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The coming breakthrough in risk research

Jaeger, Carlo

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Jaeger, Carlo Working Paper The coming breakthrough in risk research Economics Discussion Papers, No. 2015-65 Provided in Cooperation with: Kiel Institute for the World Economy – Leibniz Center for Research on Global Economic Challenges Suggested Citation: Jaeger, Carlo (2015) : The coming breakthrough in risk research, Economics Discussion Papers, No. 2015-65, Kiel Institute for the World Economy (IfW), Kiel This Version is available at: https://hdl.handle.net/10419/122940 Standard-Nutzungsbedingungen: Die Dokumente auf EconStor dürfen zu eigenen wissenschaftlichen Zwecken und zum Privatgebrauch gespeichert und kopiert werden. Sie dürfen die Dokumente nicht für öffentliche oder kommerzielle Zwecke vervielfältigen, öffentlich ausstellen, öffentlich zugänglich machen, vertreiben oder anderweitig nutzen. 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Licensed under the Creative Commons License - Attribution 3.0 Discussion Paper No. 2015-65 | November 23, 2015 | http://www.economics-ejournal.org/economics/discussionpapers/2015-65 The Coming Breakthrough in Risk Research Carlo Jaeger Abstract Rich countries have developed a historically unprecedented capability to manage conventional risks—fire, floods, earthquakes etc., but also car accidents, many workplace risks, and more. It is based on two institutions—insurance markets and public risk governance—supported by a powerful theory: the expected utility approach to risk. Expected utility refines the utilitarian paradigm of rational action by combining the concept of utility functions with the concept of probability distributions, using subjective probabilities where required. One might think that future progress in risk research will consist mainly in refining this approach and spreading it to emerging and less developed countries. However, greater progress is necessary and possible. It is necessary because the global economy and technostructure we live in have generated new systemic risks—including financial crises, pandemics, climate change, nuclear war. These risks exceed the coping capacity of conventional risk management and call for new forms of integrated risk governance. Greater progress is possible because recent research has developed ways to address the basic difficulties of expected utility without loosing its valuable insights. They involve three major advances. First, to introduce a risk function that generalizes expected utility so as to overcome well-known difficulties like the Allais paradox. Second, to embed expected utility in a framework of iterated network games so as to take into account the social learning processes that are essential for real world risk governance. And third, to accommodate the logic of complementary descriptions called for by the new systemic risks of the 21st century. The coming breakthrough in risk research may best be achieved by bringing these advances to bear on practical efforts aiming at integrated risk governance. (Published in Special Issue Radical Uncertainty and Its Implications for Economics) JEL B41 C73 D80 Keywords Risk uncertainty; rationality; integrated risk governance Authors Carlo Jaeger, Beijing Normal University, Arizona State University and Global Climate Forum, [email protected] Citation Carlo Jaeger (2015). The Coming Breakthrough in Risk Research. Economics Discussion Papers, No 2015-65, Kiel Institute for the World Economy. http://www.economics-ejournal.org/economics/discussionpapers/2015-65 2 1. Introduction Today’s high-income countries have developed the capability to manage conventional disaster risks – earthquakes, floods, fires, etc. – with remarkable success (Kellenberg and Mobarak 2007). Even if hurricane Katrina caused a death toll of nearly 2’000 and the Tohoku earthquake caused more than 15’000 casualties, these are exceptional impacts in rich countries, while in developing countries much larger death tolls are still frequent. The damages from Katrina were in the order of 100 billion $, and those of Tohoku twice as large. But these figures actually represent rather small fractions of the American and Japanese capital stock in comparison with damages from natural disasters experienced in poor countries. Moreover, the impact of both Katrina and Tohoku would have been much smaller if the respective countries had used the best available and – for these countries – affordable technologies for early warning and protection. The capability of industrialized countries to manage disaster risks is historically unprecedented. This success is due to the development of science and technology together with the accumulation of capital and the establishment of professionally organized institutions. Altogether these are successes of Western rationality, a way to mobilize the self-interest of individuals, organizations and nations in order to solve problems one by one. Over the past centuries, this kind of rationality has shaped the world. It has enabled industrialized nations to manage natural disasters with the help of insurance and re-insurance companies. And it has enabled all sorts of companies to manage business risks with the help of national governments and the financial sector. By the same means, it has become possible to manage a wide range of individual risks, from illnesses to car accidents, in ways that are far from perfect, but still extremely impressive by historical standards. 