Arguments
- x
- A - fixestobject, e.g. obtained with function- feglmor- feols.
- type
- A character vector representing the R2 to compute. The R2 codes are of the form: "wapr2" with letters "w" (within), "a" (adjusted) and "p" (pseudo) possibly missing. E.g. to get the regular R2: use - type = "r2", the within adjusted R2: use- type = "war2", the pseudo R2: use- type = "pr2", etc. Use- "cor2"for the squared correlation. By default, all R2s are computed.
- full_names
- Logical scalar, default is - FALSE. If- TRUEthen names of the vector in output will have full names instead of keywords (e.g.- Squared Correlationinstead of- cor2, etc).
Details
The pseudo R2s are the McFaddens R2s, that is the ratio of log-likelihoods.
For R2s with no theoretical justification, like e.g. regular R2s for maximum likelihood models – or within R2s for models without fixed-effects, NA is returned. The single measure to possibly compare all kinds of models is the squared correlation between the dependent variable and the expected predictor.
The pseudo-R2 is also returned in the OLS case, it corresponds to the pseudo-R2 of the equivalent GLM model with a Gaussian family.
For the adjusted within-R2s, the adjustment factor is (n - nb_fe) / (n - nb_fe - K)
with n the number of observations, nb_fe the number of fixed-effects and K
the number of variables.
Examples
# Load trade data
data(trade)
# We estimate the effect of distance on trade (with 3 fixed-effects)
est = feols(log(Euros) ~ log(dist_km) | Origin + Destination + Product, trade)
# Squared correlation:
r2(est, "cor2")
#>      cor2 
#> 0.7040186 
# "regular" r2:
r2(est, "r2")
#>        r2 
#> 0.7040186 
# pseudo r2 (equivalent to GLM with Gaussian family)
r2(est, "pr2")
#>       pr2 
#> 0.2353827 
# adjusted within r2
r2(est, "war2")
#>      war2 
#> 0.2182526 
# all four at once
r2(est, c("cor2", "r2", "pr2", "war2"))
#>      cor2        r2       pr2      war2 
#> 0.7040186 0.7040186 0.2353827 0.2182526 
# same with full names instead of codes
r2(est, c("cor2", "r2", "pr2", "war2"), full_names = TRUE)
#> Squared Correlation                  R2           Pseudo R2  Adjusted Within R2 
#>           0.7040186           0.7040186           0.2353827           0.2182526