optimum-mbp
fish <- telemetR::fish
receivers <- telemetR::receivers
detects <- telemetR::filtered_detections
local_tz <- "America/Los_Angeles"
fish <- format_org(fish,
var_Id = "TagCode",
var_release = "Release_Date",
var_tag_life = "TagLife",
var_ping_rate = "PRI",
local_time_zone = local_tz,
time_format = "%Y-%m-%d %H:%M:%S")
receivers <- format_receivers(receivers,
var_receiver_serial = "receiver_serial_number",
var_receiver_make = "receiver_make",
var_receiver_deploy = "receiver_start",
var_receiver_retrieve = "receiver_end",
local_time_zone = local_tz,
time_format = "%m/%d/%Y %H:%M:%S")
detects <- format_detects(detects,
var_Id = "Tag_Code",
var_datetime_local = "DateTime_Local",
var_receiver_serial = "ReceiverSN",
local_time_zone = local_tz,
time_format = "%Y-%m-%d %H:%M:%S")
# Build a new df which uses a range of blanking times to reprocess the original
# detection data (this is a slow process, especially for large datasets or
# large sequences of n)
blanked <- blanking_event(detects,
#Each general location is distinct enough to be a site
var_site = "receiver_general_location",
#Group the data by species, run, and origin (optional)
var_groups = "fish_type",
var_Id = "Tag_Code",
var_datetime = "DateTime_Local",
var_ping_rate = "tag_pulse_rate_interval_nominal",
n_val = seq(1,1000,5),
#Pulse rates for these tags are in seconds
time_unit = "secs"
)
head(blanked)
#> # A tibble: 6 × 9
#> fish_type Tag_Code mbp_n event_change receiver_general_location
#> <chr> <chr> <dbl> <int> <chr>
#> 1 MRH Steelhead 70A3 3 0 Grant_Line_DS
#> 2 MRH Steelhead 70A3 3 1 Grant_Line_DS
#> 3 MRH Steelhead 70A3 3 2 Grant_Line_DS
#> 4 MRH Steelhead 70A3 3 3 Grant_Line_DS
#> 5 MRH Steelhead 70A3 3 4 Grant_Line_DS
#> 6 MRH Steelhead 70A3 3 5 Grant_Line_DS
#> # ℹ 4 more variables: start_time <dttm>, end_time <dttm>, n_det <int>,
#> # duration <dbl>
# This function compares the durations of the events created above. The function
# collects all the events for each given blanking period and compares each
# event duration to a sequence of given times. It then calculates the proportion
# of events which are longer than each given time for each blanking period for
# each organism group
compared <- duration_compare(blanked,
var_groups = "fish_type",
time_seq = seq(1,10000,10))
#>
t = 1
t = 11
t = 21
t = 31
t = 41
t = 51
t = 61
t = 71
t = 81
t = 91
t = 101
t = 111
t = 121
t = 131
t = 141
t = 151
t = 161
t = 171
t = 181
t = 191
t = 201
t = 211
t = 221
t = 231
t = 241
t = 251
t = 261
t = 271
t = 281
t = 291
t = 301
t = 311
t = 321
t = 331
t = 341
t = 351
t = 361
t = 371
t = 381
t = 391
t = 401
t = 411
t = 421
t = 431
t = 441
t = 451
t = 461
t = 471
t = 481
t = 491
t = 501
t = 511
t = 521
t = 531
t = 541
t = 551
t = 561
t = 571
t = 581
t = 591
t = 601
t = 611
t = 621
t = 631
t = 641
t = 651
t = 661
t = 671
t = 681
t = 691
t = 701
t = 711
t = 721
t = 731
t = 741
t = 751
t = 761
t = 771
t = 781
t = 791
t = 801
t = 811
t = 821
t = 831
t = 841
t = 851
t = 861
t = 871
t = 881
t = 891
t = 901
