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REVIEW 3 major objections 9 minor 177 references

Towards Human-level Dexterity via Robot Learning

T0 review · 3 major / 9 minor · reviewed 2026-08-06 · deepseek-v4-flash

Pith's one-line read A stability-checked planning tree supplies the resets and pre-training data that let reinforcement learning teach a robotic hand to finger-gait using touch alone.

desk verdict The reset-distribution core is real and the hardware results are a genuine step forward, but the main simulation evidence is confounded with reset-state evaluation and the headline claims outrun the evidence. read the letter →

arxiv 2507.09117 v1 pith:7RWVNTP2 submitted 2025-07-12 cs.RO cs.AI

classification cs.ROcs.AI
keywords dexterousmanipulationfinger-gaitingreinforcementlearningsampling-basedplanningresetdistributionimitationpre-trainingtactilesensingin-hand
verification ladder T0 review T1 audit T2 compute T3 formal

The pith

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

The reading

The thesis argues that the main obstacle to learning dexterous in-hand manipulation with reinforcement learning is exploration: random action noise almost always drops the object before it discovers the narrow set of stable fingertip grasps that make finger-gaiting possible. To fix this, it proposes structured exploration, in which a non-holonomic Rapidly-exploring Random Tree (G-RRT) is grown in simulation and only states that pass a stability check are added, and the resulting tree is used twice—its nodes become the reset distribution for policy-gradient training, and its transitions supply action labels for imitation pre-training. The author claims this is the first demonstration that sampling-based-planning reset distributions enable more efficient RL for dexterous in-hand manipulation, and that the resulting policies finger-gait both convex and non-convex objects (sphere, cube, cuboid, L-shape) on real hardware using only tactile and proprioceptive sensing. If this is right, the hard exploration problem in dexterous manipulation can be largely bypassed by a generic planner plus a stability oracle, rather than by hand-designed rewards or millions of teleoperated demonstrations.

What carries the argument

The load-bearing object is G-RRT, a non-holonomic Rapidly-exploring Random Tree that explores by sampling random actions, simulating them with a physics model, and admitting a new node only if the object remains grasped and undropped after a settling interval—the only manipulation-specific component. From this tree the method extracts paths with the largest object rotation (for finger-gaiting) or paths from the root to displaced nodes (for the go-to-root task), uses the union of nodes as a uniform reset distribution for reinforcement learning, and converts consecutive states into action labels $a_k = \beta(q_{k+1} - q_k)$ for imitation pre-training of the actor, with the critic pre-trained on rollouts of that imitative policy. Around this core sit the hand-centric decomposition of arbitrary reorientation into rotations about cardinal axes, a reward based on angular velocity about the target axis when at least three fingertips are in contact, and an asymmetric actor-critic PPO that gives the critic object pose but the policy only proprioception and binary touch.

What would settle it

Train the R×R method on a hard L-shape with a deliberately weakened planner—for example, pruning all tree paths that break a specific finger contact—and check whether the policy still learns to gait. The paper's own ablations predict near-zero learning below roughly $10^4$ tree nodes, so an even sharper falsifier would be an object where a $10^5$-node tree of stable states gives no improvement over a random stable-grasp reset distribution, indicating that manifold coverage is not the active mechanism.

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Extended reading notes

Core claim

The central claim is that sampling-based planning can chart the useful part of the state space for dexterous manipulation—the manifold of stable precision grasps—and that this map is exactly what reinforcement learning needs to explore efficiently. Concretely, G-RRT adds a node only if, after a random action is played out in simulation, the object is still held after a two-second settling interval; this single stability check, with no other manipulation-specific guidance, grows a tree along non-holonomic transitions such as breaking and re-making finger contacts. The paper shows that starting every training episode from a node on a high-rotation path through this tree, together with pre-training the actor on the scaled joint-angle differences between consecutive nodes, lets policy-gradient RL learn finger-gaiting for spheres, cubes, cuboids, and concave L- and U-shapes in tens of millions of steps, and that these policies transfer to a real 15-degree-of-freedom hand with only a curriculum of motor limits, latency, friction, and perturbation forces. The thesis positions this as the first example of sampling-based-planning reset distributions enabling efficient RL for dexterous in-hand manipulation, and the first finger-gaiting of non-convex shapes with purely intrinsic sensing.

