Models of complex systems can capture much useful information but can be difficult to apply to real-world decision-making because the type of information they contain is often inconsistent with that required for traditional decision analysis. New approaches, which use inductive reasoning over large ensembles of computational experiments, now make possible systematic comparison of alternative policy options using models of complex systems. This article describes Computer-Assisted Reasoning, an approach to decisionmaking under conditions of deep uncertainty that is ideally suited to applying complex systems to policy analysis. The article demonstrates the approach on the policy problem of global climate change, with a particular focus on the role of technology policies in a robust, adaptive strategy for greenhouse gas abatement.robust adaptive planning ͉ agent-based modeling ͉ deep uncertainty ͉ complex adaptive systems ͉ computer-assisted reasoning T he study of complex systems provides powerful tools and concepts for capturing useful information about the world. For instance, the process of technology innovation and diffusion, crucial to many of today's most important policy decisions, displays emergence and a dynamics shaped by self-referential expectations in the face of imperfect information. Such properties are difficult to represent with traditional analytic approaches but spring naturally from the mathematics of complexity. Unfortunately, it has often proved difficult to apply this mathematics to policy problems. Complex systems often are characterized by uncertainty of a type that strains the traditional methods of decision analysis, vital to the systematic examination of policy alternatives.Traditional decision analysis rests on key assumptions about the types of information available to the decision-maker. Powerful Bayesian methods produce a ranking of alternative strategies, and in particular, identify the optimum strategy, assuming the decision-maker has a well characterized system model and can represent uncertainty with probability distributions over the input parameters to that model. Such methods have proved extraordinarily useful for many problems because they help structure the extensive information decision-makers often have, offer a systematic, nonbiased treatment, and expose the numerous logical fallacies to which human reasoning is prone (1).However, we often have information about complex systems different from that assumed by traditional decision analysis. For instance, complex systems often display regions of extreme sensitivity to the particular assumptions, while at the same time exhibit important regularities of macroscopic behavior. Such systems display one example of deep uncertainty, a situation where the system model and the input parameters to the system model are not known or widely agreed on by the stakeholders to the decision. Under such deep uncertainty, the standard tools of decision analysis are difficult to apply and may not accurately represent the goals of decision-makers...