t = 911
t = 921
t = 931
t = 941
t = 951
t = 961
t = 971
t = 981
t = 991
t = 1001
t = 1011
t = 1021
t = 1031
t = 1041
t = 1051
t = 1061
t = 1071
t = 1081
t = 1091
t = 1101
t = 1111
t = 1121
t = 1131
t = 1141
t = 1151
t = 1161
t = 1171
t = 1181
t = 1191
t = 1201
t = 1211
t = 1221
t = 1231
t = 1241
t = 1251
t = 1261
t = 1271
t = 1281
t = 1291
t = 1301
t = 1311
t = 1321
t = 1331
t = 1341
t = 1351
t = 1361
t = 1371
t = 1381
t = 1391
t = 1401
t = 1411
t = 1421
t = 1431
t = 1441
t = 1451
t = 1461
t = 1471
t = 1481
t = 1491
t = 1501
t = 1511
t = 1521
t = 1531
t = 1541
t = 1551
t = 1561
t = 1571
t = 1581
t = 1591
t = 1601
t = 1611
t = 1621
t = 1631
t = 1641
t = 1651
t = 1661
t = 1671
t = 1681
t = 1691
t = 1701
t = 1711
t = 1721
t = 1731
t = 1741
t = 1751
t = 1761
t = 1771
t = 1781
t = 1791
t = 1801
t = 1811
t = 1821
t = 1831
t = 1841
t = 1851
t = 1861
t = 1871
t = 1881
t = 1891
t = 1901
t = 1911
t = 1921
t = 1931
t = 1941
t = 1951
t = 1961
t = 1971
t = 1981
t = 1991
t = 2001
t = 2011
t = 2021
t = 2031
t = 2041
t = 2051
t = 2061
t = 2071
t = 2081
t = 2091
t = 2101
t = 2111
t = 2121
t = 2131
t = 2141
t = 2151
t = 2161
t = 2171
t = 2181
t = 2191
t = 2201
t = 2211
t = 2221
t = 2231
t = 2241
t = 2251
t = 2261
t = 2271
t = 2281
t = 2291
t = 2301
t = 2311
t = 2321
t = 2331
t = 2341
t = 2351
t = 2361
t = 2371
t = 2381
t = 2391
t = 2401
t = 2411
t = 2421
t = 2431
t = 2441
t = 2451
t = 2461
t = 2471
t = 2481
t = 2491
t = 2501
t = 2511
t = 2521
t = 2531
t = 2541
t = 2551
t = 2561
t = 2571
t = 2581
t = 2591
t = 2601
t = 2611
t = 2621
t = 2631
t = 2641
t = 2651
t = 2661
t = 2671
t = 2681
t = 2691
t = 2701
t = 2711
t = 2721
t = 2731
t = 2741
t = 2751
t = 2761
t = 2771
t = 2781
t = 2791
t = 2801
t = 2811
t = 2821
t = 2831
t = 2841
t = 2851
t = 2861
t = 2871
t = 2881
t = 2891
t = 2901
t = 2911
t = 2921
t = 2931
t = 2941
t = 2951
t = 2961
t = 2971
t = 2981
t = 2991
t = 3001
t = 3011
t = 3021
t = 3031
t = 3041
t = 3051
t = 3061
t = 3071
t = 3081
t = 3091
t = 3101
t = 3111
t = 3121
t = 3131
t = 3141
t = 3151
t = 3161
t = 3171
t = 3181
t = 3191
t = 3201
t = 3211
t = 3221
t = 3231
t = 3241
t = 3251
t = 3261
t = 3271
t = 3281
t = 3291
t = 3301
t = 3311
t = 3321
t = 3331
t = 3341
t = 3351
t = 3361
t = 3371
t = 3381
t = 3391
t = 3401
t = 3411
t = 3421
t = 3431
t = 3441
t = 3451
t = 3461
t = 3471
t = 3481
t = 3491
t = 3501
t = 3511
t = 3521
t = 3531
t = 3541
t = 3551
t = 3561
t = 3571
t = 3581
t = 3591
t = 3601
t = 3611
t = 3621
t = 3631
t = 3641
t = 3651
t = 3661
t = 3671
t = 3681
t = 3691
t = 3701
t = 3711
t = 3721
t = 3731
t = 3741
t = 3751
t = 3761
t = 3771
t = 3781
t = 3791
t = 3801
t = 3811
t = 3821
t = 3831
t = 3841
t = 3851
t = 3861
t = 3871
t = 3881
t = 3891
t = 3901
t = 3911
t = 3921
t = 3931
t = 3941
t = 3951
t = 3961
t = 3971
t = 3981
t = 3991
t = 4001
t = 4011
t = 4021
t = 4031
t = 4041
t = 4051
t = 4061
t = 4071
t = 4081
t = 4091
t = 4101
t = 4111
t = 4121
t = 4131
t = 4141
t = 4151
t = 4161
t = 4171
t = 4181
t = 4191
t = 4201
t = 4211
t = 4221
t = 4231
t = 4241
