Open mattansb opened 2 years ago
Best you can do here is verbal interpretation ("A change of 1 SD in X corresponds to a [conditional] change of {} units in Y....").
It's the intercept though, so this is the standardized Y when all X's are at mean. I don't really see the value of interpreting the intercept for a standardized normal response. But if you do, d-like benchmarks seem reasonable? How many SDs from zero is y at the mean of X's?
It's the intercept though [...]
Where are you seeing that?
Oh, apparently nowhere but in my "just woke up" fantasy land 😅
My general thinking here is that, multicollinearity issues aside, standardized coefficients are generally similar to either partial correlations (continuous X) or partial standardized mean differences (factor X). Applying those interpretation rules is generally reasonable, perhaps with a caveat if VIF is high?
Are there such benchmarks for interpretation of partial correlations / partial standardized mean differences?
If so, I know at least one Frenchman who will be very happy to see this happen!
Not really. My recommendation would be to use the zero order r/d benchmarks and add a note about them maybe not applying to partial effect sizes?
Ew :(
Not sure the opposition? These are all super rough guidelines in any case, and generally we might expect the partial effects to be "better" estimates of the true effect assuming our covariates are carefully chosen
[...] assuming our covariates are carefully chosen
That's quite an assumption.
Even a VIF of 4.9 ("low") is an R2X of 0.8... Which is not small, and can still hinders interpretation....
Anyway, just added interpret_vif
(:
That's quite an assumption.
We can't automate thinking, just provide encouragement toward better approaches 😀
Fine.... I concede! @DominiqueMakowski I think you owe @bwiernik a beer (:
Standardized slopes are not standardized differences! https://github.com/easystats/report/blob/a59f6b3caa759e461ad8358b56e3e26dd1ef3e4d/R/report.lm.R#L82
There is no simple 1:1 standardized interpretation of standardized slopes in multiple regression.