JeVoisBase  1.21
JeVois Smart Embedded Machine Vision Toolkit Base Modules
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mp_palmdet.py
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1import numpy as np
2import cv2 as cv
3
5 def __init__(self, modelPath, nmsThreshold=0.3, scoreThreshold=0.5, backendId=0, targetId=0):
6 self.model_path = modelPath
7 self.nms_threshold = nmsThreshold
8 self.score_threshold = scoreThreshold
9 self.backend_id = backendId
10 self.target_id = targetId
11
12 self.input_size = np.array([256, 256]) # wh
13
14 self.model = cv.dnn.readNet(self.model_path)
15 self.model.setPreferableBackend(self.backend_id)
16 self.model.setPreferableTarget(self.target_id)
17
18 self.anchors = self._load_anchors()
19
20 @property
21 def name(self):
22 return self.__class__.__name__
23
24 def setBackend(self, backendId):
25 self.backend_id = backendId
26 self.model.setPreferableBackend(self.backend_id)
27
28 def setTarget(self, targetId):
29 self.target_id = targetId
30 self.model.setPreferableTarget(self.target_id)
31
32 def _preprocess(self, image):
33 if image.shape[0] != self.input_size[0] or image.shape[1] != self.input_size[1]:
34 image = cv.resize(image, dsize=self.input_size)
35 image = cv.cvtColor(image, cv.COLOR_BGR2RGB)
36 image = image.astype(np.float32) / 255.0 # norm
37 image = (image - 0.5) * 2 # [0, 1] -> [-1, 1]
38 return image[np.newaxis, :, :, :] # hwc -> nhwc
39
40 def infer(self, image):
41 h, w, _ = image.shape
42
43 # Preprocess
44 input_blob = self._preprocess(image)
45
46 # Forward
47 self.model.setInput(input_blob)
48 output_blob = self.model.forward()
49
50 # Postprocess
51 score, palm_box, palm_landmarks = self._postprocess(output_blob, np.array([w, h]))
52
53 return (score, palm_box, palm_landmarks)
54
55 def _postprocess(self, output_blob, original_shape):
56 score = output_blob[0, :, 0]
57 box_delta = output_blob[0, :, 1:5]
58 landmark_delta = output_blob[0, :, 5:]
59
60 # get scores
61 score = score.astype(np.float64)
62 score = 1 / (1 + np.exp(-score))
63
64 # get boxes
65 cxy_delta = box_delta[:, :2] / self.input_size
66 wh_delta = box_delta[:, 2:] / self.input_size
67 xy1 = (cxy_delta - wh_delta / 2 + self.anchors[:, :2]) * original_shape
68 xy2 = (cxy_delta + wh_delta / 2 + self.anchors[:, :2]) * original_shape
69 boxes = np.concatenate([xy1, xy2], axis=1)
70 # NMS
71 keep_idx = cv.dnn.NMSBoxes(boxes, score, self.score_threshold, self.nms_threshold, top_k=1)
72 if len(keep_idx) == 0:
73 return None, None, None
74 selected_score = score[keep_idx][0]
75 selected_box = boxes[keep_idx][0]
76
77 # get landmarks
78 selected_landmarks = landmark_delta[keep_idx].reshape(7, 2)
79 selected_landmarks = (selected_landmarks / self.input_size + self.anchors[keep_idx]) * original_shape
80
81 return (selected_score, selected_box, selected_landmarks)
82
83 def _load_anchors(self):
84 return np.array([[0.015625, 0.015625],
85 [0.015625, 0.015625],
86 [0.046875, 0.015625],
87 [0.046875, 0.015625],
88 [0.078125, 0.015625],
89 [0.078125, 0.015625],
90 [0.109375, 0.015625],
91 [0.109375, 0.015625],
92 [0.140625, 0.015625],
93 [0.140625, 0.015625],
94 [0.171875, 0.015625],
95 [0.171875, 0.015625],
96 [0.203125, 0.015625],
97 [0.203125, 0.015625],
98 [0.234375, 0.015625],
99 [0.234375, 0.015625],
100 [0.265625, 0.015625],
101 [0.265625, 0.015625],
102 [0.296875, 0.015625],
103 [0.296875, 0.015625],
104 [0.328125, 0.015625],
105 [0.328125, 0.015625],
106 [0.359375, 0.015625],
107 [0.359375, 0.015625],
108 [0.390625, 0.015625],
109 [0.390625, 0.015625],
110 [0.421875, 0.015625],
111 [0.421875, 0.015625],
