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POLYLOGARITHM

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Aantal letters

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Is palindroom

Nee

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AR
ARI
GA
GAR
HM
IT
ITH
LO
LOG
LY

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AG
AGH
AGI
AGL
AGM
AGO


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Voorbeelden van het gebruik van POLYLOGARITHM in een zin

  • It is intimately connected with the polylogarithm, inverse tangent integral, polygamma function, Riemann zeta function, Dirichlet eta function, and Dirichlet beta function.
  • The polylogarithm function is equivalent to the Hurwitz zeta function — either function can be expressed in terms of the other — and both functions are special cases of the Lerch transcendent.
  • As such, it resembles the Dirichlet series for the polylogarithm, and, indeed, is trivially expressible in terms of the polylogarithm as.
  • In mathematics, the Lerch transcendent, is a special function that generalizes the Hurwitz zeta function and the polylogarithm.
  • The next series related to the polylogarithm functions (the dilogarithm and trilogarithm functions, respectively), the alternating zeta function and the Riemann zeta function are formulated from the previous negative-order series results found in the references.


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