Load-bearing premise

The load-bearing premise is that G-RRT, guided only by a stability check, grows a tree dense enough in the stable-manifold state space that its nodes and transitions transfer useful exploration to reinforcement learning; if the tree misses critical regions, the method degrades to random RL with resets.

Editorial extensions

If this is right

  • Training times drop from billions to tens of millions of environment steps on the hard manipulation tasks, because the reset distribution guarantees the agent repeatedly starts in states that random exploration would rarely reach.
  • Policies relying only on joint positions, setpoints, and binary touch transfer to real hardware without dense camera tracking, and keep working when lighting changes or the palm faces down.
  • Non-convex objects such as L-shapes, previously absent from in-hand manipulation demonstrations, become tractable for finger-gaiting in simulation and on the physical hand.
  • Imitation pre-training from quasi-static tree transitions speeds convergence, but only when coupled with the tree-based reset distribution; warm-starting from a fixed start state provides little benefit.
  • The same two-stage recipe—planner explores, reinforcement learning exploits—is proposed as a template for other hard-exploration motor tasks such as agile locomotion and bimanual manipulation.

Reading between the lines

Editorial extensions of the paper, not claims the author makes directly.

  • A testable corollary the thesis leaves implicit: the reset distribution carries most of the benefit, so replacing G-RRT with any planner that covers the stable manifold—for example a learned generative model of stable grasps—should reproduce much of the gain.
  • Because the stability check is a cheap 'object not dropped' oracle, the tree could in principle be grown on a real robot with automatic resets, turning the thesis's simulation-only assumption into a hardware bootstrapping procedure.
  • The thesis explicitly flags that simulated motor learning still faces sim-to-real and simulation-scaling costs (Section 6.5); a fair reading is that the exploration benefit must be large enough to justify that infrastructure expense.
  • The final chapter's visuo-tactile human demonstrations offer a complementary bootstrap: if human hand data can be mapped into a shared latent action space, combining that route with structured-exploration resets could further cut the number of robot demonstrations needed.
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Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, and a circularity audit.

Referee Report

3 major / 9 minor

Summary. This doctoral thesis develops learning methods for dexterous in-hand manipulation with a fully actuated 15-DoF five-fingered hand, using only intrinsic tactile and proprioceptive sensing. Chapter 3 introduces hand-centric decomposition of reorientation into cardinal-axis tasks and uses stable-grasp sampling (SGS) as an initial-state prior for PPO, achieving simulated finger-gaiting and finger-pivoting. Chapter 4 proposes value-guided exploration (VGE), interleaving simple sub-skill controllers with an off-policy learner to provide action priors. Chapter 5, the core contribution, uses a general non-holonomic RRT (G-RRT) with a stability check to grow a tree of stable fingertip states; task-relevant tree paths provide a reset distribution (R×R) and joint-position differences provide imitation pre-training action labels (R×R+IPT). The method learns finger-gaiting on easy, medium, and hard objects (including concave L- and U-shapes), as well as Go-to-root and Arbitrary Reorientation tasks in simulation, and finger-gaiting transfers to real hardware for cylinder, cube, cuboid, and L-shape objects. Chapters 6 and 7 present preliminary extensions: Diffusion Roadmaps with rapidly-exploring reinforcement learning, and a visuo-tactile human demonstration paradigm using a ViTacT encoder.

Significance. If the central claims hold, this is a meaningful contribution to dexterous manipulation. To my knowledge it is the first demonstration of learned finger-gaiting precision manipulation of concave objects with only intrinsic sensing, including on physical hardware. The core idea — converting sampling-based planning trees into RL reset distributions and pre-training data — is clean and well motivated, with appropriate grounding in reset-distribution analysis (ref [109]) and a strong baseline set (SGS, ER, FI, FI+IPT, GC). The thesis is commendably transparent: algorithmic pseudocode is given for G-RRT, R×R, and IPT; Chapter 5 training curves aggregate three seeds; ablations cover tree size, action scale α, Kmax, and feedback components; and Chapters 6–7 are explicitly labeled preliminary. The main caveat is that the simulation evaluation for all three Chapter 5 tasks is performed from the same reset-state distribution used for training, so the quantitative gains over baselines require a natural-start evaluation to be fully established; the hardware results partially offset this for finger-gaiting but not for the reorientation tasks.