112 [0.453125, 0.015625],
113 [0.453125, 0.015625],
114 [0.484375, 0.015625],
115 [0.484375, 0.015625],
116 [0.515625, 0.015625],
117 [0.515625, 0.015625],
118 [0.546875, 0.015625],
119 [0.546875, 0.015625],
120 [0.578125, 0.015625],
121 [0.578125, 0.015625],
122 [0.609375, 0.015625],
123 [0.609375, 0.015625],
124 [0.640625, 0.015625],
125 [0.640625, 0.015625],
126 [0.671875, 0.015625],
127 [0.671875, 0.015625],
128 [0.703125, 0.015625],
129 [0.703125, 0.015625],
130 [0.734375, 0.015625],
131 [0.734375, 0.015625],
132 [0.765625, 0.015625],
133 [0.765625, 0.015625],
134 [0.796875, 0.015625],
135 [0.796875, 0.015625],
136 [0.828125, 0.015625],
137 [0.828125, 0.015625],
138 [0.859375, 0.015625],
139 [0.859375, 0.015625],
140 [0.890625, 0.015625],
141 [0.890625, 0.015625],
142 [0.921875, 0.015625],
143 [0.921875, 0.015625],
144 [0.953125, 0.015625],
145 [0.953125, 0.015625],
146 [0.984375, 0.015625],
147 [0.984375, 0.015625],
148 [0.015625, 0.046875],
149 [0.015625, 0.046875],
150 [0.046875, 0.046875],
151 [0.046875, 0.046875],
152 [0.078125, 0.046875],
153 [0.078125, 0.046875],
154 [0.109375, 0.046875],
155 [0.109375, 0.046875],
156 [0.140625, 0.046875],
157 [0.140625, 0.046875],
158 [0.171875, 0.046875],
159 [0.171875, 0.046875],
160 [0.203125, 0.046875],
161 [0.203125, 0.046875],
162 [0.234375, 0.046875],
163 [0.234375, 0.046875],
164 [0.265625, 0.046875],
165 [0.265625, 0.046875],
166 [0.296875, 0.046875],
167 [0.296875, 0.046875],
168 [0.328125, 0.046875],
169 [0.328125, 0.046875],
170 [0.359375, 0.046875],
171 [0.359375, 0.046875],
172 [0.390625, 0.046875],
173 [0.390625, 0.046875],
174 [0.421875, 0.046875],
175 [0.421875, 0.046875],
176 [0.453125, 0.046875],
177 [0.453125, 0.046875],
178 [0.484375, 0.046875],
179 [0.484375, 0.046875],
180 [0.515625, 0.046875],
181 [0.515625, 0.046875],
182 [0.546875, 0.046875],
183 [0.546875, 0.046875],
184 [0.578125, 0.046875],
185 [0.578125, 0.046875],
186 [0.609375, 0.046875],
187 [0.609375, 0.046875],
188 [0.640625, 0.046875],
189 [0.640625, 0.046875],
190 [0.671875, 0.046875],
191 [0.671875, 0.046875],
192 [0.703125, 0.046875],
193 [0.703125, 0.046875],
194 [0.734375, 0.046875],
195 [0.734375, 0.046875],
196 [0.765625, 0.046875],
197 [0.765625, 0.046875],
198 [0.796875, 0.046875],
199 [0.796875, 0.046875],
200 [0.828125, 0.046875],
201 [0.828125, 0.046875],
202 [0.859375, 0.046875],
203 [0.859375, 0.046875],
204 [0.890625, 0.046875],
205 [0.890625, 0.046875],
206 [0.921875, 0.046875],
207 [0.921875, 0.046875],
208 [0.953125, 0.046875],
209 [0.953125, 0.046875],
210 [0.984375, 0.046875],
211 [0.984375, 0.046875],
212 [0.015625, 0.078125],
213 [0.015625, 0.078125],
214 [0.046875, 0.078125],
215 [0.046875, 0.078125],
216 [0.078125, 0.078125],
217 [0.078125, 0.078125],
218 [0.109375, 0.078125],
219 [0.109375, 0.078125],
220 [0.140625, 0.078125],
221 [0.140625, 0.078125],
222 [0.171875, 0.078125],
223 [0.171875, 0.078125],
224 [0.203125, 0.078125],
225 [0.203125, 0.078125],
226 [0.234375, 0.078125],
227 [0.234375, 0.078125],
228 [0.265625, 0.078125],
229 [0.265625, 0.078125],
230 [0.296875, 0.078125],
231 [0.296875, 0.078125],
232 [0.328125, 0.078125],
233 [0.328125, 0.078125],
234 [0.359375, 0.078125],
235 [0.359375, 0.078125],
236 [0.390625, 0.078125],
237 [0.390625, 0.078125],
238 [0.421875, 0.078125],
239 [0.421875, 0.078125],
240 [0.453125, 0.078125],
241 [0.453125, 0.078125],
242 [0.484375, 0.078125],
243 [0.484375, 0.078125],
244 [0.515625, 0.078125],
245 [0.515625, 0.078125],
246 [0.546875, 0.078125],
247 [0.546875, 0.078125],
248 [0.578125, 0.078125],
249 [0.578125, 0.078125],
