The Value of Zeta(3) to 1,000,000 Places

This is not a book to read in the traditional sense. It is a monument to calculation, a printed artifact of extraordinary computational persistence. The work presents the value of ζ(3), also known as Apéry's constant, computed to one million decimal places. This irrational number, defined as the sum of the reciprocals of all positive cubes, has long fascinated mathematicians for its stubborn resistance to understanding: in 1978, Roger Apéry proved its irrationality in a proof that still shocks researchers today. This volume contains the output of that proof taken to an almost absurd extreme. The calculation credited here was performed by Sebastian Wedeniwski, who computed over 128 million digits using an algorithm developed by Theodor Amdeberhan and Doron Zeilberger. What you hold is essentially a mathematical photograph, a frozen moment of computational ambition from the late twentieth century. It will appeal to few readers, but to those who find meaning in the strange poetry of precision, there is something almost sacred about seeing a million digits of an irrational number rendered in sequence.