major comments (3)
  1. [Sec 5.6.1, Fig 5.14, Alg 5] The simulation evaluation for all three tasks is confounded with the training reset distribution. In Alg 5 (line 21), every training rollout starts from x0 drawn from D, where D is built from task-relevant G-RRT tree paths, and Sec 5.6.1 reports training curves only. Fig 5.14's caption is explicit: 'Validation performance is with reset states from paths extracted from the largest tree.' Thus both the reported training returns (Figs 5.3, 5.5, 5.6, 5.8) and the reported validation use the same state distribution on which the policy was trained, so the curves measure competence on reset states rather than on the tasks' natural initial distributions. The reset distribution itself is not circular (G-RRT is task-agnostic and path selection precedes RL), but the evaluation protocol is. For the paper's central claim that SBP-generated reset distributions enable efficient acquisition of finger-gaiting, Go-to-root, and Arbitrary Reorientation, a simulation evaluation from natural starts is needed: e.g., a fixed canonical grasp for finger-gaiting and a uniform or held-out initial pose distribution for the reorientation tasks. The real-hardware trials (Sec 5.6.2) do start from natural grasps and partially support the finger-gaiting claim, but they cover none of the reorientation tasks, leaving the sample-efficiency advantage over baselines potentially attributable in part to the evaluation distribution.
  2. [Sec 5.6.2, Table 5.1] The hardware evidence underlying the headline claim is reported as a single median over ten consecutive trials per object, with no per-trial distribution, no inter-quartile range, and no statement of the trial protocol (maximum trial duration, definition of a drop, whether the initial grasp was standardized, and how the 'time needed to perform these rotations' was measured across trials of heterogeneous length). For cuboid and L-shape the median is 1.5 revolutions, and a median of 1.5 over ten trials is compatible with a wide range of per-trial outcomes. Please report the full per-trial results (e.g., each trial's revolution count or min/max) and the protocol details; this table is the primary independent support for the claim that finger-gaiting transfers to hardware for non-convex objects.
  3. [Ch 1 contribution bullet 4; Sec 7.7] The fourth contribution bullet (Chapter 1) states that the visuo-tactile demonstration paradigm introduces a 'first-of-its-kind method' and 'sets a new standard for imitation learning in dexterous manipulation,' but Chapter 7's experimental content contains no policy learning or transfer results: the only evaluation is attention-map visualization on a pick task, and Sec 7.7.2 concludes with 'We hope to achieve this in future work.' As submitted, the experimental evidence does not substantiate the contribution as stated. Either temper the contribution claim to match the preliminary status of Chapter 7, or include at least preliminary fine-tuning/imitation results on the robot demonstrations; note that 20 robot and 500 human demonstrations are collected but no downstream result is reported.
minor comments (9)
  1. [Sec 1.7] Section 1.7 states that 'Chapter 1 and Chapter 2 present two studies' on state and action priors, but these studies actually appear in Chapters 3 and 4; the thesis summary cross-references are misnumbered and should be corrected.
  2. [Ch 2, opening paragraph] The opening paragraph of Chapter 2 contains empty in-text cross-references ('Section ,' 'Section ,') left over from the thesis compilation; these placeholders should be resolved or removed.
  3. [Sec 6.3.2] Section 6.3.2 (Finger-gaiting In-hand Manipulation) appears as a heading with no accompanying text before Section 6.3.3; either add the intended content or delete the heading.
  4. [Abstract] The abstract's phrase 'contrary to Moravec's paradox' appears to express the opposite of what is intended: Moravec's paradox already asserts that low-level sensorimotor skills are deceptively difficult, which is exactly the observation the thesis makes; the wording should be rephrased.
  5. [Figs 5.3, 5.5, 5.6] The training curves are described as aggregated over three seeds but no variance information (error bars or shading) is shown; given that Chapter 4 reports training robustness across seeds, adding per-seed spread for the Chapter 5 headline comparisons would help assess reliability.
  6. [Sec 5.6.2, final paragraph] The sentence 'These policies are identical to the policies used for sim-to-real transfer, as per visual comparison in simulation' is unclear: the preceding sentences say the transferred policies were trained with the version of G-RRT using the three-contact constraint, while the current method forgoes that constraint; clarify which tree version generated the deployed policies.
  7. [Sec 5.4.2, Eq (5.1)] The imitation pre-training action scale β = 2 is a free parameter that is not ablated; given that the paper carefully ablates α, tree size, and Kmax, a small sensitivity study for β (or a justification of the chosen value) would make the IPT contribution self-contained.
  8. [Sec 5.5.2, Sec 5.6.1] Several numeric values appear to have lost superscript formatting (e.g., '105 nodes,' '2 × 104 nodes,' '104 nodes'); please verify that these render as 10^5, 2 × 10^4, and 10^4 in the published version.
  9. [Sec 5, contribution bullet 1] The phrase 'reset distributions generated via SBP with kinematic constraints' is imprecise for the current method: G-RRT (Alg 4) imposes a dynamic stability check (two seconds of no-drop simulation), and the three-contact kinematic constraint was explicitly discontinued in Sec 5.3; align the wording with the actual algorithm.

