PRISM

PRior-guided Imagination Sampling in World Models

1Northeastern University   2UC Berkeley   3Qiyuan Lab   4University of Florida

A JEPA world model already learns which actions drive the scene toward a goal. PRISM reads that action intuition straight from the model's own frozen encoder and folds it into the planner's sampling distribution — no second vision model, no reward head, no extra compute.

+35 pp
Cube success rate
vs. vanilla planning
+32 pp
PushT success rate
vs. vanilla planning
1.0M
prior-head params
(~1% of world model)
≈0 ms
added inference cost
per plan step

Why an action prior?

A perfect world model still plans poorly if it never proposes the right actions to evaluate. The bottleneck is not how well we simulate the future—it is which candidates we sample in the first place.

Without a prior With an action prior
Uninformed sampling fans out broadly, while an action prior concentrates candidates on promising directions

Left—search blindly. An uninformed sampling distribution fans out across the action space, so a small planning budget is spent rediscovering directions the demonstrations already exhibit, and the good action stays buried among the rest. Right—search with intuition. A state-conditioned action prior collapses that fan into a tight envelope, focusing every sample on promising directions — at almost no cost, since it reads from features the planner already computes.

That raises the real question: where should this prior come from? Training a separate model just to guide the search adds machinery the planner does not need — so PRISM takes a different route. As the next section shows, the world model already contains everything required.

The world model is the prior

Two intuitions, one encoder

The same frozen JEPA encoder that gives the planner its physical intuition (what a state leads to) also encodes an action intuition (which action to take). PRISM simply reads the second one out.

No architectural bloat

Prior work bolts on a separate visual encoder or a large VLM to get an action prior. PRISM needs only a ~1M-parameter MLP on cached features — about 1% of the world model, adding effectively no inference cost.

Confidence-aware & safe

A closed-form Product-of-Gaussians fuses the prior by its precision: it narrows the search where the prior is confident and gracefully reverts to vanilla planning where it is not — no gates, no tuning.

Abstract

A learned world model provides a powerful physical intuition for evaluating future states. But its effectiveness in continuous control also depends critically on how candidate actions are generated for model-based planning. Rather than solely asking how accurately a model can simulate the future, we ask: which candidate actions are worth evaluating in the first place? Existing planners typically search arbitrarily, or use expert demonstrations only to initialize a sampling mean—discarding the expert's state-conditioned confidence. Properly guiding this search requires a robust action prior, yet current approaches often rely on independent visual encoders or large-scale VLMs to obtain one. We argue that this architectural bloat is unnecessary: the exact same data—and the learned representations of the world model itself—inherently encode the agent's action intuition.

We introduce PRISM, a task-agnostic framework that extracts both from a single dataset while maintaining strict architectural simplicity. Building on a standard JEPA-style latent world model, PRISM attaches a lightweight MLP directly to its frozen encoder to predict a state-conditioned Gaussian prior. At plan time, PRISM fuses this prior into the planner's sampling distribution via a precision-weighted Product-of-Gaussians update. This parameter-free, closed-form integration steers the sampling process, making the prior confident where it is and ceding control where it is not. PRISM improves success rates by 35 percentage points over vanilla world-model-based MPC on Cube and 32 percentage points on PushT, without introducing significant inference overhead.

How PRISM works

PRISM architecture diagram

One frozen JEPA encoder, two intuitions. The encoder \(h_\psi\) embeds the current observation \(o_t\) and goal \(o_g\). From these embeddings PRISM reads a physical intuition (top: the frozen predictor \(f_\theta\) rolls out candidates and scores them by embedding-MSE to the goal) and an action intuition (bottom: a ~1M-parameter MLP head \(g_\phi\) outputs a Gaussian prior \((\mu_p,\sigma_p)\) over the next actions). A closed-form Product-of-Gaussians fuses this prior with the planner's default initialization \(\mathcal{N}(0,\sigma_\pi^2)\); the fused initialization drives the otherwise-unmodified MPPI loop (mean updated, \(\sigma\) fixed across \(J\) iterations). Only \(g_\phi\) is trained, and only offline.