3 The growth path taken by today’s high-income countries, however, has generated new systemic risks of planetary relevance – nuclear war, pandemics, mass extinction of species, climate change, global financial breakdowns, and more. Awareness of this situation goes back at least to the invention of the atomic bomb, that led Einstein to say (in a quote that has been reformulated in many ways): “Our situation is not comparable to anything in the past. It is impossible, therefore, to apply methods and measures which at an earlier age might have been sufficient” (Green, 2003, p.52). The new systemic risks are unintended consequences of actions driven by a highly effective, but also problematic way of thinking (van der Leeuw 2012). As Charles Perrow (1984) observed long ago, it is the way of absolute rationality: a way of thinking that can be pursued by isolated actors optimizing the use of scarce resources for their respective ends. But the capability to manage the new risks cannot be based on the thinking and institutions that generated them. A key task of risk research, then, is to develop new ways of thinking that are adequate to this challenge and to investigate what kinds of institutions might sustain adequate patterns of risk governance (Renn 2008). A first characteristic of the new kind of risks is that they affect humankind as a whole. This holds for the risks of global environmental change, for global financial instabilities, for the danger of pandemics, and more generally for what the OECD (2011) calls future global shocks. A second characteristic of the new kind of risks is that they are the result of incredibly successful scientific and technological advances. This has created a profound tension between knowledge claims by scientifically trained experts and the doubts and beliefs entertained by other stakeholders and the public at large. Renn (2008, see also Renn and Klinke, 2004, and Renn and Walker 2008) has reacted to this tension by developing the concept of integrated risk governance, and 4 by succesfully testing procedures to reduce and sometimes overcome the problems it creates (see also Shi et al., 2013). A third characteristic is the difficulty to consider those risks in isolation. This is due to a considerable extent to the fact that they arise as unintended consequences of a way of thinking that works precisely by considering problems in isolation (van der Leeuw, 2008). Non-linearities, stochasticities, complex feedbacks, lack of adequate concepts and various combinations of these can result in severe problems for this way of thinking – the rational actor paradigm (Jaeger et al., 2001). In the 21st century, humankind will struggle with those new systemic risks. Hopefully, they will be dealt with successfully. This will require a major breakthrough in risk governance, and of course also in risk research. Next, I outline key features of the rational actor paradigm and its application to uncertainty, the expected utility approach (2). Then, I rehearse the anomalies of the paradigm that have been found by risk researchers (3). I then discuss three generalizations that hold promise to overcome those anomalies without loosing the wealth of insights gained with the paradigm. The first generalization concerns the relation between risk and rationality within the expected utility approach (4). The second one concerns the relation between optimization and social norms in the rational actor paradigm (5). The third one concerns the logic of complementary descriptions in integrated risk governance (6). As an example, I sketch how these generalizations can be used when addressing the risks of climate change (7). I conclude with an assessment of how the three generalizations hang together and how they may inspire future research (8). 2. Uncertainty and the Paradigm of Rational Action Modern risk management emerged by the confluence of a theoretical and a practical development. On the one hand, mathematicians on the European continent laid the 5 groundwork of probability theory in the 17th century. On the other hand, insurance contracts became increasingly common in London in the same century. The insurance business expanded hand in hand with the expansion of the trans-atlantic slave trade, and then experienced a major boost with the great London fire of 1666. Since then, the concepts and methods used to manage risks have been greatly expanded, sustained by the core ideas developed in those times. These ideas have shaped the paradigm of rational action in the face of risk and uncertainty. They can be summarized in the following way. Faced with a risky prospect, a decision-maker should try to be as rational as possible. For this purpose, she needs first of all to identify three things (Savage, 1954): - the set of outcomes, X, she