Ó Springer 2005 Hydrobiologia (2005) 544:201–214 DOI 10.1007/s10750-005-0545-2 Primary Research Paper Temporally variable macroinvertebrate–stone relationships in streams Dean Jacobsen Freshwater Biological Laboratory, Institute of Biology, University of Copenhagen, Helsingørsgade 51, DK-3400 Hillerød, Denmark E-mail: [email protected] Received 27 September 2004; in revised form 30 December 2004; accepted 12 January 2005 Key words: benthic fauna, density, richness, assemblage composition, stone characteristics, temporal variability, Ecuador Abstract Stones were used to sample macroinvertebrates and characterise microhabitats at monthly or bimonthly intervals in six Ecuadorian streams covering a gradient in four different stability measures and other stream characteristics. The physical variables current velocity, water depth, horizontal position, embeddedness and size were measured to characterise stone microhabitats and presumed to be affected by or related to physical impact during hydrological disturbances. My first objective was to analyse how density, the number of families and a richness measure (residuals from a power regression of families vs. individuals) were related to the physical characteristics of individual stone habitats. My second objective was to quantify temporal variability in fauna–stone relationships and to analyse if such variability was related to overall stability of stream reaches. Partial Least Squares (PLS) multiple regression analyses showed high temporal variability between sampling dates in factor loadings of specific stone micro habitat variables. In spite of this, there was a clear negative effect of depth and a positive effect of current on density and number of families. Stone size was consistently negatively related to density and positively related to number of families. Patterns were less clear for richness residuals. Simple linear regressions of fauna vs. stone parameters generally confirmed the results reached by the PLS analysis, although few of the regressions were significant. For all fauna–stone regressions the variability in slopes was much higher among sampling dates within streams (temporal variability) than among streams (spatial variability), and significant slopes were even inverted on different sampling dates. Although the coefficients of variation (CV) of slopes of a given combination of fauna parameter and stone variable from different sampling dates (n ¼ 9–11) were rarely correlated to any of the measures of stream stability, this study has demonstrated high temporal variability in fauna–stone relationships (CV’s of regression slopes). Consequently, temporally un-replicated studies of such relationships do not necessarily reveal general patterns. Introduction The patchy distribution of macroinvertebrates on stream beds is notorious, with species and assemblages responding to small-scale heterogeneity in abiotic and biotic characteristics of microhabitats (Minshall, 1984; Cooper et al., 1997). Several studies have shown significant relationships between density and richness of invertebrates and site characteristics such as amount of detritus, algal biomass, physical stability, physical complexity, current velocity, water depth etc. (e.g. Egglishaw, 1964; Barmuta, 1989). These relationships may apply to different spatial levels, from individual stones (Downes et al., 1995; Matthaei et al., 2000), or artificial substrata (e.g. Khalaf & Tachet, 1980; Malmqvist & Otto, 1987) to small sections of the stream bottom. However, studies of relationships between microdistribution of the fauna and environmental 202 factors in streams are often spatially unreplicated or pseudoreplicated (Downes et al., 1993). What is perhaps less obvious is that such studies are usually also unreplicated in time, or relationships are analysed on mean values of fauna parameters (the dependent variable) and environmental parameters (the independent variable), while the information contained by the temporal variability in these parameters is generally discarded. Studies ignoring the temporal variability in such relationships may not reveal general relationships. The microdistribution of benthic invertebrates in streams is in fact dynamic and is strongly influenced by the hydrological disturbance regime. Even moderate high-flow events may cause redistribution of the fauna (Townsend & Hildrew, 1976; Statzner et al., 1988; Davis & Barmuta, 1989). For example, it has been demonstrated that invertebrates seek low-stress, spatial refugia during spates (Lancaster & Hildrew, 1993; Winterbottom et al., 1997). Such refugia may be large