The 1000 billionth (10^12) binary digits of PI are

1000 0111 1111 0111 0010 1011 0001 1101 1100 1001 0111 1000 0110 1001 0001 0100 1011 0001 0101 1011 0001 0110 1111 1110 1001 0010 0001 1000 1011 0000 0100 0010 1010 0011 1101 0100 0001 0000

[In the more compact hexadecimal notation, we obtain

**87F72B1DC9786914B15B16FE9218B042A3D410**].

The computation was carried out by using the algorithm described in On The Rapid Computation of Various Polylogarithmic Constants by David Bailey, Peter Borwein, and Simon Plouffe. However, the slightly faster Bellard's binary formula was used.

A generic parallel computation program was developped to handle the communications between the server and the clients. It has been designed to handle huge computations with small communications between the server and the clients with a high reliability.

The first computation took 220 days of CPU time, and 12 days of real time. A second computation was done to verify the first. We computed the digits starting at offset (10^12)-9 using the same formula. Since the intermediate results are not correlated, this is a good verification method. The second computation took 180 days of CPU time because of a better optimized code. The computer used were mainly UltraSparc workstations. We used some Pentium PCs, DEC Alpha 200 and 3000, and SGI10000 computers too.

I want to thank some friends who accepted to launch the program on some idle computers they managed to find. In particular, I thank Samuel Orzan, Theresa Lam, Bruno Beaufils, Stephane Munier and Lionel Ulmer.

Sept 22 1997, Fabrice Bellard (*fabrice.bellard at free.fr*).