is interested in (e.g. selling a successful new product, selling a new product without success, selling an old product with limited success). - the set of Actions, A, she can undertake (e.g. making a new product or not) - the set of conditions, S, that determine which actions may have which outcomes (e.g. the market may or may not be ready for a new product); this set then comes with a function E that takes an action and an outcome, (a,x), and indicates under which condition s=E(a,x) action a will have outcome x. Then she needs to assess two things: - how likely it is for any consequence to occur for the different actions; this should then be represented by a probability, P(E(a,x)). - how strongly she prefers one consequence over another; this should then be represented by a utility index, U(a). On this basis, the expected utility of an act is defined as: In this view, rational actors will try to choose actions that maximize expected utility. Moreover, one should expect most actors to behave this way, because it provides the best strategy and actors who don’t use it will be gradually marginalized. 6 In fact, the expected utility approach to action under uncertainty is a special case – and a very important one – of the rational actor paradigm that has shaped modern societies since centuries (Jaeger et al. 2001). In a way it started in the 17th century with the work of Thomas Hobbes, who introduced many ideas that later led to game theory (Eggers, 2011). One of the most important ideas of the rational actor paradigm is the strict separation of facts and values, that later led to the idea of exogenously given utility functions (Read, 2004). According to this understanding of rationality, facts are what rational actors will agree about once they have access to the same information. To what amount probabilities can count as facts is a matter of dispute (see Eagle, 2010, for an overview), but we will not go into that debate here. To the rational actor paradigm, however, there are no moral facts, values are just what an actor happens to prefer. This leads to the problem whether individually rational actions by separate actors are not self-defeating. They would be so if they should lead to aggregate outcomes that some or all actors could improve upon according to their own preferences. The classical example for this problem is the prisoner’s dilemma. Among the many uses of the rational actor paradigm is the analysis of this kind of situations (Stewart and Plotkin, 2012). The influence of the paradigm is based mainly on the claim that modern societies have discovered an institutional setting where individual rationality does indeed lead to the best possible outcome, as if guided by Adam Smith’s “invisible hand”. It is the setting of competitive markets, based on private property and binding contracts of exchange. According to this claim, competitive markets lead to the same outcome a fictitious benevolent planner would implement. In reality, however, the claim goes, no planner would be able to take into account all the information that decentralized markets can and must process in order to achieve that outcome. 7 Over the past centuries a huge amount of scientific research and practical application has gone into the refinement of the rational actor paradigm in general and of the expected utility approach to risk in particular. The latter has become the cognitive basis on which modern societies have learned to manage naturally given risks – from earthquakes to infant mortality – with amazing success, and to successfully engage in all sorts of projects – from shipping trade to space flight – that would have been impossible without new techniques of risk management. It is useful to distinguish four kinds of elaboration of the expected utility approach (for an overview see Machina and Viscusi, 2014). 1) The collection of empirical data on all sorts of risks, from the first mortality tables compiled in London in the 17th century to the natural disaster database of Munich Re (2013). 2) The development of sophisticated mathematical tools to expand the scope of application of the approach. This includes methods to define probabilities over infinite sets, ways to use them as measures of uncertain beliefs, theorems about conditions for existence and uniqueness of solutions to the maximization problem and many more. 3) The linking of expected utility to public policy. This includes techniques for probabilistic cost-benefit analysis as well as ways to deal with the thorny problem of defining utility functions for political bodies, from problems in city planning to those of national and even international policy-making. 4) The linking of expected utility to the analysis of market economies. It is often overlooked that expected utility has become deeply interwoven with the study not only of insurance and financial markets, but with the development of marketing strategies like product bundling, with the study of investment decisions etc. What is more, the pervasive role of game theory in shaping present understanding of economic, social and biological phenomena would hardly be possible without the expected utility approach. 