stones that do not move easily (Townsend, 1989; Biggs et al., 1997). Matthaei et al. (2000) found that following spates, stable stones had higher densities and richness of invertebrates than loosely embedded stones, whereas there was no such difference before spates. Hence, fauna–microhabitat relationships (e.g. slopes of regressions) may be subject to considerable temporal variability, driven by the physical disturbance regime at the scale of stream reaches. Palmer et al. (1997) argues that the variability in biological relationships need not be viewed as ‘statistical detail’ or nuisance, and if explored may instead yield new ecological insight. Temporal variability in relationships between the distribution of fauna and properties of microhabitats used as the dependant variable has rarely been studied in streams, and to my knowledge never analysed with respect to differences in environmental characteristics of stream reaches. The first objective of this study was to analyse how three macroinvertebrate parameters, namely density, number of families and a richness measure were related to the physical characteristics of individual microhabitats in streams. My second and main objective was to quantify temporal variability in relationships between fauna and microhabitat variables and to analyse if such variability was related to overall stability or other characteristics of stream reaches. While habitat preferences and biotic interactions may be important for regulating distribution of species at stable or benign sites, assemblages are thought to be more randomly distributed and loosely organised at disturbed sites (Peckarsky, 1983; Minshall & Petersen, 1985; Death, 2004). Consequently, fauna–microhabitat relationships are expected to be weak and/or temporally variable at high disturbance levels. For comparative studies of richness, especially temporally unreplicated ones, it is of great value to know if stones with certain physical characteristics have a particularly dense, rich and stable fauna composition. To achieve these objectives I collected fauna and measured physical stone characteristics at monthly or bimonthly intervals in six aseasonal, equatorial streams in Ecuador, covering a gradient in disturbance level. The characteristics current, depth, horizontal position, embeddedness and size (surface area) of stone microhabitats were assumed to be affected by or related to physical impact during hydrological disturbances (Matthaei et al., 1999). Stones are well defined, discrete habitats that are easily and accurately sampled (Douglas & Lake, 1994) and often have been used in studies of microdistribution of invertebrates in relation to environmental characteristics (Hart, 1978; Downes et al., 1998). Most studies of fauna–stone relationships (either performed on natural stones or artificial tiles etc.) have concerned colonisation through time (Lake & Doeg, 1985; Lake & Schreiber, 1991), in particular in relation to disturbance through ‘rock-tumbling’ experiments (Boulton et al., 1988; Rosser & Pearson, 1995) and to food resources by manipulating periphyton biomasses (Downes et al., 1998). Few studies have dealt with distribution of fauna in relation to natural stone characteristics (Downes et al., 1995; Matthaei et al., 2000), and to my knowledge, none have focused on temporal variability in fauna–stone relationships. Materials and methods Localities The study was performed in six first to third order streams (drainage areas approximately 0.5–6 km2) previously included in studies of altitudinal changes in diversity (Jacobsen, 2003) and drift patterns 203 (Jacobsen & Bojsen, 2002) of macroinvertebrates in streams on the eastern side of the Ecuadorian Andes. All streams studied are headwaters of the Napo river which eventually drains into the Amazon river. The two lowland streams are characterised as lowland streams in the transition zone between piedmont streams and streams typical of the Amazon plains and were located on the south side of the Napo, surrounded by primary and secondary lowland forest at the foothills of the Andes at 380 and 400 m a.s.l., with a total rainfall of ca 6000 mm in 1999 (D. Jacobsen, unpubl. data). The two midland streams were located in cloud forest on the eastern slopes of the Andes at 2050 and 2210 m a.s.l. receiving approx 3000 mm of rain annually (Inamhi, Instituto Nacional de Meteorologı́a e Hidrologı́a). The two highland streams were located on the grass and bushlands (páramo) of the eastern cordillera at 3820 and 3850 m a.s.l. with a mean annual precipitation of about 1500 mm (Inamhi). Monthly mean stream