::: The current number of people is approaching 7 billion, which we'll use for simplicity. Therefore r^n=7 billion. The Sum of Geometric series is given by a(1-r^n)/(1-r) So the total number ever = -56bn/(1-r) where r is the ratio of increase from generation to generation. This method isn't perfect as it views generations as discrete, whereas 1 lineage might have 9 generations in the same time another has 7. Looking at some different values of r.. if we assume population doubles per generation, then we see 56bn have lived ever. If we assume they triple, 28bn have lived. If we assume they increase by 1.5, then 112bn have lived. Looking at tables of population for the documented period of the last couple of thousand years might allow us to decide a good value of r to work with. [[User:AlycaZ|AlycaZ]] 17:45, 21 September 2011 (EDT) | ::: The current number of people is approaching 7 billion, which we'll use for simplicity. Therefore r^n=7 billion. The Sum of Geometric series is given by a(1-r^n)/(1-r) So the total number ever = -56bn/(1-r) where r is the ratio of increase from generation to generation. This method isn't perfect as it views generations as discrete, whereas 1 lineage might have 9 generations in the same time another has 7. Looking at some different values of r.. if we assume population doubles per generation, then we see 56bn have lived ever. If we assume they triple, 28bn have lived. If we assume they increase by 1.5, then 112bn have lived. Looking at tables of population for the documented period of the last couple of thousand years might allow us to decide a good value of r to work with. [[User:AlycaZ|AlycaZ]] 17:45, 21 September 2011 (EDT) |