Circularity Check

1 steps flagged · score 6.0 of 10

Simulation validation for Go-to-root is performed on the same reset states used for training and imitation pre-training, so those reported gains are partly by construction; real-hardware finger-gaiting remains independent.

  1. fitted input called prediction [Sec 5.5.1 (Go-to-root), Sec 5.6.1 (Fig. 5.14 caption), Alg. 5 line 21]
    ""Validation performance is with reset states from paths extracted from the largest tree." (Fig. 5.14 caption) ... "Collect rollout τ with πθ from initial state x0 where x0 ∼ D the buffer of best states from sampling-based planning." (Alg. 5, line 21)"

    For Go-to-root, the tree root is the desired canonical orientation and the reset distribution is built by backtracking from nodes with large displacement to that root. Validation is then performed on reset states from the same tree, i.e. the exact distribution used for training and for imitation pre-training, whose action labels come from the same paths (Eq. 5.1: ak = β(qk+1 − qk)). Success from such states is partly forced: the policy is initialized and trained on transitions that connect these states toward the goal, so the reported success/sample-efficiency on these states does not demonstrate acquisition from a natural initial state.

full rationale

Most of the derivation chain is self-contained and not circular. The G-RRT planner (Alg. 4) uses only a stability check and random actions, and the reset distribution is built from the resulting tree rather than fitted to the final policy; the comparison against SGS and other reset baselines is meaningful. The main circularity is in the simulation evaluation protocol: the paper validates final performance using reset states drawn from the same tree paths that define the training reset distribution and the imitation pre-training data. For Go-to-root, where the tree root is the goal and paths are extracted by backtracking toward the root, evaluation on these states is partly a restatement of the training data. The paper explicitly writes that validation performance is measured on reset states from the largest tree, and no natural-start simulation evaluation is provided for Go-to-root or Arbitrary Reorientation. The real-hand finger-gaiting results (Table 5.1) start from natural grasps, so the central hardware claim is not circular. Self-citations to prior work [23, 93] describe methods that are re-derived in the thesis and are not load-bearing for the main result. Overall score reflects partial circularity in the simulation predictions, not a fully forced derivation.

Assumptions & free parameters 5 free parameters · 5 assumptions · 1 invented entities

The free parameters are hand-tuned hyperparameters of the planner, reward, and training (reward thresholds, action scale, imitation scaling, tree size, KL coefficients). The axioms are standard RL/planning assumptions plus domain assumptions about simulator fidelity and reward design. ViTacT is an invented architecture with no external validation beyond attention visualization.

