1 Patterns of migratory connectivity in Vaux’s Swifts at a northern migratory roost: a multi- 2 isotope approach 3 Running head: Vaux’s Swift migratory connectivity 4 5 Matthew W. Reudink1*, Steven L. Van Wilgenburg2, Lauren Steele1, Andrew G. Pillar1, 6 Peter P. Marra3 and Ann E. McKellar2 7 8 1 9 Canada. 10 2 Environment Canada, 115 Perimeter Road, Saskatoon, Saskatchewan, Canada. 11 3 Migratory Bird Center, Smithsonian Conservation Biology Institute, Washington, District of 12 Columbia, United States of America 13 * Corresponding author: mreudink@tru.ca Department of Biological Sciences, Thompson Rivers University, Kamloops, British Columbia, 14 15 16 17 18 1 19 ABSTRACT 20 The strength of migratory connectivity between breeding, stopover, and wintering areas can have 21 important implications for population dynamics, evolutionary processes, and conservation. For 22 example, patterns of migratory connectivity may influence the vulnerability of species and 23 populations to stochastic events. For many migratory songbirds, however, we are only just 24 beginning to understand patterns of migratory connectivity. Here, we investigate the potential 25 strength of migratory connectivity within a population of Vaux’s Swifts (Chaetura vauxii). 26 Vaux’s Swifts, like many aerial insectivores, are currently experiencing population declines, and 27 a mass mortality event at a spring migratory roost on Vancouver Island, British Columbia, 28 Canada, resulted in the death of over 1,000 individuals, representing some 2% of the British 29 Columbia population. From these individuals, we examined variation in three stable-isotopes 30 (δ2H, δ13C, and δ15N) from claw samples in order to determine whether spring migrants showed 31 inherent isotopic similarity of the habitats they used on their Mexican and Central American 32 wintering grounds. Our results indicated the presence of two to three broad isotopic clusters, 33 suggesting that Vaux’s Swifts migrating through Vancouver Island most likely originated from 34 two or three over-wintering locales or habitat types. We found no evidence of sex- or 35 morphology-based segregation, suggesting that these different groups likely share a similar over- 36 wintering ecology and thus may be equally vulnerable to stochastic events or habitat loss on the 37 wintering grounds. Our results highlight the need for more studies on the non-breeding season 38 ecology and migratory connectivity of this species. 39 Keywords: Vaux’s Swift, migratory connectivity, cluster analysis, stable isotope, conservation, 40 roost 2 41 INTRODUCTION 42 Migratory birds move annually between breeding, wintering, and stopover sites that can be 43 separated by hundreds or thousands of kilometers. As such, they face an array of both natural and 44 human-mediated environmental challenges. Thus, for effective conservation, it is essential to 45 take an annual cycle approach that addresses factors that influence populations throughout the 46 year and across broad geographic scales (Webster 2002, Webster and Marra 2005). Stressors 47 occurring during one phase of the annual cycle can have carry-over effects to subsequent phases 48 of the annual cycle, affecting both individual- and population-level dynamics (Marra et al. 1998, 49 Sillett et al. 2000, Reudink et al. 2009a). Population level carry-over effects can manifest through 50 density-dependent population regulation (Fretwell 1972, Ratikainen et al. 2008), large-scale 51 climatic cycles (Sillett et al. 2000, Wilson et al. 2011), and habitat loss (Norris 2005). Examples 52 of carry-over effects influencing individual fitness include wintering habitat-mediated 53 differences in reproductive success (Reudink et al. 2009a) and natal dispersal (Studds et al. 54 2008). Understanding patterns of migratory connectivity, defined as the extent to which 55 individuals from the same wintering site migrate to the same breeding site, and vice versa (Marra 56 et al. 2010), may be important for understanding species- or population-specific responses to 57 anthropogenic disturbances (e.g., land-use change, agricultural development), as well as large- 58 scale selective pressures such as climate change (Webster et al. 2002). 