temperatures vary about 1 °C during the year in all regions (D. Jacobsen, unpubl. data). Physico-chemical characteristics To characterise the general physico-chemical environment of the stream sites, a number of parameters were measured at each sampling event. Conductivity and pH were measured in the field with an YSI model 30 and a Radiometer model 203, respectively. Water-samples were brought to the laboratory and alkalinity measured by gran titration with 0.1 N HCl (Mackereth et al., 1978) within a few days of collection. Current velocity and discharge were measured by means of dilution gauging (White, 1978). A bucket of a known amount of dissolved salt (volume and conductivity) was added at the upstream end of the 20 m stream reach and conductivity measured every 5 or 10 s at the downstream end of the reach. Maximum current velocity is the time elapsed before the conductivity begins to rise at the downstream end of the reach, divided by the length of the reach, while the mean velocity is calculated as the time elapsed for half of the salt to pass the stream reach divided by the length of the reach. The percentage of cobbles (6–26 cm particle diameter) covering the stream bottom, and thus the type of substratum sampled in the study, was calculated by recording the substratum type at 10– 20 points along 10 transects across the stream at 2 m intervals, providing a total of at least 100 observations. Stability measures Four different measures were taken in an attempt to quantify the available refugia and physical disturbance experienced by invertebrates in the six streams: (1) The maximum : mean current velocity ratio obtained from the dilution gauging is a measure of hydrological dead space and was used here as a measure of the availability of low impact refugia in the 20 m stream reach. (2) The third part of the Pfankuch score system concerning the channel bottom (Pfankuch, 1975) was used as a measure of overall stream stability (1–10, with 10 as the most stable). (3) To obtain a comparable measure of physical stress on the stream bottom, clay bricks were placed in the streams, recording whether or not the bricks had moved (not measuring actual distance moved) at the next visit 2– 5 weeks later. Three sizes of bricks were used (554 ± SD: 46 g, 1163 ± 101 g and 2553 ± 105 g) and they were placed in three rows, each row with one brick of each size (nine bricks in total) in relatively homogenous runs. After having concluded all measurements, each brick size was given a score based on the total frequency of movements in all streams. A brick-movement score was calculated for each visit as the number of bricks moved or disappeared multiplied by the relevant score for each brick-size. Then the mean of the 4–5 trials obtained in each stream was calculated. (4) The mean annual precipitation in the drainage basins was used as the fourth measure of stream stability. Sampling of stone fauna Samples of benthic macroinvertebrates were collected 9–11 times in each stream from December 1998 to December 1999. At each sampling occasion, 20 cobbles were collected from riffle/run habitats within a 20 m reach. Stones were collected by rapidly lifting them into a 200 lm mesh hand net to avoid the loss of active swimmers. Each stone was brushed carefully in a bucket of water. All invertebrates were preserved in 70% ethanol. 204 After collection of each stone, five parameters specific to each stone microhabitat were measured and recorded: depth, current velocity, embeddedness, distance from stream middle and size. Depth was measured as the depth to the bottom of the stone-grove where the stone had been laying. Current velocity was measured with a Höntzsch wheel anemometer 1 cm above the sediment at the upstream edge of the stonegrove. A score of embeddedness between 1 and 4 was attributed arbitrarily according to the force that was needed to remove the stone. The distance of the stone to each bank was measured, and the distance from the middle of the stream calculated as the difference between the two measurements. Stone length (L), width (W) and height (H) were measured and stone surface area (denoted size) estimated following the method given by Dall (1979): 1.2 (LW + LH + WH). In the laboratory, macroinvertebrates were identified to family, except for Nematoda, Annelida, Hydracarina and Collembola, using Thorp & Covich (1991), Roldán (1992), and Merritt & Cummins (1996). The fauna in Ecuadorian streams is little known and only some groups can be identified with certainty to a taxonomical level lower than family. In comparative studies of richness I feel more