free parameters (5)
  • r_max, phi_max (reward clipping and axis-alignment threshold) = 0.5, 0.5
    Set by hand in Chapter 3 (Eq 3.2) to shape the reward and avoid local optima; the paper does not provide a sensitivity analysis.
  • G-RRT action scale alpha = 0.15
    Tuned via ablation (Fig 5.13); the paper reports alpha = 0.15 as optimal. This is a free parameter of the planning algorithm.
  • Imitation pre-training action scaling beta = 2
    Chosen in Sec 5.4.2 to convert joint-position differences between tree nodes into action labels (Eq 5.1).
  • Tree size and number of reset states = 1e5 nodes; 2e4 reset states
    Determined empirically via ablation (Fig 5.14); the thesis reports larger trees improve performance but no principled selection method.
  • KL regularization coefficients beta1, beta2 = not specified
    In Eq 7.3 (Chapter 7) these balance latent state/action distribution regularization against the prediction loss; values are not stated.
assumptions (5)
  • domain assumption MuJoCo and IsaacGym soft-contact simulations accurately model the real hand, fingertips, and object dynamics for training and sim-to-real transfer.
    Used throughout Chapters 3 and 5; policies are trained in these simulators and transferred to hardware with domain randomization.
  • ad hoc to paper The stability check in G-RRT (2 seconds without the object dropping) is a valid proxy for states that can serve as resets for RL.
    Sec 5.3, line 8; the check determines which nodes enter the tree and thus the reset distribution.
  • domain assumption The reward functions (angular velocity about an axis, contact count constraints, success heuristics) are appropriate and do not induce degenerate policies.
    Eq 3.2, 5.4 and task definitions in Sec 5.5.1.
  • ad hoc to paper Action labels for imitation pre-training can be obtained by scaling joint-position differences between tree states by beta=2 (Eq 5.1).
    Sec 5.4.2; assumes quasi-static transitions are approximately valid demonstrations.
  • domain assumption A shared latent action space can be learned across human and robot embodiments from observation-only human demonstrations plus a small set of robot demonstrations.
    Chapter 7 formulates this as the core premise for cross-embodiment transfer; not validated beyond a pick task.
invented entities (1)
  • ViTacT (Visuo-tactile Transformer)
    purpose: Encodes multi-view visual and tactile human demonstrations into a shared latent space for cross-embodiment imitation learning.
    The thesis shows attention maps for a simple pick task (Sec 7.7.2) but no downstream dexterous policy, so the architecture has no falsifiable handle outside the paper.

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Cite this review

Pith. "Pith review of Towards Human-level Dexterity via Robot Learning." pith.science (2026). https://pith.science/paper/7RWVNTP2

@misc{pith2026250709117,
  author       = {Pith},
  title        = {Pith review of: Towards Human-level Dexterity via Robot Learning},
  year         = {2026},
  howpublished = {\url{https://pith.science/paper/7RWVNTP2}},
  note         = {Machine review of arXiv:2507.09117}
}
read the original abstract

Dexterous intelligence -- the ability to perform complex interactions with multi-fingered hands -- is a pinnacle of human physical intelligence and emergent higher-order cognitive skills. However, contrary to Moravec's paradox, dexterous intelligence in humans appears simple only superficially. Many million years were spent co-evolving the human brain and hands including rich tactile sensing. Achieving human-level dexterity with robotic hands has long been a fundamental goal in robotics and represents a critical milestone toward general embodied intelligence. In this pursuit, computational sensorimotor learning has made significant progress, enabling feats such as arbitrary in-hand object reorientation. However, we observe that achieving higher levels of dexterity requires overcoming very fundamental limitations of computational sensorimotor learning. I develop robot learning methods for highly dexterous multi-fingered manipulation by directly addressing these limitations at their root cause. Chiefly, through key studies, this disseration progressively builds an effective framework for reinforcement learning of dexterous multi-fingered manipulation skills. These methods adopt structured exploration, effectively overcoming the limitations of random exploration in reinforcement learning. The insights gained culminate in a highly effective reinforcement learning that incorporates sampling-based planning for direct exploration. Additionally, this thesis explores a new paradigm of using visuo-tactile human demonstrations for dexterity, introducing corresponding imitation learning techniques.

Figures

Figures reproduced from arXiv: 2507.09117 by the authors.

