Using distance sampling with camera traps to estimate the density of group-living and solitary mountain ungulates
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Using distance sampling with camera traps to estimate the density of group-living and solitary mountain ungulates RANJANA PAL, TAPAJIT BHATTACHARYA, QAMAR QURESHI S T E P H E N T . B U C K L A N D and S A M B A N D A M S A T H Y A K U M A R Abstract Throughout the Himalaya, mountain ungulates Introduction are threatened by hunting for meat and body parts, habitat loss, and competition with livestock. Accurate population estimates are important for conservation management but U ngulates are an integral component of Himalayan mammalian fauna and play an essential role in shaping ecosystems by influencing vegetation structure (McNaughton, most of the available methods to estimate ungulate densities are difficult to implement in mountainous terrain. Here, ; Bagchi & Ritchie, ) and as primary prey for large we tested the efficacy of the recent extension of the point predators (Bagchi & Mishra, ; Sathyakumar et al., a). transect method, using camera traps for estimating density Population estimates are important for effective conservation of two mountain ungulates: the group-living Himalayan management (Singh & Milner-Gulland, ; Suryawanshi blue sheep or bharal Pseudois nayaur and the solitary et al., ). Methods to estimate animal abundance include Himalayan musk deer Moschus leucogaster. We deployed distance sampling (Buckland et al., ), track count (Sulk- camera traps in – for the bharal (summer: loca- ava & Liukko, ), dung count (Laing et al., ), the tions; winter: ) in the trans-Himalayan region (,– abundance induced heterogeneity model (Royle & Nichols, , m) and in – for the musk deer (summer: ), repeated count (Royle, ) and the double observer locations; winter: ) in subalpine habitats (,– method (Forsyth & Hickling, ; Suryawanshi et al., ; , m) in the Upper Bhagirathi basin, Uttarakhand, Suryawanshi et al., ). In mountains, however, rugged India. Using distance sampling with camera traps, we esti- and steep terrain, inaccessibility and harsh weather conditions mated the bharal population to be . ± SE . individuals/ make these techniques less effective (Singh & Milner-Gulland, km (CV = .) in summer and . ± SE . individuals/ ). km (CV = .) in winter. For musk deer, the estimated As a consequence, several studies on mountain ungulates density was . ± SE . individuals/km (CV = .) in have used an indirect index of abundance (e.g. Schaller et al., summer and . ± SE . individuals/km (CV = .) in ; Sathyakumar, ; Bagchi & Mishra, ; McCarthy winter. The high variability in these estimates is probably et al., ; Suryawanshi et al., ) as an alternative to ab- a result of the topography of the landscape and the biology solute abundance. However, these estimates are less reliable of the species. We discuss the potential application of dis- and highly dependent on the assumption of constant de- tance sampling with camera traps to estimate the density tection probability throughout the survey period (Yoccoz of mountain ungulates in remote and rugged terrain, and et al., ). In addition, small population sizes, cryptic and the limitations of this method. elusive behaviour, and patchy distribution of Himalayan ungulates limit the number of observations that can be Keywords Bharal, camera trapping, density estimates, made for a given survey effort (Singh & Milner-Gulland, musk deer, point transect method, subalpine, trans- ). Forest-dwelling mountain ungulates may have activity Himalaya, Upper Bhagirathi basin peaks at night (Cavallini, ; Bhattacharya et al., a) Supplementary material for this article is available at and are rarely detected during day-time surveys. doi.org/./SX Distance sampling is one of the most popular methods for assessing the density of large herbivores in tropical forests (Buckland et al., ). However, meeting the un- SAMBANDAM SATHYAKUMAR (Corresponding author, orcid.org/0000-0003- derlying assumptions of this method in the mountains is 2027-4706), RANJANA PAL ( orcid.org/0000-0002-6011-104X) and QAMAR difficult (Corlatti et al., ), which can lead to underesti- QURESHI Wildlife Institute of India, Chandrabani, Dehradun, Uttarakhand 248001, India. E-mail ssk@wii.gov.in mation of population sizes. In the mountains, non-random TAPAJIT BHATTACHARYA ( orcid.org/0000-0002-1154-4033) Durgapur Government locations of non-linear transects, inaccurate measurements College, Durgapur, India of sighting distance and angle, and elusive behaviour of tar- STEPHEN T. BUCKLAND ( orcid.org/0000-0002-9939-709X) The Centre for get species violate the assumptions underlying conventional Research into Ecological and Environmental Modelling, University of St distance sampling (O’Neill, ; Singh & Milner-Gulland, Andrews, St Andrews, UK ). Furthermore, the structure of mountainous terrain Received January . Revision requested May . can hamper animal detectability, as animals hidden behind Accepted July . This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted re-use, Downloadeddistribution, from https://www.cambridge.org/core. IP address: and reproduction in any medium, provided 94.175.106.18, onis31properly the original work May 2021 at 09:26:36, subject to the Cambridge Core terms of use, available at cited. https://www.cambridge.org/core/terms. https://doi.org/10.1017/S003060532000071X Oryx, Page 1 of 9 © The Author(s), 2021. Published by Cambridge University Presson behalf of Fauna & Flora International doi:10.1017/S003060532000071X
2 R. Pal et al. FIG. 1 Study area in the trans-Himalayan region and subalpine region of the Upper Bhagirathi basin, with the locations of camera traps used for estimating densities of the bharal Pseudois nayaur, and Himalayan musk deer Moschus leucogaster, respectively. The inset map shows the location of the Bhagirathi basin in Uttarakhand State, Western Himalaya, India. rocks or in valleys could remain undetected, irrespective of blue sheep or bharal Pseudois nayaur and the Himalayan musk their distance from the observer. deer Moschus leucogaster, both of which are affected by Camera traps are an efficient tool for detecting elusive anthropogenic impacts (Mishra et al., ; Bhattacharya and rare species in remote habitats (Burton et al., ; & Sathyakumar, ). The bharal is a social species of Rovero & Zimmermann, ), and extending the point the Caprinae subfamily. It is associated with alpine and transect method to accommodate data from camera traps steppe mountain pastures, and subalpine slopes devoid could help solve some of the issues related to the violation of tree cover (,–, m; Prater, ; Sathyakumar of the assumptions underlying classic distance sampling & Bhatnagar, ). The species is categorized as Least (Howe et al., ). Distance sampling with camera traps Concern on the IUCN Red List and listed in Schedule I of has recently been tested for estimating the populations the Indian Wildlife (Protection) Act, . In contrast, the of Maxwell’s duiker Philantomba maxwellii (Howe et al., Himalayan musk deer is solitary and sedentary, remain- ) and the western chimpanzee Pan troglodytes versus ing within a defined home range throughout the year. The (Cappelle et al., ) in Côte d’Ivoire. However, the efficacy musk deer, a primitive deer-like ruminant, is a member of of this technique in mountainous terrain has yet to be tested. the family Moschidae. In the Indian Himalayan region, the Mountain ungulates are threatened by hunting for meat southern side of the Greater Himalaya, it is restricted to areas and body parts (Sathyakumar et al., a,b), habitat loss between , m and the treeline (Green, ; Sathyakumar (Namgail et al., ; Kittur et al., ) and competition et al., b). It is categorized as Endangered on the IUCN with livestock (Mishra et al., ; Bhattacharya et al., b) Red List (Timmins & Duckworth, ) and listed in the throughout the Himalaya. Here, we focused on the Himalayan Indian Wildlife (Protection) Act, , in Schedule I. Oryx, Page 2 of 9 © The Author(s), 2021. Published by Cambridge University Presson behalf of Fauna & Flora International doi:10.1017/S003060532000071X Downloaded from https://www.cambridge.org/core. IP address: 94.175.106.18, on 31 May 2021 at 09:26:36, subject to the Cambridge Core terms of use, available at https://www.cambridge.org/core/terms. https://doi.org/10.1017/S003060532000071X
Distance sampling with camera traps 3 PLATE 1 The study was conducted in the trans-Himalayan part (Nilang valley) of Gangotri National Park characterized by dry alpine scrub vegetation, broken terrain, deep gorges, high gradient slopes, and narrow valleys (a), and in the subalpine portion of the Park and Uttarkashi Forest Division (b) within Uttarakhand State, India. Here, we tested the efficacy of the extension of the series, Cuddeback, De Pere, USA) to capture the bharal at distance sampling method to accommodate camera-trap locations during summer (May–September ; , data for estimating the density of the group-living bharal trap nights) and locations during winter (October – in the trans-Himalayan region (,–, m) and the January ; , trap nights) in the trans-Himalayan re- solitary