59 Migratory populations may be especially vulnerable to stochastic events when they 60 display high migratory connectivity, particularly if population size is also small. For example, 61 Kirtland’s Warblers (Setophaga kirtlandii) exhibit extremely strong connectivity between 62 breeding populations in Michigan, USA, and wintering populations in the Bahamas and Turks 63 and Caicos (Bocetti et al. 2014). As a consequence, the species experiences pronounced carry- 3 64 over effects whereby drier winters delay arrival and nest initiation on the breeding grounds, 65 ultimately resulting in fewer offspring fledged (Rockwell et al. 2012). Intensive management of 66 the species on the breeding grounds has led to population increases, but continued long-term 67 recovery is likely dependent on active management in the Bahamas as well (Wunderle et al. 68 2010), especially as climate change is predicted to increase drought severity in the Caribbean 69 (Rockwell et al. 2012). 70 For small migratory birds, making geographic connections for individuals and populations 71 between different phases of their annual cycle can be exceedingly difficult. In recent years, 72 information gleaned from traditional bird ringing has been greatly enhanced with the use of 73 intrinsic markers such as genetic (e.g., Ruegg et al. 2014) and stable isotope (Hobson 2011) 74 techniques, as well as combinations of these techniques (Chabot et al. 2012, Rundel et al. 2013). 75 Stable isotopes of hydrogen (δ2H) in particular have been instrumental in migratory connectivity 76 research owing to geographically predictable patterns of isotopic variation that are reflected in 77 animal tissue and thus provide markers of origin for where the tissue was grown (Hobson et al. 78 2012a). Such intrinsic markers have the advantage that birds need only be captured once, and 79 they may be especially useful as a first step to understanding patterns of migratory connectivity 80 in poorly-studied species or in remote areas (Hobson et al. 2014, Pekarsky et al. 2015). The 81 advent of new extrinsic marker technologies such geolocators and GPS loggers has led to higher 82 resolution information on migratory behaviour for certain species (Stutchbury et al. 2009). 83 However, use of these extrinsic markers is complicated by the need to recover data loggers and 84 remains impractical and often prohibitively expensive for large-scale studies (Arlt et al. 2013, 85 Bridge et al. 2013, Hobson et al. 2014). In addition, extrinsic markers cannot be used to infer 86 historic patterns of migratory connectivity. In contrast, intrinsic markers can be extremely useful 4 87 for forensic studies, including dietary reconstruction (Nocera et al. 2012, Blight et al. 2014) and 88 the inference of migratory connectivity from historic specimens (Hobson et al. 2010). Given the 89 paucity of information on population- or region-specific migratory connectivity for many species 90 of conservation concern, there is a pressing need to apply intrinsic and/or extrinsic marker 91 approaches to evaluate factors limiting populations throughout their annual cycle (Hobson et al. 92 2014). 93 Like many other species of aerial insectivore, breeding populations of the Vaux’s Swift 94 (Chaetura vauxii) have undergone significant declines (Nebel et al. 2010). Recent estimates from 95 the North American Breeding Bird Survey suggest a population decline of -2.2%/year in Canada 96 since the 1970s (Environment Canada 2014). Vaux’s Swifts breed throughout western North 97 America, but exhibit an unusual roosting strategy during migratory journeys between their 98 western North American breeding grounds and their southern Mexican and Central American 99 wintering grounds (Bull and Collins 2007). During migration, groups of Vaux’s Swifts roost 100 communally in tree cavities or, more commonly, in abandoned industrial chimneys, where they 101 can remain for several days to weeks (Bull and Collins 2007). Migratory roosts may contain 102 hundreds to thousands of individuals. During winter, Vaux’s Swifts also appear to occupy large 103 roost sites (Bull and Collins 2007). However, little is known about migratory connectivity for 104 Vaux’s Swift and it remains unknown whether swifts from particular wintering areas migrate 105 north together and stop at the same roost sites (strong migratory connectivity), or whether 106 migratory roost sites are comprised of individuals arriving from multiple locations across their 107 winter range (weaker migratory connectivity). The degree of connectivity can have important 108 implications for conservation (e.g. Sheehy et al. 2011), and if large concentrations of individuals 109 winter together and move together throughout migration, they may be particularly vulnerable to 5 110 stochastic events. In this study, we used intrinsic markers to study putative migratory 111 connectivity in migrating Vaux’s Swifts. We sampled claws (grown during the over-wintering 112 period) from a large group of communally-roosting Vaux’s Swifts that perished due to accidental 113 causes at a spring migratory roost site on Vancouver Island, British Columbia, Canada. We used 114 cluster analyses based on multiple stable isotope (δ2H, δ13C, and δ15N) markers to examine 115 support for the existence of a single versus multiple wintering origins in this population of swifts. 