Figure 1.1
Figure 1.1. Several representative robot learning skills are presented, categorized by the difficulty of collecting demonstrations and performing exploration. Learning multi-fingered dexterous manipulation is particularly challenging due to the extreme difficulty in both collecting demonstrations and achieving effective exploration, making it a complex problem for both imitation and reinforcement learning. 5 [PITH_FULL_IMAGE:f… view at source ↗
Figure 3.1
Figure 3.1. Hand-centric decomposition of in-hand re-orientation into re-orientation about cardinal axes. Our proposed method for large-angle arbitrary in-hand reorientation is thus to decompose the problem of achieving arbitrary angular velocity of the object into learning separate policies about the cardinal axes as shown in [PITH_FULL_IMAGE:figures/full_fig_p040_3_1.png] view at source ↗
Figure 3.2
Figure 3.2. Learning axis conditional continuous re-orientation kˆ. We use the component of angular velocity ω about kˆ as reward when the object is in a grasp with 3 or more fingertips, i.e nc ≥ 3. where m is the number of fingers. Our policies command set-point changes ∆qd. 3.3 Learning axis-specific re-orientation We now describe the procedure for learning in-hand reorientation policies for an arbitrary but fixed axis. Let k… view at source ↗
Figures from the paper (43 more)
Figure 3.3
Figure 3.3. Figure 3.3: (a) Sampling fingertips around the object. (b) Diverse relevant initial grasps sampled for efficient exploration. Algorithm 1 Stable Grasp Sampling (SGS) Input:ρobj , ρhand, ts, nc,min ▷ object pose distribution, hand pose distribution, simulation settling time, mini…
Figure 3.4
Figure 3.4. Figure 3.4: A learned finger-gaiting policy that can continuously re-orient the target object about the hand z-axis. The policy only uses sensing modalities intrinsic to the hand (such as touch and proprioception), and does not require explicit object pose information from exter…
Figure 3.5
Figure 3.5. Figure 3.5: Finger-gaiting and finger-pivoting our policies achieve to re-orient about z-axis and x-axis respectively. Key frames are shown for two objects, dodecahedron and cube. orientation via in-grasp manipulation and drop the object after maximum re-orientation achievable w…
Figure 3.6
Figure 3.6. Figure 3.6: Average returns for (a) z-axis re-orientation and (b) x-axis re-orientation. Learning with wide range of initial grasps sampled via SGS succeeds, while using a fixed initial state fails. PPO without the use of initial state distribution [PITH_FULL_IMAGE:figures/full…
Figure 3.7
Figure 3.7. Figure 3.7: Robustness of our policies with increasing sensor noise and perturbation forces on the object. 3.5.2 Generalization We study generalization properties of our policies by evaluating it on different objects in the object set. We consider the transfer score, which is th…
Figure 3.8
Figure 3.8. Figure 3.8: Cross transfer scores for policies with and without qd in feedback. 3.5.3 Observations on feedback While our work provides some insight w.r.t the important components of our feedback through our robustness and generalization results, many interesting questions remain…
Figure 3.9
Figure 3.9. Figure 3.9: Ablations holding out different components of feedback. For each experiment, color filled cells in the observation vector shown above the training curve indicate which of the components of the observation vector are provided to the policy. The key takeaway from these…
Figure 4.1
Figure 4.1. Figure 4.1: Our method of interweaving the policy and sub-skill controller (ex. contact switching controller) during training allows the policy to effectively learn dexterous finger-gaiting skills as shown. Videos can be found at project page: roamlab.github.io/vge In this work,…
Figure 4.2
Figure 4.2. Figure 4.2: Sub-skill controllers used for learning finger-gaiting: (left) In-grasp manipulation controller (right) Contact switching controller as described in Sec 4.1 . optimality and robustness is challenging for these controllers. Nevertheless, sub-optimal model￾based contro…
Figure 4.3
Figure 4.3. Figure 4.3: Training curves for using (a) In-grasp manipulation controller (b) Contact switching controller (c) Finger-gaiting controller over all the evaluation conditions listed in Sec 4.3.1. Our method that interleaves following controllers with policy (VGE, VGE + BC) learns …
Figure 4.4