8 3. Anomalies The expected utility approach enabled a cumulative growth of knowledge that provided the cognitive basis for modern risk management. Since several decades, however, an impressive amount of evidence has emerged that increasingly challenges the whole approach (again, see Machina and Viscusi, 2014). Two research lines deserve special attention in this regard: 5) Empirical research highlighting serious limitations of the expected utility approach. E.g. it has been shown that decision-makers – including successful professionals with explicit training in using expected utility – often don’t fit the expected utility format in their actual decisions. This has led to a series of paradoxes and anomalies, often named after their discoverers, like the Allais paradox, the Elsberg paradox, the framing effects identified by Kahneman and Tversky, and more. These scientifically challenging results acquire significant practical relevance in view of the new systemic risks that have been triggered by the piecemeal approach of conventional risk management. 6) Theoretical research proposing alternatives to or generalizations of the expected utility approach in order to take those findings into account. This includes weighted utility theory, prospect theory and more. While these proposals still focus on an isolated decision-maker, advances in evolutionary game theory are opening up new avenues for the transition from the imaginary absolute rationality of an isolated actor to the social rationality advocated by Perrow (1984) in his seminal book on technological risks. 4. Risk Avoidance Against this background, three kinds of generalizations seem necessary in order to conserve the insights gained from the expected utility approach without getting trapped by its limitations. The first generalization takes into account that there are good reasons for people to anchor their expectations in a particular kind of 15 “phronetic research” advocated and practiced by Flyvbjerg et al. (2003) in their work on the specific risks arising in the management of megaprojects. Why then not discard generic mathematical structures like (4) altogether and limit the role of mathematics to help fitting equations to statistical data and to provide intuitively appealing metaphors like the prisoner’s dilemma? Because the fabric of insights and beliefs that is currently available to orient ourselves in the global economic system is firmly rooted in mathematical structures: in the supply, demand, production, utility and other functions that inform economic discourse as well as decision-making. If risk research were to develop so as to ignore these structures, it would become at best irrelevant, more likely misleading. Therefore, if risk research is to be useful in the face of the risks of the future it is vital to preserve mathematical formats while embracing the two generalizations introduced in this section: from expected utility to risk adjusted expected utility and from plain optimization problems to a framework of iterated games in complex networks. In the perspective developed here, risk research needs mathematics to overcome the limitations of current economic analysis in the face of new systemic risks, and can do so best in combination with well-documented stories about particular practical experiences, be they the management of megaprojects or experiences of droughts, failed strategies to overcome organized crime or successful instances of environmental policy. So far, in-depth case studies have rarely involved sophisticated mathematical research, and path-breaking mathematical modeling has rarely related to the “thick descriptions” provided by sophisticated narratives (Kaploun, 2013). Risk research will provide plenty of opportunities to overcome this impasse in what will be a true breakthrough in risk research. When using mathematical structures to represent, analyze and tackle problems of risk and uncertainty, however, one of the most elementary of those structures, the one of classical logic, brings pitfalls of its own. Given an arbitrary proposition “A”, this structure suggests that while we may not know whether “A” or “not A” is true, 16 one of the two is always the case. And given a second proposition “B” and writing “~” for “not”, there are exactly four possibilities: “A and B”, “A and ~B”, “~A and B”, “~A and ~B”. We may not know which one is the case, but we do know that one of them is. To use a venerable philosophical terminology, uncertainty is always an epistemological, never an ontological issue. Already Aristotle, father of classical logic, struggled with the fact that this view makes it very difficult to think about the openness of the future that we take for granted in real life (Belnap et al., 2001). In particular, the practice of experimenting, be it in scientific research or in other walks of life, becomes unintelligible without some notion of an open future shaped by the actions of the experimenter. While this has not bothered physicists doing experiments while believing in a deterministic world, the experiments of quantum mechanics have given new relevance to the idea of a non-deterministic