├── Presentation └── IGTS- Presentation.pptx ├── paper └── 1-s2.0-S1574119217300081-main.pdf ├── code ├── demo_syntheticdata.py └── IGTS.py ├── README.md └── Bluetooth Data └── iBeacon Data.csv /Presentation/IGTS- Presentation.pptx: -------------------------------------------------------------------------------- https://raw.githubusercontent.com/cruiseresearchgroup/IGTS-python/HEAD/Presentation/IGTS- Presentation.pptx -------------------------------------------------------------------------------- /paper/1-s2.0-S1574119217300081-main.pdf: -------------------------------------------------------------------------------- https://raw.githubusercontent.com/cruiseresearchgroup/IGTS-python/HEAD/paper/1-s2.0-S1574119217300081-main.pdf -------------------------------------------------------------------------------- /code/demo_syntheticdata.py: -------------------------------------------------------------------------------- 1 | import numpy as np 2 | from IGTS import * 3 | #import matplotlib.pyplot as plt 4 | 5 | TS_len=420 6 | TS_dim=6 7 | k=3 8 | Integ_TS = np.zeros((TS_dim, TS_len)) 9 | print((TS_len/40)-1) 10 | GT_TT = 40 * np.random.randint(1,(TS_len/40)-1, size=k) 11 | GT_TT = GT_TT-1 12 | gt = np.append(np.array(1), np.append(sorted(GT_TT),np.array(TS_len))) 13 | print('GT_TT >>>' , sorted(GT_TT)) 14 | Lval=0 15 | for i in range(k): 16 | for d in range(TS_dim): 17 | val = np.random.randint(1,6) 18 | if Lval==val: 19 | val=val+2 20 | for j in range(gt[i],gt[i+1],1): 21 | Integ_TS[d,j] = val 22 | Lval=val 23 | 24 | Integ_TS = Integ_TS /2 25 | mu, sigma = 0, 0.1 26 | noise = np.random.normal(mu, sigma, [TS_dim,TS_len]) 27 | Integ_TS = Integ_TS + noise 28 | 29 | DP_TT,_ =DP_IGTS(Integ_TS, k,1,1) 30 | print('Dynamic Programming extracted TT >>>' , DP_TT) 31 | 32 | # TopDown Approach 33 | TD_TT, IG_TT, knee =TopDown(Integ_TS, k,1,1) 34 | print('Top Down Approach:\n extracted boundaries>>> {}\n Corresponding IG values >>> {} - knee point : {}'.format(TD_TT,IG_TT,knee)) 35 | -------------------------------------------------------------------------------- /README.md: -------------------------------------------------------------------------------- 1 | > **If you use the resources (algorithm, code and dataset) presented in this repository, please cite our paper.** 2 | *The BibTeX entry is provided at the bottom of this page. 3 | 4 | # (IGTS) Temporal Segmentation for multivariate time series 5 | 6 | Information gain-based metric for recognizing transitions in human activities 7 | 8 | This work aims to recognize transition times in multivariate time series focusing on human activities. No generic method has been proposed for extracting transition times at different levels of activity granularity. Existing work in human behavior analysis and activity recognition has mainly used predefined sliding windows or fixed segments, either at low-level, such as standing or walking, or high-level, such as dining or commuting to work. We present an Information Gain-based Temporal Segmentation method (IGTS), an unsupervised segmentation technique, to find the transition times in human activities and daily routines, from heterogeneous sensor data. The proposed IGTS method is applicable for low-level activities, where each segment captures a single activity, such as walking, that is going to be recognized or predicted, and also for high-level activities. The heterogeneity of sensor data is dealt with a data transformation stage. The generic method has been thoroughly evaluated on a variety of labeled and unlabeled activity recognition and routine datasets from smartphones and device-free infrastructures. The experiment results demonstrate the robustness of the method, as all segments of low- and high-level activities can be captured from different datasets with minimum error and high computational efficiency. 9 | 10 | This repository contains resources developed within the following paper: 11 | 12 | Sadri, A., Ren, Y., & Salim, F. D. (2017). Information gain-based metric for recognizing transitions in 13 | human activities. Pervasive and Mobile Computing, 38, 92-109. 14 | 15 | You can find the [paper](https://github.com/cruiseresearchgroup/IGTS-python/blob/master/paper/1-s2.0-S1574119217300081-main.pdf) and [presentation](https://github.com/cruiseresearchgroup/IGTS-python/blob/master/Presentation/IGTS-%20Presentation.pptx) in this repository. 