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5.76 kB
| """Evaluate a world-model rollout against a synthetic probe's ground truth. | |
| WHAT GROUND TRUTH MEANS HERE, AND WHAT IT DOES NOT | |
| A probe is a commanded action sequence, not a recorded one. There is no | |
| ground-truth future IMAGE — nobody performed this motion. What IS ground truth | |
| is where the sensor WOULD BE if the action were executed exactly, which is a | |
| pose sequence, and its projection into each camera. So a rollout is judged by | |
| comparing the sensor the model draws against the pose the action commands, not | |
| by pixel-matching a future frame that does not exist. | |
| That is why the overlay matters: the comparison is spatial, and a scalar loss | |
| against a nonexistent target would be meaningless. | |
| THE OVERLAY'S OWN ERROR BAR | |
| Projected ground truth is not exact. Measured on this rig: | |
| camera reprojection rmse 4.7 / 5.3 / 7.5 mm -> 3.6-5.7 px at 800 mm | |
| gel centre in the rigid frame <= ~5 mm -> ~3.8 px | |
| so agreement inside roughly 6 px is at the noise floor and means "correct". | |
| Sessions whose world frame is not pinned are excluded from the test set rather | |
| than silently carrying a larger, unstated error — see the README. | |
| """ | |
| from __future__ import annotations | |
| import numpy as np | |
| def project_gt(poses7, gel_center_mm, cam_calib): | |
| """Ground-truth gel-centre pixels for a pose sequence. (T, 2), NaN if behind. | |
| ONE PROJECTION. This calls `calibration.project_gel_to_pixel`, the same | |
| function the dataset's own previews and the release fingerprint use, so an | |
| overlay drawn here cannot disagree with one drawn there. | |
| """ | |
| from .calibration import project_gel_to_pixel | |
| out = np.full((len(np.atleast_2d(poses7)), 2), np.nan) | |
| for i, p in enumerate(np.atleast_2d(np.asarray(poses7, float))): | |
| uv = project_gel_to_pixel(p, gel_center_mm, cam_calib) | |
| if uv is not None: | |
| out[i] = uv | |
| return out | |
| def overlay_gt(frame_rgb, poses7, gel_center_mm, cam_calib, *, | |
| held_pose7=None, held_gel_mm=None, every: int = 6, | |
| color=(255, 210, 63), label=None): | |
| """Draw the commanded trajectory on a frame. Returns a copy. | |
| Start is a filled dot, end a ring, the path a polyline sampled every | |
| `every` steps, and the sensor frame is drawn as a triad at both ends so | |
| ORIENTATION is visible — a dot cannot show a rotation probe, where the gel | |
| centre does not move at all. | |
| `held_pose7` draws the stationary hand dimmed, so a viewer can see the | |
| other sensor the rollout must also keep still. | |
| """ | |
| import cv2 | |
| from .viz import draw_sensor_frame | |
| out = np.ascontiguousarray(frame_rgb).copy() | |
| h, w = out.shape[:2] | |
| if held_pose7 is not None and held_gel_mm is not None: | |
| out = draw_sensor_frame(out, held_pose7, held_gel_mm, cam_calib, | |
| stem=True, dim=True, label="held") | |
| # ORDER MATTERS. The triads go down first and the path markers on top: | |
| # drawn the other way round, the start triad's grey centre dot lands | |
| # exactly on the start marker and hides it — which is where the reader | |
| # looks to see where the motion begins. | |
| P = np.asarray(poses7, float) | |
| out = draw_sensor_frame(out, P[0], gel_center_mm, cam_calib, | |
| stem=True, dim=True) | |
| out = draw_sensor_frame(out, P[-1], gel_center_mm, cam_calib, | |
| stem=True, label=label) | |
| px = project_gt(P, gel_center_mm, cam_calib) | |
| pts = [(int(round(u)), int(round(v))) for u, v in px | |
| if np.isfinite(u) and 0 <= u < w and 0 <= v < h] | |
| for a, b in zip(pts[::every], pts[every::every]): | |
| cv2.line(out, a, b, color, 1, cv2.LINE_AA) | |
| if pts: | |
| cv2.circle(out, pts[0], 4, (255, 255, 255), -1, cv2.LINE_AA) | |
| cv2.circle(out, pts[0], 4, (40, 40, 40), 1, cv2.LINE_AA) | |
| cv2.circle(out, pts[-1], 6, color, 2, cv2.LINE_AA) | |
| return out | |
| def rollout_error(pred_poses7, gt_poses7, gel_center_mm=None, cam_calib=None): | |
| """Per-step error of a rollout against the commanded ground truth. | |
| Returns a dict with, per step and summarised: | |
| pos_mm Euclidean gel-centre error in world millimetres | |
| rot_deg geodesic orientation error | |
| px reprojection error, if a camera is given | |
| The pixel figure is what a reader of the overlay sees, and the millimetre | |
| figure is what the model actually got wrong; they differ by depth, so both | |
| are reported rather than one standing in for the other. | |
| """ | |
| from scipy.spatial.transform import Rotation | |
| a = np.asarray(pred_poses7, float) | |
| b = np.asarray(gt_poses7, float) | |
| n = min(len(a), len(b)) | |
| a, b = a[:n], b[:n] | |
| if gel_center_mm is not None: | |
| Ra = Rotation.from_quat(a[:, 3:7]).as_matrix() | |
| Rb = Rotation.from_quat(b[:, 3:7]).as_matrix() | |
| c = np.asarray(gel_center_mm, float) | |
| pa = a[:, :3]*1000.0 + np.einsum("nij,j->ni", Ra, c) | |
| pb = b[:, :3]*1000.0 + np.einsum("nij,j->ni", Rb, c) | |
| else: | |
| pa, pb = a[:, :3]*1000.0, b[:, :3]*1000.0 | |
| pos = np.linalg.norm(pa - pb, axis=1) | |
| qa, qb = Rotation.from_quat(a[:, 3:7]), Rotation.from_quat(b[:, 3:7]) | |
| rot = np.degrees((qa.inv() * qb).magnitude()) | |
| out = {"n_steps": int(n), "pos_mm": pos, "rot_deg": rot, | |
| "pos_mm_final": float(pos[-1]), "rot_deg_final": float(rot[-1]), | |
| "pos_mm_mean": float(pos.mean()), "rot_deg_mean": float(rot.mean())} | |
| if cam_calib is not None and gel_center_mm is not None: | |
| ua = project_gt(a, gel_center_mm, cam_calib) | |
| ub = project_gt(b, gel_center_mm, cam_calib) | |
| d = np.linalg.norm(ua - ub, axis=1) | |
| out["px"] = d | |
| out["px_final"] = float(d[-1]) | |
| out["px_mean"] = float(np.nanmean(d)) | |
| return out | |