confident working consistently at the family level instead of a mixture of different taxonomical levels. Family richness of insects at individual stream sites is highly correlated with species richness (Bournaud et al., 1996, Wright et al., 1998). The family level seems also to be sufficient in comparative analyses of community structure (Bowman & Bailey, 1997; Bailey et al., 2001) and to characterise functional richness (Dolédec et al., 2000). Data treatment I focused on three faunal parameters: density (ind m)2), number of families and a corrected richness measure. In addition to the number of families actually found, I wanted to include a measure of richness corrected for the effect of sample size, i.e. number of individuals. Many stones had so few individuals that rarefaction and other randomisation techniques were inappropriate. Instead, as the relationship between the number of families as a function of sample size was satisfactorily described by the power function S ¼ a I z (where S is number of families and I is number of individuals), I used the residuals from fittings of this function as a corrected measure of richness. This was done separately on each series of 20 stones. The residuals were then used as the dependent variable in analyses of relationships with stone variables. In that way I discarded the effect of passive sampling in the analyses of regulation of richness by habitat characteristics (such as stone surface area). For other methods for identifying and distinguishing between effects of passive sampling and fragmentation on species-area relationships, see Douglas & Lake (1994) and references therein. Partial least squares multiple regression (PLS) (ter Braak & Juggins, 1993; Eriksson et al., 1995) is increasingly applied in ecology to e.g. separate the effect of several environmental factors on macroinvertebrate communities in streams (Malmqvist et al., 1993; Englund et al., 1997; Zhang et al., 1998). Here PLS regression was used to analyse for the effect of the five independent stone microhabitat variables on the three dependent fauna parameters. PLS reduces the number of variables to one or several latent components, where the values of the loadings express the influence of each independent variable on the component (model). The loading of each independent factor (stone variables) in the PLS multiple regression analyses indicate its effect upon the dependent factor (fauna parameters), the direction of the relationship and, consequently, the relative proportion of the total variability in the dependent factor that can be attributed to each independent factor. In contrast to multiple linear regression analysis, PLS has no problem with correlated predictor variables and permits illustrative graphical presentation of loadings. The PLS regressions were performed using the software STATISTICA edition 99 (selecting auto scaling and no intercept). First components were calculated separately for each sample series of 20 stones. Mean values of loadings of each independent stone variable (n ¼ 9–11) for each fauna parameter in each stream were then calculated. As it was not 205 the aim to construct predictive models, no cross validation was performed. Instead, significant departures of mean loadings from zero were tested by t-test. Linear regression models were constructed separately for all 62 series of 20 stones, using all combinations of the three fauna and five stone microhabitat variables. The slopes from these regressions expressed the relationships between fauna and stone variables. To compare variance in these fauna–stone relationships explained by spatial variability (between different streams) and temporal variability (between sampling dates within streams), I performed one-level nested ANOVA’s on these slopes using the software STATGRAPHICS plus for windows 2.1. The coefficient of variation (CV ¼ (SD/mean) * 100%) for slopes of specific combinations of fauna and stone variables (n ¼ 9 –11) was used as a measure of temporal variability in fauna– stone relationships. The relationships between CV of slopes and measures of stream stability were analysed with Spearman Correlation. I also wished to analyse if temporal variability in fauna parameters differed at different levels of stone variables. To do this I used the same regression models to predict the density and number of families at fixed high and low values of stone variables, for each stream and sampling date. These fixed high and low values of stone variables were chosen so that they did not exceed the mean low and the mean high in any stream. The values were: depth: 10 