A Study of the Many, Many Conflicting ‘Tower of Babel’-Like Interpretations of Part I of Keynes’s a Treatise on Probability Made by Heterodox Economists: None of These ‘Interpretations’ Deal With Parts II-V of Keynes’s a Treatise on Probability
{"title":"A Study of the Many, Many Conflicting ‘Tower of Babel’-Like Interpretations of Part I of Keynes’s a Treatise on Probability Made by Heterodox Economists: None of These ‘Interpretations’ Deal With Parts II-V of Keynes’s a Treatise on Probability","authors":"M. E. Brady","doi":"10.2139/ssrn.3636653","DOIUrl":null,"url":null,"abstract":"The failure of all heterodox economists to read Parts II-V of the A Treatise on Probability, especially Part II, since Part III depends on Part II and Part V depends on Part III, explains the many, many different and conflicting types of probabilities that are climes to exist in the A Treatise on Probability, as well as the many, many different definitions of uncertainty concocted by ignorant heterodox economists whose work directly contradicts and conflicts with Keynes’s explicit definitions of uncertainty in the A Treatise on Probability on pp.309-315 and in the General Theory on pages 148 and 240, definitions which Keynes himself reemphasized and reinforced to H. Townshend in their correspondence in 1937 and 1938. A reading of this correspondence leads directly to the rejection of all current claims made about so called different types of probabilities (non comparable, non numerical, non measurable, incommensurable, unknown, ordinal, comparative, qualitative, rank ordered, etc.) and uncertainty (fundamental uncertainty, irreducible uncertainty, reducible uncertainty, strong uncertainty, weak uncertainty, genuine uncertainty, deep uncertainty, radical uncertainty, nonergodic, etc.) by any and all heterodox economists, whose different, differing and conflicting discussions lead to a rambling, incoherent and incomprehensible chaos of babble that makes even the possibility of rational discussion an impossibility.<br><br>What accounts for this baffling, bewildering, befuddling and puzzling situation? There are three answers. The first answer is the reliance of all heterodox economists on the many, many false claims made by Richard B. Braithwaite that were published by D. Moggridge and Elizabeth Johnson as the Introduction to CWJMK, Volume 8, edition of the A treatise on Probability. This edition has been required reading for any and all undergraduate and graduate students in the departments of economics and philosophy at Cambridge University, who express an interest in working on Keynes’s theory of probability or economics, since its appearance in 1973. The second answer is that no heterodox economist has ever read Part II of the A Treatise on Probability. The third is the queer, bizarre belief that an 18 year old teenage boy genius, Frank Ramsey, showed up at Cambridge University in 1921 and convinced Keynes to acknowledge that his logical theory of probability was riddled with error and conflicts by 1922, which Keynes formally acknowledged in 1931. All three reasons are self reinforcing.<br><br>In early January, 1981, one of my dissertation supervisors, who had actually worked with and under Keynes in 1944 and 1945, asked me to deal with Braithwaite’s introduction as a preliminary defense of my dissertation topic for him alone. I agreed and xeroxed chapters 15-17 of Keynes’s book,as well as the two Edgeworth reviews, Bertrand Russell review, CD Broad’s review and the crushing Edwin Bidwell Wilson paper, published in 1934 in JASA, acknowledging that Keynes's book was built on interval valued probability using two numbers, a lower bound and an upper bound, and that this was what Keynes meant by uncertainty, although Wilson stated that he did not understand how there could be missing data or information and why uncertainty would matter or be important.<br><br>The upshot was that this supervisor agreed to allow my dissertation to proceed now that he could see, but not follow or understand the mathematical analysis, that Keynes’s theory was based on inexact measurement and approximation. He also told me that he would write to Braithwaite , send him the materials that I had given him for comment, and pass those comments on to me for use in my dissertation. No reply or comments were ever passed on to me during the time I was doing my dissertation. Of course, I knew that Braithwaite would not comment in any letter on the materials sent to him for comment because they completely demolished and destroyed the entire intellectual foundation and edifice for his introduction to the 1973 CWJMK ‘s edition of A Treatise on Probability.