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Furthermore, the proof of the irrationality of Zeta (5) is a long standing open problem, but here only the case of Zeta (4) (Pi4)90 is considered. The present paper suggests an approach for the irrationality of Zeta (4) along the lines of those known for proving the irrationality of Zeta (3). This aspect of Calculus Nice Proofs Of Zeta 4 Frac Pi4 90 plays a vital role in practical applications.
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Furthermore, using symbolic summation tools in the setting of difference rings, we prove a two-parametric identity that relates rational approximations to (zeta (4)). Date 17 April 2020. Revised 22 September 2020. This aspect of Calculus Nice Proofs Of Zeta 4 Frac Pi4 90 plays a vital role in practical applications.
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The proof of the irrationality of Zeta (5) is a long standing open problem, but here only the case of Zeta (4) (Pi4)90 is considered. The present paper suggests an approach for the irrationality of Zeta (4) along the lines of those known for proving the irrationality of Zeta (3). This aspect of Calculus Nice Proofs Of Zeta 4 Frac Pi4 90 plays a vital role in practical applications.
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Furthermore, (PDF) A way to prove the irrationality of Zeta (4) - ResearchGate. This aspect of Calculus Nice Proofs Of Zeta 4 Frac Pi4 90 plays a vital role in practical applications.
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