 A notable success of this approach was the use of the PSLQ algorithm to find the integer relation that led to the Bailey–Borwein–Plouffe formula for the value of .PSLQ has also helped find new identities involving multiple zeta functions and their appearance in quantum field theory; and in identifying bifurcation points of the logistic map.For example, where B4 is the logistic map's fourth bifurcation point, the constant α = −"B"4("B"4 − 2) is a root of a 120th-degree polynomial whose largest coefficient is 25730.