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yousefturk/cell-trajectory-steering
cell-trajectory-steering is a reinforcement learning model from yousefturk. Use it for the reinforcement learning task on the model card, and read the license before you ship it in a product. The card lists the license as mit.
Pretrained checkpoints and publication-grade scientific artifacts for "Steering Cellular Attractor Trajectories via Continuous-Time Vectorized Reinforcement Learning" (Synthica Research Group, 2026).
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Updated May 22, 2026
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From the Hugging Face model README
Pretrained checkpoints and publication-grade scientific artifacts for "Steering Cellular Attractor Trajectories via Continuous-Time Vectorized Reinforcement Learning" (Synthica Research Group, 2026).
These models are trained on the single-gene perturbation subset of the Norman et al. 2019 combinatorial Perturb-seq dataset (111,255 single-cell transcriptomic profiles across 237 genetic perturbation conditions in K562 chronic myelogenous leukemia cells).

Figure 5. High-capacity computational architecture flow of the 2.47 Billion parameter multi-model system. The pipeline integrates a ZINB-VAE generative latent manifold ($1.32\text{B}$ parameters), a Neural SDE continuous-time transition dynamics solver ($607.4\text{M}$ parameters), and a Spatial GNN tissue steering model ($549.5\text{M}$ parameters) vectorized for parallel rollout on AMD MI300X hardware.
vae_best.pt: The trained Zero-Inflated Negative Binomial Variational Autoencoder (ZINB-VAE) latent manifold (1.32B parameters).sde_best.pt: The trained continuous-time Neural Stochastic Differential Equation (Neural SDE) transition dynamics solver (607.4M parameters).gnn_best.pt: The trained Spatial Graph Neural Network (Spatial GNN) tissue coordination model (549.5M parameters).
Figure 1. Distribution of non-additivity scores across 131 two-gene combinatorial perturbation pairs in the Norman et al. 2019 dataset.
Figure 4. UMAP projection of learned 512-dimensional action embeddings showing clear topological grouping corresponding to functional gene regulatory pathways.
| Model | STF-seq | Notes |
|---|---|---|
| GEARS (Roohani et al. 2023) | 0.000 | Architectural ceiling — cannot accept intermediate states |
| Discrete MLP Baseline | 0.343 | Compounding approximation drift |
| Neural SDE (Ours) | 0.620 | 81% relative improvement over MLP |
Figure 2. Validation convergence curves for the 1.32B parameter ZINB-VAE generative manifold (left) and the 607.4M parameter Neural SDE dynamics model (right) during training on the AMD MI300X hardware.
Figure 3. Predicted vs. actual sequential perturbation trajectories in the top PCA dimensions. The solid blue line traces the empirical single-cell path (control -> A -> A+B), the dashed red line shows the continuous integration path predicted by the Neural SDE, and the discrete MLP (dashed black) drifts significantly.
These weights can be loaded directly inside the cell-steering environment to initialize the dynamics transition model:
import torch
import waddington
# Load the environment
env = waddington.make(dynamics="node", device="cuda")
# The environment automatically fetches or loads local weights from:
# checkpoints/vae_best.pt, checkpoints/sde_best.pt, checkpoints/gnn_best.pt
If you use these checkpoints in your research, please cite:
@article{turk2026steering,
title={Steering Cellular Attractor Trajectories via Continuous-Time Vectorized Reinforcement Learning},
author={Turk, Yousef},
journal={Synthica Research Group Preprint},
year={2026}
}