Himalayan musk deer in the subalpine region gion of Gangotri National Park (Fig. ). For the Himalayan (,–, m) of the Upper Bhagirathi basin. We exam- musk deer, we set up camera traps in subalpine habitat, at ined the field applicability and possible limitations of this locations during summer (May–September ; , method for estimating the density of these two ungulates trap nights) and locations during winter (October – in mountainous terrain. January ; trap nights). Camera traps were mounted – cm above the ground, and programmed to trigger Study area immediately and record an image followed by a -s video when movement was detected. We carried out this study in the trans-Himalayan part Distance analysis requires calculating distance of the tar- (Nilang valley) of Gangotri National Park, in the subalpine get species from the observer, in our case from the camera. portion of the Park and Uttarkashi Forest Division within To estimate the distance of photo-captured individuals from Uttarakhand State, India (Fig , Plate ). Nilang valley is the camera trap, we calibrated image measurements against characterized by broken terrain, deep gorges, steep slopes actual measurements during camera installation. For this, (. °) and narrow valleys (Bhardwaj et al., ). The study we took measurements using a calibration pole of known area does not have permanent human settlements, but the height at known distances from the camera, in the centre alpine and subalpine zones are seasonal grazing ground and along both sides of the camera’s field of view. This cali- for livestock from lower parts of the Bhagirathi basin. bration was done for a total of camera traps, and we consid- Tourists also use the area in summer (June–September). ered the measurements taken at these locations representative Nilang valley forms the international boundary with Tibet for others with similar topography and field of view. and is controlled by military personnel. There is a network of snow-fed tributaries of the Jadh Ganga, which drains the Data analysis area to meet the Bhagirathi River. We surveyed areas of dry alpine scrub vegetation at ,–, m for the bharal, and Test for sampling bias To test whether we had sampled all subalpine habitats dominated by Betula utilis, Pinus wallichi- elevations and topographic features according to their avail- ana, Quercus semecarpifolia and Cedrus deodara, at ,– ability in the landscape, we compared elevation, ruggedness, , m, for the Himalayan musk deer. slope and aspect of camera-trap locations and randomly generated points using a non-parametric Mann–Whitney Methods U test for scale variables (elevation, slope, ruggedness) and Bonferroni confidence intervals for the categorical variable Data collection (aspect). We resampled elevation data from the Shuttle We divided the study area into grid cells of × km. In each Radar Topography Mission, at km resolution (Jarvis et al., grid cell, we generated random points using a sampling ). We calculated slope, ruggedness and aspect informa- tool in ArcGIS . (Esri, Redlands, USA), and selected tion using spatial analyst from the Digital Elevation Model accessible points for the placement of camera traps. Some in ArcGIS. randomly generated locations were inaccessible because of precipitous terrain or the presence of seasonal pastoral Availability for detection With camera traps, we can only nomad camps. We deployed camera traps (Cuddeback blue estimate the density of populations that are available for Oryx, Page 3 of 9 © The Author(s), 2021. Published by Cambridge University Presson behalf of Fauna & Flora International doi:10.1017/S003060532000071X Downloaded from https://www.cambridge.org/core. IP address: 94.175.106.18, on 31 May 2021 at 09:26:36, subject to the Cambridge Core terms of use, available at https://www.cambridge.org/core/terms. https://doi.org/10.1017/S003060532000071X
4 R. Pal et al. FIG. 2 Kernel density estimates of daily activity pattern of the bharal and the musk deer in summer and winter in the Upper Bhagirathi basin. detection (Howe et al., ). If the population surveyed is to correct the naïve density estimate by dividing it by propor- not available for detection during the data collection pe- tion of time active, using Distance . (Thomas et al., ). riod selected for analysis, temporal sampling effort is over- estimated, and as a result, density could be underestimated (Cappelle et al., ). To avoid this bias, either the sam- Density estimation Distance sampling with camera traps pling period should be defined as the time during which requires calculating the distance between the animal and the the entire population was available for detection (peak ac- camera at snapshot moments to ensure that animal movement tivity period) or the proportion of time when animals were does not bias the distribution of detection distances (Howe available for detection should be included as a parameter in et al., ). We thus defined a finite set of snapshot moments the model (Howe et al., ). In our study, the bharal was ( s apart) within the sampling period (as suggested in Howe active during .