16 | 17 | Alternative link: https://www.sciencedirect.com/science/article/pii/S1574119217300081 18 | 19 | ## Contents of the repository 20 | This repository contains resources used and described in the paper. 21 | 22 | The repository is structured as follows: 23 | - `paper/`: Formal description of the algorithm and evaluation results 24 | - `code/`: The python project code 25 | - `presentation/`: The presentation slides 26 | 27 | ## Code 28 | For `matlab` code, please refer to [this](https://github.com/cruiseresearchgroup/IGTS-matlab/blob/master/README.md). The python codes are available in `code/`. 29 | - `IGTS.py` includes following functions: 30 | - "Clean_TS": This function normalizes the time series and doubles the number of the time series to address the hetergenousity in the time series. 31 | - "DP_IGTS": Implementation of the dynamic programming for IGTS 32 | - "TopDown_IGTS": Implementation of the TOP-Down algorithm for IGTS 33 | - "IG_Cal": It calculates the information gain 34 | - "Sh_Entropy": It calculates the entropy 35 | - `demo_syntheticdata.py` is a demo script. 36 | 37 | The input is m time series with the length of n that should be stored in an m*n matrix. 38 | 39 | ## Possible Applications 40 | 41 | ## Citation 42 | If you use the resources presented in this repository, please cite (using the following BibTeX entry): 43 | ``` 44 | @article{sadri2017information, 45 | title={Information gain-based metric for recognizing transitions in human activities}, 46 | author={Sadri, Amin and Ren, Yongli and Salim, Flora D}, 47 | journal={Pervasive and Mobile Computing}, 48 | volume={38}, 49 | pages={92--109}, 50 | year={2017}, 51 | publisher={Elsevier} 52 | } 53 | ``` 54 | -------------------------------------------------------------------------------- /code/IGTS.py: -------------------------------------------------------------------------------- 1 | """ 2 | 3 | Authors: Shohreh Deldari and Sam Nolan 4 | GitHub: https://github.com/cruiseresearchgroup/IGTS-python 5 | Matlab Implementation: https://github.com/cruiseresearchgroup/IGTS-matlab 6 | Reference to paper : Sadri, Amin, Yongli Ren, and Flora D. Salim. "Information gain-based metric for recognizing transitions in human activities." Pervasive and Mobile Computing 38 (2017): 92-109. 7 | 8 | Information Gain Temporal Segmntations (IGTS) is a method for segmenting 9 | multivariate time series based off reducing the entopy in each segment. 10 | 11 | The amount of entropy lost by the segmentations made is called the Information 12 | Gain (IG). The aim is to find the segmentations that have the maximum information 13 | gain for any number of segmentations. 14 | 15 | Definitions: 16 | - A channel is one of the variables in a multivariate time series 17 | 18 | Things to note: 19 | - The splits returned in the time series are taken to be after the kth element, not before 20 | 21 | 22 | """ 23 | import numpy as np 24 | 25 | 26 | def TopDown(Multivar_TS, k, step, double=1): 27 | """ 28 | Top down IGTS. This method of IGTS tries to greedily find the next segment 29 | location that creates the maximum information gain. Once this is found, it 30 | repeats the process until we have k splits in the time series. 31 | 32 | :param Multivar_TS: a numpy array of dimensions (amount of channels, time). 33 | :param k: The amount of splits to find in the time series. Which makes the 34 | amount of segments equal to k + 1(int) 35 | :param step: The size of the steps to make when searching through the time 36 | series to find the heighest value. For instance, a step of 5 37 | will find the max IG out of 0...5...10 etc 38 | :param double: paramater passed to Clean_TS for the purpose of removing 39 | correlation from the time series. Leaving it at 1 is reccomended 40 | 41 | :return: (splits,InformationGain,knee) 42 | splits is a numpy array of integers of size <= k 43 | The amount of splits (that I will call n) can be smaller than or 44 | equal to k. It is smaller than k when creating any more segments 45 | does not increase information gain. This usually (by experience) 46 | does not occur when the amount of splits is larger than 50% of 47 | the time series. 48 | 49 | splits represents the positions of splits that are found to be optimal in 50 | the time series. These splits are after the position they index, 51 | for instance, if there is a 2 in the array, then {0,1,2} is one 52 | segment and {3,4,5...