Tsirelson’s norm on is defined as the limit of an increasing sequence of norms . For each let be the smallest integer satisfying for all with . We show that is . This is an improvement of the upper bound of given by P. Casazza and T. Shura in their 1989 monograph on Tsirelson’s space.
"Time stopping for Tsirelson's norm." Involve 11 (5) 857 - 866, 2018. https://doi.org/10.2140/involve.2018.11.857