Abstract

Environmental decision support intends to use the best available scientific knowledge to help decision makers find and evaluate management alternatives. The goal of this process is to achieve the best fulfillment of societal objectives. This requires a careful analysis of (i) how scientific knowledge can be represented and quantified, (ii) how societal preferences can be described and elicited, and (iii) how these concepts can best be used to support communication with authorities, politicians, and the public in environmental management. The goal of this paper is to discuss key requirements for a conceptual framework to address these issues and to suggest how these can best be met. We argue that a combination of probability theory and scenario planning with multi-attribute utility theory fulfills these requirements, and discuss adaptations and extensions of these theories to improve their application for supporting environmental decision making. With respect to (i) we suggest the use of intersubjective probabilities, if required extended to imprecise probabilities, to describe the current state of scientific knowledge. To address (ii), we emphasize the importance of value functions, in addition to utilities, to support decisions under risk. We discuss the need for testing “non-standard” value aggregation techniques, the usefulness of flexibility of value functions regarding attribute data availability, the elicitation of value functions for sub-objectives from experts, and the consideration of uncertainty in value and utility elicitation. With respect to (iii), we outline a well-structured procedure for transparent environmental decision support that is based on a clear separation of scientific prediction and societal valuation. We illustrate aspects of the suggested methodology by its application to river management in general and with a small, didactical case study on spatial river rehabilitation prioritization.

Highlights

  • Two main problems make decisions in environmental management difficult (McDaniels et al, 1999; Kiker et al, 2005; Clemen and Reilly, 2013)

  • The argument that ambiguity about the correct probability distribution can hardly be represented by probabilities (Colyvan, 2008) is justified. For this reason we suggest the use of intersubjective probabilities to describe scientific knowledge in the absence of significant ambiguity, and imprecise, intersubjective probabilities otherwise

  • We argue for combining probability theory and scenario planning with multi-attribute utility theory as a conceptual framework for environmental decision support

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Summary

Introduction

Two main problems make decisions in environmental management difficult (McDaniels et al, 1999; Kiker et al, 2005; Clemen and Reilly, 2013). The society consists of individuals with a high diversity of perspectives, opinions, and interests. This makes it impossible to formulate “societal objectives” in any strict sense. Societal objectives may be defined as objectives with which a majority of people would agree. Still, such objectives may be conflicting and they are difficult to formulate and quantify. It is difficult to reliably predict the consequences of decision alternatives. As the desirability of alternatives depends on the degree to which their consequences fulfill the

Present address
Representing and acquiring scientific knowledge
Representing scientific knowledge
Ideal representation of scientific knowledge by intersubjective probabilities
Acquiring scientific knowledge
Summary of arguments in favor of the suggested approach
How to get scientific predictions?
Implementation of MAVT and MAUT
Construction of preference representations using discrete choice experiments
Alternative approaches
Making the theory accessible for practical decision support
Structuring the decision making process
Prediction of consequences
Structuring objectives and quantifying preferences
Deficit analysis and generation of alternatives
Predicting outcomes
Analyzing results and generating new alternatives
Stakeholder analysis
Problem definition
Identification of deficits
Construction of alternatives
Analysis of results
Summary and conclusions
Intersubjective probabilities
Imprecise probabilities
Importance of the value aggregation scheme
Combination of value functions elicited from different groups
Consideration of uncertainty in preference representation
Findings
Final comments
Full Text
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