} is another. The order of this array is 53 | important, and is not sorted. The first element is the split that 54 | was found to have the highest information gain, and the second has 55 | the second heighest, etc. 56 | 57 | Information Gain is an numpy array of floats of size n. The ith element of the 58 | arary represents the information gain found for the first i segments. 59 | 60 | knee is a number <= n that is the knee point of the time series. 61 | Choosing a balance between 62 | number of segments (usually creating a larger amount of information 63 | gain) vs the size of the segments (too many segments can make them 64 | very small). The knee point of the information gain vs segments 65 | curve is returned to knee. 66 | """ 67 | 68 | # Pre Process the time series 69 | Integ_TS = Clean_TS(Multivar_TS, double) 70 | 71 | # get size of the input 72 | if Integ_TS.ndim == 1: 73 | Len_TS = Integ_TS.shape[0] 74 | else: 75 | Len_TS = Integ_TS.shape[1] 76 | 77 | # maxTT is the segments found for the maximum IG found so far 78 | maxTT = np.zeros(k + 1).astype(int) 79 | 80 | # tryTT is the working segments, that we will be trying 81 | tryTT = np.zeros(k + 1).astype(int) 82 | 83 | # IG_arr is the information gain found for k 84 | IG_arr = np.zeros(k + 1) 85 | IG_arr[0] = 0 86 | 87 | # p values are the second derivative of the curve at all points. Used to 88 | # determine the mean 89 | p_arr = np.zeros(k + 1) 90 | maxIG = 0 91 | 92 | # Segments k times 93 | for i in range(k): 94 | 95 | # Try for a segment in j 96 | for j in list(range(0, Len_TS, step)): 97 | 98 | # Add a new segment at point j 99 | tryTT[i+1] = Len_TS-1 100 | tryTT[i] = j 101 | 102 | # Does an incremental IG calculation. The incremental version of 103 | # this function performs much better for larger k 104 | IG = IG_Cal_Incremental(IG_arr[i], Integ_TS, tryTT[0:i], tryTT[i]) 105 | if IG > maxIG: 106 | # Record 107 | maxTT = tryTT.copy() 108 | maxIG = IG 109 | 110 | # If we did not make any progress from the information gain we already had 111 | if maxIG == IG_arr[i]: 112 | # We didn't get any information gain from this, so we should not continue 113 | break 114 | 115 | tryTT=maxTT.copy() 116 | 117 | IG_arr[i + 1] = maxIG 118 | 119 | # If it's possible to calculate the curvature, do so and add it to p 120 | if i >= 1: 121 | p_arr[i] = (IG_arr[i] - IG_arr[i-1]) / (IG_arr[i + 1] - IG_arr[i]) 122 | knee = np.argmax(p_arr) +1 123 | return tryTT,IG_arr,knee 124 | 125 | 126 | # Dynamic Programing IGTS 127 | def DP_IGTS(Multivar_TS,k,step,double): 128 | """ 129 | Dynamic Programming IGTS. This method of IGTS tries find the segment boundary 130 | locations that create the maximum information gain using Dynamic Programming. 131 | 132 | :param Multivar_TS: a numpy array of dimensions (amount of channels, time). 133 | :param k: The amount of splits to find in the time series. Which makes the 134 | amount of segments equal to k + 1(int) 135 | :param step: The size of the steps to make when searching through the time 136 | series to find the heighest value. For instance, a step of 5 137 | will find the max IG out of 0...5...10 etc 138 | :param double: paramater passed to Clean_TS for the purpose of removing 139 | correlation from the time series. Leaving it at 1 is reccomended 140 | 141 | :return: (expTT,InformationGain) 142 | expTT is a numpy array of integers of size = k 143 | 144 | expTT represents the positions of splits that are found to be optimal in 145 | the time series. These splits are after the position they index, 146 | for instance, if there is a 2 in the array, then {0,1,2} is one 147 | segment and {3,4,5...} is another. The order of this array is 148 | important, and is not sorted. The first element is the split that 149 | was found to have the highest information gain, and the second has 150 | the second heighest, etc. 151 | 152 | Information Gain is floats represents the information gain of the whole time series 153 | regards to estimated segment boundaries. 