116 117 METHODS 118 Field Methods 119 On May 9, 2012, a mass mortality event occurred at a migratory roost in Cumberland, British 120 Columbia, Canada, used annually by Vaux’s Swifts during spring migration. Approximately 121 1,350 Vaux’s Swifts perished from suffocation after being trapped in the roost. That single 122 mortality event represented a loss of between 1.5-2.7 % of published population size estimates 123 (Summers and Gebauer 1995, Partners in Flight Science Committee 2013) for Vaux’s Swifts in 124 British Columbia. From those individuals, we randomly sub-sampled 98 individuals for analysis. 125 From each individual we measured wing length, tail length, and tail pin length, and we sexed 126 each individual via laparoscopy. We then sampled 2mm (0.30 to 0.40 mg) of tissue from the tip 127 of the central claw, ensuring we avoided the quick, of each foot from each individual for isotope 128 analysis. Though claws grow continuously and, due to their conical growth pattern, incorporate 129 some material grown at slightly different times, analysis of the claw tip should accurately reflect 130 the isotopic environment over an extended time period (weeks to months) preceding sampling 131 (Mazerolle and Hobson 2005, Hahn et al. 2012). For instance, based on changes in δ2H after 132 arrival on the breeding grounds, Fraser et al. (2008) estimated isotopic values in claws of 6 133 Parulids may reflect the non-breeding area for 3-7 weeks after the birds arrive on the breeding 134 grounds. Hahn et al. (2014) also provide empirical evidence demonstrating that in Palearctic- 135 African migratory passerines the distal claw tip should reflect isotopic environments over a few 136 months prior to sampling, with typical claw growth rates of 0.03-0.05 mm d-1. Though data on 137 migration timing of Vaux’s Swifts are sparse, major flight passages occur during mid-April to 138 late May in California (Small 1994), with birds arriving in Oregon from late April to late May 139 (Bull and Collins 2007 and references therein). Thus, claws sampled from birds that perished 140 during spring migration on May 9 should reflect wintering conditions, as has been demonstrated 141 with passerines captured both on migration (Bearhop et al. 2004) and upon arrival on the 142 breeding grounds (Reudink et al. 2009a,b). 143 144 Stable Isotope Analysis 145 We analyzed the stable isotope ratios of three naturally-occurring elements that are incorporated 146 predictably into an animal’s diet. First, we analyzed δ2H which has been used extensively in 147 studies of avian migration and connectivity because it is linked to both latitude and elevation, 148 with 2H being relatively less abundant at more northern latitudes and higher elevations (Hobson 149 2011). Second, we used δ13C, which varies in animal tissues with habitat, where individuals 150 occupying habitats with a higher proportion of C4 plants or under higher water stress exhibit less 151 negative δ13C signatures (Lajtha and Marshall 1994, Cerling et al. 1997; Still and Powell 2010). 152 Finally, we used δ15N, where 15N is preferentially incorporated into the tissues of consumers and 153 thus biomagnifies with increasing trophic levels, leading to an increase in δ15N signatures (Post 154 2002, Poupin et al. 2011). In addition, δ15N may reflect the relative aridity of a biome, with δ15N 155 being negatively correlated with rainfall and positively correlated with temperature (Sealy et al. 156 1987, Craine et al. 2009). All stable isotope analyses were conducted at the Smithsonian 7 157 Institution OUSS/MCI Stable Isotope Mass Spectrometry Facility in Suitland, Maryland, USA. 158 Claws were washed in a 2:1 chloroform:methanol solution, then air-dried and allowed to 159 acclimate to lab atmospheric conditions in a fume hood for 72 hours prior to sample preparation. 