I've been running a bunch of different regression models and would now like to get their estimates into a LaTeX table. To make the different specifications comparable I would like to use the kind of table that outreg
from the rockchalk
package or mtable
from memisc
produce, i.e. one in which the different models are shown in columns and parameter estimates from those models are shown in the appropriate rows. This is what I've got:
df <- data.frame(x=rnorm(20),
z=rnorm(20),
group=gl(5,4,20,labels=paste('group',rep(1:5))))
df$y = 5 + 2*df$x + 5*df$z + rep(c(3.2,5,6.2,8.2,5),each=4) + rnorm(20)
model1 <- lm(y ~ x + z + factor(group),data=df)
model2 <- lm(y ~ x + factor(group),data=df)
model3 <- lm(y ~ x + z,data=df)
library(memisc)
reg.table <- mtable("Model 1"=model1,"Model 2"=model2,"Model 3"=model3,
summary.stats=c("sigma","R-squared","F","p","N"))
toLatex(reg.table)
This works well enough, but I've got a factor with roughly 200 levels and a correspondingly large number of coefficients. What I'd like to do is to either omit the coefficients associated with this factor from the table or (for bonus points!) to show that the factor was used in the model with a simple 'yes' or 'no'. So, my ideal output would be this:
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %
%
% Calls:
% Model 1: lm(formula = y ~ x + z + factor(group), data = df)
% Model 2: lm(formula = y ~ x + factor(group), data = df)
% Model 3: lm(formula = y ~ x + z, data = df)
%
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %
\begin{tabular}{lcD{.}{.}{7}cD{.}{.}{7}cD{.}{.}{7}}
\toprule
&&\multicolumn{1}{c}{Model 1} && \multicolumn{1}{c}{Model 2} && \multicolumn{1}{c}{Model 3}\\
\midrule
(Intercept) & & 8.315^{***} && 4.235 && 10.338^{***}\\
& & (0.537) && (3.276) && (0.468) \\
x & & 1.976^{***} && 2.398 && 1.858^{***}\\
& & (0.238) && (1.530) && (0.443) \\
z & & 5.389^{***} && && 5.359^{***}\\
& & (0.226) && && (0.463) \\
group & & yes && yes && no \\
\midrule
sigma & & 0.929 && 5.981 && 2.092 \\
R-squared & & 0.984 && 0.265 && 0.891 \\
F & & 129.485 && 1.009 && 69.306 \\
p & & 0.000 && 0.448 && 0.000 \\
N & & 20 && 20 && 20 \\
\bottomrule
\end{tabular}
Is this possible?