154 | 155 | """ 156 | # pre processing 157 | Integ_TS = Clean_TS(Multivar_TS,double) 158 | # get size of the input 159 | if Integ_TS.ndim == 1: 160 | Num_TS = 1 161 | Len_TS = Integ_TS.shape[0] 162 | else: 163 | Num_TS = Integ_TS.shape[0] 164 | Len_TS = Integ_TS.shape[1] 165 | # 166 | cost = np.zeros((Len_TS,Len_TS,k+1)).astype(float) 167 | TS_dist = np.zeros(Num_TS).astype(float) 168 | pos = np.zeros((Len_TS, k+1)).astype(int) 169 | expTT = np.zeros(k).astype(int) 170 | 171 | for i in range(0,Len_TS,step): 172 | for j in range(i+1,Len_TS,step): 173 | for l in range(0,Num_TS): 174 | TS_dist[l] = Integ_TS[l,j]-Integ_TS[l,i] 175 | cost[i:i+step:1 , j:j+step:1 , 0] =((j-i)/Len_TS) * SH_Entropy(TS_dist) 176 | 177 | for b in range(1,k+1): 178 | for i in range(1,Len_TS): 179 | cost[0,i,b] = cost[0,i,b-1].copy() 180 | pos[i,b] = 1 181 | for j in range(step,i-1,step): 182 | if cost[0,j,b-1] + cost[j+1,i,0] <= cost[0,i,b]: 183 | cost[0,i,b] = cost[0,j,b-1] + cost[j+1,i,0] 184 | pos[i,b] = j 185 | 186 | maxVAR = cost[0,Len_TS-1,k].copy() 187 | 188 | idx=Len_TS-1 189 | for b in range(k,0,-1): 190 | expTT[b-1]=pos[idx,b].copy() 191 | idx=expTT[b-1].copy() 192 | 193 | return expTT, maxVAR 194 | 195 | 196 | # # SHANON ENTROPY Function 197 | def SH_Entropy(x): 198 | x = x[(x != 0)] 199 | p = np.true_divide(x,np.sum(x)) 200 | return -1 * sum(p * np.log(p)) 201 | 202 | def IG_Cal_Incremental(IG_old,Integ_TS,pos_old,new_pos): 203 | """ 204 | Calculates the information gain incrementally, based off the information 205 | gain previously recorded. 206 | 207 | This function works by finding the segment for which the new_pos splits 208 | in two. It then subtracts the information gain for the whole segment and 209 | adds the IG for the split segments. This operation has complexity O( 210 | 211 | :param IG_old: The information Gain of Integ_TS with positions pos_old 212 | :param Integ_TS: The integral (cumulative sum) of the time series to 213 | calculate the information gain on. 214 | Representes as a numpy array of shape (number of series, time) 215 | :param pos_old: The positions on Integ_TS that have IG_old IG 216 | Represented as a numpy aray of integer positions 217 | :param new_pos: The new position to add to the Integ_TS, integer 218 | 219 | :returns: float representing the information gain of Integ_TS over pos_old 220 | and new_pos splits 221 | """ 222 | Num_TS = Integ_TS.shape[0] 223 | Len_TS = Integ_TS.shape[1] 224 | 225 | # Working array to keep the new values in 226 | TS_dist = np.zeros(Num_TS).astype(float) 227 | 228 | # The positions of the segment boundaries higher and lower than the new_pos 229 | lower = max([-1]+ [x for x in pos_old if x <= new_pos]) 230 | higher = min([Len_TS-1] + [x for x in pos_old if x >= new_pos]) 231 | 232 | # Calculate the entropy of the whole old segment 233 | for j in range(Num_TS): 234 | # This operation here is meant to get the sum of all the elements between 235 | # lower and higher, not inclusive of higher. If lower is the very 236 | # beginning of the time series (represented as lower = -1), then the 237 | # cumulative sum at higher is equal to the sum between the start and higher 238 | if lower == -1: 239 | TS_dist[j] = Integ_TS[j,higher] 240 | else: 241 | TS_dist[j] = Integ_TS[j,higher] - Integ_TS[j,lower] 242 | old_entroy = SH_Entropy(TS_dist) 243 | 244 | # Use the same method to calculate the entropy of the left segment and then 245 | # the right 246 | for j in range(Num_TS): 247 | if lower == -1: 248 | TS_dist[j] = Integ_TS[j,new_pos] 249 | else: 250 | TS_dist[j] = Integ_TS[j,new_pos] - Integ_TS[j,lower] 251 | new_entropy_left = SH_Entropy(TS_dist) 252 | 253 | for j in range(Num_TS): 254 | TS_dist[j] = Integ_TS[j,higher] - Integ_TS[j,new_pos] 255 | 256 | new_entropy_right = SH_Entropy(TS_dist) 257 | 258 | # Then we calculate the change in weighted entropy 259 | weighted_right = (higher - new_pos) * new_entropy_right / Len_TS 260 | weighted_old = (higher - lower) * old_entroy / Len_TS 261 | weighted_left = (new_pos - lower) * new_entropy_left / Len_TS 262 | 263 | entropy_change = weighted_old - weighted_left - weighted_right 264 | 265 | return IG_old + entropy_change 266 | 267 | 268 | # # Information Gain Calculation 269 | def IG_Cal(Integ_TS,pos,k): 270 | Num_TS = Integ_TS.shape[0] 271 | Len_TS = Integ_TS.shape[1] 272 | pos = sorted(pos[0:k+1]) 273 | i=0 274 | TS_dist = np.zeros(Num_TS).astype(float) 275 | 276 | while i < Num_TS: 277 | TS_dist[i] = Integ_TS[i, Len_TS-1] 278 | i=i+1 279 | IG=SH_Entropy(TS_dist) 280 | last_id=0 281 | 282 | for i in range(k+1): 283 | for j in range(Num_TS): 284 | TS_dist[j] = Integ_TS[j,pos[i]] - Integ_TS[j,last_id] 285 | IG=IG-((pos[i]-last_id)/Len_TS)*SH_Entropy(TS_dist) 286 | last_id=pos[i] 287 | return IG 288 | 289 | 290 | # # CLEAN Time Series 291 | def Clean_TS(O_Integ_TS,double): 292 | """ 293 | Clean_TS does three different types of cleaning based off the values 294 | passed from double 295 | 296 | double == 0, normalise all values in the series to be between 0 and 1000 (where 1000 is the