The planner's default initialization \(\mathcal{N}(0,\sigma_\pi^2)\) is uninformed, so at small sample budgets it spends iterations rediscovering action directions the demonstrations already exhibit. PRISM supplies that missing structure directly at the sampling step. Treating the planner's default and the learned prior as two Gaussian beliefs, their precision-weighted product gives the fused initialization:

$$ \mu_{\text{fused}} = \frac{\tau_\pi\,\mu_\pi + \tau_p\,\mu_p}{\tau_\pi + \tau_p}, \qquad \sigma^2_{\text{fused}} = \frac{1}{\tau_\pi + \tau_p}, \qquad \tau_\pi = \sigma_\pi^{-2},\;\; \tau_p = (s\,\sigma_p)^{-2}. $$

Because MPPI keeps \(\sigma\) fixed across iterations (unlike CEM, which refits it), the prior's per-state confidence \(\sigma_p\) is not a one-shot warm-start — it persists through the entire optimization. When the prior is confident (\(\sigma_p\) small), \(\tau_p\) dominates and the search concentrates around \(\mu_p\); when it is uncertain (\(\sigma_p\) large, e.g. out-of-distribution states), \(\tau_p\to0\) and the initialization automatically reverts to vanilla planning. This per-coordinate fallback needs no learned gates and bounds the cost of a mis-tuned prior.

Precision-Weighted Fusion

1D Product of Gaussians
2D Action Space
Vanilla MPPI
PRISM Prior
Fused Output
Prior Action Intent (μ):
2.50
Prior Uncertainty (σ):
0.60

Results

PushT
DINO-WM LeWM PRISM (Ours)
K = 32
DINO-WM
4 ± 2
LeWM
59 ± 5
PRISM
82 ± 4
K = 64
DINO-WM
3 ± 2
LeWM
61 ± 7
PRISM
86 ± 6
K = 128
DINO-WM
5 ± 1
LeWM
57 ± 6
PRISM
89 ± 4
Cube
DINO-WM LeWM PRISM (Ours)
K = 32
DINO-WM
45 ± 4
LeWM
46 ± 2
PRISM
79 ± 2
K = 64
DINO-WM
49 ± 6
LeWM
44 ± 5
PRISM
78 ± 3
K = 128
DINO-WM
41 ± 3
LeWM
44 ± 4
PRISM
79 ± 6

Success rate (%), mean ± std over 3 seeds {0, 1, 42}, \(N=50\) episodes per seed, at sample budgets \(K\in\{32,64,128\}\). All variants use the same frozen world model and an MPPI planner (\(J=30\) iterations, horizon 5, action block 5). The gain comes from the world model's own representations, not from changing the planner.

Qualitative comparisons

Cube
Cube comparison env 2
Vanilla fails → PRISM succeeds
Cube comparison env 5
Vanilla fails → PRISM succeeds
Cube comparison env 10
Vanilla fails → PRISM succeeds
PushT
PushT comparison env 0
Vanilla fails → PRISM succeeds
PushT comparison env 3
Vanilla fails → PRISM succeeds
PushT comparison env 9
Vanilla fails → PRISM succeeds

Real-robot transfer

Successful rollouts
PushT
Cube
Failure cases
PushT failure case
Cube failure case

BibTeX

If you find PRISM useful, please cite our work:

@misc{wang2026prism,
  title         = {PRISM: PRior-guided Imagination Sampling in world Models},
  author        = {Yuhai Wang and Jiawei Xia and Rongxuan Zhou and Xiao Hu and Yongliang Shi and Jing Du and Yang Ye},
  year          = {2026},
  eprint        = {2606.07974},
  archivePrefix = {arXiv},
  primaryClass  = {cs.RO},
  url           = {https://arxiv.org/abs/2606.07974},
}