and 35 cm; current: 0 and 30 cm s)1; embeddedness: 1 and 3; distance: 0 and half stream width; size: 200 and 1000 cm2. The CV of each fauna parameter at low and high values of stone variables (n ¼ 9–11) was used as a measure of temporal variability in fauna parameters, and differences between CV’s at high and low values of stone variables tested with pair-wise t-tests (n ¼ 6). This analysis was not done for richness residuals because both means and SD’s were close to zero, and CV’s therefore highly variable. Where multiple t-tests (as for mean loadings) or regression analyses (as for slopes in fauna–stone relationships) were performed, Bonferroni corrections were applied and significance levels adjusted accordingly from p < 0.05 to p < 0.01. Results Stream characteristics and overall faunal composition The six streams covered a wide range in physical characteristics such as mean current, mean depth, depth CV, and the four stability measures (Table 1). However, apart from temperature, width and annual precipitation none of the physical characteristics varied systematically with altitude. A total of 76 taxa (mostly families) were collected. Insects contributed between 95.2 and 99.7% to the total number of individuals at a site. The dominant families varied among streams and included Baetidae, Leptophlebidae, Elmidae, Glossosomatidae, Hydropsychidae, Chironominae (subfamily), Orthocladiinae (subfamily) and Simuliidae. The number of taxa collected in each stream clearly declined with higher altitude. Fauna parameters vs. stone microhabitat characteristics Stone microhabitat characteristics were mostly uncorrelated with each other. Only depth and current velocity were negatively (although weakly) correlated in the streams Apayacu and Chalpi Medio (r2 ¼ 0.126 and 0.135, respectively, p < 0.05, regression analysis). The variation in the dependent factor (rY2 ) explained by the PLS models using the five stone variables ranged from 0.25 in Chalpi Sur to 0.44 in Apayacu for density, from 0.22 in Shinguipino to 0.44 in Chalpi Medio for number of families and from 0.20 in San Isidro to 0.32 in Chalpi Medio for richness residuals (n ¼ 9–11 models, one for each sampling date). Loadings of specific stone microhabitat variables showed high temporal variability within streams, indicated by the wide min–max ranges, as well as considerable variation among streams (Fig. 1). Nonetheless, for several combinations of stone variables and fauna parameters, mean loadings were consistently either positive or negative in all six streams, and in several cases significantly different from zero (t-test, p < 0.01). The pattern was particularly clear regarding the negative effect of depth and the positive effect of 380 400 2050 2210 3820 3850 San Isidro Pumayaco Chalpi Sur Chalpi Medio 6.2 7.7 12.8 14.4 24.1 22.9 (25 °C) (°C) 46 60 72 54 51 25 (lS/cm) mean mean Conduc. Temp, Altitude (m) Apayacu Shinguipino Stream 6.43 7.05 7.17 6.61 7.21 6.79 mean pH 0.24 0.56 0.51 0.33 0.44 0.12 (meq/l) mean Alkali. 0.10 0.14 0.13 0.07 0.10 0.23 (m) mean Depth, 1.08 0.56 0.53 0.70 0.77 0.73 CV Depth 1.25 1.05 2.80 2.30 5.58 4.00 (m) mean Width, 0.06 0.17 0.30 0.10 0.09 0.03 (m/s) mean Current, 40 17 38 24 33 23 (%) Cobble Table 1. Values of physical and chemical site characteristics, measured at near base-flow conditions in six Ecuadorian streams 2.33 1.94 1.67 2.00 1.89 3.00 index 3 7 1 9 5 4 Index space Annual 12 6 16 5 18 22 index 1500 1500 3000 3000 6000 6000 tion (mm) movement precipita- Phankuch Stone Dead Stability measures 206 207 Figure 1. Factor loadings from the PLS multiple regression analyses for the physical stone variables depth (Dep.), current (Cur.), embeddedness (Emb.) horizontal distance from middle (Dis.) and size (Siz.) in the models predicting each of the three fauna parameters density (top row), number of families (middle row) and richness residuals (bottom row) in each stream. Columns denote mean loadings, error bars denote SE and asterix denote max–min values from 9 to 11 analyses. Bonferroni corrections were applied due to five multiple comparisons, and significance levels of mean loadings thus corrected from p < 0.05 to p < 0.01. Hatched columns denote mean loadings significantly different from nil (p < 0.01; t-test). current on density and number of families. Stone size was consistently negatively related to density and positively related to number of families. Although the density of invertebrates (ind m)2 stone surface) was generally negatively related to stone size, number of individuals was generally positively related to size (results not shown). Patterns were