250 [0.609375, 0.078125],
251 [0.609375, 0.078125],
252 [0.640625, 0.078125],
253 [0.640625, 0.078125],
254 [0.671875, 0.078125],
255 [0.671875, 0.078125],
256 [0.703125, 0.078125],
257 [0.703125, 0.078125],
258 [0.734375, 0.078125],
259 [0.734375, 0.078125],
260 [0.765625, 0.078125],
261 [0.765625, 0.078125],
262 [0.796875, 0.078125],
263 [0.796875, 0.078125],
264 [0.828125, 0.078125],
265 [0.828125, 0.078125],
266 [0.859375, 0.078125],
267 [0.859375, 0.078125],
268 [0.890625, 0.078125],
269 [0.890625, 0.078125],
270 [0.921875, 0.078125],
271 [0.921875, 0.078125],
272 [0.953125, 0.078125],
273 [0.953125, 0.078125],
274 [0.984375, 0.078125],
275 [0.984375, 0.078125],
276 [0.015625, 0.109375],
277 [0.015625, 0.109375],
278 [0.046875, 0.109375],
279 [0.046875, 0.109375],
280 [0.078125, 0.109375],
281 [0.078125, 0.109375],
282 [0.109375, 0.109375],
283 [0.109375, 0.109375],
284 [0.140625, 0.109375],
285 [0.140625, 0.109375],
286 [0.171875, 0.109375],
287 [0.171875, 0.109375],
288 [0.203125, 0.109375],
289 [0.203125, 0.109375],
290 [0.234375, 0.109375],
291 [0.234375, 0.109375],
292 [0.265625, 0.109375],
293 [0.265625, 0.109375],
294 [0.296875, 0.109375],
295 [0.296875, 0.109375],
296 [0.328125, 0.109375],
297 [0.328125, 0.109375],
298 [0.359375, 0.109375],
299 [0.359375, 0.109375],
300 [0.390625, 0.109375],
301 [0.390625, 0.109375],
302 [0.421875, 0.109375],
303 [0.421875, 0.109375],
304 [0.453125, 0.109375],
305 [0.453125, 0.109375],
306 [0.484375, 0.109375],
307 [0.484375, 0.109375],
308 [0.515625, 0.109375],
309 [0.515625, 0.109375],
310 [0.546875, 0.109375],
311 [0.546875, 0.109375],
312 [0.578125, 0.109375],
313 [0.578125, 0.109375],
314 [0.609375, 0.109375],
315 [0.609375, 0.109375],
316 [0.640625, 0.109375],
317 [0.640625, 0.109375],
318 [0.671875, 0.109375],
319 [0.671875, 0.109375],
320 [0.703125, 0.109375],
321 [0.703125, 0.109375],
322 [0.734375, 0.109375],
323 [0.734375, 0.109375],
324 [0.765625, 0.109375],
325 [0.765625, 0.109375],
326 [0.796875, 0.109375],
327 [0.796875, 0.109375],
328 [0.828125, 0.109375],
329 [0.828125, 0.109375],
330 [0.859375, 0.109375],
331 [0.859375, 0.109375],
332 [0.890625, 0.109375],
333 [0.890625, 0.109375],
334 [0.921875, 0.109375],
335 [0.921875, 0.109375],
336 [0.953125, 0.109375],
337 [0.953125, 0.109375],
338 [0.984375, 0.109375],
339 [0.984375, 0.109375],
340 [0.015625, 0.140625],
341 [0.015625, 0.140625],
342 [0.046875, 0.140625],
343 [0.046875, 0.140625],
344 [0.078125, 0.140625],
345 [0.078125, 0.140625],
346 [0.109375, 0.140625],
347 [0.109375, 0.140625],
348 [0.140625, 0.140625],
349 [0.140625, 0.140625],
350 [0.171875, 0.140625],
351 [0.171875, 0.140625],
352 [0.203125, 0.140625],
353 [0.203125, 0.140625],
354 [0.234375, 0.140625],
355 [0.234375, 0.140625],
356 [0.265625, 0.140625],
357 [0.265625, 0.140625],
358 [0.296875, 0.140625],
359 [0.296875, 0.140625],
360 [0.328125, 0.140625],
361 [0.328125, 0.140625],
362 [0.359375, 0.140625],
363 [0.359375, 0.140625],
364 [0.390625, 0.140625],
365 [0.390625, 0.140625],
366 [0.421875, 0.140625],
367 [0.421875, 0.140625],
368 [0.453125, 0.140625],
369 [0.453125, 0.140625],
370 [0.484375, 0.140625],
371 [0.484375, 0.140625],
372 [0.515625, 0.140625],
373 [0.515625, 0.140625],
374 [0.546875, 0.140625],
375 [0.546875, 0.140625],
376 [0.578125, 0.140625],
377 [0.578125, 0.140625],
378 [0.609375, 0.140625],
379 [0.609375, 0.140625],
380 [0.640625, 0.140625],
381 [0.640625, 0.140625],
382 [0.671875, 0.140625],
383 [0.671875, 0.140625],
384 [0.703125, 0.140625],
385 [0.703125, 0.140625],
386 [0.734375, 0.140625],
387 [0.734375, 0.140625],