–., without a marked peak in activity et al., ). For each snapshot moment when the species (Fig. ). The Himalayan musk deer was active at night was captured, we estimated the radial distance between each (.–.) in summer and during the day (.–.) animal and the camera trap, using a regression equation in winter (Fig. ). We used the active period of each species developed from the field calibration. In this equation, the de- as the sampling period for the analysis. We corrected for pendent variable was the ratio of the actual height of an indi- the bias caused by animals being unavailable for detection vidual to its height in the photograph, and the explanatory by calculating the mean proportion of animals that were variable was the distance at which the individual was photo- active during the period selected for analysis and incor- captured (see Supplementary Material for details). We ob- porating this proportion in the density estimates. For tained information on actual heights for different age and example, for the bharal we first plotted the number of sex classes of the bharal by comparing the camera-trap photos independent captures (i.e. at least a -minute interval of the species with the height of the calibration pole height. We between subsequent captures) to visualize the activity pat- identified eight, , two and comparable photographs of tern of the species (Fig. ). We assumed that if all animals adult males, adult females, subadults and fawns, respectively. were active throughout the day, then the curve would be a We calculated the mean height as . ± SE . cm (adult flat line between . and .. On the other hand, if all male), . ± SE . cm (adult female) and . ± SE . cm the animals were active around . (at the highest point (subadult) and . ± SE . cm (fawn). For adult Himalayan of the curve), then this flat line will coincide with the curve musk deer we used a mean height of cm (Sathyakumar at .. We calculated both the areas under the imaginary et al., b) to estimate their distance from the camera. flat line and under the actual activity curve shown in Fig. . Density was estimated following the equation for We then calculated the mean proportion of animals that camera-trap point transects (Howe et al., ): are active between . and . by dividing the propor- tion of the area under the actual activity curve by the area K nk under the imaginary flat line, where animal activity reaches k=1 1 D̂ = × a peak. The estimated mean proportion of animals that are K A active during the period selected for analysis was . pw2 ek P̂k k=1 in summer and . in winter for the bharal. For the Himalayan musk deer it was . in summer and . in where nk is the number of observations of animals at a point winter. We used the proportion of time animals are active k (camera-trap location), ek is the temporal effort, and P̂k is Oryx, Page 4 of 9 © The Author(s), 2021. Published by Cambridge University Presson behalf of Fauna & Flora International doi:10.1017/S003060532000071X Downloaded from https://www.cambridge.org/core. IP address: 94.175.106.18, on 31 May 2021 at 09:26:36, subject to the Cambridge Core terms of use, available at https://www.cambridge.org/core/terms. https://doi.org/10.1017/S003060532000071X
Distance sampling with camera traps 5 the estimated probability of obtaining an image of an animal points (Supplementary Fig. ). Encounter rates were highly that is within θ degrees (angle covered by the camera’s field variable amongst locations and did not show any spatial of view), K is the total number of camera-trap locations and autocorrelation for the bharal (Moran’s I P: . in summer, w (truncation distance) in front of the camera at a snapshot . in winter) or the musk deer (Moran’s I P: . in summer, of the moment. The effort at a point k was measured as . in winter). ek = θ Tk/ πt where θ/π describes the fraction of a circle covered by a camera, Tk is the period of camera deployment (in seconds), and t is the unit of time used to determine a Density estimates finite set of snapshot moments within Tk (also in seconds). The bharal was photo-captured by out of camera We defined the period of camera deployment as the time the traps deployed in summer, and out of in winter. target species was expected to be active during the sampling We obtained , snapshots in videos in summer period. For the bharal, this was a -hour period per day and snapshots in videos in winter. In summer, (.