max in the channel and 0 is the min) 297 | double == 1, Appends the reverse of the time series to remove positive correlation 298 | double == 2 normalises so that 0 is still 0 but 1000 is the max of the time 299 | series 300 | 301 | We reccomend to use 1 as double under most circumstances 302 | """ 303 | Integ_TS=O_Integ_TS 304 | if Integ_TS.ndim == 1: 305 | Num_TS = 1 306 | Len_TS = Integ_TS.shape[0] 307 | else: 308 | Num_TS = Integ_TS.shape[0] 309 | Len_TS = Integ_TS.shape[1] 310 | for i in range(Num_TS): 311 | minVal = min(Integ_TS[i,:]) 312 | if double == 2: 313 | minVal=0 314 | Integ_TS[i,:] = Integ_TS[i,:]-minVal 315 | if double != 2: 316 | sumVal=sum(Integ_TS[i,:])/1000 317 | print(sumVal) 318 | Integ_TS[i,:]=Integ_TS[i,:]/sumVal 319 | if double == 1: 320 | maxVal=max(Integ_TS[i,:]) 321 | to_append = maxVal-Integ_TS[i,:] 322 | sumVal=sum(to_append)/1000 323 | Integ_TS = np.vstack((Integ_TS,np.array(to_append/sumVal))) 324 | return np.cumsum(Integ_TS,axis=1) 325 | -------------------------------------------------------------------------------- /Bluetooth Data/iBeacon Data.csv: -------------------------------------------------------------------------------- 1 | iBeacon ID,Time,iBeacon Mac,RSSI,Location 2 | 492,860175299,54:4A:16:6F:01:CE,-73,Box2 3 | 437,860179193,54:4A:16:6F:05:05,-75,Box2 4 | 419,860180570,54:4A:16:6F:01:DA,-74,Box2 5 | 419,860185952,54:4A:16:6F:01:DA,-74,Box2 6 | 492,860188173,54:4A:16:6F:01:CE,-69,Box2 7 | 444,860188192,54:4A:16:6F:04:23,-55,Box2 8 | 437,860188205,54:4A:16:6F:05:05,-74,Box2 9 | 419,860188246,54:4A:16:6F:01:DA,-70,Box2 10 | 492,860188260,54:4A:16:6F:01:CE,-77,Box2 11 | 444,860188291,54:4A:16:6F:04:23,-56,Box2 12 | 419,860188321,54:4A:16:6F:01:DA,-73,Box2 13 | 492,860188344,54:4A:16:6F:01:CE,-72,Box2 14 | 437,860188359,54:4A:16:6F:05:05,-71,Box2 15 | 419,860188681,54:4A:16:6F:01:DA,-79,Box2 16 | 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444,881529666,54:4A:16:6F:04:23,-66,Box6 1578 | 437,881530039,54:4A:16:6F:05:05,-72,Box6 1579 | 419,881530126,54:4A:16:6F:01:DA,-58,Box6 1580 | 492,881530295,54:4A:16:6F:01:CE,-60,Box6 1581 | 444,881530571,54:4A:16:6F:04:23,-84,Box6 1582 | 419,881531034,54:4A:16:6F:01:DA,-62,Box6 1583 | 492,881531199,54:4A:16:6F:01:CE,-62,Box6 1584 | 444,881531489,54:4A:16:6F:04:23,-78,Box6 1585 | 437,881531826,54:4A:16:6F:05:05,-69,Box6 1586 | 444,881532384,54:4A:16:6F:04:23,-83,Box6 1587 | 437,881532727,54:4A:16:6F:05:05,-73,Box6 1588 | 419,881532839,54:4A:16:6F:01:DA,-65,Box6 1589 | 492,881533327,54:4A:16:6F:01:CE,-62,Box6 1590 | 437,881533634,54:4A:16:6F:05:05,-71,Box6 1591 | 419,881533746,54:4A:16:6F:01:DA,-63,Box6 1592 | 492,881533930,54:4A:16:6F:01:CE,-66,Box6 1593 | 444,881534187,54:4A:16:6F:04:23,-75,Box6 1594 | 437,881534545,54:4A:16:6F:05:05,-70,Box6 1595 | 419,881534649,54:4A:16:6F:01:DA,-66,Box6 1596 | 444,881536060,54:4A:16:6F:04:23,-65,Box6 1597 | 437,881536382,54:4A:16:6F:05:05,-72,Box6 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419,881673541,54:4A:16:6F:01:DA,-80,Box7 1742 | 492,881673659,54:4A:16:6F:01:CE,-69,Box7 1743 | 437,881674279,54:4A:16:6F:05:05,-61,Box7 1744 | 419,881674446,54:4A:16:6F:01:DA,-69,Box7 1745 | 419,881676798,54:4A:16:6F:01:DA,-68,Box7 1746 | 444,881681724,54:4A:16:6F:04:23,-58,Box7 1747 | 437,881687504,54:4A:16:6F:05:05,-59,Box7 1748 | 419,881687646,54:4A:16:6F:01:DA,-68,Box7 1749 | 492,881688668,54:4A:16:6F:01:CE,-76,Box7 1750 | 444,881698086,54:4A:16:6F:04:23,-55,Box7 1751 | 492,881699502,54:4A:16:6F:01:CE,-77,Box7 1752 | 444,881706095,54:4A:16:6F:04:23,-57,Box7 1753 | 419,881706642,54:4A:16:6F:01:DA,-69,Box7 1754 | 492,881706750,54:4A:16:6F:01:CE,-85,Box7 1755 | 437,881707409,54:4A:16:6F:05:05,-61,Box7 1756 | 419,881707544,54:4A:16:6F:01:DA,-70,Box7 1757 | 492,881707654,54:4A:16:6F:01:CE,-82,Box7 1758 | 444,881708826,54:4A:16:6F:04:23,-58,Box7 1759 | 437,881711040,54:4A:16:6F:05:05,-60,Box7 1760 | 419,881712086,54:4A:16:6F:01:DA,-70,Box7 1761 | 444,881712485,54:4A:16:6F:04:23,-55,Box7 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419,881739926,54:4A:16:6F:01:DA,-69,Box7 1783 | 492,881740123,54:4A:16:6F:01:CE,-73,Box7 1784 | 444,881740289,54:4A:16:6F:04:23,-59,Box7 1785 | 437,881740408,54:4A:16:6F:05:05,-58,Box7 1786 | 419,881740465,54:4A:16:6F:01:DA,-65,Box7 1787 | 492,881740586,54:4A:16:6F:01:CE,-73,Box7 1788 | 444,881740652,54:4A:16:6F:04:23,-58,Box7 1789 | 437,881740890,54:4A:16:6F:05:05,-58,Box7 1790 | 419,881741435,54:4A:16:6F:01:DA,-67,Box7 1791 | 