valeo.ai research project

How Far Can 5,500 Hours of Driving Take You?

A Scaling Law Analysis of Video Diffusion Models

Victor Besnier, Anh-Quan Cao, Elias Ramzi, Spyros Gidaris, Tuan-Hung Vu, Andrei Bursuc, Eloi Zablocki, Matthieu Cord

valeo.ai - Paris, France

Vatix Generations
Top row ground-truth driving videos and bottom row generated driving videos comparison
Row 1: Ground-truth driving clips Row 2: Generated driving clips

5,500 h

Driving video

28

Countries

200+

Training runs

1.6M to 1.1B

Parameters used to fit laws

3.6%

9B extrapolation error

How far can a fixed driving dataset take us?

Video generation for autonomous driving cannot simply follow web-scale recipes similar to LLMs. Driving data is expensive to collect, privacy constrained, and limited in unique coverage. Moreover, diffusion models are different in terms of training dynamics and scaling behavior compared to LLMs. Thus we ask: given a fixed driving dataset, how should we allocate compute to improve video generation?

VATIX uses scaling laws to answer where each next unit of compute should go.

Decision Variables

Paper setup: allocate model scale and exposure under a compute budget.

N Model size
D Training exposure
C Compute budget

Target metric: \(L_{val}\) (validation diffusion loss)

Three scaling laws

Model scaling

How validation loss changes as parameter count increases.

Training scaling

How validation loss changes as total seen samples increase.

Compute scaling

How to allocate model size and exposure under fixed compute.

\[L(x)=L_0 + A x^{-\alpha}\]

\(x\): scaling variable | \(L_0\): asymptotic loss | \(A\): initial gap | \(\alpha\): scaling rate

5,500 hours of real-world driving from Natix dataset

Preprocessing setup used in VATIX experiments

  • Approximately 5,500 hours
  • 28 countries across Europe, North America, and Japan
  • Front-facing camera
  • Anonymized faces and license plates
  • Approximately 6.3M distinct 2.5-second clips
  • 9 Hz frame rate
  • 320 x 416 training resolution

Video diffusion transformer trained from scratch

A conditional flow matching learns a continuous transport from noise to video by integrating a learned velocity field.

VATIX model architecture: input frame/video, Wan 2.1 VAE latent encoding, spatio-temporal transformer, and velocity prediction for generation
VATIX architecture: VAE latent encoding followed by a spatio-temporal transformer trained with conditional flow matching, with optional conditioning inputs when available.

SCALING LAWS

How should we scale?

Validation loss follows consistent power laws in both training exposure and model size. Under limited compute, increasing exposure is the fastest path to lower loss, while larger models remain essential to push the asymptotic floor lower at scale.

01

Training exposure quickly reduces loss

\(\alpha_D \approx 0.74\)

Training exposure follows a stable power-law regime and yields the fastest loss reduction for a fixed model. Early gains are strong, then progressively diminish as exposure grows.

Training exposure is the most efficient short-term way to reduce loss.

Training exposure scaling law with alpha D approximately 0.74
02

Model size scales more slowly — but is necessary

\(\alpha_N \approx 0.21\)

Model size also follows a consistent power law, but improves loss more slowly than exposure. Its key benefit is a lower asymptotic loss \(L_0\), which smaller models cannot match.

Training longer makes a model better. Scaling the model makes its ceiling lower.

This makes model scaling essential when the goal is to reach increasingly low loss.

Model size scaling law with alpha N approximately 0.21
03

Compute scaling: scale both

\(\alpha_C \approx 0.154\)

Compute-optimal scaling balances both axes: prioritize longer training when compute is tight, then increasingly invest in model size as compute and training budgets grow.

More compute → larger models + more training exposure

The optimal allocation shifts toward larger models as the total compute budget increases, following a predictable scaling law.

Compute scaling law showing the optimal balance between model size and training exposure

THE TAKEAWAY

Scaling laws remain predictable across model size and training exposure.
Training exposure delivers faster gains under limited compute.
Larger models unlock lower asymptotic loss.

Extrapolation to 9B Model

Before training

0.0753

Predicted 9B validation loss

-> Train the 9B model

After training

0.0781

Observed 9B validation loss

3.6% relative error

Extrapolation spans 8x beyond the largest model used for fitting.

Scaling improves the video, not just the loss

Side-by-side synchronized comparison across scales: 19M, 135M, 1.1B, 9B.

Scene

19M

135M

1.1B

Each scene video is split into four synchronized panes from left to right: 19M, 135M, 1.1B, 9B.

Better scaling to better generation quality

The scaling trends observed in validation loss translate into improved video quality, with larger models consistently outperforming smaller ones across all metrics.

Model FID-Inception FID-DINO FVD-I3D FVD-VideoMAE
Tiny26.87280.19175.99198.40
Base10.66132.5168.43116.94
Large8.67117.7648.0999.43
1B5.6187.0533.9489.49
9B4.9160.8137.1675.86

State-of-the-art driving video generation

On nuScenes (Vista split), VATIX 9B improves the listed metrics over the compared baselines.

Method FID-Inception ↓ FID-DINO ↓ FVD-I3D ↓ FVD-VideoMAE ↓
Vista [7] 6.9 89.4
GEM [9] 10.5 158.5
VATIX 9B (ours) 2.72 87.12 25.50 32.58

— indicates the metric was not reported for that baseline in the referenced results.

Rollout illustration

Scene A - VATIX | Vista | GT
Scene B - VATIX | Vista | GT
Scene C - VATIX | Vista | GT
Scene D - VATIX | Vista | GT

KEY TAKEAWAYS

What did 5,500 hours teach us?

Video diffusion scaling is predictable in both dimensions, but the gains are asymmetric: exposure improves loss faster, while model scale determines how low the final loss can go.

01

Exposure gives fast gains

Validation loss decreases with a stable exposure power law (\(\alpha_D = 0.74\)). Under limited compute, longer training is the most effective lever for improving a fixed model.

02

Scale the model to go lower

Model scaling is slower (\(\alpha_N = 0.21\)), but larger models consistently reach lower asymptotic losses \(L_0\). Scale is thus required for the best long-run loss frontier.

03

Scale both with compute

As compute increase, the optimal strategy shifts from mostly longer training toward scaling both training exposure and model size under a predictable compute law.

0.74

Training exposure
\(\alpha_D\)

0.21

Model size
\(\alpha_N\)

0.154

Compute scaling
\(\alpha_C\)

3.6%

9B extrapolation
relative error

ADDITIONAL VISUALIZATIONS

More generated rollout samples up to 7sec

Citation

If you use VATIX in your research, please cite:

@inproceedings{
      besnier2026how,
      title={How Far Can 5,500 Hours of Driving Take You? A Scaling Law Analysis of Video Diffusion Models},
      author={Victor Besnier and Anh-Quan Cao and Elias Ramzi and Spyros Gidaris and Tuan-Hung VU and Andrei Bursuc and Eloi Zablocki and Matthieu Cord},
      booktitle={[Archival Track] ECCV 2026 DriveX - 6th Workshop on Foundation Models for Autonomous Driving},
      year={2026},
      url={https://openreview.net/forum?id=V33on0TguP}
}