388 [0.765625, 0.140625],
389 [0.765625, 0.140625],
390 [0.796875, 0.140625],
391 [0.796875, 0.140625],
392 [0.828125, 0.140625],
393 [0.828125, 0.140625],
394 [0.859375, 0.140625],
395 [0.859375, 0.140625],
396 [0.890625, 0.140625],
397 [0.890625, 0.140625],
398 [0.921875, 0.140625],
399 [0.921875, 0.140625],
400 [0.953125, 0.140625],
401 [0.953125, 0.140625],
402 [0.984375, 0.140625],
403 [0.984375, 0.140625],
404 [0.015625, 0.171875],
405 [0.015625, 0.171875],
406 [0.046875, 0.171875],
407 [0.046875, 0.171875],
408 [0.078125, 0.171875],
409 [0.078125, 0.171875],
410 [0.109375, 0.171875],
411 [0.109375, 0.171875],
412 [0.140625, 0.171875],
413 [0.140625, 0.171875],
414 [0.171875, 0.171875],
415 [0.171875, 0.171875],
416 [0.203125, 0.171875],
417 [0.203125, 0.171875],
418 [0.234375, 0.171875],
419 [0.234375, 0.171875],
420 [0.265625, 0.171875],
421 [0.265625, 0.171875],
422 [0.296875, 0.171875],
423 [0.296875, 0.171875],
424 [0.328125, 0.171875],
425 [0.328125, 0.171875],
426 [0.359375, 0.171875],
427 [0.359375, 0.171875],
428 [0.390625, 0.171875],
429 [0.390625, 0.171875],
430 [0.421875, 0.171875],
431 [0.421875, 0.171875],
432 [0.453125, 0.171875],
433 [0.453125, 0.171875],
434 [0.484375, 0.171875],
435 [0.484375, 0.171875],
436 [0.515625, 0.171875],
437 [0.515625, 0.171875],
438 [0.546875, 0.171875],
439 [0.546875, 0.171875],
440 [0.578125, 0.171875],
441 [0.578125, 0.171875],
442 [0.609375, 0.171875],
443 [0.609375, 0.171875],
444 [0.640625, 0.171875],
445 [0.640625, 0.171875],
446 [0.671875, 0.171875],
447 [0.671875, 0.171875],
448 [0.703125, 0.171875],
449 [0.703125, 0.171875],
450 [0.734375, 0.171875],
451 [0.734375, 0.171875],
452 [0.765625, 0.171875],
453 [0.765625, 0.171875],
454 [0.796875, 0.171875],
455 [0.796875, 0.171875],
456 [0.828125, 0.171875],
457 [0.828125, 0.171875],
458 [0.859375, 0.171875],
459 [0.859375, 0.171875],
460 [0.890625, 0.171875],
461 [0.890625, 0.171875],
462 [0.921875, 0.171875],
463 [0.921875, 0.171875],
464 [0.953125, 0.171875],
465 [0.953125, 0.171875],
466 [0.984375, 0.171875],
467 [0.984375, 0.171875],
468 [0.015625, 0.203125],
469 [0.015625, 0.203125],
470 [0.046875, 0.203125],
471 [0.046875, 0.203125],
472 [0.078125, 0.203125],
473 [0.078125, 0.203125],
474 [0.109375, 0.203125],
475 [0.109375, 0.203125],
476 [0.140625, 0.203125],
477 [0.140625, 0.203125],
478 [0.171875, 0.203125],
479 [0.171875, 0.203125],
480 [0.203125, 0.203125],
481 [0.203125, 0.203125],
482 [0.234375, 0.203125],
483 [0.234375, 0.203125],
484 [0.265625, 0.203125],
485 [0.265625, 0.203125],
486 [0.296875, 0.203125],
487 [0.296875, 0.203125],
488 [0.328125, 0.203125],
489 [0.328125, 0.203125],
490 [0.359375, 0.203125],
491 [0.359375, 0.203125],
492 [0.390625, 0.203125],
493 [0.390625, 0.203125],
494 [0.421875, 0.203125],
495 [0.421875, 0.203125],
496 [0.453125, 0.203125],
497 [0.453125, 0.203125],
498 [0.484375, 0.203125],
499 [0.484375, 0.203125],
500 [0.515625, 0.203125],
501 [0.515625, 0.203125],
502 [0.546875, 0.203125],
503 [0.546875, 0.203125],
504 [0.578125, 0.203125],
505 [0.578125, 0.203125],
506 [0.609375, 0.203125],
507 [0.609375, 0.203125],
508 [0.640625, 0.203125],
509 [0.640625, 0.203125],
510 [0.671875, 0.203125],
511 [0.671875, 0.203125],
512 [0.703125, 0.203125],
513 [0.703125, 0.203125],
514 [0.734375, 0.203125],
515 [0.734375, 0.203125],
516 [0.765625, 0.203125],
517 [0.765625, 0.203125],
518 [0.796875, 0.203125],
519 [0.796875, 0.203125],
520 [0.828125, 0.203125],
521 [0.828125, 0.203125],
522 [0.859375, 0.203125],
523 [0.859375, 0.203125],
524 [0.890625, 0.203125],
525 [0.890625, 0.203125],
