An Index Number Formula Problem; The Aggregation of Broadly Comparable items
Index number theory informs us that if data on matched prices and quantities are available, a superlative index number formula is best to aggregate heterogeneous items, and a unit value index to aggregate homogeneous ones. The formulas can give very different results. Neglected is the practical case of broadly comparable items. This paper provides a formal analysis as to why such formulas differ and proposes a solution to this index number problem.
|Date of creation:||01 Jan 2009|
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- Diewert, W. E., 1976. "Exact and superlative index numbers," Journal of Econometrics, Elsevier, vol. 4(2), pages 115-145, May.
- Mick Silver & Saeed Heravi, 2006. "Why Elementary Price Index Number Formulas Differ; Price Dispersion and Product Heterogeneity," IMF Working Papers 06/174, International Monetary Fund.
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- Jerry Hausman & Ephraim Leibtag, 2004.
"CPI Bias from Supercenters: Does the BLS Know that Wal-Mart Exists?,"
NBER Working Papers
10712, National Bureau of Economic Research, Inc.
- Jerry Hausman & Ephraim Leibtag, 2009. "CPI Bias from Supercenters: Does the BLS Know that Wal-Mart Exists?," NBER Chapters, in: Price Index Concepts and Measurement, pages 203-231 National Bureau of Economic Research, Inc.
- Alan T. Sorensen, 2000. "Equilibrium Price Dispersion in Retail Markets for Prescription Drugs," Journal of Political Economy, University of Chicago Press, vol. 108(4), pages 833-862, August.
- Hong, Pilky & McAfee, R. Preston & Nayyar, