Vision-language-action (VLA) models handle long-horizon manipulation, yet success hinges on a few precision-critical phases where millimeter-scale errors undo all prior progress. Online reinforcement learning (RL) can optimize exactly these actions, but free exploration is far too costly on real robots, which makes human corrections indispensable. However, existing online RL methods for VLAs either cannot incorporate such corrections or fold them into undifferentiated supervision. Yet human corrections are not uniformly noisy but reliable along some action dimensions and variable along others. Building on this, we introduce BEE, an intervention-adaptive framework for real-world RL on a frozen VLA that lets the policy go BEyond Expert imitation. We formulate human corrections not as actions to reproduce but as evidence about a constraint: a Correction Model predicts how a human would correct a given VLA proposal and how consistent the correction is along each action dimension. This predicted consistency sets the per-dimension tightness of a constraint on policy optimization. Where corrections are consistent the policy stays close to the human, and where they vary, the constraint relaxes. We evaluate BEE on three real-world manipulation tasks and one LIBERO-Pro simulation task at a matched online-data budget. BEE attains the highest success rate on every task, 91.2% on average against 57.5% for RLT and 42.1% for DSRL, and the lowest human intervention rate on all real-world tasks.
Figures & tables
Method
Phone Charging
Snack Hanging
Cloth Aligning
Bowl Placing
Overall
SR ↑
Int. ↓
SR ↑
Int. ↓
SR ↑
Int. ↓
SR ↑
Int. ↓
SR ↑
Int. ↓
Base Policy
90.0 ± 5.0
–
0.0 ± 0.0
–
36.7 ± 7.6
–
28.3 ± 7.6
–
38.8
–
RLT
58.3 ± 2.9 †
22.5
21.7 ± 5.8
62.1
73.3 ± 7.6
85.3
76.7 ± 17.6
26.2
57.5
49.0
DSRL
93.3 ± 2.9
–
13.3 ± 2.9
–
31.7 ± 2.9
–
30.0 ± 5.0
–
42.1
–
Bee
100.0 ± 0.0
12.2
85.0 ± 0.0
17.0
90.0 ± 10.0
65.3
90.0 ± 13.2
27.4
91.2
30.5
TABLE I : Comparison of Bee with the Base Policy, RLT, and DSRL . Success rate (SR, %, ↑ ) and human intervention rate (Int., %, ↓ ) on the real-world tasks phone charging, snack hanging, and cloth aligning, and on the LIBERO-PRO simulation task bowl placing. The Base Policy and DSRL involve no online intervention, so no intervention rate is reported.
Fig. 2 : Evaluation Tasks. Keyframes of the three real-world tasks (phone charging, snack hanging, cloth aligning) and of the LIBERO-PRO simulation task, bowl placing.
Fig. 3 : Sample Efficiency on Phone Charging and Snack Hanging . Success rate against the number of online robot episodes, with color distinguishing Bee from RLT and line style distinguishing the two tasks; the horizontal dashed lines mark the Base Policy. The right end of the axis is the matched online-data budget at which Table I is reported. Bee stays above RLT at every budget on both tasks.
Fig. 4 : Correction Model Calibration on Phone Charging , evaluated on human-intervention demonstrations over the seven joint dimensions q1 – q7 of the intervened arm. (a) The VLA proposal a~t and the corrected action a^tH produced by the Correction Model, plotted against the human correction. Points closer to the y=x line match it better. (b) Per-dimension root-mean-square error to the human correction. The corrected action reduces this error below the VLA proposal in every dimension. (c) Predicted per-dimension standard deviation of the Correction Model and empirical standard deviation of human corrections. The prediction follows the same per-dimension pattern as the empirical spread.
Fig. 5 : Dimension-wise Constraint Allocation on Phone Charging . Bars show each dimension’s constraint share (its normalized contribution to ρϕ ), and the overlaid curve is the predicted uncertainty σ of the Correction Model. (a) The state-wise form weights all dimensions equally, so a high-uncertainty dimension such as q5 claims the largest share. (b) The Mahalanobis form concentrates the share on low-uncertainty, consistently corrected dimensions (e.g., q2 ) and downweights high-uncertainty ones (e.g., q5 ).
Fig. 6 : Ablation of Human Correction Modeling on (a) phone charging and (b) snack hanging, each reporting success rate (left) and human intervention rate (right) for w/o VLA Proposal in Correction Model (the Correction Model conditioned on st alone), w/o Correction Model (direct actor supervision from raw human corrections), w/o Mahalanobis Constraint (a single state-wise constraint in place of the dimension-wise one), w/o Encoder (mean-pooled frozen VLA features in place of the latent-token encoder), and Bee .
Fig. 7 : Training Dynamics of the State-Dependent Multiplier on phone charging. (a) State-wise multiplier statistics. (b) Constraint slack and violation rate. (c) Per-dimension contributions to ρϕ .
Phone charging
Snack hanging
Cloth aligning
Bowl placing
Environment
real
real
real
LIBERO-Pro
Control rate
30 Hz
30 Hz
30 Hz
20 Hz
Action dims d / D
16 / 160
8 / 160
16 / 160
7 / 35
VLA chunk length (approach)
50
50
50
10
Learner chunk length K
10
20
10
5
Trained by online RL
critical phase
full task
critical phase
full task
TABLE II: Per-Task Specification. The action space lists the per-timestep dimension d and the chunked dimension D=Kd seen by the actor; the subset of dimensions online RL is allowed to edit, with the remaining dimensions held at the VLA proposal, is described in the text. On phone charging and cloth aligning online RL refines the precision-critical phase only, so an online episode covers that phase and success is reported on it. The online episode budget is the one given to the methods that are seeded with pre-collected human corrections. Section -D gives the budget of the methods that are not.
Hyperparameter
Value
Interface and action space
Control frequency
30 Hz
VLA chunk length, approach / online
50 / 10
Learner chunk length K
10
Per-timestep action dim. d
16
Chunked action dim. D=Kd
160
TABLE III : Hyperparameters of Bee on Phone Charging. Values are those of the run analyzed in the main paper; the quantities that vary by task are listed per task in Table II . All distances, thresholds, and noise scales are expressed in normalized action units.
Method
SR (%) ↑
Int. (%) ↓
Phone charging
Base Policy
90.0±5.0
–
DAgger
63.3±5.8
7.8
Bee
100.0±0.0
12.2
Bowl placing
SiLRI
0.0
90.0+
TABLE IV : Comparison with DAgger, SiLRI, and HIL-SERL under the matched robot-data budget. Each method is evaluated on the task where the comparison is informative. Intervention rates follow the accounting in Section -D and are not directly comparable across methods.