526 [0.921875, 0.203125],
527 [0.921875, 0.203125],
528 [0.953125, 0.203125],
529 [0.953125, 0.203125],
530 [0.984375, 0.203125],
531 [0.984375, 0.203125],
532 [0.015625, 0.234375],
533 [0.015625, 0.234375],
534 [0.046875, 0.234375],
535 [0.046875, 0.234375],
536 [0.078125, 0.234375],
537 [0.078125, 0.234375],
538 [0.109375, 0.234375],
539 [0.109375, 0.234375],
540 [0.140625, 0.234375],
541 [0.140625, 0.234375],
542 [0.171875, 0.234375],
543 [0.171875, 0.234375],
544 [0.203125, 0.234375],
545 [0.203125, 0.234375],
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1908 [0.515625, 0.890625],
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1910 [0.546875, 0.890625],
1911 [0.546875, 0.890625],
1912 [0.578125, 0.890625],
1913 [0.578125, 0.890625],
1914 [0.609375, 0.890625],
1915 [0.609375, 0.890625],
1916 [0.640625, 0.890625],
1917 [0.640625, 0.890625],
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1919 [0.671875, 0.890625],
1920 [0.703125, 0.890625],
1921 [0.703125, 0.890625],
1922 [0.734375, 0.890625],
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1924 [0.765625, 0.890625],
1925 [0.765625, 0.890625],
1926 [0.796875, 0.890625],
1927 [0.796875, 0.890625],
1928 [0.828125, 0.890625],
1929 [0.828125, 0.890625],
1930 [0.859375, 0.890625],
1931 [0.859375, 0.890625],
1932 [0.890625, 0.890625],
1933 [0.890625, 0.890625],
1934 [0.921875, 0.890625],
1935 [0.921875, 0.890625],
1936 [0.953125, 0.890625],
1937 [0.953125, 0.890625],
1938 [0.984375, 0.890625],
1939 [0.984375, 0.890625],
1940 [0.015625, 0.921875],
1941 [0.015625, 0.921875],
1942 [0.046875, 0.921875],
1943 [0.046875, 0.921875],
1944 [0.078125, 0.921875],
1945 [0.078125, 0.921875],
1946 [0.109375, 0.921875],
1947 [0.109375, 0.921875],
1948 [0.140625, 0.921875],
1949 [0.140625, 0.921875],
1950 [0.171875, 0.921875],
1951 [0.171875, 0.921875],
1952 [0.203125, 0.921875],
1953 [0.203125, 0.921875],
1954 [0.234375, 0.921875],
1955 [0.234375, 0.921875],
1956 [0.265625, 0.921875],
1957 [0.265625, 0.921875],
1958 [0.296875, 0.921875],
1959 [0.296875, 0.921875],
1960 [0.328125, 0.921875],
1961 [0.328125, 0.921875],
1962 [0.359375, 0.921875],
1963 [0.359375, 0.921875],
1964 [0.390625, 0.921875],
1965 [0.390625, 0.921875],
1966 [0.421875, 0.921875],
1967 [0.421875, 0.921875],
1968 [0.453125, 0.921875],
1969 [0.453125, 0.921875],
1970 [0.484375, 0.921875],
1971 [0.484375, 0.921875],
1972 [0.515625, 0.921875],
1973 [0.515625, 0.921875],
1974 [0.546875, 0.921875],
1975 [0.546875, 0.921875],
1976 [0.578125, 0.921875],
1977 [0.578125, 0.921875],
1978 [0.609375, 0.921875],
1979 [0.609375, 0.921875],
1980 [0.640625, 0.921875],
1981 [0.640625, 0.921875],
1982 [0.671875, 0.921875],
1983 [0.671875, 0.921875],
1984 [0.703125, 0.921875],
1985 [0.703125, 0.921875],
1986 [0.734375, 0.921875],
1987 [0.734375, 0.921875],
1988 [0.765625, 0.921875],
1989 [0.765625, 0.921875],
1990 [0.796875, 0.921875],
1991 [0.796875, 0.921875],
1992 [0.828125, 0.921875],
1993 [0.828125, 0.921875],
1994 [0.859375, 0.921875],
1995 [0.859375, 0.921875],
1996 [0.890625, 0.921875],
1997 [0.890625, 0.921875],
1998 [0.921875, 0.921875],
1999 [0.921875, 0.921875],
2000 [0.953125, 0.921875],
2001 [0.953125, 0.921875],
2002 [0.984375, 0.921875],
2003 [0.984375, 0.921875],
2004 [0.015625, 0.953125],
2005 [0.015625, 0.953125],
2006 [0.046875, 0.953125],
2007 [0.046875, 0.953125],
2008 [0.078125, 0.953125],
2009 [0.078125, 0.953125],
2010 [0.109375, 0.953125],
2011 [0.109375, 0.953125],
2012 [0.140625, 0.953125],
2013 [0.140625, 0.953125],
2014 [0.171875, 0.953125],
2015 [0.171875, 0.953125],
2016 [0.203125, 0.953125],