<br><br>The materials also demonstrated that Ramsey had never understood Keynes’s theory, and showed that neither Braithwaite nor Ramsey had ever read Part II of the A Treatise on Probability. All that I was told was that there were two students at Cambridge also pursuing dissertations on Keynes and the A treatise on Probability. <br><br>It will be quite impossible for any heterodox economist to ever grasp Keynes’s theory until Part II of the A treatise on Probability is read and it is recognized that Keynes’s “mysterious, mystical nonnumerical probabilities\", non comparable probabilities, nonmeasurable probabilities and incommensurable probabilities are just interval valued probabilities. <br>","PeriodicalId":127579,"journal":{"name":"ERN: Keynes; Keynesian; Post-Keynesian (Topic)","volume":"1 1","pages":"0"},"PeriodicalIF":0.0000,"publicationDate":"2020-06-27","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":null,"platform":"Semanticscholar","paperid":null,"PeriodicalName":"ERN: Keynes; Keynesian; Post-Keynesian (Topic)","FirstCategoryId":"1085","ListUrlMain":"https://doi.org/10.2139/ssrn.3636653","RegionNum":0,"RegionCategory":null,"ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"","PubModel":"","JCR":"","JCRName":"","Score":null,"Total":0}
引用次数: 0
Abstract
The failure of all heterodox economists to read Parts II-V of the A Treatise on Probability, especially Part II, since Part III depends on Part II and Part V depends on Part III, explains the many, many different and conflicting types of probabilities that are climes to exist in the A Treatise on Probability, as well as the many, many different definitions of uncertainty concocted by ignorant heterodox economists whose work directly contradicts and conflicts with Keynes’s explicit definitions of uncertainty in the A Treatise on Probability on pp.309-315 and in the General Theory on pages 148 and 240, definitions which Keynes himself reemphasized and reinforced to H. Townshend in their correspondence in 1937 and 1938. A reading of this correspondence leads directly to the rejection of all current claims made about so called different types of probabilities (non comparable, non numerical, non measurable, incommensurable, unknown, ordinal, comparative, qualitative, rank ordered, etc.) and uncertainty (fundamental uncertainty, irreducible uncertainty, reducible uncertainty, strong uncertainty, weak uncertainty, genuine uncertainty, deep uncertainty, radical uncertainty, nonergodic, etc.) by any and all heterodox economists, whose different, differing and conflicting discussions lead to a rambling, incoherent and incomprehensible chaos of babble that makes even the possibility of rational discussion an impossibility.
What accounts for this baffling, bewildering, befuddling and puzzling situation? There are three answers. The first answer is the reliance of all heterodox economists on the many, many false claims made by Richard B. Braithwaite that were published by D. Moggridge and Elizabeth Johnson as the Introduction to CWJMK, Volume 8, edition of the A treatise on Probability. This edition has been required reading for any and all undergraduate and graduate students in the departments of economics and philosophy at Cambridge University, who express an interest in working on Keynes’s theory of probability or economics, since its appearance in 1973. The second answer is that no heterodox economist has ever read Part II of the A Treatise on Probability. The third is the queer, bizarre belief that an 18 year old teenage boy genius, Frank Ramsey, showed up at Cambridge University in 1921 and convinced Keynes to acknowledge that his logical theory of probability was riddled with error and conflicts by 1922, which Keynes formally acknowledged in 1931. All three reasons are self reinforcing.
In early January, 1981, one of my dissertation supervisors, who had actually worked with and under Keynes in 1944 and 1945, asked me to deal with Braithwaite’s introduction as a preliminary defense of my dissertation topic for him alone. I agreed and xeroxed chapters 15-17 of Keynes’s book,as well as the two Edgeworth reviews, Bertrand Russell review, CD Broad’s review and the crushing Edwin Bidwell Wilson paper, published in 1934 in JASA, acknowledging that Keynes's book was built on interval valued probability using two numbers, a lower bound and an upper bound, and that this was what Keynes meant by uncertainty, although Wilson stated that he did not understand how there could be missing data or information and why uncertainty would matter or be important.
The upshot was that this supervisor agreed to allow my dissertation to proceed now that he could see, but not follow or understand the mathematical analysis, that Keynes’s theory was based on inexact measurement and approximation. He also told me that he would write to Braithwaite , send him the materials that I had given him for comment, and pass those comments on to me for use in my dissertation. No reply or comments were ever passed on to me during the time I was doing my dissertation. Of course, I knew that Braithwaite would not comment in any letter on the materials sent to him for comment because they completely demolished and destroyed the entire intellectual foundation and edifice for his introduction to the 1973 CWJMK ‘s edition of A Treatise on Probability.