160 Samples were pyrolyzed in a Thermo TC/EA elemental analyzer (Thermo Scientific, Waltham, 161 Massachusetts, USA) at 1,350 °C and analyzed using a Thermo Delta V Advantage isotope ratio 162 mass spectrometer. For stable hydrogen isotope analysis, we ran four calibrated standards for 163 every 10 samples, including the hydrogen standard International Atomic Energy Agency CH-7 164 and three additional standards (KHS: -54.1 ± 2.3‰, CBS: -197.3 ± 2.0‰, Spectrum keratin: - 165 121.6 ± 2.5‰). Non-exchangeable δ2H values were corrected to keratin standards following 166 Wassenaar and Hobson (2003), and were repeatable to within 3 ± 2‰ (mean ± SD, n = 10). For 167 stable carbon and nitrogen analysis, we ran two in-house standards (acetanalide and urea) for 168 every 10 samples. Stable isotope values are expressed in parts per thousand (‰) deviations from 169 international standards VSMOW (hydrogen), PDB (carbon), and air (nitrogen) by the following 170 equation: 171 dX = {[(Runknown-Rstandard)-1] x 1000}, 172 where X is the isotope ratio of interest (δ2H, δ13C, or δ15N) and R is the corresponding ratio 173 (2H:1H, 13C:12C or 15N:14N). Carbon and Nitrogen samples were repeatable to within ± 0.2 ‰ 174 based on repeated measurements of standards. 175 176 Statistical Analysis 177 There are many different methods available for determining the optimal number of clusters in a 178 dataset. For this reason, we made use of the package ‘NbClust’ in program R (R Development 179 Core Team, Vienna, Austria), which provides the user with results from 30 indices aimed at 8 180 determining the number of clusters into which the data should be split (Charrad et al. 2014). 181 Clustering validity indices combine information such as intra and inter-cluster variation, 182 geometric or statistical properties of the data, and dissimilarity or similarity measurements. For a 183 detailed description of all 30 indices, see Charrad et al. (2014). Two widely-used clustering 184 algorithms are available in the NbClust package: k-means and hierarchical agglomerative 185 clustering. In k-means clustering, observations are assigned to initial cluster centers, which are 186 then iteratively updated until the cluster centers no longer change and the within-cluster sum of 187 squares is minimized (MacQueen 1967). In hierarchical agglomerative clustering, each 188 observation begins in its own cluster, and pairs of clusters are joined based on a distance measure 189 and an agglomeration criterion (Székely and Rizzo 2005). Because of the differences in these 190 clustering approaches and a lack of a priori reasons to hypothesize a set number of clusters in 191 our data, we used both clustering algorithms. We used a Euclidean distance (square distance 192 between two vectors; Seber 1984) in both clustering algorithms and examined the relative 193 support for division of the data into 2-10 clusters based on the three isotopic markers (δ2H, δ13C, 194 and δ15N). For hierarchical agglomerative clustering, we used the Ward agglomeration method 195 (Ward 1963), which minimizes the total within-cluster variance. We also repeated the above 196 procedures after removing six multivariate outliers, assessed using the robust Mahalanobis 197 distance (Varmuza and Filzmoser 2009). 198 After the optimal number of clusters was identified by each clustering approach, we 199 examined the partitioning of observations (individual birds) into clusters. We performed 200 multivariate analysis of variance (MANOVA) to verify significant differences among the 201 selected clusters in δ2H, δ13C, and δ 15N ratios. We then used a Pearson’s chi square test to 202 examine whether the proportion of claws from male and female birds differed among clusters, 9 203 and we used a t test or analysis of variance (ANOVA) to examine whether wing length or tail 204 length varied among clusters. 205 Finally, we used a model-based hierarchical clustering procedure within the package 206 ‘mclust’ in R (Fraley et al. 2012) to determine whether the optimal number(s) of clusters selected 207 by the above procedures was preferred over no clustering at all. Mclust uses an expectation- 208 maximization (EM) algorithm to estimate the finite mixture models that correspond to different 209 numbers of clusters, and uses the Bayesian information criterion (BIC) to select the best number 210 of clusters. Importantly, a single cluster can also be considered. We evaluated the support for 1- 211 10 clusters. 212 The δ2H, δ13C, and δ15N isotope ratios were standardized prior to analysis by subtracting by 213 their mean and dividing by their standard deviation. Standardization is recommended in cluster 214 analysis when variables are on different scales to minimize the effects outliers and so cluster 215 formation is not overly influenced by variables with greater absolute variation (Milligan and 216 Cooper 1988). Although isotope ratios represent the ratio of heavy to light isotopes in a sample 217 divided by the ratio of a standard, and are always expressed in the same units (‰), differences in 218 the natural abundances and fractionation of heavy and light isotopes among elements lead to 219 differences in the magnitude of the range of typical δ values (Fry 2006). Thus, standardization 220 was useful in giving equal weight to variation among the three isotope ratios. All analyses were 221 performed in R version 3.1.1 and means are shown as mean ± SD. 222 223 RESULTS 224 Stable isotopic values (δ2H, δ13C, and δ15N) were available from claws of 98 individual swifts. 