t = 4251
t = 4261
t = 4271
t = 4281
t = 4291
t = 4301
t = 4311
t = 4321
t = 4331
t = 4341
t = 4351
t = 4361
t = 4371
t = 4381
t = 4391
t = 4401
t = 4411
t = 4421
t = 4431
t = 4441
t = 4451
t = 4461
t = 4471
t = 4481
t = 4491
t = 4501
t = 4511
t = 4521
t = 4531
t = 4541
t = 4551
t = 4561
t = 4571
t = 4581
t = 4591
t = 4601
t = 4611
t = 4621
t = 4631
t = 4641
t = 4651
t = 4661
t = 4671
t = 4681
t = 4691
t = 4701
t = 4711
t = 4721
t = 4731
t = 4741
t = 4751
t = 4761
t = 4771
t = 4781
t = 4791
t = 4801
t = 4811
t = 4821
t = 4831
t = 4841
t = 4851
t = 4861
t = 4871
t = 4881
t = 4891
t = 4901
t = 4911
t = 4921
t = 4931
t = 4941
t = 4951
t = 4961
t = 4971
t = 4981
t = 4991
t = 5001
t = 5011
t = 5021
t = 5031
t = 5041
t = 5051
t = 5061
t = 5071
t = 5081
t = 5091
t = 5101
t = 5111
t = 5121
t = 5131
t = 5141
t = 5151
t = 5161
t = 5171
t = 5181
t = 5191
t = 5201
t = 5211
t = 5221
t = 5231
t = 5241
t = 5251
t = 5261
t = 5271
t = 5281
t = 5291
t = 5301
t = 5311
t = 5321
t = 5331
t = 5341
t = 5351
t = 5361
t = 5371
t = 5381
t = 5391
t = 5401
t = 5411
t = 5421
t = 5431
t = 5441
t = 5451
t = 5461
t = 5471
t = 5481
t = 5491
t = 5501
t = 5511
t = 5521
t = 5531
t = 5541
t = 5551
t = 5561
t = 5571
t = 5581
t = 5591
t = 5601
t = 5611
t = 5621
t = 5631
t = 5641
t = 5651
t = 5661
t = 5671
t = 5681
t = 5691
t = 5701
t = 5711
t = 5721
t = 5731
t = 5741
t = 5751
t = 5761
t = 5771
t = 5781
t = 5791
t = 5801
t = 5811
t = 5821
t = 5831
t = 5841
t = 5851
t = 5861
t = 5871
t = 5881
t = 5891
t = 5901
t = 5911
t = 5921
t = 5931
t = 5941
t = 5951
t = 5961
t = 5971
t = 5981
t = 5991
t = 6001
t = 6011
t = 6021
t = 6031
t = 6041
t = 6051
t = 6061
t = 6071
t = 6081
t = 6091
t = 6101
t = 6111
t = 6121
t = 6131
t = 6141
t = 6151
t = 6161
t = 6171
t = 6181
t = 6191
t = 6201
t = 6211
t = 6221
t = 6231
t = 6241
t = 6251
t = 6261
t = 6271
t = 6281
t = 6291
t = 6301
t = 6311
t = 6321
t = 6331
t = 6341
t = 6351
t = 6361
t = 6371
t = 6381
t = 6391
t = 6401
t = 6411
t = 6421
t = 6431
t = 6441
t = 6451
t = 6461
t = 6471
t = 6481
t = 6491
t = 6501
t = 6511
t = 6521
t = 6531
t = 6541
t = 6551
t = 6561
t = 6571
t = 6581
t = 6591
t = 6601
t = 6611
t = 6621
t = 6631
t = 6641
t = 6651
t = 6661
t = 6671
t = 6681
t = 6691
t = 6701
t = 6711
t = 6721
t = 6731
t = 6741
t = 6751
t = 6761
t = 6771
t = 6781
t = 6791
t = 6801
t = 6811
t = 6821
t = 6831
t = 6841
t = 6851
t = 6861
t = 6871
t = 6881
t = 6891
t = 6901
t = 6911
t = 6921
t = 6931
t = 6941
t = 6951
t = 6961
t = 6971
t = 6981
t = 6991
t = 7001
t = 7011
t = 7021
t = 7031
t = 7041
t = 7051
t = 7061
t = 7071
t = 7081
t = 7091
t = 7101
t = 7111
t = 7121
t = 7131
t = 7141
t = 7151
t = 7161
t = 7171
t = 7181
t = 7191
t = 7201
t = 7211
t = 7221
t = 7231
t = 7241
t = 7251
t = 7261
t = 7271
t = 7281
t = 7291
t = 7301
t = 7311
t = 7321
t = 7331
t = 7341
t = 7351
t = 7361
t = 7371
t = 7381
t = 7391
t = 7401
t = 7411
t = 7421
t = 7431
t = 7441
t = 7451
t = 7461
t = 7471
t = 7481
t = 7491
t = 7501
t = 7511
t = 7521
t = 7531
t = 7541
t = 7551
t = 7561
t = 7571
t = 7581