–.) in both seasons and for the Himalyan musk one of the cameras contributed a large number of captures deer a -hour period per day (.–.) in summer (c. % of the total dataset). This particular camera was and a -hour period per day (.–.) in winter. /A placed on a steep slope with cliffs on both sides, and is the availability correction factor. close (– m) to an intensively used bharal trail along a Seven camera traps malfunctioned because of technical stream. Consequently, a large number of observations by errors and were not included in the final analysis. For the this camera were within – m as most of the bharals fol- analysis in Distance, we modelled the detection from using lowed the path to move up or down the slope. Because of the same functions as Howe et al. (): half normal with , this bias, the initially estimated density of . ± SE . or Hermite polynomial adjustment terms; hazard rate individuals/km had a high CV (.). We removed with , , or cosine adjustments; uniform with or cosine this camera from the final analysis to get an estimate adjustments. As model selection methods based on Akaike’s with reduced bias. Amongst the summer captures, we information criterion (AIC) tend to favour overly complex found an excess of distances close to the camera (Fig. ). models because of overdispersion in the data, we selected The hazard-rate model is more sensitive than the half- models using a recently proposed two-step procedure normal model to this excess, resulting in an implausible (Howe et al., ): () Firstly, the best model is selected rapid fall-off in the detection probability. Therefore, we on the basis of AIC adjusted for overdispersion (QAIC) used the second-best model (Table ), the half-normal within each key function, where the overdispersion param- model, for estimating bharal density in summer (. ± SE eter (Ĉ) is calculated from the ratio between the χ statistics . individuals/km, CV = .). In winter, the best model of the most parameterized model for each key function and was the hazard-rate model, and the second-best half- its degrees of freedom (χ/df). () Secondly, the best model normal model resulted in the same density estimates is selected with the smallest values of the χ goodness-of-fit (. ± SE . individuals/km, CV = .; Table ). statistic divided by its degrees of freedom (across QAIC- Himalayan musk deer were captured by out of selected models, one from each key function). We used cameras in summer and out of cameras in winter. We the point transect distance sampling method in Distance obtained snapshots in videos in summer and (Thomas et al., ) for all analyses. snapshots in videos in winter. Himalayan musk deer data did not show the heterogeneity in capture probabil- Results ities amongst cameras that we observed for the bharal, nor any evidence of bias in terms of distances (Fig. ). The Sampling bias test best model was the hazard-rate model with cosine adjust- ment in both seasons (Table ), and estimated density was In case of the Himalayan musk deer, the elevation, rugged- . ± SE . individuals/km (CV = .) in summer and . ness and slope of sampled camera-trap locations were not ± SE . individuals/km (CV = .) in winter (Table ). biased: the mean values of sampled locations were not sig- nificantly different from the mean elevation, ruggedness and slope of random points in both seasons (P . . Discussion in each case, Mann–Whitney U test; Supplementary Fig. ). Bonferroni confidence intervals indicated no par- Our estimates of bharal density in summer (. ± SE . ticular aspect category was preferred for sampling in winter individuals/km) and winter (. ± SE . individuals/km) or summer (Supplementary Fig. ). Similarly, in the case of were similar. Estimates of bharal densities from three differ- the bharal, the ruggedness, elevation and slope of the sam- ent locations in Spiti, the nearest trans-Himalayan landscape pled camera locations were not different from the mean (using standardized double observer method; Suryawanshi ruggedness, elevation, slope and aspect of the random et al., ) were ., . and ./km. Estimates of bharal Oryx, Page 5 of 9 © The Author(s), 2021. Published by Cambridge University Presson behalf of Fauna & Flora International doi:10.1017/S003060532000071X Downloaded from https://www.cambridge.org/core. IP address: 94.175.106.18, on 31 May 2021 at 09:26:36, subject to the Cambridge Core terms of use, available at https://www.cambridge.org/core/terms. https://doi.org/10.1017/S003060532000071X