world. The findings of quantum mechanics have led to serious and on-going discussions about the relations between uncertainty, indeterminacy and logic. An important outcome of those discussions is the understanding of complementary descriptions made possible by the work of Kochen and Specker (1967, see also Vetterlein, 2011, and Dowker et al., 2105). They proved a famous theorem about quantum mechanics, here we are interested in the generalization of classical logic that they introduced, because it is relevant for tackling uncertainty and ambiguity in decision-making. Consider a language L consisting of propositions α, α’, α’’, α ‘’’, … They are based on elementary propositions a, a’, a’’, a’’’, … Considered in isolation, each elementary proposition is either true or false. Elementary propositions can be transformed into secondary propositions by the prefix “not” (~ for short). If a proposition α is true, ~α is false, if α is false, ~α is true. So far, we operate within the language of classical sentential logic. 17 But now we add a connective for compatibility (◊ for short) so as to formulate further propositions like: α is compatible with α’, or α ◊ α’ for short. And just as some elementary propositions may be true or false, propositions about compatibility may be true or false, too. Compatibility is reflexive, so we always have α ◊ α. It is also symmetric, so if α ◊ α’ is true, α’ ◊ α is true as well. For compatible propositions we define the connective “and” (∧ for short). Just as in classical logic, we add the rule that α ∧ α’ is true if both α and α’ are true, false otherwise. And just as in classical logic, by using brackets one can then formulate still more complex propositions like ~(~α ∧ ~α’). The last proposition can be used to define a further connective “or” (∨ for short), by defining α ∨ ~α’ as a shorthand for ~(~α ∧ ~α’). The other classical connectives for implication and equivalence can be constructed analogously. The difference with classical logic is that connectives are defined only for compatible propositions. The resulting logic may be called compatibility logic. It contains classical logic as a special case, arising when all propositions are compatible with each other. If a language L contains incompatible propositions, it has at least two disjoint subsets of maximally compatible propositions. These subsets form complementary descriptions of whatever domain of discourse L may refer to. Complementary descriptions are not inconsistent, but if we take one of them to be true or false, the other ones become meaningless. Let A := α, α’, α’’, … and B := β, β’, β’’ be two incompatible descriptions. Then the propositions α, α ∨ α’, etc. may be true or false, and so may β, β ∨ β’, etc. But α ∧ β, α ∨ β, etc. are not meaningful propositions. Given α, there is no β to be known and the other way round. Historically, the first and in a way still paradigmatic example of complementary descriptions is given by the fact that electrons, photons etc. sometimes have to be described as particles, sometimes as waves. The question of how the findings of 18 quantum mechanics and the formulas expressing those findings can be understood is notoriously difficult, and we will not enter this highly controversial discussion here. From the point of view of decision theory, what matters is the fact that an experimenter can decide which one of several complementary propositions she wants to test. E.g. she can decide whether she wants to measure position or momentum (or some combination of probable positions and probable momentums). Moreover, she can switch back and forth between complementary descriptions. But each time she goes for one she looses, as it were, the other ones. Now while it is often said that classical mechanics is close to common sense while quantum mechanics is highly counter-intuitive, in this respect the opposite seems true. Everyday life is full of situations where by choosing one course of action we will find out certain things while loosing the ability to find out others. A classical example is the question of how one’s life would have continued if one had married another person than one’s actual spouse. Another one is the question of what would be the name of, say, today’s emperor of Germany if that country had won World War I. The point is not that we cannot be certain about possible events, in many cases we can. The point is that often possible consequences of human choices are only defined once a choice has been made. 7. The Case of Climate Change An important example for the relevance of complementary descriptions is the current challenge of anthropogenic climate change. From a rational actor perspective, the standard approach is to start with the fiction of a benevolent planner, in order to gain a benchmark against which to assess actual events and possible policies. This has lead to the following list of specifications (for one of the most comprehensive attempts in this direction see Nordhaus, 2013). 1) The set of possible outcomes involves possible present values of future global GDP, often complemented by monetary equivalents of non-monetary 19 damages like losses of human lives and species extinction, sometimes by some measure of fairness. 2) The set of possible actions is specified by different trajectories of global emissions, usually given as sequences of amounts of greenhouse gas equivalents emitted in the atmosphere. Notice that this assumes the benevolent planner to be in a position to implement such trajectories. 3) In theory, the set of possible conditions would be specified as features of the climate system, the biosphere, global human population, world economy and world society that together would determine the effect of different emissions trajectories on outcomes like the present value of future GDP trajectories. In practice, one assumes three functions: a. A first one, given by a discount factor, to get a net present values from trajectories of GDP or a similar variables like consumption. b. A second one to get trajectories of GDP or similar variables from trajectories of temperature. Pindyck (2011), e.g., uses the function C = C* /(1+T), where C* is aggregate consumption without global warming, T the increase in global mean temperature and C aggregate consumption under global warming. c. A third function to get trajectories of global mean temperature from trajectories of emissions. A possible approach here is to use some model for how carbon concentrations depend on emissions and then rely on the hypothesis that the “annual rate of temperature increase is […] linearly related to the rate of increase of cumulative emissions” (Matthews et al., 2012). The set of relevant conditions then corresponds to the functional forms and parameter values that one considers possible for this concatentation of functions. 4) In the case of climate change, the assignment of probabilities to the different states of the world that are considered relevant can hardly be justified by statistical analyses, because we are dealing mostly with unique events in the future that are not subject to any well-known law. So the probabilities are necessarily subjective ones, supposedly expressing the more or less 20 reasonable attitudes of the benevolent planner towards the risks at stake. Of course, in fact they can only express the attitudes chosen by the researchers when setting up a model for the fictitious benevolent planner. 5) A similar situation arises with the utility assigned to the different outcomes considered, e.g. the present value of future aggregate consumption. Not only are such utility assignments necessarily subjective – in the rational actor paradigm there is no doubt about that – but the only subjectivity that can be projected on the global benevolent planner is again the one chosen by the researchers trying to describe that fictitious figure. The fundamental difficulty with this attempt to analyse the climate challenge is the one highlighted by complementarity logic: our actions enable us to know certain things, actual or possible, while making others unknowable, not because of our cognitive limitations, but because they simply are not there to be found. We will find out the consequences of one particular emissions trajectory: the one that we will enact. For good or for worse, that trajectory will be shaped by policy measures like subsidies, R&D priorities, taxes, technical standards and the like. Given these and many other constraints, markets and human cleverness will try to avoid suboptimal outcomes, but this does not mean that some other emissions trajectory could not have yielded superior or at least similar outcomes. We simply cannot know, just as we cannot know whether today’s Netherlands would be better off – or even exist – if its territory had not been below sea level. This is not to say that attempts to simulate the actions of a fictitious benevolent planner faced by anthropogenic climate change cannot be useful. They can give a sense of relevant orders of magnitude, of unavoidable uncertainties, even of ethical choices that will be made explicitly or implicitly. What they cannot do is to show the one best strategy for tackling climate change. 21 How then can an analysis of the climate challenge taking into account the insights of complementarity logic proceed? First of all, by starting with an actual agent – a government, a company, an association, an individual. As an example, consider a national government, say the one of Germany. Once a focal agent has beein chosen, it can be situated in the broad setting of iterated games outlined above. This requires at least roughly identifying the agents that the focal one interacts with in view of the problem at hand. Here, interaction means that the behavior of the focal agent matters to them and their behavior matters to the focal agent. The interaction may be direct or mediated by further agents. Some agents may be grouped into aggregate agents, e.g. the car industry, its customers, etc. In the case of German climate policy, relevant agents may include the electorate, public opinion at home and abroad, politically salient countries from a German point of view (like France, Poland, the EU, U.S. and China), the scientific community, the German and European economy and last not least the global climate. How large and