Var-JEPA: A Variational Formulation of the Joint-Embedding Predictive Architecture -- Bridging Predictive and Generative Self-Supervised Learning

arXiv cs.LG / 3/23/2026

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Key Points

  • Var-JEPA provides a variational formulation of the Joint-Embedding Predictive Architecture by optimizing a single Evidence Lower Bound (ELBO), linking predictive and generative self-supervised learning.
  • It makes the latent generative structure explicit and enables principled uncertainty quantification in latent space, avoiding reliance on ad-hoc anti-collapse regularizers.
  • The framework is instantiated for tabular data (Var-T-JEPA), achieving strong representation learning and downstream performance, consistently improving over T-JEPA and competing with strong raw-feature baselines.
  • Conceptually, the work reframes JEPA's encoders and predictor as a probabilistic latent-variable model with variational posteriors and learned priors, bridging probabilistic modeling with predictive self-supervision.

Abstract

The Joint-Embedding Predictive Architecture (JEPA) is often seen as a non-generative alternative to likelihood-based self-supervised learning, emphasizing prediction in representation space rather than reconstruction in observation space. We argue that the resulting separation from probabilistic generative modeling is largely rhetorical rather than structural: the canonical JEPA design, coupled encoders with a context-to-target predictor, mirrors the variational posteriors and learned conditional priors obtained when variational inference is applied to a particular class of coupled latent-variable models, and standard JEPA can be viewed as a deterministic specialization in which regularization is imposed via architectural and training heuristics rather than an explicit likelihood. Building on this view, we derive the Variational JEPA (Var-JEPA), which makes the latent generative structure explicit by optimizing a single Evidence Lower Bound (ELBO). This yields meaningful representations without ad-hoc anti-collapse regularizers and allows principled uncertainty quantification in the latent space. We instantiate the framework for tabular data (Var-T-JEPA) and achieve strong representation learning and downstream performance, consistently improving over T-JEPA while remaining competitive with strong raw-feature baselines.