Allyn Young和索引数理论

R. Chandra
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摘要

本文比查尔斯·布利奇更全面地阐述了阿林·杨对指数的贡献。它还考察了杨的主张,加强了费雪理想指数的逻辑基础。杨与韦斯利·米切尔和欧文·费雪就这个问题进行了长时间的通信,并帮助塑造了他们的作品。多年来,他对指数的看法不断演变。最初,他被费雪的理想指数所吸引,因为它既是比率的平均值,也是平均值的比率,但后来他放弃了对几何平均值的偏好。他说,任何适当加权和构造的指数都一样好。虽然调和平均值的结果比几何平均值小,几何平均值比算术平均值小,但为了比较,使用哪种平均值没有什么区别。他的结论是,理论上完美的指数是不可能的,指数的选择取决于手头的问题。
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Allyn Young and the Theory of Index Numbers
Abstract This paper gives a fuller account of Allyn Young’s contribution to index numbers than given by Charles Blitch. It also examines Young’s claim in strengthening the logical foundations of Fisher’s ideal index number. Young entered into a lengthy correspondence with Wesley Mitchell and Irving Fisher on the subject and helped shape their works. His position on index numbers evolved over the years. Initially, he was fascinated by Fisher’s ideal index number because it was both an average of ratios and a ratio of averages, but he later gave up his predilection for the geometric average. He stated that any properly weighted and constructed index number was just as good. Although the harmonic mean gave results smaller than the geometric, and the geometric smaller than the arithmetic, for comparison purposes it made little difference which average was used. His conclusion was that a theoretically perfect index number was an impossibility, and the choice of the index depended on the problem at hand.
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