2017 [0.203125, 0.953125],
2018 [0.234375, 0.953125],
2019 [0.234375, 0.953125],
2020 [0.265625, 0.953125],
2021 [0.265625, 0.953125],
2022 [0.296875, 0.953125],
2023 [0.296875, 0.953125],
2024 [0.328125, 0.953125],
2025 [0.328125, 0.953125],
2026 [0.359375, 0.953125],
2027 [0.359375, 0.953125],
2028 [0.390625, 0.953125],
2029 [0.390625, 0.953125],
2030 [0.421875, 0.953125],
2031 [0.421875, 0.953125],
2032 [0.453125, 0.953125],
2033 [0.453125, 0.953125],
2034 [0.484375, 0.953125],
2035 [0.484375, 0.953125],
2036 [0.515625, 0.953125],
2037 [0.515625, 0.953125],
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2040 [0.578125, 0.953125],
2041 [0.578125, 0.953125],
2042 [0.609375, 0.953125],
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2044 [0.640625, 0.953125],
2045 [0.640625, 0.953125],
2046 [0.671875, 0.953125],
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2050 [0.734375, 0.953125],
2051 [0.734375, 0.953125],
2052 [0.765625, 0.953125],
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2056 [0.828125, 0.953125],
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2058 [0.859375, 0.953125],
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2060 [0.890625, 0.953125],
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2062 [0.921875, 0.953125],
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2080 [0.203125, 0.984375],
2081 [0.203125, 0.984375],
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2084 [0.265625, 0.984375],
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2625 [0.40625, 0.96875],
2626 [0.46875, 0.96875],
2627 [0.46875, 0.96875],
2628 [0.53125, 0.96875],
2629 [0.53125, 0.96875],
2630 [0.59375, 0.96875],
2631 [0.59375, 0.96875],
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2633 [0.65625, 0.96875],
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2635 [0.71875, 0.96875],
2636 [0.78125, 0.96875],
2637 [0.78125, 0.96875],
2638 [0.84375, 0.96875],
2639 [0.84375, 0.96875],
2640 [0.90625, 0.96875],
2641 [0.90625, 0.96875],
2642 [0.96875, 0.96875],
2643 [0.96875, 0.96875],
2644 [0.0625, 0.0625],
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2650 [0.1875, 0.0625],
2651 [0.1875, 0.0625],
2652 [0.1875, 0.0625],
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2654 [0.1875, 0.0625],
2655 [0.1875, 0.0625],
2656 [0.3125, 0.0625],
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2659 [0.3125, 0.0625],
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2675 [0.6875, 0.0625],
2676 [0.6875, 0.0625],
2677 [0.6875, 0.0625],
2678 [0.6875, 0.0625],
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2680 [0.8125, 0.0625],
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2682 [0.8125, 0.0625],
2683 [0.8125, 0.0625],
2684 [0.8125, 0.0625],
2685 [0.8125, 0.0625],
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2701 [0.1875, 0.1875],
2702 [0.1875, 0.1875],
2703 [0.1875, 0.1875],
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2710 [0.4375, 0.1875],
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2721 [0.5625, 0.1875],
2722 [0.6875, 0.1875],
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2724 [0.6875, 0.1875],
2725 [0.6875, 0.1875],
2726 [0.6875, 0.1875],
2727 [0.6875, 0.1875],
2728 [0.8125, 0.1875],
2729 [0.8125, 0.1875],
2730 [0.8125, 0.1875],
2731 [0.8125, 0.1875],
2732 [0.8125, 0.1875],
2733 [0.8125, 0.1875],
2734 [0.9375, 0.1875],
2735 [0.9375, 0.1875],
2736 [0.9375, 0.1875],
2737 [0.9375, 0.1875],
2738 [0.9375, 0.1875],
2739 [0.9375, 0.1875],
2740 [0.0625, 0.3125],
2741 [0.0625, 0.3125],
2742 [0.0625, 0.3125],
2743 [0.0625, 0.3125],
