Nothing
Code
print(result)
Output
Call: lm2(formula = mpg ~ wt + hp, data = mtcars, notes = FALSE)
estimate SE.robust SE.classical t.value p.value std.estimate
intercept 37.23** 2.230 1.599 16.70 <.0001 --
wt -3.878** 0.769 0.633 -5.046 <.0001 -0.630
hp -0.032** .0094 .0090 -3.385 .0021 -0.361
mean missing red.flag
intercept -- -- !
wt 3.217 0 --
hp 146.7 0 --
N = 32 | missing = 0 | df = 29 | R² = 0.827 | SE type: HC3
Code
print(result)
Output
Call: lm2(formula = mpg ~ wt, data = mtcars, notes = TRUE)
estimate SE.robust SE.classical t.value p.value std.estimate
intercept 37.29** 2.427 1.878 15.36 <.0001 --
wt -5.344** 0.738 0.559 -7.241 <.0001 -0.868
mean missing red.flag
intercept -- -- !
wt 3.217 0 !
N = 32 | missing = 0 | df = 30 | R² = 0.753 | SE type: HC3
Notes:
- ** p<.01 (based on SE.robust)
- std.estimate is the standardized coefficient: beta = b * sd(x) / sd(y)
- mean: for numeric variables, mean of x; for factors, % of observations
- missing: number of observations excluded due to missing values
- red.flag:
!: robust & classical SE differ by more than 25%
- Suggestion 1: to evaluate possible extreme skew or outliers:
plot_density() or plot_freq() for mpg and for wt
- Suggestion 2: to evaluate possible nonlinearity, do plot_gam(mpg ~ wt)
- To avoid these notes, lm2(..., notes=FALSE)
Code
print(result)
Output
Call: lm2(formula = mpg ~ wt * hp, data = mtcars, notes = FALSE)
estimate SE.robust SE.classical t.value p.value std.estimate
intercept 49.81** 5.113 3.605 9.741 <.0001 --
wt -8.217** 1.655 1.270 -4.965 <.0001 -1.334
hp -0.120** 0.032 0.025 -3.732 .0009 -1.366
wt:hp 0.028** .0096 .0074 2.888 .0074 0.310
mean missing r(x,z) red.flag
intercept -- -- -- !
wt 3.217 0 -- !
hp 146.7 0 -- !
wt:hp 514.7 -- 0.66** ! X
N = 32 | missing = 0 | df = 28 | R² = 0.885 | SE type: HC3
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