OECD Macroeconomic Data
Cross-section data on OECD countries, used for growth regressions.
data("OECDGrowth")
A data frame with 22 observations on the following 6 variables.
real GDP in 1985 (per person of working age, i.e., age 15 to 65), in 1985 international prices.
real GDP in 1960 (per person of working age, i.e., age 15 to 65), in 1985 international prices.
average of annual ratios of real domestic investment to real GDP (1960–1985).
percentage of the working-age population that is in secondary school.
average of annual ratios of gross domestic expenditure on research and development to nominal GDP (of available observations during 1960–1985).
annual population growth 1960–1985, computed as log(pop85/pop60)/25
.
Appendix 1 Nonneman and Vanhoudt (1996), except for one bad misprint:
The value of school
for Norway is given as 0.01, the correct value is 0.1
(see Mankiw, Romer and Weil, 1992). OECDGrowth
contains the corrected data.
Mankiw, N.G., Romer, D., and Weil, D.N. (1992). A Contribution to the Empirics of Economic Growth. Quarterly Journal of Economics, 107, 407–437.
Nonneman, W., and Vanhoudt, P. (1996). A Further Augmentation of the Solow Model and the Empirics of Economic Growth. Quarterly Journal of Economics, 111, 943–953.
Zaman, A., Rousseeuw, P.J., and Orhan, M. (2001). Econometric Applications of High-Breakdown Robust Regression Techniques. Economics Letters, 71, 1–8.
data("OECDGrowth") ## Nonneman and Vanhoudt (1996), Table II cor(OECDGrowth[, 3:6]) cor(log(OECDGrowth[, 3:6])) ## textbook Solow model ## Nonneman and Vanhoudt (1996), Table IV, and ## Zaman, Rousseeuw and Orhan (2001), Table 2 so_ols <- lm(log(gdp85/gdp60) ~ log(gdp60) + log(invest) + log(popgrowth+.05), data = OECDGrowth) summary(so_ols) ## augmented and extended Solow growth model ## Nonneman and Vanhoudt (1996), Table IV aso_ols <- lm(log(gdp85/gdp60) ~ log(gdp60) + log(invest) + log(school) + log(popgrowth+.05), data = OECDGrowth) eso_ols <- lm(log(gdp85/gdp60) ~ log(gdp60) + log(invest) + log(school) + log(randd) + log(popgrowth+.05), data = OECDGrowth) ## determine unusual observations using LTS library("MASS") so_lts <- lqs(log(gdp85/gdp60) ~ log(gdp60) + log(invest) + log(popgrowth+.05), data = OECDGrowth, psamp = 13, nsamp = "exact") ## large residuals nok1 <- abs(residuals(so_lts))/so_lts$scale[2] > 2.5 residuals(so_lts)[nok1]/so_lts$scale[2] ## high leverage X <- model.matrix(so_ols)[,-1] cv <- cov.rob(X, nsamp = "exact") mh <- sqrt(mahalanobis(X, cv$center, cv$cov)) nok2 <- mh > 2.5 mh[nok2] ## bad leverage nok <- which(nok1 & nok2) nok ## robust results without bad leverage points so_rob <- update(so_ols, subset = -nok) summary(so_rob) ## This is similar to Zaman, Rousseeuw and Orhan (2001), Table 2 ## but uses exact computations (and not sub-optimal results ## for the robust functions lqs and cov.rob)
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