int[x->oo]((t(t<sup>2</sup> - 1)(Ln[t]))<sup>-1</sup>dt) - Ln[2] - Sum[All q](Li[x<sup>q</sup>])
Where q are the non-trivial roots of the Riemann-Zeta function, (extended to all of compex space, z != 1)
Help?
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