2744 [0.0625, 0.3125],
2745 [0.0625, 0.3125],
2746 [0.1875, 0.3125],
2747 [0.1875, 0.3125],
2748 [0.1875, 0.3125],
2749 [0.1875, 0.3125],
2750 [0.1875, 0.3125],
2751 [0.1875, 0.3125],
2752 [0.3125, 0.3125],
2753 [0.3125, 0.3125],
2754 [0.3125, 0.3125],
2755 [0.3125, 0.3125],
2756 [0.3125, 0.3125],
2757 [0.3125, 0.3125],
2758 [0.4375, 0.3125],
2759 [0.4375, 0.3125],
2760 [0.4375, 0.3125],
2761 [0.4375, 0.3125],
2762 [0.4375, 0.3125],
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2765 [0.5625, 0.3125],
2766 [0.5625, 0.3125],
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2770 [0.6875, 0.3125],
2771 [0.6875, 0.3125],
2772 [0.6875, 0.3125],
2773 [0.6875, 0.3125],
2774 [0.6875, 0.3125],
2775 [0.6875, 0.3125],
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2777 [0.8125, 0.3125],
2778 [0.8125, 0.3125],
2779 [0.8125, 0.3125],
2780 [0.8125, 0.3125],
2781 [0.8125, 0.3125],
2782 [0.9375, 0.3125],
2783 [0.9375, 0.3125],
2784 [0.9375, 0.3125],
2785 [0.9375, 0.3125],
2786 [0.9375, 0.3125],
2787 [0.9375, 0.3125],
2788 [0.0625, 0.4375],
2789 [0.0625, 0.4375],
2790 [0.0625, 0.4375],
2791 [0.0625, 0.4375],
2792 [0.0625, 0.4375],
2793 [0.0625, 0.4375],
2794 [0.1875, 0.4375],
2795 [0.1875, 0.4375],
2796 [0.1875, 0.4375],
2797 [0.1875, 0.4375],
2798 [0.1875, 0.4375],
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2800 [0.3125, 0.4375],
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2802 [0.3125, 0.4375],
2803 [0.3125, 0.4375],
2804 [0.3125, 0.4375],
2805 [0.3125, 0.4375],
2806 [0.4375, 0.4375],
2807 [0.4375, 0.4375],
2808 [0.4375, 0.4375],
2809 [0.4375, 0.4375],
2810 [0.4375, 0.4375],
2811 [0.4375, 0.4375],
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2817 [0.5625, 0.4375],
2818 [0.6875, 0.4375],
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2821 [0.6875, 0.4375],
2822 [0.6875, 0.4375],
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2824 [0.8125, 0.4375],
2825 [0.8125, 0.4375],
2826 [0.8125, 0.4375],
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2829 [0.8125, 0.4375],
2830 [0.9375, 0.4375],
2831 [0.9375, 0.4375],
2832 [0.9375, 0.4375],
2833 [0.9375, 0.4375],
2834 [0.9375, 0.4375],
2835 [0.9375, 0.4375],
2836 [0.0625, 0.5625],
2837 [0.0625, 0.5625],
2838 [0.0625, 0.5625],
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2840 [0.0625, 0.5625],
2841 [0.0625, 0.5625],
2842 [0.1875, 0.5625],
2843 [0.1875, 0.5625],
2844 [0.1875, 0.5625],
2845 [0.1875, 0.5625],
2846 [0.1875, 0.5625],
2847 [0.1875, 0.5625],
2848 [0.3125, 0.5625],
2849 [0.3125, 0.5625],
2850 [0.3125, 0.5625],
2851 [0.3125, 0.5625],
2852 [0.3125, 0.5625],
2853 [0.3125, 0.5625],
2854 [0.4375, 0.5625],
2855 [0.4375, 0.5625],
2856 [0.4375, 0.5625],
2857 [0.4375, 0.5625],
2858 [0.4375, 0.5625],
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2860 [0.5625, 0.5625],
2861 [0.5625, 0.5625],
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2863 [0.5625, 0.5625],
2864 [0.5625, 0.5625],
2865 [0.5625, 0.5625],
2866 [0.6875, 0.5625],
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2868 [0.6875, 0.5625],
2869 [0.6875, 0.5625],
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2871 [0.6875, 0.5625],
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2873 [0.8125, 0.5625],
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2876 [0.8125, 0.5625],
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2880 [0.9375, 0.5625],
2881 [0.9375, 0.5625],
2882 [0.9375, 0.5625],
2883 [0.9375, 0.5625],
2884 [0.0625, 0.6875],
2885 [0.0625, 0.6875],
2886 [0.0625, 0.6875],
2887 [0.0625, 0.6875],
2888 [0.0625, 0.6875],
2889 [0.0625, 0.6875],
