The Fundamental Error of Rational Expectations Proponents Is Their Claim that They Have Discovered True Statistical Models: Given that No Model Can Be True, Talk of Having a 'True Model' Is An Anti-Scientific Oxymoron Given Keynesian Uncertainty

M. E. Brady
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Abstract

No model can ever be true. By definition, models are only, at best, approximations to reality. Some models are better approximations than others, so one can talk about one model being better than another model. However, to talk about a model yielding true predictions means that the speaker does not understand what a model is and what it is used for. This is especially true in the area of probability and statistics. George Box said it well when he stated that ‘all models are wrong, but some are useful.’

Rational expectations advocates violate basic scientific approaches to theory construction and model use when they claim that there is a true model of how the economy operates that consumers and producers can learn from experience. There can never be any scientific support for that claim or any of the following claims, given that all models are only approximations, which can never be true:

• There is a true(correct, right ,valid) probability
• There is a true(correct, right, valid) expectation
• There is a true(correct, right, valid) model
• There is a true(correct, right, valid) expected value
• Consumers and producers can learn the true(correct,right,valid) model
• There is a true(correct, right, valid), objective probability or probability distribution
• There are true(correct,right,valid) model consistent expectations
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理性预期支持者的根本错误是他们声称他们已经发现了真正的统计模型:鉴于没有模型是真实的,鉴于凯恩斯主义的不确定性,谈论有一个“真正的模型”是一种反科学的矛盾修辞
没有一个模型是正确的。根据定义,模型充其量只是对现实的近似。有些模型比其他模型更接近,所以可以说一个模型比另一个模型好。然而,谈论一个产生真实预测的模型意味着说话者不理解模型是什么以及它的用途。在概率和统计领域尤其如此。乔治·博克斯(George Box)说得好:“所有的模型都是错误的,但有些是有用的。”理性预期的提倡者在声称存在一个消费者和生产者可以从经验中学习的经济运行的真实模型时,违反了理论构建和模型使用的基本科学方法。鉴于所有模型都只是近似值,因此永远不会有任何科学支持该主张或以下任何主张:•存在真(正确,正确,有效)概率•存在真(正确,正确,有效)期望•存在真(正确,正确,有效)模型•存在真(正确,正确,有效)期望值•消费者和生产者可以学习真(正确,正确,有效)模型•存在真(正确,正确,有效)客观概率或概率分布•存在真实的(正确的,正确的,有效的)模型一致性期望
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