“…Several different methods have been used to measure uncertainty based on the reported density (histogram) forecasts. In some cases, the uncertainty measure is derived from the individual density forecasts assuming that the probability mass within each interval is concentrated at the midpoint of each interval [Rich and Tracy (2010), Kenny et al (2015)], or that the probability mass is distributed uniformly within each interval [Zarnowitz and Lambros (1987), Abel et al (2016)]. 2 In other cases, the uncertainty measure is derived by fitting a continuous distribution to the individual density forecasts, where the continuous distribution is a normal distribution [Giordani and Soderlind (2003), Boero et al (2014)], a generalized beta distribution [Bruine de Bruin et al (2011)], or both [Clements (2014a[Clements ( , 2014b].…”