t = 7591
t = 7601
t = 7611
t = 7621
t = 7631
t = 7641
t = 7651
t = 7661
t = 7671
t = 7681
t = 7691
t = 7701
t = 7711
t = 7721
t = 7731
t = 7741
t = 7751
t = 7761
t = 7771
t = 7781
t = 7791
t = 7801
t = 7811
t = 7821
t = 7831
t = 7841
t = 7851
t = 7861
t = 7871
t = 7881
t = 7891
t = 7901
t = 7911
t = 7921
t = 7931
t = 7941
t = 7951
t = 7961
t = 7971
t = 7981
t = 7991
t = 8001
t = 8011
t = 8021
t = 8031
t = 8041
t = 8051
t = 8061
t = 8071
t = 8081
t = 8091
t = 8101
t = 8111
t = 8121
t = 8131
t = 8141
t = 8151
t = 8161
t = 8171
t = 8181
t = 8191
t = 8201
t = 8211
t = 8221
t = 8231
t = 8241
t = 8251
t = 8261
t = 8271
t = 8281
t = 8291
t = 8301
t = 8311
t = 8321
t = 8331
t = 8341
t = 8351
t = 8361
t = 8371
t = 8381
t = 8391
t = 8401
t = 8411
t = 8421
t = 8431
t = 8441
t = 8451
t = 8461
t = 8471
t = 8481
t = 8491
t = 8501
t = 8511
t = 8521
t = 8531
t = 8541
t = 8551
t = 8561
t = 8571
t = 8581
t = 8591
t = 8601
t = 8611
t = 8621
t = 8631
t = 8641
t = 8651
t = 8661
t = 8671
t = 8681
t = 8691
t = 8701
t = 8711
t = 8721
t = 8731
t = 8741
t = 8751
t = 8761
t = 8771
t = 8781
t = 8791
t = 8801
t = 8811
t = 8821
t = 8831
t = 8841
t = 8851
t = 8861
t = 8871
t = 8881
t = 8891
t = 8901
t = 8911
t = 8921
t = 8931
t = 8941
t = 8951
t = 8961
t = 8971
t = 8981
t = 8991
t = 9001
t = 9011
t = 9021
t = 9031
t = 9041
t = 9051
t = 9061
t = 9071
t = 9081
t = 9091
t = 9101
t = 9111
t = 9121
t = 9131
t = 9141
t = 9151
t = 9161
t = 9171
t = 9181
t = 9191
t = 9201
t = 9211
t = 9221
t = 9231
t = 9241
t = 9251
t = 9261
t = 9271
t = 9281
t = 9291
t = 9301
t = 9311
t = 9321
t = 9331
t = 9341
t = 9351
t = 9361
t = 9371
t = 9381
t = 9391
t = 9401
t = 9411
t = 9421
t = 9431
t = 9441
t = 9451
t = 9461
t = 9471
t = 9481
t = 9491
t = 9501
t = 9511
t = 9521
t = 9531
t = 9541
t = 9551
t = 9561
t = 9571
t = 9581
t = 9591
t = 9601
t = 9611
t = 9621
t = 9631
t = 9641
t = 9651
t = 9661
t = 9671
t = 9681
t = 9691
t = 9701
t = 9711
t = 9721
t = 9731
t = 9741
t = 9751
t = 9761
t = 9771
t = 9781
t = 9791
t = 9801
t = 9811
t = 9821
t = 9831
t = 9841
t = 9851
t = 9861
t = 9871
t = 9881
t = 9891
t = 9901
t = 9911
t = 9921
t = 9931
t = 9941
t = 9951
t = 9961
t = 9971
t = 9981
t = 9991
head(compared)
#> # A tibble: 6 × 4
#> # Groups: fish_type [1]
#> t fish_type mbp_n prop_res
#> <dbl> <chr> <dbl> <dbl>
#> 1 1 MRH Steelhead 3 0.266
#> 2 1 MRH Steelhead 18 0.721
#> 3 1 MRH Steelhead 33 0.801
#> 4 1 MRH Steelhead 48 0.830
#> 5 1 MRH Steelhead 63 0.824
#> 6 1 MRH Steelhead 78 0.823
residence_plot(compared, var_groups = "fish_type", time_unit = "secs")
#> Warning: Transformation introduced infinite values in continuous y-axis