492,881741998,54:4A:16:6F:01:CE,-83,Box7 1792 | 419,881744158,54:4A:16:6F:01:DA,-68,Box7 1793 | 437,881747424,54:4A:16:6F:05:05,-57,Box7 1794 | 437,881753572,54:4A:16:6F:05:05,-58,Box7 1795 | 437,881760133,54:4A:16:6F:05:05,-60,Box7 1796 | 419,881760164,54:4A:16:6F:01:DA,-73,Box7 1797 | 492,881760191,54:4A:16:6F:01:CE,-78,Box7 1798 | 444,881760220,54:4A:16:6F:04:23,-56,Box7 1799 | 437,881760271,54:4A:16:6F:05:05,-62,Box7 1800 | 419,881760414,54:4A:16:6F:01:DA,-80,Box7 1801 | 492,881760437,54:4A:16:6F:01:CE,-75,Box7 1802 | 444,881760464,54:4A:16:6F:04:23,-57,Box7 1803 | 437,881760556,54:4A:16:6F:05:05,-58,Box7 1804 | 419,881760578,54:4A:16:6F:01:DA,-69,Box7 1805 | 492,881760599,54:4A:16:6F:01:CE,-73,Box7 1806 | 444,881760649,54:4A:16:6F:04:23,-57,Box7 1807 | 437,881760730,54:4A:16:6F:05:05,-59,Box7 1808 | 492,881760812,54:4A:16:6F:01:CE,-88,Box7 1809 | 444,881760842,54:4A:16:6F:04:23,-61,Box7 1810 | 437,881760929,54:4A:16:6F:05:05,-58,Box7 1811 | 419,881760955,54:4A:16:6F:01:DA,-81,Box7 1812 | 444,881761097,54:4A:16:6F:04:23,-58,Box7 1813 | 419,881761191,54:4A:16:6F:01:DA,-65,Box7 1814 | 437,881764447,54:4A:16:6F:05:05,-59,Box7 1815 | 437,881770770,54:4A:16:6F:05:05,-66,Box4 1816 | 444,881772222,54:4A:16:6F:04:23,-87,Box4 1817 | 492,881772815,54:4A:16:6F:01:CE,-63,Box4 1818 | 444,881773381,54:4A:16:6F:04:23,-72,Box4 1819 | 437,881773467,54:4A:16:6F:05:05,-73,Box4 1820 | 492,881773727,54:4A:16:6F:01:CE,-85,Box4 1821 | 444,881774014,54:4A:16:6F:04:23,-71,Box4 1822 | 419,881774477,54:4A:16:6F:01:DA,-52,Box4 1823 | 492,881774640,54:4A:16:6F:01:CE,-72,Box4 1824 | 437,881775284,54:4A:16:6F:05:05,-74,Box4 1825 | 419,881775367,54:4A:16:6F:01:DA,-53,Box4 1826 | 492,881775526,54:4A:16:6F:01:CE,-62,Box4 1827 | 444,881775802,54:4A:16:6F:04:23,-75,Box4 1828 | 437,881776200,54:4A:16:6F:05:05,-67,Box4 1829 | 492,881776425,54:4A:16:6F:01:CE,-56,Box4 1830 | 444,881776725,54:4A:16:6F:04:23,-74,Box4 1831 | 444,881777650,54:4A:16:6F:04:23,-68,Box4 1832 | 419,881789852,54:4A:16:6F:01:DA,-52,Box4 1833 | 492,881790014,54:4A:16:6F:01:CE,-55,Box4 1834 | 444,881790283,54:4A:16:6F:04:23,-72,Box4 1835 | 419,881790756,54:4A:16:6F:01:DA,-51,Box4 1836 | 492,881790924,54:4A:16:6F:01:CE,-54,Box4 1837 | 444,881791194,54:4A:16:6F:04:23,-67,Box4 1838 | 437,881795957,54:4A:16:6F:05:05,-72,Box4 1839 | 419,881795990,54:4A:16:6F:01:DA,-50,Box4 1840 | 492,881796064,54:4A:16:6F:01:CE,-54,Box4 1841 | 437,881796349,54:4A:16:6F:05:05,-73,Box4 1842 | 419,881796395,54:4A:16:6F:01:DA,-49,Box4 1843 | 444,881796679,54:4A:16:6F:04:23,-72,Box4 1844 | 437,881796934,54:4A:16:6F:05:05,-73,Box4 1845 | 419,881796979,54:4A:16:6F:01:DA,-51,Box4 1846 | 492,881797109,54:4A:16:6F:01:CE,-63,Box4 1847 | 444,881797252,54:4A:16:6F:04:23,-79,Box4 1848 | 437,881798071,54:4A:16:6F:05:05,-70,Box4 1849 | 419,881798100,54:4A:16:6F:01:DA,-50,Box4 1850 | 492,881798132,54:4A:16:6F:01:CE,-55,Box4 1851 | 437,881798285,54:4A:16:6F:05:05,-70,Box4 1852 | 492,881798341,54:4A:16:6F:01:CE,-55,Box4 1853 | 444,881798368,54:4A:16:6F:04:23,-67,Box4 1854 | 437,881798530,54:4A:16:6F:05:05,-74,Box4 1855 | 492,881798587,54:4A:16:6F:01:CE,-54,Box4 1856 | 437,881798616,54:4A:16:6F:05:05,-70,Box4 1857 | 419,881798644,54:4A:16:6F:01:DA,-52,Box4 1858 | 444,881798689,54:4A:16:6F:04:23,-80,Box4 1859 | 437,881798881,54:4A:16:6F:05:05,-73,Box4 1860 | 419,881799008,54:4A:16:6F:01:DA,-51,Box4 1861 | 492,881799062,54:4A:16:6F:01:CE,-64,Box4 1862 | 437,881799754,54:4A:16:6F:05:05,-71,Box4 1863 | 492,881799963,54:4A:16:6F:01:CE,-55,Box4 1864 | 437,881800668,54:4A:16:6F:05:05,-69,Box4 1865 | 492,881800876,54:4A:16:6F:01:CE,-54,Box4 1866 | 444,881801156,54:4A:16:6F:04:23,-68,Box4 1867 | 437,881801573,54:4A:16:6F:05:05,-74,Box4 1868 | 419,881801632,54:4A:16:6F:01:DA,-52,Box4 1869 | 492,881801786,54:4A:16:6F:01:CE,-53,Box4 1870 | 444,881802040,54:4A:16:6F:04:23,-80,Box4 1871 | 437,881802479,54:4A:16:6F:05:05,-74,Box4 1872 | 492,881802692,54:4A:16:6F:01:CE,-63,Box4 1873 | 444,881802956,54:4A:16:6F:04:23,-74,Box4 1874 | 437,881803653,54:4A:16:6F:05:05,-72,Box4 1875 | 419,881803704,54:4A:16:6F:01:DA,-51,Box4 1876 | 444,881803843,54:4A:16:6F:04:23,-67,Box4 1877 | 444,881804829,54:4A:16:6F:04:23,-67,Box4 1878 | 437,881805190,54:4A:16:6F:05:05,-71,Box4 1879 | 419,881805233,54:4A:16:6F:01:DA,-53,Box4 1880 | 492,881805385,54:4A:16:6F:01:CE,-54,Box4 1881 | 444,881805645,54:4A:16:6F:04:23,-77,Box4 1882 | 419,881811575,54:4A:16:6F:01:DA,-49,Box4 1883 | 444,881824286,54:4A:16:6F:04:23,-77,Box4 1884 | 