less clear for richness residuals, but embeddedness and distance seemed to have positive effects. Thus, overall density was highest on small, loosely embedded stones at shallow depths, in the middle of the stream and at high current velocities. Number of families peaked on stones that were large, firmly embedded located at low depth, close to the bank and subjected to high current velocity. The overall patterns reached by the PLS multiple regression analyses were largely confirmed by simple linear regressions (Table 2). However, few of the regressions of fauna parameters vs. stone variables were significant. Of the 90 possible combinations (3 fauna parameters * 5 stone variables * 6 streams), 57 had no significant regressions on any date, 25 had significant regressions on a single date, six had two significant regressions, while density vs. current in Apayacu and Pumayacu had four and five significantly positive regressions, respectively (p < 0.01). Temporal variability in fauna–stone relationships The temporal variability between sampling dates in the slopes of fauna–stone regressions was high (Fig. 2). For all fauna–stone regressions the variability in slopes was much higher between sampling dates within streams (temporal variability) than between streams (spatial variability) (Table 3). In one case (Stream Apayacu: Density vs. depth) significant slopes were even inverted on 1/1 – – – Depth Distance Embed. Size 0/1 – – 1/0 Depth Distance Embed. Size – – – Distance Embed. Size 98 415 226 107 223 1300 216 204 101 71 472 213 161 245 338 180 461 148 – – 1/0 – – – – – – – – – – – 1/0 385 (22510) 894 247 253 145 234 140 133 691 112 95 328 155 134 135 733 484 – – – 1/0 – – 2/0 – – 1/0 0/1 – – 1/0 2/0 +/) 535 501 173 761 280 962 320 323 119 786 271 101 168 144 134 190 166 205 CV (n = 10) San Isidro – – 1/0 – – 0/1 1/0 1/0 – 1/0 0/1 – – – 5/0 +/) 347 144 359 290 490 450 525 596 48 1641 290 50 315 932 160 122 243 118 CV (n = 11) Pumayacu – 2/0 – 1/0 – 1/0 1/0 – – 1/0 – – – – – +/) 193 159 135 225 255 189 193 87 45 294 228 312 584 730 1615 175 201 200 CV (n = 11) Chalpi Sur – 2/0 – – 0/1 2/0 1/0 – 0/1 – – 1/0 1/0 0/1 – +/) 103 225 56 96 80 57 85 66 55 180 59 66 345 205 246 691 168 416 CV (n = 10) Chalpi Medio – 4/0 2/0 2/0 0/1 3/1 6/0 1/0 0/2 4/0 0/2 1/0 1/0 2/2 12/0 +/) 330 251 287 307 443 337 260 219 79 677 196 131 331 417 412 296 277 254 Mean CV (n = 61) Total Mean CV’s are also given for each combination and for each fauna parameter in each stream. Bonferroni corrections were applied due to five multiple comparisons, and significance levels for regressions thus corrected from p < 0.05 to p < 0.01. Mean – – Current Depth Richness resid. Mean 1/0 Current # of Families Mean 4/0 Density Current +/) +/) CV (n = 10) (n = 9) CV Shinguipino Apayacu Table 2. Number of positive (+) and negative ()) significant linear regressions and the coefficient of variation (CV) of slopes of each combination of three fauna parameters (density, # of families, richness residuals) and five stone characteristics 208 209 Figure 2. Regression lines illustrating contrasting relationships between five stone characteristics and invertebrate density (top row), number of families (middle row) and richness residuals (bottom row) on different sampling dates in stream Apayacu (380 m). Thick lines denote significant regressions (p < 0.05). different sampling dates (Fig. 2, Table 2). Overall, the CV of slopes of specific fauna–stone regressions (n ¼ 9–11) varied between 45% and 1641% (except for one extremely high CV in Shinguipino, which for that reason was omitted from the calculation of mean CV’s), with mean and median values of 553 and 200%, respectively. The CV exceeded 100% in 75 of 90 cases (Table 2). Only one significant correlation was found between the individual CV’s of slopes shown in Table 2 and the four stability measures in Table 1, namely that of density vs. current in relation to the max–min current index (r ¼ 0.94; p ¼ 0.005, n ¼ 6). None of the mean CV’s of slopes (Table 2) correlated significantly with any of the four stability measures (p > 0.05). Using the same regressions, the number of families was clearly less temporally variable than densities (Fig. 3). The only significant difference (p < 0.05) between temporal variability of density and number of families of macroinvertebrates at fixed low and high values of stone microhabitat characteristics (Fig. 3) was for stone size, with a mean CV of density significantly greater on large stones than on small stones (p ¼ 0.0003; Pair-wise t-test). Temporal variability (CV) of density and number of families for either