225 All three elements showed a considerable variation in all three isotopes (Supplementary Material 10 226 Table S1). Mean isotope ratios were -37.9 ± 12.4 ‰ for δ2H, -21.6 ± 0.6 ‰ for δ13C, and 7.3 ± 227 0.9 ‰ for d15N. Correlations among isotope ratios were r = -0.09 (p = 0.37) for δ2H and δ13C, r = 228 -0.14 (p = 0.17) for δ2H and δ15N, and r = 0.53 (p < 0.001) for δ13C and δ15N. Of those 98 229 individuals with isotope data, we were unable to determine sex for one individual. There was a 230 nearly-even number of males and females in our sample (n = 47 females and 50 males). Males 231 and females did not differ in δ2H (t95 = -0.02, p = 0.98), δ13C (t95 = -0.98, p = 0.33), or δ15N (t95 = 232 -0.18, p = 0.86). Mean wing length was 113.5 ± 2.8 mm and did not differ between males and 233 females (males: 113.4 ± 2.7, females: 113.7 ± 2.8; t95 = -0.46, p = 0.65). Wing length was not 234 correlated with δ2H (r = -0.06, p = 0.59), d13C (r = 0.16, p = 0.12), or δ15N (r = 0.16, p = 0.12). 235 Mean tail length was 36.2 ± 2.3 mm and did not differ between males and females (males: 35.8 ± 236 1.8, females: 36.5 ± 2.7; t95 = -1.53, p = 0.13). Tail length was not correlated with δ2H (r = 0.00, 237 p = 0.99) or d13C (r = -0.07, p = 0.49), but it was negatively correlated with δ15N (r = -0.23, p = - 238 0.02). 239 When using the full dataset, 11 out of 30 clustering validity indices (37%) proposed two as 240 the optimal number of clusters in the k-means clustering procedure. The next highest-ranked 241 numbers of clusters were three and four, which received support from six (20%) and five (17%) 242 clustering indices, respectively. Three was deemed the optimal number of clusters by the 243 majority (10 or 33%) of indices in the hierarchical agglomerative procedure, but a large 244 proportion of indices (9 or 30%) also supported two clusters. The only alternative clustering that 245 received support was a 10 cluster solution with support from five (17%) indices. Results of the k- 246 means clustering procedure were similar when outliers were removed, with two deemed the 247 optimal number of clusters by the majority (9 or 30%) of indices. For the hierarchical 248 agglomerative procedure, two was identified as the optimal number (8 or 27% of indices), with 11 249 three receiving the second-most support (5 or 17% of indices). Overall, these results suggest that 250 the isotope data grouped most naturally into two or three clusters, and thus we used the full 251 dataset for the remainder of the analyses. Although the selection of the optimal number of 252 clusters was not unanimous among indices, similar results are obtained from simulated datasets 253 even when distinct non-overlapping clusters are used (Milligan & Cooper 1985, Charrad et al. 254 2014). Furthermore, according to the BIC, the model-based clustering procedure suggested that 255 the optimal number of clusters was two (Supplementary Material Table S2). 256 We examined the classification of individual claws into two or three clusters using the 257 results from k-means clustering or hierarchical agglomerative clustering, respectively. The 258 clusters were significantly different from one another for all three isotope ratios simultaneously 259 when partitioned into two (MANOVA F3,93 = 52.5, p < 0.001) or three clusters (F3,93 = 36.4, p < 260 0.001). The two cluster solution resulted from a split between swifts with higher δ15N and δ13C 261 ratios and those with lower δ15N and δ13C ratios, with little influence of d2H on clustering (Table 262 1). The three cluster solution suggested an additional division of the swifts with low δ15N and 263 δ13C ratios into those with higher or lower δ2H ratio (Figures 1, 2). There was no association 264 between sex and cluster membership when the claws were grouped into two (χ21 = 0, p = 1) or 265 three (χ22 = 1.70, p = 0.42) clusters. There was no association between wing length and cluster 266 membership for two (t96 = 0.62, p = 0.54) or three (ANOVA F2,95 = 0.70, p = 0.50) clusters. 267 Similarly, there was no association between tail length and cluster membership for two (t96 = - 268 0.48, p = 0.64) or three (ANOVA F2,95 = 1.60, p = 0.21) clusters. 