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Model Uncertainty in Economic Impacts of Climate Change: Bernoulli Versus Lotka Volterra Dynamics

机译:气候变化对经济影响的模型不确定性:伯努利与洛特卡·沃尔泰拉动力学

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摘要

The dynamic economic behavior in most integrated assessment models linking economic growth to climate change involves a differential equation solved by Jacob Bernoulli in 1695. Using the dynamic integrated climate economy (DICE) model and freezing exogenous variables at initial values, this dynamic is shown to produce implausible projections on a 60-year time frame. If world capital started at US$1, after 60 years the world economy would be indistinguishable from one starting with 10 times the current capitalization. Such behavior points to uncertainty at the level of the fundamental dynamics, and suggests that discussions of discounting, utility, damage functions, and ethics should be conducted within a more general modeling vocabulary. Lotka Volterra dynamics is proposed as an alternative with greater prime facie plausibility. With near universality, economists assume that economic growth will go on forever. Lotka Volterra dynamics alert us to the possibility of collapse.
机译:在大多数将经济增长与气候变化联系在一起的综合评估模型中,动态经济行为涉及一个由雅各布·伯努利(Jacob Bernoulli)在1695年求解的微分方程。使用动态综合气候经济(DICE)模型并将初始变量冻结在初始值,表明该动态产生了对60年时间框架的难以置信的预测。如果世界资本起步价为1美元,那么60年后,世界经济就不会与当前资本的10倍开始时的世界经济区分开。这种行为表明了基本动力水平的不确定性,并建议应在更通用的建模词汇中进行折价,效用,损害函数和道德的讨论。提出将Lotka Volterra动力学作为具有更大原始相似然性的替代方法。经济学家普遍认为,经济增长将永远持续下去。 Lotka Volterra的动力学提醒我们可能会倒塌。

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