419,881824958,54:4A:16:6F:01:DA,-51,Box4 1885 | 492,881825327,54:4A:16:6F:01:CE,-53,Box4 1886 | 444,881825445,54:4A:16:6F:04:23,-78,Box4 1887 | 419,881825768,54:4A:16:6F:01:DA,-51,Box4 1888 | 492,881825833,54:4A:16:6F:01:CE,-53,Box4 1889 | 444,881826087,54:4A:16:6F:04:23,-69,Box4 1890 | 437,881826189,54:4A:16:6F:05:05,-70,Box4 1891 | 419,881826253,54:4A:16:6F:01:DA,-51,Box4 1892 | 492,881826332,54:4A:16:6F:01:CE,-51,Box4 1893 | 444,881826554,54:4A:16:6F:04:23,-69,Box4 1894 | 437,881826744,54:4A:16:6F:05:05,-64,Box4 1895 | 444,881826875,54:4A:16:6F:04:23,-79,Box4 1896 | 437,881827108,54:4A:16:6F:05:05,-67,Box4 1897 | 419,881827176,54:4A:16:6F:01:DA,-53,Box4 1898 | 492,881827242,54:4A:16:6F:01:CE,-62,Box4 1899 | 444,881827307,54:4A:16:6F:04:23,-78,Box4 1900 | 437,881827536,54:4A:16:6F:05:05,-73,Box4 1901 | 419,881827588,54:4A:16:6F:01:DA,-53,Box4 1902 | 492,881827638,54:4A:16:6F:01:CE,-52,Box4 1903 | 444,881827714,54:4A:16:6F:04:23,-69,Box4 1904 | 437,881827911,54:4A:16:6F:05:05,-72,Box4 1905 | 444,881828542,54:4A:16:6F:04:23,-78,Box4 1906 | 419,881828803,54:4A:16:6F:01:DA,-51,Box4 1907 | 437,881830601,54:4A:16:6F:05:05,-69,Box4 1908 | 444,881833696,54:4A:16:6F:04:23,-68,Box4 1909 | 419,881835103,54:4A:16:6F:01:DA,-51,Box4 1910 | 492,881836226,54:4A:16:6F:01:CE,-64,Box4 1911 | 444,881837311,54:4A:16:6F:04:23,-72,Box4 1912 | 437,881838484,54:4A:16:6F:05:05,-73,Box4 1913 | 419,881838601,54:4A:16:6F:01:DA,-53,Box4 1914 | 492,881838638,54:4A:16:6F:01:CE,-51,Box4 1915 | 444,881838700,54:4A:16:6F:04:23,-71,Box4 1916 | 419,881838881,54:4A:16:6F:01:DA,-52,Box4 1917 | 444,881839116,54:4A:16:6F:04:23,-72,Box4 1918 | 492,881839832,54:4A:16:6F:01:CE,-52,Box4 1919 | 437,881840823,54:4A:16:6F:05:05,-70,Box4 1920 | 419,881840962,54:4A:16:6F:01:DA,-49,Box4 1921 | 492,881841186,54:4A:16:6F:01:CE,-64,Box4 1922 | 444,881841570,54:4A:16:6F:04:23,-87,Box4 1923 | 437,881842257,54:4A:16:6F:05:05,-70,Box4 1924 | 492,881842379,54:4A:16:6F:01:CE,-64,Box4 1925 | 444,881842492,54:4A:16:6F:04:23,-88,Box4 1926 | 437,881842840,54:4A:16:6F:05:05,-69,Box4 1927 | 419,881842895,54:4A:16:6F:01:DA,-49,Box4 1928 | 492,881842956,54:4A:16:6F:01:CE,-54,Box4 1929 | 444,881843163,54:4A:16:6F:04:23,-72,Box4 1930 | 437,881843375,54:4A:16:6F:05:05,-69,Box4 1931 | 419,881843450,54:4A:16:6F:01:DA,-46,Box4 1932 | 492,881843578,54:4A:16:6F:01:CE,-52,Box4 1933 | 437,881852639,54:4A:16:6F:05:05,-74,Box4 1934 | 419,881852710,54:4A:16:6F:01:DA,-54,Box4 1935 | 492,881852730,54:4A:16:6F:01:CE,-52,Box4 1936 | 444,881852769,54:4A:16:6F:04:23,-73,Box4 1937 | 437,881852860,54:4A:16:6F:05:05,-74,Box4 1938 | 419,881852881,54:4A:16:6F:01:DA,-53,Box4 1939 | 444,881852945,54:4A:16:6F:04:23,-74,Box4 1940 | 437,881852992,54:4A:16:6F:05:05,-70,Box4 1941 | 419,881853023,54:4A:16:6F:01:DA,-49,Box4 1942 | 492,881853042,54:4A:16:6F:01:CE,-63,Box4 1943 | 444,881853122,54:4A:16:6F:04:23,-92,Box4 1944 | 437,881853375,54:4A:16:6F:05:05,-70,Box4 1945 | 419,881853468,54:4A:16:6F:01:DA,-46,Box4 1946 | 444,881853595,54:4A:16:6F:04:23,-92,Box4 1947 | 492,881854407,54:4A:16:6F:01:CE,-52,Box4 1948 | 444,881855322,54:4A:16:6F:04:23,-72,Box4 1949 | 437,881855685,54:4A:16:6F:05:05,-73,Box4 1950 | 419,881855742,54:4A:16:6F:01:DA,-49,Box4 1951 | 492,881855800,54:4A:16:6F:01:CE,-63,Box4 1952 | 437,881856207,54:4A:16:6F:05:05,-69,Box4 1953 | 419,881856264,54:4A:16:6F:01:DA,-46,Box4 1954 | 492,881856321,54:4A:16:6F:01:CE,-53,Box4 1955 | 444,881856494,54:4A:16:6F:04:23,-74,Box4 1956 | 437,881856605,54:4A:16:6F:05:05,-69,Box4 1957 | 492,881856706,54:4A:16:6F:01:CE,-51,Box4 1958 | 444,881856831,54:4A:16:6F:04:23,-92,Box4 1959 | 437,881857142,54:4A:16:6F:05:05,-73,Box4 1960 | 419,881857264,54:4A:16:6F:01:DA,-49,Box4 1961 | 492,881857399,54:4A:16:6F:01:CE,-63,Box4 1962 | 437,881857657,54:4A:16:6F:05:05,-70,Box4 1963 | 419,881857857,54:4A:16:6F:01:DA,-49,Box4 1964 | 492,881857927,54:4A:16:6F:01:CE,-63,Box4 1965 | 419,881858354,54:4A:16:6F:01:DA,-52,Box4 1966 | 444,881860002,54:4A:16:6F:04:23,-74,Box4 1967 | 492,881864218,54:4A:16:6F:01:CE,-51,Box4 1968 | 437,881865821,54:4A:16:6F:05:05,-75,Box4 1969 | 419,881865929,54:4A:16:6F:01:DA,-50,Box4 1970 | 492,881865999,54:4A:16:6F:01:CE,-67,Box4 1971 | 444,881866366,54:4A:16:6F:04:23,-76,Box4 1972 | 419,881866801,54:4A:16:6F:01:DA,-49,Box4 1973 | 492,881866892,54:4A:16:6F:01:CE,-67,Box4 1974 | 444,881867212,54:4A:16:6F:04:23,-70,Box4 1975 | 437,881867622,54:4A:16:6F:05:05,-71,Box4 1976 | 419,881867703,54:4A:16:6F:01:DA,-54,Box4 1977 | 