2890 [0.1875, 0.6875],
2891 [0.1875, 0.6875],
2892 [0.1875, 0.6875],
2893 [0.1875, 0.6875],
2894 [0.1875, 0.6875],
2895 [0.1875, 0.6875],
2896 [0.3125, 0.6875],
2897 [0.3125, 0.6875],
2898 [0.3125, 0.6875],
2899 [0.3125, 0.6875],
2900 [0.3125, 0.6875],
2901 [0.3125, 0.6875],
2902 [0.4375, 0.6875],
2903 [0.4375, 0.6875],
2904 [0.4375, 0.6875],
2905 [0.4375, 0.6875],
2906 [0.4375, 0.6875],
2907 [0.4375, 0.6875],
2908 [0.5625, 0.6875],
2909 [0.5625, 0.6875],
2910 [0.5625, 0.6875],
2911 [0.5625, 0.6875],
2912 [0.5625, 0.6875],
2913 [0.5625, 0.6875],
2914 [0.6875, 0.6875],
2915 [0.6875, 0.6875],
2916 [0.6875, 0.6875],
2917 [0.6875, 0.6875],
2918 [0.6875, 0.6875],
2919 [0.6875, 0.6875],
2920 [0.8125, 0.6875],
2921 [0.8125, 0.6875],
2922 [0.8125, 0.6875],
2923 [0.8125, 0.6875],
2924 [0.8125, 0.6875],
2925 [0.8125, 0.6875],
2926 [0.9375, 0.6875],
2927 [0.9375, 0.6875],
2928 [0.9375, 0.6875],
2929 [0.9375, 0.6875],
2930 [0.9375, 0.6875],
2931 [0.9375, 0.6875],
2932 [0.0625, 0.8125],
2933 [0.0625, 0.8125],
2934 [0.0625, 0.8125],
2935 [0.0625, 0.8125],
2936 [0.0625, 0.8125],
2937 [0.0625, 0.8125],
2938 [0.1875, 0.8125],
2939 [0.1875, 0.8125],
2940 [0.1875, 0.8125],
2941 [0.1875, 0.8125],
2942 [0.1875, 0.8125],
2943 [0.1875, 0.8125],
2944 [0.3125, 0.8125],
2945 [0.3125, 0.8125],
2946 [0.3125, 0.8125],
2947 [0.3125, 0.8125],
2948 [0.3125, 0.8125],
2949 [0.3125, 0.8125],
2950 [0.4375, 0.8125],
2951 [0.4375, 0.8125],
2952 [0.4375, 0.8125],
2953 [0.4375, 0.8125],
2954 [0.4375, 0.8125],
2955 [0.4375, 0.8125],
2956 [0.5625, 0.8125],
2957 [0.5625, 0.8125],
2958 [0.5625, 0.8125],
2959 [0.5625, 0.8125],
2960 [0.5625, 0.8125],
2961 [0.5625, 0.8125],
2962 [0.6875, 0.8125],
2963 [0.6875, 0.8125],
2964 [0.6875, 0.8125],
2965 [0.6875, 0.8125],
2966 [0.6875, 0.8125],
2967 [0.6875, 0.8125],
2968 [0.8125, 0.8125],
2969 [0.8125, 0.8125],
2970 [0.8125, 0.8125],
2971 [0.8125, 0.8125],
2972 [0.8125, 0.8125],
2973 [0.8125, 0.8125],
2974 [0.9375, 0.8125],
2975 [0.9375, 0.8125],
2976 [0.9375, 0.8125],
2977 [0.9375, 0.8125],
2978 [0.9375, 0.8125],
2979 [0.9375, 0.8125],
2980 [0.0625, 0.9375],
2981 [0.0625, 0.9375],
2982 [0.0625, 0.9375],
2983 [0.0625, 0.9375],
2984 [0.0625, 0.9375],
2985 [0.0625, 0.9375],
2986 [0.1875, 0.9375],
2987 [0.1875, 0.9375],
2988 [0.1875, 0.9375],
2989 [0.1875, 0.9375],
2990 [0.1875, 0.9375],
2991 [0.1875, 0.9375],
2992 [0.3125, 0.9375],
2993 [0.3125, 0.9375],
2994 [0.3125, 0.9375],
2995 [0.3125, 0.9375],
2996 [0.3125, 0.9375],
2997 [0.3125, 0.9375],
2998 [0.4375, 0.9375],
2999 [0.4375, 0.9375],
3000 [0.4375, 0.9375],
3001 [0.4375, 0.9375],
3002 [0.4375, 0.9375],
3003 [0.4375, 0.9375],
3004 [0.5625, 0.9375],
3005 [0.5625, 0.9375],
3006 [0.5625, 0.9375],
3007 [0.5625, 0.9375],
3008 [0.5625, 0.9375],
3009 [0.5625, 0.9375],
3010 [0.6875, 0.9375],
3011 [0.6875, 0.9375],
3012 [0.6875, 0.9375],
3013 [0.6875, 0.9375],
3014 [0.6875, 0.9375],
3015 [0.6875, 0.9375],
3016 [0.8125, 0.9375],
3017 [0.8125, 0.9375],
3018 [0.8125, 0.9375],
3019 [0.8125, 0.9375],
3020 [0.8125, 0.9375],
3021 [0.8125, 0.9375],
3022 [0.9375, 0.9375],
3023 [0.9375, 0.9375],
3024 [0.9375, 0.9375],
3025 [0.9375, 0.9375],
3026 [0.9375, 0.9375],
3027 [0.9375, 0.9375]], dtype=np.float32)
3028
infer(self, image)
Definition mp_palmdet.py:40
setTarget(self, targetId)
Definition mp_palmdet.py:28
_preprocess(self, image)
Definition mp_palmdet.py:32
setBackend(self, backendId)
Definition mp_palmdet.py:24
_postprocess(self, output_blob, original_shape)
Definition mp_palmdet.py:55
__init__(self, modelPath, nmsThreshold=0.3, scoreThreshold=0.5, backendId=0, targetId=0)
Definition mp_palmdet.py:5