Explain the exception of tidal networks and the depth-dependent cost of learned weighting
Determine why learned Q/K weighting improves forecasting on tidal multivariate groups but harms in-context groups, and why the harm becomes costly only through repeated application across network depth, including what the learned weighting responds to and whether depth-dependent mechanisms such as rank collapse account for the behavior.
References
Why the tidal networks are an exception where learned weighting pays, and why depth is what makes it costly, we cannot say. Both are questions about what the learned weighting responds to, which these edits cannot answer: they localize an effect to a pathway and a block without showing what that block computes. Depth-dependent accounts such as rank collapse \citep{rankcollapse} are candidates they cannot adjudicate, and we leave them to future work.
Whether entirely different covariate attention designs, such as that used by \citet{moirai}, which spans time lags, exhibit similar behavior is left to future work.