492,881867787,54:4A:16:6F:01:CE,-54,Box4 1978 | 444,881868111,54:4A:16:6F:04:23,-88,Box4 1979 | 419,881868618,54:4A:16:6F:01:DA,-50,Box4 1980 | 444,881869047,54:4A:16:6F:04:23,-76,Box4 1981 | 437,881869510,54:4A:16:6F:05:05,-72,Box4 1982 | 492,881869597,54:4A:16:6F:01:CE,-67,Box4 1983 | 444,881869941,54:4A:16:6F:04:23,-76,Box4 1984 | 437,881870326,54:4A:16:6F:05:05,-71,Box4 1985 | 419,881870445,54:4A:16:6F:01:DA,-46,Box4 1986 | 492,881870538,54:4A:16:6F:01:CE,-54,Box4 1987 | 437,881871227,54:4A:16:6F:05:05,-72,Box4 1988 | 419,881871352,54:4A:16:6F:01:DA,-47,Box4 1989 | 492,881871449,54:4A:16:6F:01:CE,-53,Box4 1990 | 444,881871761,54:4A:16:6F:04:23,-76,Box4 1991 | 492,881872340,54:4A:16:6F:01:CE,-53,Box4 1992 | 444,881872691,54:4A:16:6F:04:23,-77,Box4 1993 | 492,881875061,54:4A:16:6F:01:CE,-58,Box4 1994 | 444,881880124,54:4A:16:6F:04:23,-92,Box4 1995 | 437,881880213,54:4A:16:6F:05:05,-72,Box4 1996 | 492,881881384,54:4A:16:6F:01:CE,-53,Box8 1997 | 444,881881707,54:4A:16:6F:04:23,-70,Box8 1998 | 419,881883314,54:4A:16:6F:01:DA,-82,Box8 1999 | 419,881885836,54:4A:16:6F:01:DA,-70,Box8 2000 | 492,881885915,54:4A:16:6F:01:CE,-77,Box8 2001 | 444,881886229,54:4A:16:6F:04:23,-50,Box8 2002 | 437,881886633,54:4A:16:6F:05:05,-60,Box8 2003 | 419,881886736,54:4A:16:6F:01:DA,-66,Box8 2004 | 492,881886802,54:4A:16:6F:01:CE,-76,Box8 2005 | 437,881887545,54:4A:16:6F:05:05,-61,Box8 2006 | 419,881887646,54:4A:16:6F:01:DA,-67,Box8 2007 | 444,881888026,54:4A:16:6F:04:23,-49,Box8 2008 | 437,881888444,54:4A:16:6F:05:05,-61,Box8 2009 | 419,881888546,54:4A:16:6F:01:DA,-83,Box8 2010 | 492,881888610,54:4A:16:6F:01:CE,-75,Box8 2011 | 444,881888947,54:4A:16:6F:04:23,-48,Box8 2012 | 437,881889344,54:4A:16:6F:05:05,-59,Box8 2013 | 419,881889448,54:4A:16:6F:01:DA,-75,Box8 2014 | 492,881889521,54:4A:16:6F:01:CE,-75,Box8 2015 | 444,881889841,54:4A:16:6F:04:23,-50,Box8 2016 | 419,881890357,54:4A:16:6F:01:DA,-68,Box8 2017 | 492,881890435,54:4A:16:6F:01:CE,-75,Box8 2018 | 437,881891161,54:4A:16:6F:05:05,-61,Box8 2019 | 419,881891257,54:4A:16:6F:01:DA,-85,Box8 2020 | 444,881891647,54:4A:16:6F:04:23,-48,Box8 2021 | 437,881892045,54:4A:16:6F:05:05,-59,Box8 2022 | 444,881892549,54:4A:16:6F:04:23,-46,Box8 2023 | 437,881892948,54:4A:16:6F:05:05,-59,Box8 2024 | 419,881893305,54:4A:16:6F:01:DA,-75,Box8 2025 | 492,881893337,54:4A:16:6F:01:CE,-75,Box8 2026 | 437,881893865,54:4A:16:6F:05:05,-59,Box8 2027 | 419,881893981,54:4A:16:6F:01:DA,-75,Box8 2028 | 444,881894344,54:4A:16:6F:04:23,-49,Box8 2029 | 437,881894810,54:4A:16:6F:05:05,-62,Box8 2030 | 419,881894881,54:4A:16:6F:01:DA,-68,Box8 2031 | 492,881894976,54:4A:16:6F:01:CE,-76,Box8 2032 | 444,881895262,54:4A:16:6F:04:23,-48,Box8 2033 | 437,881895673,54:4A:16:6F:05:05,-61,Box8 2034 | 419,881895783,54:4A:16:6F:01:DA,-88,Box8 2035 | 444,881896166,54:4A:16:6F:04:23,-48,Box8 2036 | 437,881896579,54:4A:16:6F:05:05,-59,Box8 2037 | 419,881896682,54:4A:16:6F:01:DA,-75,Box8 2038 | 492,881896782,54:4A:16:6F:01:CE,-75,Box8 2039 | 444,881897057,54:4A:16:6F:04:23,-46,Box8 2040 | 437,881897484,54:4A:16:6F:05:05,-59,Box8 2041 | 419,881897587,54:4A:16:6F:01:DA,-77,Box8 2042 | 492,881897673,54:4A:16:6F:01:CE,-77,Box8 2043 | 444,881898021,54:4A:16:6F:04:23,-49,Box8 2044 | 444,881899818,54:4A:16:6F:04:23,-48,Box8 2045 | 437,881903431,54:4A:16:6F:05:05,-61,Box8 2046 | 437,881918520,54:4A:16:6F:05:05,-58,Box8 2047 | 419,881918970,54:4A:16:6F:01:DA,-74,Box8 2048 | 492,881919322,54:4A:16:6F:01:CE,-74,Box8 2049 | 444,881920087,54:4A:16:6F:04:23,-49,Box8 2050 | 437,881920871,54:4A:16:6F:05:05,-58,Box8 2051 | 492,881921453,54:4A:16:6F:01:CE,-77,Box8 2052 | 444,881921721,54:4A:16:6F:04:23,-48,Box8 2053 | 492,881922656,54:4A:16:6F:01:CE,-77,Box8 2054 | 444,881922860,54:4A:16:6F:04:23,-46,Box8 2055 | 437,881923082,54:4A:16:6F:05:05,-58,Box8 2056 | 419,881923155,54:4A:16:6F:01:DA,-69,Box8 2057 | 492,881923237,54:4A:16:6F:01:CE,-77,Box8 2058 | 444,881923441,54:4A:16:6F:04:23,-46,Box8 2059 | 437,881923722,54:4A:16:6F:05:05,-58,Box8 2060 | 492,881924376,54:4A:16:6F:01:CE,-78,Box8 2061 | 444,881924465,54:4A:16:6F:04:23,-49,Box8 2062 | 492,881925054,54:4A:16:6F:01:CE,-76,Box8 2063 | 444,881925143,54:4A:16:6F:04:23,-46,Box8 2064 | 437,881925319,54:4A:16:6F:05:05,-58,Box8 2065 | 419,881925380,54:4A:16:6F:01:DA,-89,Box8 2066 | 492,881925597,54:4A:16:6F:01:CE,-76,Box8 2067 | 444,881925656,54:4A:16:6F:04:23,-46,Box8 2068 | 437,881925751,54:4A:16:6F:05:05,-58,Box8 2069 | 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