A Historical Summary of How a Severe Misinterpretation of the only Diagram in Keynes’s A Treatise on Probability in Chapter III on Page 39 Spread to Philosophers: From G. Meeks (1976) to S.Dow and V.Chick (2012) to S.Bradley(2019)

M. E. Brady
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Abstract

G. Meeks’s original analysis of the diagram on Page 39 (Page 42 of the CWJMK version in 1973) in chapter III of the A Treatise on Probability in 1976 erred in claiming that Keynes was illustrating ordinal,or rank order, probability measurement. Keynes was actually illustrating interval valued probability, not ordinal probability. Keynes made this very clear in chapter 15 of the A Treatise on Probability in Part II on pp.160-163, as well as in chapters 17, 20, 22, 26, 29, and 30, which all deal with Keynes’s method of inexact measurement and approximation, using lower and upper bounds.

Meeks never read Part II or Chapter 15 of the A Treatise on Probability. Meeks’s work was then passed down to R. Skidelsky, A. Carabelli, R. O’Donnell, and many, many other academics, who were attending or were associated with Cambridge University. From this stage, her erroneous work was passed down to S. Dow and V. Chick, and finally to S. Bradley.

This erroneous and mistaken view of Keynes’s operational approach to using probability in applications had never appeared in the work of any philosopher until it showed up in April of 2019 in an article published by S. Bradley for the Stanford Encyclopedia of Philosophy.
对凯恩斯《概率论》第39页第三章中唯一图表的严重误解如何传播给哲学家的历史总结:从G. Meeks(1976)到S.Dow和V.Chick(2012)再到S.Bradley(2019)
1976年,G. Meeks对《概率论》第三章第39页(1973年CWJMK版本的第42页)图表的原始分析错误地声称凯恩斯是在说明序数或秩序概率测量。凯恩斯实际上是在说明区间值概率,而不是有序概率。凯恩斯在《概率论》第二部分的第15章(160-163页)以及第17、20、22、26、29和30章中非常清楚地阐述了这一点,这些章节都涉及凯恩斯的不精确测量和近似方法,使用了下界和上界。米克斯从未读过《概率论》的第二部分或第十五章。米克斯的研究后来被传给了R.斯基德尔斯基、A.卡拉贝利、R.奥唐纳,以及许多其他在剑桥大学就读或与剑桥大学有关的学者。从这个阶段开始,她的错误作品就传给了S. Dow和V. Chick,最后传给了S. Bradley。这种对凯恩斯在应用中使用概率的操作方法的错误和错误观点从未出现在任何哲学家的著作中,直到2019年4月,S.布拉德利在《斯坦福哲学百科全书》上发表的一篇文章中出现。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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