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASAAAAEgCAMAAAAjXV6yAAACZFBMVEUAAAAAADoAAGYAOpAAZrYAqP8Aqf8Ar/gAsPYAs/EAuBAAuB8AuSoAujsAukIAut4Au0gAu04Au9sAvV4AvWMAvdMAvmcAvnAAv3UAv30Av8EAv8cAwI0AwLEAwLQAwLgAwaAAwaMAwacAwaoZGUgZGXEZSHEZSJcZcboaGhoco/8ttgAzMzM6AAA6ADo6AGY6OpA6ZmY6kNtGoP9IGRlIGUhIGXFIcZdIcbpIl91NTU1NTW5NTY5NbqtNjshbswBhsgBmAABmADpmtv9nm/9nsQBtsQBuTU1uTW5uTY5ubo5ubqtuq+Rwmf9xGRlxGUhxGXFxSBlxSEhxcRlxcUhxcXFxcbpxuv9ysAB3rwB8rgCArQCFrQCIk/+JrACOTU2OTW6OTY6Obk2Okf+OyP+QOgCQOjqQtpCQ2/+RqgCVqQCXSBmXSHGXcZeXl3GXupeX3bqX3f+bjv+cpwCfpgCjpQCmpACpowCrbk2rbm6rbo6ryKur5OSr5P+sogCyoAC1hP+1nwC2ZgC2//+4ngC6cRm6cUi6unG63Ze6/926//+7nQC+nADAmwDDmgDFmQDHfP/Ijk3ImADI///KlwDNlgDPlADRkwDTkgDWkQDYkADajwDbkDrb/7bb///cjQDdl0jdl3Hd/7rd///ejADgiwDibvfiigDjiADkq27k///lhwbna/PnhhvphCfqgzHsgjntgUHvf0fwfk3yfVPze1n0el72eWP3eGj4dm35dXL9b4f/YcL/Y7j/a5T/tmb/unH/yI7/25D/3Zf/5Kv//7b//7r//8j//9v//93//+T///+q1hyVAAAACXBIWXMAAA7DAAAOwwHHb6hkAAAdKElEQVR4nO2di3+UVXrHs6u7IFAlglxECEi3u4i6rbq24u6Ci+C2Bbd3A0jsVmxFe1MBd9sqwuJ2a4hIJJCEdGMrIXGzuXNTi9zxcv6pPpdzzntu723mnWQymd9HM8k77/vOvF+e53eec95zZhpEXYlqmOo3UO2qA0pRHVCK6oBSVAeUojqgFBUBqKEmVSSgAs5RbaoDSlEdUIrqgFJUB5SiOqAU1QGlqA4oRVUF6Noj34Gfb3/rnWuPrAF96x1x7dF3cDv9FDefNraZhz36jrdN6cuXnynvPVUXoO/94Yfi5l+o6/3g2x+agG4+/YyxzTxs5gB69K9eEdf+Wl3vNeMX9fPmT/71aQijm/iDYopD6tqjf7lmzTNqg8AI5L9+789rC9B/PiP+519iIujLl7/9oZB/vf2Y+ADSkR8Q0COPicvwNG+4+ZNX1F6X19QWoF/90Zf/+KtHpQfBBfMvFBWgy2vW/C5dOhK4+WfqQUZatB33xafht1pLsf/6p//9G3m9l4GFbdK0y/deQRBg18BKPhiAeAOEFkKlw96uLUDv/PKfH1PW84HTil3GJg4uGEHoKJGHKUByO9i5/KtSEdTT0LCx55Zf5z1Zee8FL+qyDgi4tu9YgKgVgyRS7sKWc5mMSgKKNmCoVdCDDt7y309s/OKFW/OerLz3IkMharweecyrgyB/vnyZWjHMJH4wAMntH6yh5uvLlyvUit14YiP8Jy59/Rc5T1bee6lK1QGlKJxiPZhiN554KO/JinlPVaUYk76Eo9V5+cwkQKWerBZVB5SiEKCrD9BTdZM2ZF5c/grIP0fNyWnmyz5HzcmOoDogT9bF5S4RA+eoNdVNOkV2ijk14vU/ft/d//Pn1v3gN/rBP0fNKcmkr6z7vgvoq5/tEh/9UD0EzlFzSjDpo4//O0YQBAtx+vyn7/MPiCv5EDhHzcn2oO/a7kMMjm7hYCFA1//0N+Lzv31DPsDW+0EzBtCNJxpsk0ZAyAHYXFmH2nLlB0RGPgTOUXNKvDgC9ByAefyNuAiyz/FJJd/q1Cgd0E+l1WTxoFoGRMOJgRRDD7qim/SvfraFW7EtwVbsk1cn5U1PplIjCHPs8Tf0puQ66OInqNOnK/FOp0hmBJV9DtG0FUSQynxb1aNiAc1ZPnv27FmznuRI+rTM91YVKhbQhsUrV65cvXzWw1u3XmRI0z6aigV0Ym1jY+PiJauXQRQ9efrixc9Q05uSAUiPxpbemx/ZtH793HmNi1evaIJUe3Lr86iLFz8FTVdExUbQeMvmzevXz5m3eOXqpqa775r1MGjrzp2ICRF9Mg2zrlhAZztaWnZs2rB+3gJAtKKpaRYKGIFOn6Z8++xTDidHZV5FBVUsoPNdx9pf37F589p5jQvAipbfDboL27VZs7ZupUB6/vR7oM8cVTGpggH1n+howyCaMwcRrVwBagJGoFn3USBBJAV0kWTFVpnXVZiKnUB1YaTvxLG2Ay1oRGDWC1ZSq7+8CbTstln3oXai3nMkOcEZnJgq4N2VqYIBjQ50A6HWls3QnK2dM28paOWqVatBTU23zUY9iXo+KDOmPvW9qoB3WtbFFXGOC+PDfV3Hj7W3bG/evGnT+jmLQUvvuYcCaXXTnSjy7SeDMmOLu3NBnyrgHZd0cUWc48LESP/JruPoQ9uA0IbGBQsWLF5KWrnyXsy0pjtQ9wVFRYGU71G+oU8KrYIBnRkd6u8CQq3g1IBo7rx5UDaSANG9KGzY7r4tKMxAyeobOz2vuqj0f6hJo2UDyj95yj7HhTNjwwMnu7uOt7cdAkTNc+aCGjGOFlCuge5FQ7o7KAgt9qnZHE0PP7wzoIumjBTUjlUmkdiLQ/X8we/nneIqbEDjI0P9p7q7OjvaWgHR+vXYnGEczWtsXEKpds+qVezavpYtW3YHS0eS8Soq+YAR/PUqy2Kljb00FGkXB/ri7188WEI1ZAA6OzE6NNAPMdTV3tbW1rIJNYfiaN68+Y0oiqN7g4LAWkZGfiekG5l5yKnYzHfyC0pO+KsKJ46kMpDEXRzo0i2/vpR7lrQDaAxCqJ+y7MiRwztAzdCcrZ8j4wgiicIoKMi+FctIGEN4vm8ExOlnZZ0VThRJxeWae+Pwxo9eLOMcF86fGccQOoWEOjqOtB46dOBAczPGEXTzSfNRi4NaumoVOZQQgIjNyHiVb0ohIp18OuuwR6wwyR6f1+ErydBNQHTfsCf/JCrjHAhoeHCgv/dkV5fo7DjcSohamjdvJkbrcTQEND+kRYuWLMGWDhCtWHGX9CJDGhTHkWFSkhKXmxRJulscp8yQTEAHkc3VB3OHkAUIc2ygvw8JdXUdOdLKiPbvb8bSEbRhLWhuSPMbFy3CoolMfNkyPJ1bBDAodCedbxqTDCSOJKeF80WQfovKAahUmYDOTkA7BiEEMQRp1tHe3oaExIEDO3Zs36wFnuQLs2/