269 12 270 DISCUSSION 271 Patterns of migratory connectivity in long-distance migratory birds can have important 272 implications for population dynamics, evolutionary processes, and effective conservation 273 strategies (Webster and Marra 2005). Using multiple stable isotopes (δ13C, δ15N, and δ2H) from 274 claw samples of Vaux’s Swifts at a spring migratory roost, our goal was not to assign individuals 275 to a particular over-wintering locality or localities, which would have been exceedingly difficult 276 due to poor resolution in isoscapes of Mexico and Central America (Bowen et al. 2005) and our 277 lack of known-origin tissues from these areas. Rather we asked whether Vaux’s Swifts at a single 278 migratory roost likely came from a single winter location, which would indicate stronger 279 migratory connectivity, or multiple winter locations, which would indicate weaker migratory 280 connectivity. We found evidence in support of two or possibly three broad isotopic clusters on 281 the over-wintering grounds from the single migratory roost on Vancouver Island, British 282 Columbia, Canada. While alternative explanations for our observations are possible (see below), 283 we tentatively interpret our findings as likely demonstrating differences in over-wintering 284 locations used by Vaux’s Swifts in our sample. 285 Understanding patterns of migratory connectivity in small, long-distance migratory birds 286 has been exceedingly challenging, but the use of stable isotope analysis over the past two 287 decades has revolutionized our ability to establish patterns of connectivity (Hobson 2005). 288 Generally, this approach relies on the assignment of tissues to spatially explicit isoscapes 289 generated from precipitation isoscapes (Bowen and West 2008) or known-origin individuals 290 sampled across their range (e.g., Hobson et al. 2009c, Hobson et al. 2012b). Recently, these 291 methods have been enhanced through the use of Bayesian statistical methods and GIS-based 292 models of precipitation isoscapes, as well as additional information such as band recoveries, to 13 293 improve assignments by creating probabilistic regions of origin (Hobson et al. 2009a, b, Van 294 Wilgenburg and Hobson 2011). However, most studies focus on assigning breeding origins to 295 winter-captured individuals, rather than vice versa, because breeding ground isoscapes, 296 particularly in North America, are better delineated than winter ground isoscapes (Bowen et al. 297 2005). This poses a problem for assigning winter origins to individuals sampled within breeding 298 or migratory populations, such as in our study. Furthermore, the particular tissue chosen for 299 sampling must be reflective of the area of origin that is of interest to the researcher. This again 300 poses difficulties for assigning winter origins when many North American bird species, 301 including Vaux’s Swifts, moult their feathers on or near the breeding grounds (Pyle 1997; but see 302 for e.g. Kelly et al. 2008, Quinlan and Green 2011). Thus, in our study, we chose to sample 303 claws because they reflect conditions several weeks prior to sampling, a time during which the 304 birds should have been present on the wintering grounds (Bearhop 2004, Reudink et al. 2009a,b). 305 Despite the relatively high variation in all three isotopic signatures (δ2H range: 66 ‰; 306 δ15N range: 5.8 ‰; δ13C range: 3.5 ‰; Supplementary Material Table S1), our analysis provided 307 support for Vaux’s Swift claws fitting into two or three isotopically distinct clusters (Figure 2), 308 with strongest support for two clusters when outliers were removed. When partitioned into two 309 clusters, the claws separated based on those with higher δ13C and δ15N and those with lower d13C 310 and d15N. Variation in δ13C and δ15N most likely relate to broad-scale habitat differences, as 311 food-web δ13C signatures are strongly related to the distribution of C3 and C4 vegetation (Lajtha 312 and Marshall 1994), and food-web δ15N signatures are associated with soil exposure and climate 313 (Nadelhoffer and Fry 1994). While we cannot exclude the possibility that birds were separated in 314 part on the basis of dietary shifts and niche specialization, broad-scale differences in δ13C, δ15N, 315 and δ2H appear to be consistent with Vaux’s Swift using habitats that follow climatic/moisture 14 316 gradients. Regardless of the clustering algorithm, birds associated with cluster 2 were enriched in 317 13 318 were also enriched in 15N by ~ 1.6 ‰ compared to birds from cluster 1 (Table 1). Assuming δ13C 319 follows similar gradients to those reported elsewhere (e.g. Marra et al. 1998), these data