2021
DOI: 10.1111/brv.12775
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A guide to choosing and implementing reference models for social network analysis

Abstract: Analysing social networks is challenging. Key features of relational data require the use of non-standard statistical methods such as developing system-specific null, or reference, models that randomize one or more components of the observed data. Here we review a variety of randomization procedures that generate reference models for social network analysis. Reference models provide an expectation for hypothesis testing when analysing network data. We outline the key stages in producing an effective reference … Show more

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Cited by 44 publications
(37 citation statements)
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References 87 publications
(148 reference statements)
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“…To determine if observed nests had more branching than expected based on their size, i.e., the number of chambers, or nodes, in the network, we compared the mean distance of networks from observed nests to mean distance of reference models of networks with known branching properties. We evaluated how mean distance relates to nest size under different assumptions about how new nodes are added to a network (i.e., generative models (Hobson et al 2021)). We used three generative reference models that represent the upper and lower bounds on connectivity for how nest networks might increase in size (Buhl et al 2004b; Bebber et al 2007; Tero et al 2010; Latty et al 2011): (1) chain networks (Figure 1A), in which new nodes are added to the last node in a chain – i.e., no branching; (2) triangulated networks (Figure 1C), in which new nodes are connected to at least two other nodes such that they form a triangle while avoiding edge overlap.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…To determine if observed nests had more branching than expected based on their size, i.e., the number of chambers, or nodes, in the network, we compared the mean distance of networks from observed nests to mean distance of reference models of networks with known branching properties. We evaluated how mean distance relates to nest size under different assumptions about how new nodes are added to a network (i.e., generative models (Hobson et al 2021)). We used three generative reference models that represent the upper and lower bounds on connectivity for how nest networks might increase in size (Buhl et al 2004b; Bebber et al 2007; Tero et al 2010; Latty et al 2011): (1) chain networks (Figure 1A), in which new nodes are added to the last node in a chain – i.e., no branching; (2) triangulated networks (Figure 1C), in which new nodes are connected to at least two other nodes such that they form a triangle while avoiding edge overlap.…”
Section: Methodsmentioning
confidence: 99%
“…We repeated this process 1000 times for each network size for both triangulated networks and MSTs, because they were probabilistic generative processes, but not for the chain network generation because each size has only one solution. For each generated network, we calculated the mean distance to create reference distributions for comparison with the observed data (Hobson et al 2021; Figure 3B). See R code in the supplementary materials.…”
Section: Methodsmentioning
confidence: 99%
“…We want to point out that this method of generating randomized networks is a potential limitation of our study. Scholars have already discussed the pitfalls of different procedures for creating randomized networks (e.g., the fit between the randomization procedure and the research question; see Hobson et al, 2021). Another different method of reshuffling data from the one used in this study is the weightreshuffling procedure (Opsahl, 2013;Opsahl et al, 2008).…”
Section: Limitations and Further Researchmentioning
confidence: 99%
“…Central to these efforts is quantifying the extent to which feed-forward loops and other network motifs are present within colony interaction networks. A common approach is to compare empirical networks with Erdős-Rényi random networks matched for size and density, yet these null models often lack biological and physical relevance [ 58 , 59 ]. For example, random graphs typically assume that all individuals are equally likely to interact, thus ignoring spatial and temporal constraints on interactions (e.g.…”
Section: Concluding Remarks and Future Directionsmentioning
confidence: 99%