6 R. Pal et al. FIG. 3 Detection probability and probability density for the models selected for estimating density. The bars show the data distribution, and the line represents the model fit. The heights of the bars are scaled so that they cover the same total area as the area under the line, to show how well the detection function fits the data. densities in our study are low compared to those of Spiti can coverage of the entire survey area in a short period, a require- be expected because of differences in habitat type and topog- ment that could not be fulfilled in our study because parts of raphy. The Spiti landscape comprises vast trans-Himalayan the study area were inaccessible and visual coverage was meadows (Biotic Province B; Rodgers et al., ), whereas insufficient (Plate ). our study area consists primarily of narrow valleys and gorges The density of Himalayan musk deer was higher in sum- with rough terrain and barren slopes (Biotic Province C; mer (. ± SE . individuals/km) than winter (. ± SE . Kumar et al., ; Plate ). The differences of bharal density individuals/km). The analysis of seasonal habitat use in the estimates and mean group sizes (. in Nilang valley vs . study area also showed a trend of decline in captures at high in Kibber, Spiti) between these two areas may thus be a result elevations (Pal et al., ) in winter, possibly because musk of differences in habitat quality. In addition, Nilang valley deer migrate to lower altitudes during periods of heavy is affected by anthropogenic disturbances such as hunting snowfall. Similar seasonal movements were also observed (Bhardwaj et al., ), livestock grazing (Chandola, ; in other areas (Anwar & Minhas, ; Dendup & Lham, RP pers. obs., ) and presence of free-ranging dogs (Pal ). Other studies using the silent drive count meth- et al., ). The differences could also be caused by different od in Kedarnath Wildlife Sanctuary estimated musk deer survey techniques. We were unable to estimate bharal density density to be . ± SE . individuals/km in – using the point count distance method because of insufficient (Sathyakumar, ), . individuals/km in – observations. The double observer method used to estimate (Sathyakumar & Malik, ) and . individuals/km in bharal density in trans-Himalayan habitat requires visual (S. Sathyakumar, unpubl. data). These studies may have Oryx, Page 6 of 9 © The Author(s), 2021. Published by Cambridge University Presson behalf of Fauna & Flora International doi:10.1017/S003060532000071X Downloaded from https://www.cambridge.org/core. IP address: 94.175.106.18, on 31 May 2021 at 09:26:36, subject to the Cambridge Core terms of use, available at https://www.cambridge.org/core/terms. https://doi.org/10.1017/S003060532000071X
Distance sampling with camera traps 7 TABLE 1 Details of the top three models used to estimate the densities of the bharal Pseudois nayaur and the Himalayan musk deer Moschus leucogaster in summer and winter in the Upper Bhagirathi basin, Uttarakhand, India, showing key functions (defining parametric shapes for the detection function), adjustment types (to allow for departures from the parametric shape), the number of adjustment terms selected (order), overdispersion factor (Ĉ), Akaike’s information criterion adjusted for overdispersion (QAIC), and density estimates with standard error (SE) and coefficient of variance (CV). Key function Adjustment type Order Ĉ QAIC Estimate ± SE CV Bharal (summer) Hazard 0 2.93 1,083.87 1.61 ± 0.60 0.38 Half normal Hermite polynomial 2 29.23 118.05 0.51 ± 0.10 0.31 Uniform Cosine 1 123.98 33.06 0.16 ± 0.05 0.30 Bharal (winter) Hazard Cosine 1 5.51 626.89 0.64 ± 0.20 0.37 Half normal Hermite polynomial 2 8.71 400.63 0.64 ± 0.20 0.37 Uniform Cosine 2 31.24 118.95 0.35 ± 0.10 0.36 Musk deer (summer) Hazard Cosine 1 6.30 287.50 0.42 ± 0.10 0.34 Half normal 0 8.12 381.97 0.29 ± 0.10 0.34 Uniform Cosine 1 9.63 279.80 0.26 ± 0.10 0.34 Musk deer (winter) Hazard Cosine 1 4.28 172.03 0.10 ± 0.05 0.48 Half normal 0 4.54 119.78 0.10 ± 0.05 0.47 Uniform Cosine 1 4.67 142.58 0.08 ± 0.03 0.46 overestimated musk deer densities as the drive count meth- individuals recorded at shorter distances. However, such od is known for overestimating the density of animals incidents were relatively rare in our study (six occasions). (Takeshita et al., ). In addition, they were carried out Herd