Figure 4.4. Figure 4.4: (a) The 5-fingered, 15-dof dexterous hand grasping the cube we use in our experiments (b) Joint velocity profile of the joints of the finger making and breaking contact. It involves detach and attach phases. Note that the distal flexion joint is held fixed [PITH_FUL…
Figure 4.5
Figure 4.5. Figure 4.5: Training curve for multiple objects using finger-gaiting controller. t [PITH_FULL_IMAGE:figures/full_fig_p060_4_5.png]
Figure 4.6
Figure 4.6. Figure 4.6: Keyframes of the gaits achieved for multiple objects simultaneously with a single policy. • RL: Standard off-policy RL without the use of controllers and without any modification to the behavior policy or loss function is the first baseline. • RL + BC loss: We also t…
Figure 4.7
Figure 4.7. Figure 4.7: Average episode returns of a policy trained on the cube with increasing perturbation forces and noise evaluated separately as shown. The policy sustains 0.1rad of noise in joint positions q, up to 50% error in contact normal nm and a large error of 3mm in contact pos…
Figure 5.1
Figure 5.1. Figure 5.1: Our method illustrated with an abstract state-space consisting of narrow stable regions (beige) between large unstable regions (black). The proposed two-stage approach uses sampling-based planning to explore the challenging state-space and leverages the information w…
Figure 5.2
Figure 5.2. Figure 5.2: The object shapes for which we learn finger-gaiting. From left to right: the easy, medium and hard categories. we pre-train the critic network on rollouts of the imitation policy to avoid washing it out with a randomly initialized critic [173]. This method aligns wit…
Figure 5.3
Figure 5.3. Figure 5.3: Training performance of our methods and a number of baselines for the Finger-gaiting task on the object categories shown in [PITH_FULL_IMAGE:figures/full_fig_p081_5_3.png]
Figure 5.4
Figure 5.4. Figure 5.4: Key frames of the policies for the Finger-gaiting achieved with our method R×R for representative objects in simulation. 65 [PITH_FULL_IMAGE:figures/full_fig_p081_5_4.png]
Figure 5.5
Figure 5.5. Figure 5.5: Training performance of our methods and a number of baselines for the Finger-gaiting task on hard objects shown in [PITH_FULL_IMAGE:figures/full_fig_p082_5_5.png]
Figure 5.6
Figure 5.6. Figure 5.6: Training performance for the Go-to-root task with our methods and other best-performing baselines. 66 [PITH_FULL_IMAGE:figures/full_fig_p082_5_6.png]
Figure 5.7
Figure 5.7. Figure 5.7: Training performance for the Arbitrary Reorientation task comparing our methods (R×R, R×R + IPT) with Stable Grasp Sampler (SGS) baseline. 200 100 0 135° L 90° L avg episode reward 200 100 0 Long 90° L 0 Step 100M avg episode reward U 0 100M Step Ours, RxR Ours, RxR …
Figure 5.8
Figure 5.8. Figure 5.8: Training performance for the Go-to-root task with our methods and other best-performing baselines for objects in hard category. time Arbitrary Reorientation Go-to-root [PITH_FULL_IMAGE:figures/full_fig_p083_5_8.png]
Figure 5.9
Figure 5.9. Figure 5.9: Key frames of goal-reaching tasks, Go-to-root and Arbitrary Reorientation, in simulation. 67 [PITH_FULL_IMAGE:figures/full_fig_p083_5_9.png]
Figure 5.10
Figure 5.10. Figure 5.10: Key frames of the Finger-gaiting policies transferred to the real hand. time [PITH_FULL_IMAGE:figures/full_fig_p086_5_10.png]
Figure 5.11
Figure 5.11. Figure 5.11: Key frames of a Finger-gaiting policy transferred to the hand in the "palm-down" orientation. 70 [PITH_FULL_IMAGE:figures/full_fig_p086_5_11.png]
Figure 5.12
Figure 5.12. Figure 5.12: Tree expansion performance for G-RRT. We plot the number of attempted tree expansions (i.e. iterations through the main loop, on a log scale) against the maximum object z-axis rotation achieved by any tree node so far. We plot performance for different values of Kma…
Figure 5.13
Figure 5.13. Figure 5.13: G-RRT action-scale (α) ablation. α = 0.15 is optimal. from the tree contain increasingly more effective gaits, likely closer to the optimal policy. We see that we need a sufficiently large tree with at least 104 nodes to enable learning. However, training is most re…
Figure 5.14
Figure 5.14. Figure 5.14: The final performance of policies for Finger-gaiting (left) and Go-to-root (right) tasks using trees of increasing sizes. Validation performance is with reset states from paths extracted from the largest tree. Go-to-root (a) (b) Finger-gaiting actionscale actionscal…
Figure 5.15