would 320 appear to suggest that birds in cluster 2 originated from hotter and drier habitats than birds in 321 cluster 1. C by ~0.9 ‰ over individuals from cluster 1. Simultaneously, birds associated with cluster 2 322 The agglomerative clustering approach suggested that birds could be further partitioned 323 into a third cluster on the basis of splitting claws that had both low d13C and d15N values based 324 on those with higher δ2H (cluster 3) and versus lower δ2H values (cluster 1, see Supplementary 325 Material Table S1). Latitudinal and altitudinal gradients in δ2H are well-established and among 326 the strongest of isotopic gradients (Hobson 2005), and our results thus suggest that individuals 327 that had low δ13C and δ15N were likely further segregated along an latitudinal or possibly an 328 altitudinal gradient. Although a species-specific δ2H claw tissue isoscape is lacking for the 329 Vaux’s Swift over-wintering range, a δ2H feather isoscape developed for House Sparrows 330 (Passer domesticus) in Mexico showed more positive δ2H signatures in the northeast of the 331 country and more negative signatures in the south and high altitude regions (Hobson et al. 332 2009c). Overall, our results indicate that individuals from the migratory population of swifts on 333 Vancouver Island may have originated from a small number of different latitudes and/or habitats. 334 Breeding populations that are more strongly connected to specific wintering areas, 335 particularly those experiencing degradation, may be most vulnerable to population declines 336 (Dolman and Sutherland 1995, Webster and Marra 2005), although a recent study found that the 337 strength of connectivity in breeding populations of Barn Swallows (Hirundo rustica) in North 338 America was unrelated to their population trend (García-Pérez and Hobson 2014). Our data 15 339 suggest that further research to estimate the strength of connectivity across breeding populations 340 of Vaux’s Swifts is now warranted, and might help explain patterns of decline if extrinsic 341 markers could be deployed along a gradient of declining versus increasing populations (sensu 342 Fraser et al. 2012 and Hobson et al. 2015). 343 We also asked whether swifts showed evidence of segregation based on sex or 344 morphology during the over-winter period, as has been observed in several other passerines, such 345 as Hooded Warblers (Setophaga citrine; Morton 1990), Prairie Warblers (Setophaga discolor; 346 Latta and Faaborg 2001), and American redstarts, that segregate based on habitat, and White- 347 throated Sparrows (Zonotrichia albicollis; Mazerolle and Hobson 2007) and Hermit Thrushes 348 (Catharus guttatus; Stouffer and Dwyer 2003), that segregate based on latitude. For example, 349 American Redstarts (Setophaga ruticilla) exhibit marked age- and sex-biased habitat 350 segregation, with older males disproportionately inhabiting high-quality mangrove forests 351 (Parish and Sherry 1994, Marra 2000) – a characteristic also easily discerned via stable isotope 352 analysis of muscle (Marra et al. 1998), blood (Norris et al. 2004), and claw samples (Reudink et 353 al. 2009a,b). Furthermore, larger females were more likely to inhabit high-quality mangrove 354 territories due to dominance-mediated habitat segregation (Marra 2000). Latitudinal segregation, 355 on the other hand, may be related to trade-offs between body size or wing size/shape and 356 migration distance (García Peiró 2003; Mazerolle and Hobson 2007). Our results suggest no 357 evidence for sex- or morphology-based segregation, at least when considering wing and tail 358 length, and indeed there was no evidence of differences in wing size between males and females, 359 suggesting that male and female Vaux’s Swifts likely share a similar over-wintering ecology and 360 thus may be equally vulnerable to stochastic events or habitat loss. 16 361 The utility of triple-isotope isoscapes for assigning origins to South American and 362 African wintering birds has recently been demonstrated (Hobson et al. 2012b, García-Pérez and 363 Hobson 2014), and our results indicate that the approach has potential for identifying Mexican 364 and Central-American wintering clusters as well. Taken together, our results highlight the need 365 for additional research on the over-wintering ecology and behaviour of this poorly-studied long- 366 distance migrant and the need for calibrating tissue specific isoscapes to better assign Nearctic- 367 Neotropical migratory birds to wintering localities. Our data suggest that birds migrating through 368 Vancouver Island likely over-winter in two to three isotopically similar regions or habitat types, 369 and these predictions should now be validated. Wintering ground sampling would facilitate 370 nominal assignment (sensu Wunder 2012) to two or three spatially delineated geographic 371 regions, or alternatively might facilitate spatially explicit multivariate assignment approaches 372 (e.g., García-Pérez and Hobson 2014, Veen et al. 2014). 