high or low values of stone variables were not related to any of the stability measures in Table 1 (p < 0.05, n ¼ 6; Spearman Correlation). Discussion This study has shown that physical characteristics of stone microhabitats such as water depth, current velocity, horizontal position, embeddedness and size (surface area) all to a varying degree influenced spatial distribution of invertebrate density and richness in the studied equatorial streams. The negative effect of depth and the positive effect of current velocity on density and number of families were most prominent. Quinn & Hickey (1994) also found negative effect of depth and positive effect of velocity on taxon richness and density of invertebrates in Surber samples. In another study of stone faunas Downes et al. (1995) found positive effect of velocity on density (although this significant effect of velocity disappeared when corrected for spatial autocorrelation), but no effect of velocity on species richness. In contrast, Boulton et al. (1988) found no correlation between neither velocity nor depth and the number of taxa and density of invertebrates, neither on the upper 1.13 2.78 38 113 82960 65690 513 729 822 832 0.41 2.96 0.79 1.42 1.01 0.84 0.02 0.56 0.23 0.42 0.00 2.78 38 7.33 82960 0.00 513 22 822 0.98 comp. Var. 0 100 84 16 100 0 96 4 100 0 % 5 5 55 55 5 55 5 53 5 55 0.83 6.00 5.23 1.30 F 0.00004 2.51 0.00002 0.0002 0.0001 0.6076 3.6444 0.0036 0.0187 0.0075 0.0097 MS 0.04 0.53 0.0002 0.0006 0.28 P 0.000002 0.00002 0.0002 0.0000 0.6076 0.2990 0.0036 0.0015 0.0075 0.0002 13 87 100 0 67 33 70 30 97 3 Var. comp. % 5 55 55 5 55 5 53 5 55 5 DF 3.05 1.20 3.19 F 0.0000080.87 0.000009 0.00006 0.00006 0.92 0.2144 0.6535 0.0040 0.0048 0.0028 0.0089 MS Richness residuals 0.50 0.48 0.02 0.32 0.01 P 0.00 0.000009 0.00006 0.00 0.2144 0.0432 0.0040 0.00008 0.0028 0.0006 0 100 100 0 83 17 98 2 82 18 Var. comp. % The values express the percentage of the total variance in the data explained by differences between the six streams (Stream) and by temporal differences within streams between sampling dates (Date). Stream Date 5 55 Date Size 5 55 Stream Distance 5 55 Date 53 Stream Date Embed. Stream 5 Date Current 5 55 Stream Depth P DF F DF MS Families Density Table 3. Results from one-level nested ANOVA’s on the slopes from linear regressions between the five stone variables and the three fauna parameters showing the variance components 210 211 Figure 3. Coefficients of variation between sampling dates of faunal density and number of families among stones at low (L) and high (H) values of depth, current, embeddedness, distance from stream middle and size. Different symbols represent different streams and each data point denotes the CV across all sampling dates for each stream. Squares: Apayacu; circles: Shinguipino; upward triangles: San Isidro; downward triangles: Pumayacu; diamonds: Chalpi Sur; hexagons: Chalpi Medio. The horizontal bars denote the mean CV in each category. surface nor on the underside of stones. Thus, the effect of these environmental parameters on the microdistribution of the macroinvertebrate fauna is not clear, and reasons for diverging results may be numerous. Residuals in number of families from the power regression to number of individuals were not clearly related to any of the measured stone microhabitat variables, and the relatively clear effect of depth, current and size on number of families was not observed for richness residuals. Thus, although local processes seemed to have some degree of regulatory effect on richness per se, i.e. patterns in richness being not just a passive result of patterns in density (Douglas & Lake, 1994; Downes et al., 1995), such regulatory factors could not be identified in the present study. The general patterns observed in the PLS multiple regression analyses for the effect of stone microhabitat variables on fauna parameters were confirmed by the slopes and number of significant linear regressions. However, these fauna–stone regressions for specific dates were generally weak, and few were significant. Despite the apparent differences in stability between the studied streams, all six streams may be relatively unstable. As assemblages in disturbed habitats are expected to be randomly organised with small differences among stones (e.g. Death, 2004), and in a perpetual state of disequilibrium (Reice, 1985) the lack of strong fauna–stone relationships is perhaps not surprising. However, there are other possible reasons for these weak regressions. Firstly, measuring current velocity in front of a stone is not a very accurate descriptor of the flow