differentiated the set of players has to be will depend on the particular analysis to be performed. For the purpose of analysis, the rest of the world is then treated as the environment. As explained in section 5, environment here is a technical term. In view of climate policy this means that the climate system is treated as an agent, albeit of course not a human one. One may object that Germany alone can hardly affect the global climate system, but the point of the analysis is to identify German strategies by which some networks of which Germany is part can indeed make a difference for the global climate of the future (Tabara et al., 2013). And of course, the global climate does affect Germany. So, for an analysis of German climate policy, global climate is an agent. On the other hand, the internet does affect Germany, too, but the influence of Germany on the internet may be quite small, and so for an analysis of German climate policy it may be part of the environment. 22 To develop a full analysis of climate policy for an agent like Germany lies beyond the scope of this paper. The key point here is that the kind of uncertainty highlighted by complementarity logic can be dealt with in a framework of social rationality. And even at the present stage of a very preliminary outline a fresh perspective can be fruitful. For a start, the goals of an agent like the German government can hardly be captured by the maximization of a utility function expressing the net present value of future GDP, and even less by an immediate concern to avoid dangerous climate change. Rather, key goals may be to stay in power and perhaps to leave a legacy that will be recorded positively in the history books. From these, increasing GDP and trying to avoid dangerous climate change may then follow as secondary goals. The first practical implication then is that German climate policy cannot and need not be justified by a cost-benefit calculus based on a comparison between shortterm losses in GDP from climate policy and long-term damages to GDP from climate change. It cannot be so justified because the only way to find out actual GDP in, say, 2100 without climate policy, would be by not implementing climate policy and seeing what would happen. And the only way to find out GDP in 2100 under conditions of stringent climate policy would be to realize such a policy. These two possibilities correspond to incompatible propositions, they cannot be known together. German climate policy need not be justified by a trade-off between future damages and present losses in GDP, because the only realistic policies are ones with negligible or no GDP losses in the short term. Once the economy is understood as a metastable system with a variety of possible equilibria, however, it is perfectly reasonable to search for a low-carbon equlibrium whose GDP growth is at least as high as the one of the present growth path. In this search, Germany will take some action – declaring climate policy goals, pushing for renewables, phasing out nuclear, sticking to coal, experimenting with electric vehicles, etc. – and observe what other relevant agents do. On the basis of experiences observed and made, next steps will then be taken in the kind of sequential decision-making described in section 5. 23 For other agents, be they governments or not, similar analyses can be made, with results that may or may not be similar to the one sketchily outlined above (Jaeger et al, 2012). Climate risks form but one of many areas of risk research where a conscious effort to move beyond the rational actor paradigm is warranted. The overarching task is to embed the individual rationality we are familiar with into a social rationality yet in the making. 8. Conclusion The successes of the rational actor paradigm and its application to risk management through the expected utility approach are undeniable. However, research testing the paradigm has discovered serious anomalies that call for a broader view of risk and rationality. Moreover, the paradigm itself has contributed to the emergence of new systemic risks that require such a broader view, too. From the research side, three elements of a more comprehensive paradigm can be identified: the introduction of a risk function different from and equally relevant as utility functions for risk aversion, the specification of iterated games among heterogenous agents where optimization alternates with adaptive learning, and the acknowledgement of complementary descriptions as a key feature of many risk situations. They are linked by a more pragmatic undestanding of rationality than the one that has shaped the present world economy and the mechanisms of risk governance on which it relies. Not surprisigly, research can only contribute to such a pragmatic view of rationality by engaging with actual practitioners. This is especially appropriate for risk research. The three generalizations discussed in the present paper, therefore, can best be brought to fruition in research about new systemic risks. In the previous section I have sketched how this might be done with regard to climate risks. 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