Following my previous post, I received the following comment from Hedwige de Coninck (Fanta 2). With her persmission, I reproduce it below. I think these are interesting considerations and illustrate the difficulty of the issue. I read with interest your answer to the ENN question on SAM incidence, and before exposing this discussion on ENN: Quote: You very clearly defined incidence based on evidence, but I think that people want to hear your opinion on calculating case load, to go one step further than incidence, thus give advice on how to calculate case load. I have learned that this is not an easy step for many. A suggestion could be: For estimating SAM case load for planning purposes, for a 12-month period we base the estimations on: case load = prevalence (take prevalent cases at start of program) + incidence (add new cases expected over 12-month period, based on), and incidence = prevalence / duration of illness (with duration of illness estimated at 7.5 months or 7.5/12) thus we suggest to use: case load= prevalence + incidence, or case load= prevalence + prevalence x 1,6. Next step should account for e.g., expected coverage Example of planning for treatment of SAM for the year 2010 in a population of children 10,000: - If the estimated SAM prevalence rate from a survey done in December 2009 is 1.2 percent On January 1, 2010, there are 120 kids with SAM - The number of new cases that will be expected to develop during the year, or 12-month incidence = prevalence/duration of disease= prevalence x 12/7.5 Incident cases are then expected to be 1.2 x 1.6 = 1.92 or 192 kids - Then for a 12-month program we plan to treat the prevalent cases of 120 kids and add the incident cases over 12-month period of 192 kids, and plan for treating 312 kids -- if coverage is 100% including, e.g., multiple other caveats on seasonality vs stability, on precision of the prevalence estimate, on indicators used for prevalence vs admission or a combination of several Usually the case load is a number higher then prevalence x3, and to account for a coverage lower than 80% we often end up using prevalence x2. It still remains a rough estimate, but at least one learns about prevalent and incident cases and the other assumptions to take into account. |