373 Recent work highlights the potential for keratinous tissues to vary isotopically with diet 374 (Fraser et al. 2011, Voigt et al. 2013, Voigt et al. in press, Soto et al. 2013) and microhabitat 375 (Fraser et al. 2011). Thus, while we interpret our results primarily in the context of migratory 376 connectivity, we cannot preclude the possibility that multivariate differences in the isotopic 377 composition of claws could stem from variation in microhabitat, behaviour, or dietary 378 preferences among individuals. Given the high motility of Vaux’s swift while foraging on the 379 wing (Bull et al. 2007), it is plausible that our results could also stem from variation in degree of 380 foraging over aquatic versus terrestrial or forested versus grassland or agricultural habitats. Like 381 other aerial insectivores, Vaux’s swifts forage broadly over forest canopy, meadows and open 382 water (Bull and Collins 2007) and their diets likely reflect the composition of aerial plankton 383 from major insect emergences from both the aquatic and terrestrial environments. Within their 17 384 wintering grounds, these major habitat types should be relatively isotopically distinct owing to 385 major isotopic differences in δ13C and δ15N between forest canopy (primarily using a C3 386 phytosynthetic pathway) versus grasslands and pastures dominated by C4 plants (Still and Powell 387 2010). It is important to note that the distribution of forest versus grassland, pasture and 388 agricultural lands displays a great deal of geographic structure (Dixon et al. 2014, Ellis and 389 Ramankutty 2008), and thus it is probable that isotopic differences due to differences in habitat 390 selection would also covary with any spatial segregation. Regardless of whether the patterns we 391 observed owe solely to differences in migratory connectivity or variation in local habitat 392 selection, our results point to relatively limited variation in over-wintering niches of Vaux’s 393 swifts. Thus, a better understanding of the overwintering ecology Vaux’s swifts is necessary to 394 inform conservation. Wintering ground work on habitat use and diets of Vaux’s swifts or 395 performing multi-isotope assays on claws from birds fitted with miniaturized GPS tags 396 (Hallworth and Marra 2015) would shed light on the mechanistic explanations for our 397 observations. 398 Like most migratory aerial insectivores (Nebel et al. 2010), Vaux’s Swifts are in decline. 399 Given the unique roosting ecology of Vaux’s Swifts, they are particularly susceptible to 400 stochastic events as exemplified by this one mass mortality, which may represent a loss of ~1.5 – 401 2.7% of the British Columbia population of Vaux’s Swifts in a single evening. This exceptional 402 vulnerability coupled with increasing habitat loss and alteration in the tropics (Hansen et al. 403 2013) make the need for further research to determine patterns of migratory connectivity and 404 identify critical winter and migratory roost sites crucial for future conservation planning. 405 406 18 407 Acknowledgements We thank S. 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Condor 112:123-137. 663 664 665 31 666 667 668 TABLE 1. Mean (±SD) stable isotope ratios of Vaux’s Swift claws partitioned into two or three clusters based on k-means or hierarchical agglomerative clustering, respectively. Cluster numbers (1-3) corresponds to those shown in Figure 1. Cluster no. 1 2 3 Two clusters δ13C -36.5 (11.6) -21.8 (0.4) -42.0 (13.8) -20.9 (0.6) δ2H δ15N 7.0 (0.5) 8.4 (0.9) - Three clusters δ13C -45.6 (8.9) -21.8 (0.4) -38.7 (12.3) -20.7 (0.6) -26.3 (5.6) -21.7 (0.4) δ2H δ15N 7.0 (0.6) 8.6 (0.9) 7.1 (0.5) 669 32 670 FIGURE LEGENDS 671 672 FIGURE 1. Variation in Vaux’s Swift claw stable isotopes of hydrogen (δ2H: a, b), carbon 673 (δ13C: c, d), and nitrogen (δ15N: e, f) when claws were clustered into 2 (a, c, e) or 3 (b, d, f) 674 clusters. Shown are the median, interquartile range (IQR), and outliers (> 1.5 x IQR). 675 676 FIGURE 2. Clustering of stable isotope ratios of Vaux’s Swift claws into two (left panel) or 677 three (right panel) clusters based on k-means or hierarchical agglomerative clustering, 678 respectively. 679 680 33 681 FIGURE 1 682 34 683 FIGURE 2 684 685 35