behaviour also affects captures, as bharals tend to in a small portion (c. . km) of a protected area; small follow the first individual when moving together. Because study areas combined with a bias towards good habitat qual- we analysed individual distances from the camera, this can ity can result in highly overestimated densities (Suryawanshi cause heaping in the distances recorded (Fig. ). et al., ). Distance sampling with camera traps requires setting the Our density estimates are associated with high coefficients cameras in burst or video mode. Our effort to implement of variation. This high variability is probably caused by land- this method in the Greater Himalayan alpine habitats failed scape topography and species biology. The fit of the model because cameras were continuously triggered by grass for the solitary Himalayan musk deer was better than for movements in the field of view (RP, pers. obs., ). We the group-living bharal. Here, we discuss some of the issues had to discard data from four camera traps in this study we faced using sampling with camera traps, and make sugges- for the same reason. Mounting cameras higher off the tions as to how these can be addressed in future studies. ground could help minimize this problem. In addition, For the bharal, the main problem that caused bias in the the imprecise (high CV) estimates suggest that more sam- distances at which individuals were captured was the inad- pling locations are required to improve precision (Howe equate camera view because of slopes. The ruggedness of the et al., ; Cappelle et al., ). landscape also influences the approach angle and the dis- The ability of camera sensors to detect moving animals tance covered by the cameras: those on hilltops or at the base may vary depending on camera type and placement, tem- of a hill covered distances of – m, whereas cameras on perature, and humidity (Hofmeester et al., ). Different hill slopes covered distances of – m (depending on the camera models can be tested at a site to assess the ability slope). Topographic variability probably also influenced to detect animals. There could be inconsistencies between detection probability and the estimated angle of the cam- the theoretical and actual angle of view θ, which can lead era view. Future studies in similar landscapes could use to biased estimates. This can result in underestimates if statistical tests to examine the effects of these parameters sensors are less sensitive to movements near the edges of the more thoroughly. camera’s field of view (i.e. the effective angle can be smaller Another issue encountered with the group-living bharal than the assumed angle). This can be addressed with field was that animals grazing close to the camera blocked the tests to estimate the effective angle θ, which can then be ac- view of animals that were further away. This can make it counted for in the analysis. Imprecise measures of distance impossible to calculate the distance from the camera for should not be an issue if they are appropriately binned in individuals in the background, leading to a bias towards distances for the analysis (Buckland et al., ). However, Oryx, Page 7 of 9 © The Author(s), 2021. Published by Cambridge University Presson behalf of Fauna & Flora International doi:10.1017/S003060532000071X Downloaded from https://www.cambridge.org/core. IP address: 94.175.106.18, on 31 May 2021 at 09:26:36, subject to the Cambridge Core terms of use, available at https://www.cambridge.org/core/terms. https://doi.org/10.1017/S003060532000071X
8 R. Pal et al. imprecise estimates of the target species’ availability for Author contributions Conception of study: SS, RP, TB, QQ; data detection can cause erroneous estimates. Care should thus collection: RP; data analysis: RP, STB, TB; writing: all authors; revi- sions: QQ, STB, SS. be taken in selecting the appropriate time period of animal activity and availability for detection (Howe et al., ). Conflicts of interest None. Distance sampling with camera traps has paved the way for a new analytical approach to estimate the abundance of Ethical standards This work was carried out with permission from both group-living and solitary mountain ungulates in rug- Uttarakhand Forest Department (Letter no. 836/5-6) and abided by ged and inaccessible terrains of the Himalaya. It can to the Oryx guidelines on ethical standards. some extent overcome the logistic constraints associated with rugged terrain and harsh weather that affect other methods such as point counts and transects sampling. 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