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Vol. 32 – 2006 - Ecologia Mediterranea

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10%); and (iii) barren steppe (B-steppe),<br />

without shrubs and trees.<br />

Starting from aerial photographs taken in<br />

1998, we digitized and georeferenced the<br />

range of the three types of steppe in the study<br />

area using GIS technology (Figure 1b).<br />

Adding the types, we obtained another three<br />

categories: barren plus shrub steppe (BSsteppe);<br />

shrub steppe plus steppe woodland<br />

(SW-steppe); and total steppe cover (Tsteppe).<br />

Given that the steppes harbour the<br />

main prey of the lesser kestrel and represent<br />

its most important trophic areas, we assumed<br />

their extents to be a useful surrogate for food<br />

resources. Moreover, we also considered the<br />

distances of foraging areas from the nesting<br />

sites as distance could play an important role<br />

in the balance between the energy gained<br />

from prey and the energy employed to find it.<br />

In order to determine whether steppe variables<br />

(extent and types, and at different distances<br />

from nest sites) were significant predictors of<br />

the colony sizes (dependent variables), a multiple<br />

linear regression analysis (MLR) was<br />

conducted.<br />

Palumbo (2001) estimated the sizes of the<br />

colonies in the Murge district in 1997 and<br />

1998. We performed three sets of analyses<br />

using, separately, the estimated number of<br />

pairs (pre-reproductive census) of 1997, 1998<br />

(Table 1) and their average. However, the<br />

results were not significantly different. Therefore,<br />

we report only the analysis performed<br />

using the average.<br />

In its pre-reproductive stage, the lesser kestrel<br />

travels 11-13 km to reach foraging areas<br />

(Liven-Schulman et al. 2004). Therefore, we<br />

considered the surfaces of the three steppe<br />

types within a 12.5 km of radius of every<br />

colony. These surfaces were then divided into<br />

five adjoining circular crowns (the first is a<br />

circle), each one 2.5 km in width. As the distances<br />

between colonies were not always farther<br />

than 25 km, we assumed that a given<br />

steppe area reachable by two or more subpopulations<br />

was used mainly but not exclusively<br />

by the nearest one. Every time two or more<br />

subpopulations potentially shared a steppe<br />

area, this was divided in percentages among<br />

them, using the inverse of the mean radius of<br />

every circular crown. In this way, we obtained<br />

the (potentially useful) steppe areas inside<br />

the five circular crowns around every nest site<br />

for the categories considered (Table 1).<br />

We performed a MLR between the logarithm<br />

of the census data (dependent variable) and<br />

ecologia mediterranea <strong>–</strong> <strong>Vol</strong>. <strong>32</strong> <strong>–</strong> <strong>2006</strong><br />

Priority Zones for <strong>Mediterranea</strong>n protected agro sylvo pastoral landscapes<br />

the logarithm of the steppe areas (explanatory<br />

variables) in the five crowns for each category.<br />

The logarithmic transformation of both<br />

variables was obtained by applying the Box-<br />

Cox (1964) method. For each steppe category,<br />

the explanatory variables were indicated as<br />

x 1 <strong>–</strong> x 5 in relation to the five circular crowns.<br />

Using a stepwise procedure, we tested all the<br />

possible models with the explanatory<br />

variables, from a simple linear regression for<br />

each variable to all their possible combinations.<br />

We selected the ones whose partial<br />

regression coefficients were significant. We<br />

did not consider the meaningless models from<br />

an ecological point of view, such as those<br />

relating to two or more non-consecutive circular<br />

crowns.<br />

The only variables with partial regression<br />

coefficients significantly different from zero<br />

were x 2 and x 3 of the categories including the<br />

barren steppes (B-, BS- and T-steppe). However,<br />

owing to collinearity, in the MLRs with<br />

only these two variables, their partial regression<br />

coefficients were not significantly different<br />

from zero. Therefore, we grouped the<br />

data of the circular crowns 2.5-5 and 5-7.5 km<br />

and obtained a new variable, indicated as x 23 .<br />

Results<br />

Results referring to shrub steppes and steppe<br />

woodlands both alone and in their reciprocal<br />

combinations (S-steppe, W-steppe and SWsteppe)<br />

were of no statistical importance in<br />

accounting for colony size. For the other categories,<br />

all including the barren steppes (Bsteppe,<br />

BS-steppe and T-steppe), only the partial<br />

regression coefficients of x 2 and x 3 were<br />

significant at the 0.05 level. The simple linear<br />

regressions using, separately, these two computed<br />

variables were always highly significant<br />

but the strength of the relationship was<br />

weaker for x 3 than for x 2 . The new explanatory<br />

variable (x 23 ), grouping together the<br />

steppe surfaces inside the crowns of 2.5-<br />

7.5 km, was always correlated significantly<br />

(p < 0.01) with the dependent variable<br />

(Table 2). In all the cases, the determination<br />

coefficients were relatively high (for x 23 :<br />

r 2 > 0.71), despite the analysis being carried<br />

out without considering other likely important<br />

factors (e.g. factors related to nest sites). Thus,<br />

steppe distribution and extent explain variance<br />

in colony size to a considerable degree. The<br />

results show that the hypothesised relation-<br />

33

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