A comment on Koh's 'The optimal design of fallible organizations: invariance of optimal decision threshold and uniqueness of hierarchy and polyarchy structures'

Koh (Soc Choice Welf 25:207–220, 2005) studied the project evaluation problem when decision-makers in an organization are fallible and showed that in the absence of evaluation costs the optimal organization size and the optimal majority rule are not unique. We show that, in the absence of valuation costs, the optimal organization size is ∞, which is also conventional because more evaluations can always lead to better judgment. Thus, more evaluations are esirable when there are no additional costs. Koh (Soc ChoiceWelf 25:207–220, 2005) also claimed that, in the presence of evaluation costs, polyarchy and hierarchy are the only possible optimal structures. We disprove this conclusion using a simple numerical example