The materials also demonstrated that Ramsey had never understood Keynes’s theory, and showed that neither Braithwaite nor Ramsey had ever read Part II of the A Treatise on Probability. All that I was told was that there were two students at Cambridge also pursuing dissertations on Keynes and the A treatise on Probability.
It will be quite impossible for any heterodox economist to ever grasp Keynes’s theory until Part II of the A treatise on Probability is read and it is recognized that Keynes’s “mysterious, mystical nonnumerical probabilities", non comparable probabilities, nonmeasurable probabilities and incommensurable probabilities are just interval valued probabilities.
所有非正统经济学家都未能阅读《概率论》的第二至第五部分,尤其是第二部分,因为第三部分依赖于第二部分,第五部分依赖于第三部分,这解释了《概率论》中存在的许多不同和相互冲突的概率类型,以及许多,无知的非正统经济学家对不确定性提出了许多不同的定义,他们的工作与凯恩斯在《概率论》第309-315页和《通论》第148页和第240页中对不确定性的明确定义直接矛盾和冲突,凯恩斯本人在1937年和1938年的通信中再次强调并强化了这些定义。阅读这些通信直接导致拒绝所有当前关于所谓不同类型的概率(不可比较的,非数字的,不可测量的,不可通约的,未知的,有序的,比较的,定性的,排序的,等等)和不确定性(基本不确定性,不可约的不确定性,可约的不确定性,强不确定性,弱不确定性,真正的不确定性,深度不确定性,根本不确定性,非遍历时,等等),他们的不同、不同和冲突的讨论导致了一种漫无边际、不连贯和不可理解的混乱,甚至使理性讨论的可能性成为不可能。是什么造成了这种令人困惑的局面?有三个答案。第一个答案是,所有非正统经济学家都依赖Richard B. Braithwaite提出的许多错误主张,这些主张由D. Moggridge和Elizabeth Johnson发表在《概率论》(A treatise on Probability)第八卷《CWJMK导论》(Introduction to CWJMK)中。自1973年凯恩斯的概率论或经济学问世以来,这一版本一直是剑桥大学经济和哲学系所有本科生和研究生的必读之作,他们对研究凯恩斯的概率论或经济学感兴趣。第二个答案是,没有一个非正统经济学家读过《概率论》的第二部分。第三个是一个奇怪而怪异的信念:1921年,一个18岁的天才少年弗兰克•拉姆齐(Frank Ramsey)出现在剑桥大学(Cambridge University),并说服凯恩斯承认,到1922年,他的逻辑概率论充斥着错误和冲突,凯恩斯在1931年正式承认了这一点。这三个原因都是自我强化的。1981年1月初,我的一位论文导师,他实际上在1944年和1945年与凯恩斯一起工作并在凯恩斯手下工作过,让我单独为他处理布雷斯韦特的引言,作为我论文主题的初步辩护。我同意并复印了凯恩斯书中的第15-17章,以及埃奇沃斯的两篇评论,伯特兰·罗素的评论,CD Broad的评论以及埃德温·比德韦尔·威尔逊的那篇令人震惊的论文,发表在1934年的JASA上,承认凯恩斯的书是建立在区间值概率的基础上的,使用了两个数字,下界和上界,这就是凯恩斯所说的不确定性,尽管威尔逊表示他不明白为什么会有丢失的数据或信息,以及为什么不确定性会有问题或重要。结果是,这位导师同意让我的论文进行下去,因为他可以看到凯恩斯的理论是建立在不精确的测量和近似的基础上的,但他不能遵循或理解数学分析。他还告诉我,他会写信给布雷斯韦特,把我给他的材料寄给他,让他评论,然后把这些评论交给我,让我在论文中使用。在我写论文的时候,没有人给我任何回复或评论。当然,我知道Braithwaite不会在任何信件中评论寄给他的材料,因为他们完全破坏和摧毁了他在1973年CWJMK版本的《概率论》中介绍的整个知识基础和大厦。这些材料还表明,拉姆齐从来没有理解过凯恩斯的理论,而且布雷斯韦特和拉姆齐都没有读过《概率论》的第二部分。我只被告知,剑桥大学有两名学生也在攻读关于凯恩斯和《概率论》的论文。任何非正统经济学家都不可能理解凯恩斯的理论,直到阅读了《概率论》的第二部分,并认识到凯恩斯的“神秘的,神秘的非数值概率”,不可比较的概率,不可测量的概率和不可通约的概率只是区间值概率。