Separation Theorems in Econometrics and Psychometrics: Rasch, Frisch, Two Fishers and Implications for Measurement

IF 0.4 Q4 ECONOMICS Journal of Interdisciplinary Economics Pub Date : 2021-08-23 DOI:10.1177/02601079211033475
W. Fisher
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引用次数: 1

Abstract

In 1959, Ragnar Frisch prompted Georg Rasch to formalise a separability theorem that continues today to serve as the basis of a wide range of theoretical and applied developments in psychological and social measurement. Previously unnoted are the influences on Rasch exerted by Frisch’s concerns for data autonomy, model identification and necessary and sufficient conditions. Although Rasch acknowledged Frisch’s prompting towards a separability theorem, he did not acknowledge any substantive, intellectual debt to him, nor to Irving Fisher, but only to Ronald Fisher. Rasch appears to have developed a special interest in sufficiency and identified models when studying with Frisch in 1935, and in 1947, when Rasch accompanied Tjalling Koopmans to the University of Chicago and the Cowles Commission for Research in Economics. I. Fisher’s separation theorem continues to be relevant in econometrics, and interest in Rasch’s separability theorem is growing as the measurement models based on it are adopted in metrological theory and practice. The extensive interrelations between measurement science, metrological standards and economics suggest paths towards lower transaction costs and more efficient markets for individualised exchanges of human, social and natural capital. Equally, if not more, surprising are the implications for a poetic art of complex, harmonised relationships played out via creative improvisations expressed using instruments tuned to shared scales. JEL: B41, C10, C13, C20, C42, D70, E60, H54, I11, I21, I31, P11
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计量经济学和心理计量学中的分离定理:Rasch, Frisch, Two fisher和对测量的影响
1959年,Ragnar Frisch促使Georg Rasch形式化了可分性定理,该定理至今仍是心理和社会测量中广泛的理论和应用发展的基础。以前没有注意到的是,Frisch对数据自治、模型识别和充分必要条件的关注对Rasch的影响。虽然拉希承认弗里施对可分性定理的启发,但他不承认对弗里施,也不承认对欧文·费雪,而只承认对罗纳德·费雪有任何实质性的知识上的亏欠。在1935年和弗里施一起学习期间,拉希似乎对充分性和识别模型产生了特殊的兴趣,1947年,拉希陪同库曼斯(Tjalling Koopmans)前往芝加哥大学和考尔斯经济学研究委员会。1 .费雪分离定理在计量经济学中仍然具有重要意义,而随着以该定理为基础的计量模型在计量理论和实践中的应用,人们对拉什可分定理的兴趣也越来越大。测量科学、计量标准和经济学之间的广泛相互关系为降低交易成本和更有效的市场提供了途径,以实现人力、社会和自然资本的个性化交换。同样,如果不是更多的话,令人惊讶的是,通过使用调到共同音阶的乐器表达的创造性即兴演奏,复杂而和谐的关系表现出来的诗歌艺术的含义。规格:b41、c10、c13、c20、c42、d70、e60、h54、i11、i21、i31、p11
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来源期刊
CiteScore
1.40
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