Paper news
Our paper on Riemann zeta has just been accepted !
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New relations for the Riemann zeta function (RZF) by defining supplementary partial product functions are developed in this paper. Relations are based on partial products of prime numbers with recourse
to product form of the RZF found by unique factorization in Z. This paper is in pursuit of generating new identities involving RZF including summations, products, and limits mostly in the matter of
multiplicative property of Euler products and by applying Taylor series. This is done with the intention
of relating some classical and newly defined functions (using multiplicative Jordanís totient function and
primorial sequence) to RZF in the form of theorems and proofs.
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