environment experienced by its fauna (Hart et al., 1996), and probably gives only a crude estimate. The distribution of fauna on individual rocks responds to highly heterogeneous microflow patterns, and a much richer fauna has been found in the wakes than at the front of boulders (Bouckaert & Davis, 1998). Likewise, higher density and richness has been demonstrated on the underside than on the upper surface of stones (Boulton et al., 1988). Secondly, it was not the same 20 stones that were collected on every sampling occasion. This means that stones experiencing high current velocity were not the same from sampling to sampling, meaning that other variables were not standardised. This inevitably adds a lot of undesired ‘statistical noise’ to regressions. Thirdly, the distribution of the fauna is subject to multi-factorial regulation, and several physical stone characteristics not recorded in this study have been shown to affect the distribution of the fauna, such as roughness (Erman & Erman, 1984; Downes et al., 1998), colour (Clifford et al., 1989), algal biomass (Downes et al., 1995) and turbulence (Froudes number) (Orth & Maughan, 1983; Quinn & Hickey, 1994). Finally, gradients in stone-characteristics may not have been wide enough to produce strong relationships. Although the influence of the five stone microhabitat variables varied among stream 212 reaches, the spatial variability was greatly surpassed by the temporal variability between sampling dates in all combinations of fauna and stone microhabitat parameters. This means that the differences in taxonomic composition among streams were of minor importance to the fauna–stone relationships compared to the intrinsic temporal variability. In temperate streams, such temporal changes in distribution may be due to changing habitat and food preferences during the life cycles of aquatic insects (Minshall, 1984). However, most aquatic invertebrates in tropical streams (Hynes, 1975; Jackson & Sweeney, 1995; Yule & Pearson, 1996) including invertebrates in Ecuadorian highland streams (Turcotte & Harper, 1982) have asynchronised life cycles, so this high temporal variability in relationships (e.g. regression slopes) is probably related to disturbance events and a continuous redistribution of the fauna. The actual fauna– stone regression probably depends on the length of the period elapsed since the last disturbance event and the magnitude of this disturbance. Further, I expect that immediately after a spate, relationships should be weak or non-existent due to a random redistribution of the fauna, while relationships should gradually develop with time following a spate. I expected temporal variability of fauna–stone regressions (slope CV’s) to be negatively correlated with the Phankuch index, positively correlated with the stone movement index and annual precipitation, while I had no a priori expectation regarding a possible correlation with hydrological dead space. However, I did not find much relationship between slope CV’s and the four stability measures of stream reaches. That measures of stream stability had no apparent effect on the temporal variability in fauna–stone microhabitat relationships was somewhat surprising. Obviously, the four stability measures applied may not have been the most adequate in describing the physical environment that the fauna experiences. After decades of research, there is still no consensus on how the disturbance regime experienced by benthic macroinvertebrates in streams should be adequately quantified and described (Resh et al., 1988; Reice et al. 1990; Death & Winterbourn, 1994). For example, Townsend et al. (1997) found that the relationship between richness of stream invertebrates and disturbance of stream sites depends on the actual disturbance measure applied. Nevertheless, I suggest that the absence of a relationship between slope CV’s and stability measures across streams are due to the varying taxonomic composition of the fauna between streams, because different taxa respond differently to disturbances (Rosser & Pearson, 1995; Matthaei et al., 1997; Winterbottom et al., 1997). The composition of the fauna of a given stream is, at least partially, determined by the streams environmental characteristics such as temperature (altitude) and physical stability. The macroinvertebrate community found in unstable streams are thus expected to be more resistant and/or resilient than in more stable streams. Consequently, the dependent response variable (the fauna) was not standardised, but varied among streams. 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