Interpretability in Deep Time Series Models Demands Semantic Alignment
Giovanni De Felice, Riccardo D'Elia, Alberto Termine, Pietro Barbiero, Giuseppe Marra, Silvia Santini
TL;DR
The paper argues that deep time series models suffer from semantic opacity, where internal representations do not align with human-domain concepts. It formalizes semantic alignment (SA) for temporal data, requiring encoder outputs to match instantaneous concepts and propagation to preserve dynamic concepts over time, while also constraining mechanisms to human-defined relations. A blueprint is proposed to build semantically aligned deep time series models by extending concept-based models to temporally evolving concepts, with a training objective that enforces both spatial and temporal SA and allows residual pathways for expressivity. The work discusses the impact of SA on actionability, verifiability, and robustness, and outlines opportunities for test-time interventions, concept-conditioned generation, and neurosymbolic integration, while addressing counterarguments and practical concerns like annotation cost.
Abstract
Deep time series models continue to improve predictive performance, yet their deployment remains limited by their black-box nature. In response, existing interpretability approaches in the field keep focusing on explaining the internal model computations, without addressing whether they align or not with how a human would reason about the studied phenomenon. Instead, we state interpretability in deep time series models should pursue semantic alignment: predictions should be expressed in terms of variables that are meaningful to the end user, mediated by spatial and temporal mechanisms that admit user-dependent constraints. In this paper, we formalize this requirement and require that, once established, semantic alignment must be preserved under temporal evolution: a constraint with no analog in static settings. Provided with this definition, we outline a blueprint for semantically aligned deep time series models, identify properties that support trust, and discuss implications for model design.