Figure 5.15. Figure 5.15: Action scale ablation for the Finger-gaiting and Go-to-root tasks with L [PITH_FULL_IMAGE:figures/full_fig_p091_5_15.png]
Figure 5.16
Figure 5.16. Figure 5.16: Ablation of policy feedback components which highlights the importance of touch feedback. number of examples, are robust to variations in the encountered states. However, the standard RL exploration techniques (random perturbations in action space) are ineffective i…
Figure 6.1
Figure 6.1. Figure 6.1: Mazes used for 2D navigation where the task is to reach navigate between fixed start and randomly sampled goal positions. Mazes (a) through (c) are in increasing order of difficulty. L = L dif fusion + L Q−value = E k∼0...N−1 (xt,A0 t )∼W (ϵ k , ϵη(xt , A0 t + ϵ k , …
Figure 6.2
Figure 6.2. Figure 6.2: The rollouts achieved by our policy in mazes (a) through (c) are in increasing order of difficulty. 6.3.4 Results 2D Maze Navigation Our results show that RRL (DRM + DiffQL) outperforms all other baselines, achieving over a 90% success rate across all mazes, includin…
Figure 6.3
Figure 6.3. Figure 6.3: Angular rotation via Diffusion Roadmaps for cube for node merging thresholds ϵ. enable high degrees of reorientation. Training policies using Diffusion Roadmaps and RRL for finger-gaiting remains an exciting direction for future work. 6.4 Conclusion and ongoing work …
Figure 7.1
Figure 7.1. Figure 7.1: The key idea of our method is to learn from a large dataset consisting of human demonstrations alongside a small dataset of robot demonstrations by mapping them to a shared latent action space. and action representations from human demonstrations, specifically visuo-…
Figure 7.2
Figure 7.2. Figure 7.2: An illustration of the proposed method of collecting visuo-tactile human demonstrations. Multiple camera views patches and tactile sensor feedback can be encoded via visuo-tactile transformer (ViTacT). gies have been developed for tactile sensing, the ability to rend…
Figure 7.3
Figure 7.3. Figure 7.3: Latent actions achieved by learning forward dynamics in representation space achieved by minimizing the prediction error in the latent space - d(xt+1, ˆxt+1) where d is some similarity measure. We adopt model-based observation-only imitation learning and learn to ext…
Figure 7.4
Figure 7.4. Figure 7.4: Learning task conditioned latent policy ψ with supervision from inverse model h() where u denotes the task. In stage-2, ψ ′ (zt |ot , u) is trained to directly predict latent actions with supervision from inverse dynamics model h() obtained in the stage-1. Note that …
Figure 7.5
Figure 7.5. Figure 7.5: Learning robot action head g() with robot demonstrations DR In a final imitation stage, while freezing all other networks, the action head g() is trained to predict the true actions with imitation learning loss of choice. 7.4 Preliminaries: self-distillation for repr…
Figure 7.6
Figure 7.6. Figure 7.6: Learning forward dynamics via DINO style representation learning We minimize cross-entropy loss to compare the ground truth and future state embedding to learn the visuo-tactile transformer. d(xt+1, xˆt+1) = −softmax[ϕ(ot+1)] log softmax[ϕ(oˆt+1)] (7.2) The total los…
Figure 7.7
Figure 7.7. Figure 7.7: Pre-training with human demonstrations followed by fine-tuning and imitation with robot demonstrations 7.6 Pre-training and fine-tuning We learn the encoder ϕ, forward model f, inverse model g and imitation policy backbone ψ first by pre-training with human demonstra…
Figure 7.8
Figure 7.8. Figure 7.8: The robot setup shown above consists of 3 camera views - two side views and 1 wrist view as shown above is equipped with a two-fingered gripper. The tactile feedback is obtained via tactile sensor embedded in the tip of the gripper fingers index thumb side view (left…
Figure 7.9
Figure 7.9. Figure 7.9: Human data collection setup consists camera views similar to the that of robot. Two side cameras and one wrist camera view. The tactile data is collected finger cap device that embeds the singletact capacitive tactile sensor. 7.7.1 Task and demonstrations The task is…
Figure 7.10
Figure 7.10. Figure 7.10: The attention visualized during different phases of the demonstraions i.e reach, grasp, and lift phases. 100 epochs till convergence. The attention maps of ViTacT transformer. The attention heatmap shows greater attention towards the dynamic elements of the scene as…

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Pith tools

Reviewed August 6, 2026 · model on record in the stance chip above.