“…The critical path method has been used to aggregate perturbations and derive an analytical approximation to the project end date distribution [6]. However, activity networks are characterised by a complex topology [7][8][9] and activity delays exhibit a high frequency of extreme events [9][10][11]. In that context the key conditions for the critical path method, the existence of a dominant path from the project start to its end and the central limit theorem, do not apply.…”