You signed in with another tab or window. Reload to refresh your session.You signed out in another tab or window. Reload to refresh your session.You switched accounts on another tab or window. Reload to refresh your session.Dismiss alert
Non-centered covariates in Gaussian models can lead to negative estimates. This is undesirable from various reasons:
Lorenz-curve based thresholding will not work, and in the absence of that, we cannot assign split labels to multicut1 objects.
mu1/mu0 type prior indicator potential measures will be incorrect (even x + abs(mu0) will be NaN due to division by 0). mu0=0 (or -10^-14) is quite likely when data has lots of 0.
Lognormal, Gamma etc models have 0 mass at 0, thus require ZI component for almost all practical purposes
Having negative values, however, might be justified when one used non-abundance data, e.g. instrument measurements that can take negative values (and do not want to transform due to variances, 0s, etc)
Possible options:
Do not care (no error/warning), let the users do what they want.
Warning: give warning and a workaround (e.g. centering, fix_fitted option) for methods that otherwise fail (like bestpart, summary, plot). But the estimates can be processed further.
Error: constrain the analysis workflow to abundance type data.
Right now the implementation uses warnings. This is maybe as good as it gets.
The text was updated successfully, but these errors were encountered:
Non-centered covariates in Gaussian models can lead to negative estimates. This is undesirable from various reasons:
Having negative values, however, might be justified when one used non-abundance data, e.g. instrument measurements that can take negative values (and do not want to transform due to variances, 0s, etc)
Possible options:
Right now the implementation uses warnings. This is maybe as good as it gets.
The text was updated successfully, but these errors were encountered: