Geometric population projection is a forecasting method assuming a constant percentage growth rate over time.
Details
This function estimate values for a given year (x) based on growth rates calculated by geometric interpolation between from and to.
References
Laurenti, R., Mello Jorge, M.H.P., Lebrão, M.L., Gotlieb, S.L.D. (2005). Estatísticas de Saúde. 2nd edition. São Paulo: EPU. ISBN: 9788512408309.
Examples
## Example 1
project(100, 200, from=2010, to=2020, x=2025)
#> [1] 283
## Example 2
pop1 <- c(2126148L, 775746L, 884602L, 957100L, 911673L, 812483L, 747361L, 688740L,
614103L, 501228L, 386337L, 274949L, 216546L)
pop2 <- c(1787296L, 648467L, 752059L, 783322L, 808350L, 881275L, 892896L, 771218L,
713233L, 649157L, 581323L, 472760L, 356725L)
project(pop1, pop2, from=2010, to=2022, x=2025)
#> [1] 1711383 620055 722151 745051 784404 899365 933509 793337 740421
#> [10] 692514 643843 541362 404138
