Input
ExecutionExecution trigger that begins ordinal ridge training
AI/ML/Ordinal
Fit/Train an ordinal model the cheap way: ridge-regress the level rank on the features, then cut the score at thresholds learned from the training distribution instead of rounding it. Closed-form, so it stays fast exactly where the proportional-odds model gets expensive - many levels, many features, or when you just want a quick ordinal baseline to beat. It also degrades gracefully when the proportional-odds assumption does not hold. Unlike the proportional-odds model it yields no probabilities: you get the predicted level and the latent score behind it, nothing calibrated.
Scores range from 0 to 10. Higher values mean more impact, exposure, or operational weight.
Execution trigger that begins ordinal ridge training
Choose which backend supplies the training data
Level labels from LOWEST to HIGHEST, comma separated - e.g. `low, medium, high`. Leave empty when the levels are numeric and their numeric order is already the one you want (`1, 2, 10` sorts as numbers, not as text). Non-numeric labels carry no inferable order, so training fails rather than guessing unless you list them here.
Strength of the L2 penalty. Must be strictly greater than 0: the penalty is added to the diagonal of the normal equations and is the only thing keeping them positive definite, so the Cholesky solve has a unique answer even with collinear or wide features. Larger values shrink the coefficients harder.
Activated once training completes
Thread-safe handle to the trained ordinal ridge model. Predictions come back as the original level labels.
The resolved level order the model was trained on, lowest first, plus whether that order came from `Class Order` or from reading the labels as numbers. Check it before trusting the model - a wrong order trains a wrong model without ever failing.
Level labels from lowest to highest; the index is the rank the model was trained on.
Where the ordering came from.
Every distinct label parsed as a number, so the order is the numeric one.
The caller supplied the order explicitly.
Fitted coefficients and intercept on the rank scale. The SIGN tells you which way a feature pushes the level: positive moves samples toward the higher levels, negative toward the lower ones. The magnitude is only comparable across features when they share a scale.
Feature coefficients (one per input dimension)
The y-intercept (bias term)
Number of input features