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Riemann's Zeta Function - another approach (RPL)
06-30-2017, 12:08 PM
Post: #26
RE: Riemann's Zeta Function - another approach (RPL)
How does this compare to Jean-Marc Baillard's implementation of Borwein's second algorithm?

The 34S uses this algorithm. Originally in C but later in XROM. Borwein's paper includes an error term which means that for real arguments, the number of terms for a specified precision is constant & can be determined in advance. This isn't true for complex numbers, where the number of terms depends on the magnitude of the complex part.


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RE: Riemann's Zeta Function - another approach (RPL) - Paul Dale - 06-30-2017 12:08 PM



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