RwoULgRGEkfQiQ/IlmNIslolJ5xuGUZb3nSnXigX08YWzmGNDA2BDTKgDCQEiTLTtpGdRmxxx9kHNtIh0zz3oRcuXLzNkwbrDyjtFif4gSq9mEXn6JylBVDwgzLFBINTbi2l2HAgdJisSogW13VCzFobVBogr9CKoKhctXEpmFConuRCwOUlKZr5tzfDGkVJaEBUN6BwAghBCQoComwi1HwNGmGf7QbtJFEbPOqg2cRSRXy8iM1oeEr3SnSYn5U1+viULLUt70W/DjlQ0IHDp8dGRIYGEwKm7u7tOQJqBIIhol/37hXjzzddILVpYMO0ATBuw9J4zpxFSbeHCJUtD9bYFS2LCEytjsvItWQjprbfeSmz9Cwd0lkMICAnyoa6uE1ARCSismRCFkXjz9ddf37f3NXnYSy+1yPRrZj9auxaDaNESHCdZucpWgJZlTJJSeMDAHz5wenfJgHgCQ+6prj6gkeEhMGr0Iex1dAIhbM8OkcQBZiTe3Pea1kuo3YCILQkYkRnJgRJLAVpGb1dSgmIpwxvnnosxfPfWe8mAoBDq+fovcpeKLqBxIjQoBkRfL8WQ6ERG2DtraztkxNFeqT17FKaWZ5XAjubPX4JaasumRS8rg2mFOZQS6qV4QkjCsKudbyUCusHrMctYUAeAzlEICcFG3XeKfAgQHT/eTru0chwdwDjap7UHZduS2DB3Lo6TLFhiy6IlA0lSwnsEK5bdRa8zO4OUp+v3/3AqIBwQKg+QwBAaHR0VQ0NoQ5hlmGZdnZ3k1ehFVBi1tkIYycPQj0hoR1ItLVB5c/923gKphSibFh0vIVFHbnXTXawMb1x6uuFKzycC+uKFhy597UXucZQKCGrpsxMTY2KU2nrYRPVQd3e3gAb/GKhdZRpofySKI0AU2ZJoaW6WnZB5phaaL20HEw+a0MiuwpQotKxvWnblV0/uTPtbxcEyloUjIMoxg1AfGpGAPCOvRrc+wuIuiBIevm/fm8qW9mK27ZZ1tt1lW2gImzon9WT71pRRtl35xUHRzbzAHBPj40gIWjLY1t/f33cS1N15AgVhxGYkjkg7Up6E2rdPnQoQtbTIOlt1SDaQzBEAZkRSoOTgUrDGDAg6MbMMTQ4gcCEBhLBPhlv7+8Crod/RSeK6ESVaIylOkW8LMO2W3bsFtGjNJqgNxivPb2xcYAQTg+KnVmWUutFi94hjAJW9mOVjAS6NNi0koUFN6BT0O/D3zs4THR12rh05IhSrQ4YpQesPjRkgEjukuNu2wRB33cjA1XtYkk9ONiYCKn/FIQDCEBJIaGyMWzJOsz4haIQI2zO5s44kBPUuq9XIuX1sRIBotzyCOySbDUFB+Tus27Uv8b6LMr55cC2voxe+uCJWHEpAEEJIaFRW1PhMHwRRN0nIVIPi8ZgUPC/DSRg5h1m2hyuj3VqwqzkeAIyUHd0u5WRcquxsTARU/opDBoQ2PTGBITQqRoYhhgYiq8YWX0aS6JS5xow4lvSp2toOYLtPFWSLJfOlt2/fJmNpkwLVyFp4ezYZ9o5KBBQqEd0lY3qCtPGEA4hsmggJqKhHlBFB3xXVy5CI0wk+SkLCXyNbOiIwy1h2n82htY3V7AzBLcyqlGxMmaPoLhnTC8XMJ2xAbEJCyBBCQgMURJhmpN6THEtASOs455swfOndQ4ded4WMzPcTBdSOZlvB+wIBOdkYDygoZ8mYXquhnogBdA4JTWBbLwmxE/XLvaBy7KXisSsSOBJKBhIJ0u2QLSwl9+19ydDu3TrjdtiivEu6trUsbABVuoV2C5i0lWjWkjG92kfoFLPXi0lAEEJIaBwIoVOPDA8PDwkcY0QJFUqUaurILrZu7o6w2I8OR2JGgroj0TsMWZNgK2/enCCZimuFsBOuBEByyRj+GS0Ui/UgyjGZZEQIYggYAaFB3EVBwi4I9kAMRF1dqjtC4gIJpWoAricFdvy9CxEtLZ6Xu2lnSYYXBFGjoQRAPdqDzGrIWDJ2dN26H3oR5ALSOcZJhohG8ZlhavAHBxUkRnRSO7aixJl2/Dj8DskWMUK1cT2J3ZLXfLm88Adn2zafJkhFkk62tWuhK5wAKFwHWUvGIg9KAUQhhISE9CHBMQQiQoLDqA+btZOq9ZeEONXYjyQjBamtDRgdbmUvcrTH4WUG07agJCch1htKBBSSs2QsWiiWAEiFkIwhJoRDaEPk1gOyh9bPZkSN/ykZSTLTurjT1iHLo6jtx5GSw4dCOrAnVrsVqO3mlUlMaV4eWrNqJpm7ZCytDpKAMITIhmQMURANw4+hIfhBkAaUGRnq7pW/ICRIM11mK6EVtR0OqfVArPaqMny7JcmJgigbIByQpllmOTtlIUDnKMkghgQSkiXjMDVnSuBI/aaYUK9+nr3omCUelHw3pNZYHVJjTJaJK0DbtpltWyKgqBXLN+oaAkSEABGGELf20O0QKs+iZIvEkLoBkWQkvch6KaLUllM6J80K6qUolMImXklAFEJMiEJoXACiMSiIUMNKwGjQkKSETkSFZK9RP2rpvpsvw6mgCrfeoEpDy9UND88KSKeYyPdpnBagKISECiFIMhS396gR+smMpIRgSti+dUtBKJm9EeqR4IEdQR1rb7e9KpJ6XSvxoljym7Y4QPwpeBtFz9dyzREKAOIQEkYIgTQgwbFEjFDSu0E0fHRSt/w4OIL9fi1dJAVkRJM4Egwny9VDseTV44UPuYoox4QERC0ZIRplqZ1H1C+cb/z7oKoCiFMvt/zRS+kiKaBoL7NHB2r3QgkVxdLu3dZ4U9zFla44QCIihIjGx3gnzWgkOkXUvCk3Qk6ESKjaqEsFU2dQBiAqoAwFEy8y8b2GEi5OFDImLQEpm6aCGggBImruQZLR6OiozDMpaUVCuhFz4kTr04ooeeo048j2b7VLOPEsa0q4uGLGpA1AEELs0/j3BJWMApsztTMHkglpWHsRiiD1n4T2rNtWGJCVftK4+QkNqD3s42ZJkHBxxYxJK0AUQoKTjAgJCQgQqb2VG2lGwzYhgZZ00ldXWHSA2drp5s4LJVRcTRB7ccWMSQs/hIQEFBFyzYgY0aPZ8hOqwUA12R2WmX4h6zZCCWXEUraLEwV8Cp4BiF1I9clQE6q5p7KRHg1EujjSGxgSD5AoDUS/9kbi8Tcz/ezCScmtLeVmv4ULXlzgA5YyKhaQJHTGJyTGDEYMSQaRLrRpIxIyX8qMJr2xVw0IuOnXaYaSLwUoMYyKb+YVIMuniRE1ZeMGJPmoy6MRu+Hn+mgw5lUjUjKOaKuddJ2dJxJkBVOgUnIurnQ5gHQIRUnGTj3B26NEs84i2zTn3MPDg2EZ+0hMURgpdUe3cUMy+ynKsxMuDlXutyJYgIwkE0LVQxxF/LwDyAsi1pC7gTTobqCJ2b3GaAkIbClcVLLMYFKenXBxooBvRfABqZZM10P0u+y9jtmIBFePztmHgrJjCEW3S5QfkbC3ElMSWJMEhNc5CV5cER/6HwAkVAgJWTDiz3GWjwgY+Ulm+zbLGiqhLQP9PFkrEm6NKQlIBqDIseMvrgKAnBCinzLNUJRqYw4kOWo04ueaGLb+ilJvkB9owK0v2qGXYygk3oETTe4dKCWdixMFfCsCAzIIsU8rG5KbFSBlRmNjJiXZ5w+AGrZkpZvsu/WLqNvW5xiSIQnInoxjdk6CF4cq91sRHEDap8VZo2AUZgyN63bfSzb56EcSS8eT6uIKfcONxYYUOlQCsvIsUHiTKtHMG4BkW697ZWd0t8MQU3L9SI0epQISESCMIS0MIhEGZMhp2RIuTqtsDzIBeUZkNmaWxr0YQhmp5riSl2yDuLXfvJmEWSbbs1iFerzhi9MqH5BPSPuQsGpGU+O+YZPc3ponGUpD1JrRhD/9FMQQ3ZtMePNOy+Y9X3lAQju12nAGh/I9ROOyUXO3uyPZXjypbptMMivNzC6tUwDkvjitogFFTh1tOiMCiMxx2UjOSLaW0brxg+752/ciUadsTT0gP4TUELUU9V0DeYaTY4OvkQgous9Gf0ejR2qPPlvVACgYQ2fPKiPi3n0oiGRVFNOmGXJzDePI6YAMWLe2o8wrCVAhn6OoAblJxoTO8b0yVFxj5g+GxMm7fUR3RgatfQbMPwxAppIbucrUQcIFJLtlwnZq7ndo8XZrSC1JUShFL+OOHtnDtXqzk25TAygQQqizUsIoG1l6LGTcrK/jpSPMaNHk6FH4AHeuDWuqAMWGkNWgnbF3CtTX8ajMUDLuronAWBGrP6i0AqBygHybVjonA4mDSElYPX1TKbE0ZgwBCF1S+xoIqs8uAhIurnQFASWG0Dl8iNo0lL575ms8pOhpiiL+dYSa/OC4bJzQh5KeT5sGnEUxgFwXOq+NSDAhq3Q0hovCcWTLjqoxy6/1SNFg6ml4EUnS85UD5BISDIl/U4C0Y9t+lBeQcmy262igKPU0VAlkBBSeJ51FMYDcJCPZgKSs4TTSRKAAsORkmvJrnuanhmezEGIbilfx9+Yj+SEUAYokFCDHsSMlxJMTSFF7JgFlUmZApSoOUCiELCtCUXl91jZsp/mfcBU95fq1UH0P1cPPIrNu9J4sfn6QqVCS2U0+ivPNBGSHk1MtuRFlNWh0b01oQK6C7yfYX1NKmx8Us6Du+lPr1u3yz+EBChJyg0joVt8LJVJ2QPLWmnAH+LUphd6O3WNzleJBMQvqcD3L9R8Hvh0qWwi5jAKWbeqMI8e1rSzD5iw48pgEKDQjQil5flDcgroruFzj6C7/HFkBCelGcqjIUiiILJ3xRyP1bwQoRCgBUMwtf1amNauhBXXhL2DLAYjl+hGHUxogz6+tQRLv5iyKAYWV9GJp84NiF9Thuh//HNlMyNB5jxA3/Ekys00epMuiZEBhZQYUUtyCus+f03ySAJUaQoky4svzayqpg4BiJIoA5C+ou/7UrmifJECphLwmTXfUYmUCsqsAOWAbd68xoJyA/PlB4QV1Fp/yAKFcQim7G9nmVJDyJnZw6kNY+QAF5geFF9R9RF8JmaEVKw2Qo/gD3U6cvIk96k+iiVMuQOVPfwkBykDITzNTSYCiWcYktqTYWiggXgWZ0KBVHFAmQiGv1krKOBcQKY8NJTRurGLnB4UAAaEsQRT/VFK6OYBY6ESZATkz1zwVOz8oCChTECVnmVbhgFA5AJWmVECZnDopiLQ8QFQ4OhvRqEeySkwfQKp3lgQq5EdmZU0b0Kr9W9Vh5QJU2teOZAKUjRArEVCgAnDmRLBVp924VsoXQT20YjW30gFlDCFWllSTCgNCpd24VsqdYgcbGvKt6BXFA4qUtms8oLQb10qleNDBYusgVq4kU0oHZE4YEaUAQhPKG0FlfJ50PKBcMaSUKdnMiVkGoIwaG7E7+t7p7b5YCfklKgnIl79TGFD6rUdWasld7H2xBEAlEfIUBhQNpemt3q2iGLkFk3f6yamDUJUDFMkrqlM17k9+tGVMwdsoB6UL7qwqlWTTrkKAjJKoFEC2vB0mD1AhIRTf8jOg2JuNcUqtKCcTUIVCiOWURNkB2fJ2mERAxYRQ3BMlAkotmKYboFhCzu3r7IDiJq5JTSqgTENnKUoEFCkzoLSCaTIBiSKCKK6H5nTzKwGogJn2qYCKSLNMHZDsgFIms01eocgqIMuKBZSmyQZUQAzVAaUoG6AsynKiKQDkKu/LZQKUPIGGNRWAshBylB9QFhUPSN5WLUWTDCiLzidOMMpTTNYqoNRJRiJ3ivUUUQeVAqiQTqyj8+79oZBye9DURFBFYqi4UmDqTXpaAeopd/JCjQPSH5ecT2UDKp5QZQCVv16sNEAVCKFMc2lmMqBMITRtUmz6AJoik55GgErTtAWUpYOfZaa9Kble7Mq64PeLlQqo1I59vLIAytKhTQMUs14Mscn1P6IAQErTD1DsF7AJM7amLaCAvJ0ypVhwvRhvcdaLTStAWXr82Vb7BNaLXX9Krd6YvhEU6uF7O6Wteo79Ajb1IKYvoEzKsuo5+AVs4TWrtQ0o7hvq/PVi0cpM9xxlEap2QKFvRYj5AraP1q0Le1BNAyr/WxFEmYAyKOOpKpRi5Y9Jl2dC6coMKOPyoVQV3RerFkCoOqAUVQBQ+cMdtQ2ogAGzmgZUxJBrHVDKOcTHlSU0/VOswiE0/U26tgEVcY46oJRz1Cogmh9UQFejZgEVdo4aBlRIM19pQBmF+85IQBlVCUBFfNgtqmYBFTMFr6YBlf9FtKgaBlSPoIDsvljuL8j0z1HLgKZDoZhRFYqgQs5RB5RyjpoGVP3DHRlVKZOu/gGzjKp3NVJUB5Qi7vQXQaiWU6x4QDVm0hUAVMg5qoFQHVCKKppiuXusMwdQISZdw4CKaebrgBLPIWoZkLiEHzNZTzFLofGgvENCMwZQQeeYWYBi1ovxwqjwOWoZkNfViFkvJnAq+QwE5NVB8evFrv/J3808QKFmPma92Fc//w9OMXe9mJiJgALrxT7akuBBVUBo8roa4fVi8BAPqBpCaPLGg8LrxfjbobYEz1HTgHyF14uJpGa+dgHlWC82MwEVM3mhhgEVM3mhhgEVM3mhhgEVdY46IPccWvc35FPe/SfxBQKASvnWGkf3V3j/KXiBCNBBcOieMgnVMiAqgkqdxlnq+5lOgKgI+uKF0r6jroZVB5SiOqAU1QGlyACka4FyG/uaUhGFopTu6Cfq+lP0NeM4ovT999UxSYcG94w/QH2RedYXUMMV/sn5oThA0Q2PJOF47fUfvyE/nUkek3hoaM+U18LBq4wvQLdtgieXD8UBMj+cKl5X8G0e3fXVz98wjkk6NLhn8mvxXYVML8C3bYInlw/FATI+3ixFsBcNc+8S0RB37KHBPZNfC2Ml8wsgt+DJ5UNxgOyP7UoQDttilsE/sjwm6dDgnomvxZ/Sl/UFEFDw5PJh8iPo8+fUYP/RXZkCIrBn4gFXtB1neYHJi6BsHgStmB7LPrork6UE9kw84OiWuMOC72fSPCi64ZEkyQf/lb/6t/flMUmHBvdMOoDtOfMLIKDgyeXDZNdBRpmCN0qy1UH+ngkHqE9SzfgCk1cH1ajqgFJUB5SiOqAU1QGlqA4oRVMP6IsX5DDUrVcffDFxv8w3FG78KOlE+TT1gFDJaFg9OT5z5VJpkwxCmjaAckVFubevDFUTIPh59cF/eKCh4SH87PiNnH1q/FfPPKHPlTeexMdbje2k4kKo2gA9gPd3G/gmL32EvASjbyfQrlcf2KiexEe84aC2mycsQlUHaKO8TPjjEs8ppWvWk7uufpdDSj2pUKjtrFLngvmqNkAUB/KH/EwsCp3oig9yRqkn9aTlg+ZHZxV3/6qqARlGYobEjSfAfNSTxqxu2s6/zgxAtHxNys4Z+Es9abmN3mtmpNgXL0CUKBAHZUhQxBhPoknj/2q7ecIiVM2AqAVXUaQb7ksNvFE9qZp5tZ1U4nTUgKoDUAbN7EIxi2Z0VyOLZnRntYpVB5SiOqAU1QGlqA4oRXVAKaoDStH/A8RRVJgDW1QaAAAAAElFTkSuQmCC)
# NOTE: The curves last longer than the longest time! This should indicate we
# should add more times to test, and may need shorter intervals of n.
# Renormalized Sum of Squares
rSSR <- renorm_SSR(compared, var_groups = "fish_type")
head(rSSR)
#> # A tibble: 6 × 5
#> # Groups: fish_type [1]
#> fish_type mbp_n SSR n rSSR
#> <chr> <dbl> <dbl> <int> <dbl>
#> 1 MRH Steelhead 3 1.17 1000 0.00117
#> 2 MRH Steelhead 18 0.457 1000 0.000457
#> 3 MRH Steelhead 33 0.148 1000 0.000148
#> 4 MRH Steelhead 48 0.0108 1000 0.0000108
#> 5 MRH Steelhead 63 0.0635 1000 0.0000635
#> 6 MRH Steelhead 78 0.0741 1000 0.0000741
# Thresholds for 99% and 99.5% of total range
thresh <- telemetR::conv_thresholds(rSSR, var_groups = "fish_type",
thresh_levels = c(0.01,0.005))
optimums <- opt_mbp(rSSR, thresh)
rSSR_plot(rSSR, optimums, var_groups = "fish_type")
#> Warning: Removed 6 rows containing missing values (`geom_line()`).
![](data:image/png;base64,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)
#> Warning: Transformation introduced infinite values in continuous y-axis
#> Warning: Transformation introduced infinite values in continuous y-axis
#> Transformation introduced infinite values in continuous y-axis
#> `geom_smooth()` using formula = 'y ~ x'
#> Warning: Removed 99 rows containing non-finite values (`stat_smooth()`).
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)
# Note: This would be a bad choice of maximum blanking period. We have not yet
# reached convergence