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Interdependent policy instrument preferences: a two-mode network approach

Published online by Cambridge University Press:  30 July 2018

Florence Metz*
Affiliation:
Institute of Environmental Decisions, ETH Zürich, Switzerland Institute of Political Science, University of Bern, Switzerland
Philip Leifeld
Affiliation:
School of Social and Political Sciences, University of Glasgow, UK
Karin Ingold
Affiliation:
Institute of Political Science, University of Bern, Switzerland Department of Environmental Social Sciences, Swiss Federal Institute of Aquatic Science and Technology (Eawag), Switzerland Oeschger Centre for Climate Change Research, University of Bern, Switzerland
*
*Corresponding author. Email: florence.metz@usys.ethz.ch
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Abstract

In policymaking, actors are likely to take the preferences of others into account when strategically positioning themselves. However, there is a lack of research that conceives of policy preferences as an interdependent system. In order to analyse interdependencies, we link actors to their policy preferences in water protection, which results in an actor-instrument network. As actors exhibit multiple preferences, a complex two-mode network between actors and policies emerges. We analyse whether actors exhibit interdependent preference profiles given shared policy objectives or social interactions among them. By fitting an exponential random graph model to the actor-instrument network, we find considerable clustering, meaning that actors tend to exhibit preferences for multiple policy instruments in common. Actors tend to exhibit interdependent policy preferences when they are interconnected, that is, they collaborate with each other. By contrast, actors are less likely to share policy preferences when a conflict line divides them.

Information

Type
Research Article
Copyright
© Cambridge University Press, 2018 
Figure 0

Figure 1 Schematic representation of Hypotheses 1 and 2. Note: Hypothesis 1 on common objectives: two actors (circles) with same objective (red/black circle attribute) prefer the same policy instrument (square). Hypothesis 2 on interconnectedness: two actors (circles) interact (tie between actors) and prefer the same policy instrument (square). In this article, we do not horizontally distinguish selection and influence mechanisms, but rather vertically between hypotheses.

Figure 1

Figure 2 Actor sample by type, level and conflict, n=31.

Figure 2

Table 1 Overview about surveyed instrument preferences

Figure 3

Figure 3 Two-mode network of policy instrument preferences. Note: Support network (“agree somewhat” or “strongly agree”) on the left; rejection network (“disagree somewhat” or “strongly disagree”) on the right. Circles=actors, squares=policy instruments, ties=preferences in the form of support or rejection.

Figure 4

Figure 4 Instrument preferences for 15 policy instruments, from most coercive instruments on the left to least coercive instruments on the right (for an explanation of the surveyed policy instruments, see Table 1). Note: squares in black and dark grey coded as 1 and 2=rejection, squares in light grey coded as 3 and 4=support; 31 surveyed actors are ordered by conflict line. Bottom=advocates of water protection (including: ARPEA to WWF=environmental associations, BPUK to VSA=water and local/cantonal), middle=advocates of economy (including: ECON/SAV to SGV=industry/agricultural associations, CVP and SVP=conservative parties), top=other (including: FDP to SP=political parties, BAFU-Chem to UREKS=federal government and parliament, BMG to UBAS=science).

Figure 5

Figure 5 Preference profiles of actors’ opposition (strongly disagree and disagree somewhat) towards 15 policy instruments, number of actors=31. Note: Dendrogram based on an agglomerative hierarchical cluster analysis with complete linkage of Euclidean distances of the instrument×actor matrix.

Figure 6

Table 2 Results for the bipartite exponential random graph model with standard errors in parentheses

Figure 7

Figure 6 Endogenous goodness of fit diagnostics for Model 2. (Model 1 is very similar.) Note: The six panels show common auxiliary network statistics in the observed network (the black lines) and in 500 simulations from the estimated model (the gray boxplots). The close match between the observed network and the simulations based on the model indicate that the model reproduces key features of the network topology adequately, which means that any omitted variable bias due to unmodelled dependence is largely eliminated (cf. Cranmer et al. 2017). The diagram was created using the xergm package (Leifeld et al. 2018).

Figure 8

Figure 7 Within-sample predictive fit. Receiver-operating characteristic (ROC) curves (red curve from bottom left to top right) and precision-recall (PR) curves (blue curve from top left to bottom right), with the light-shaded curves representing a null model for comparison. Note: ROC and PR are two alternative measures for model fit that indicate to which extent simulations based on the model can reproduce the location of ties in the network (Leifeld et al. 2018). ROC curves trending towards the upper left corner indicate a good within-sample predictive performance of the model (=high true positive rate and low false positive rate of the simulated networks in terms of tie prediction). PR curves trending towards the upper right corner indicate a good within-sample predictive performance (=high precision and high recall of the rejection ties in the observed network). Both curves show a large difference between a null model and Model 2.

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