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Structural view independence: A criterion for judging the objectivity of economic parameters measured by opinion survey

机译:结构性视图独立性:判断通过民意调查衡量的经济参数的客观性的标准

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摘要

Economic measurements have a great influence over all our lives, but as with other soft measurements, significant effort is needed to ensure their objectivity. This is particularly true of the process of consolidating into a single representative figure different people's valuations of a non-market good ("views"), as measured by opinion survey. Sometimes the views are transformed and averaged before being returned to the original domain as the back-transformed mean. Examples are the geometric mean resulting from a logarithmic transformation and the root-mean-squared (r.m.s.) value from a square transformation. Such transformations are tested for objectivity using the new criterion of structural view independence. It is shown that an analyst using any general, nonlinear, increasing and differentiable transformation other than the linear transformation can know at the outset that he is giving greater weight to views of his choosing, meaning that he has no claim to objectivity. Of all such transformations, only the linear transformation possesses the desirable property of structural view independence. The resultant sample mean is objective and the only consolidated figure recommended for human views.
机译:经济测量对我们的一生都有很大的影响,但是与其他软测量一样,需要付出巨大的努力才能确保其客观性。对于通过意见调查来衡量的不同人对非市场商品(“观点”)的估价,将其合并为一个代表性人物的过程尤其如此。有时,在对视图进行转换和平均后,再将其作为反向转换的平均值返回到原始域。示例包括对数转换产生的几何平均值和平方转换产生的均方根(r.m.s.)值。使用结构视图独立性的新标准测试了此类转换的客观性。结果表明,使用线性变换以外的任何一般的,非线性的,增加的和可微分的变换的分析师可以从一开始就知道他对选择的观点给予了更大的权重,这意味着他不主张客观性。在所有这些变换中,只有线性变换具有结构视图独立性的理想属性。得出的样本均值是客观的,是唯一推荐给人类观看的合并数字。

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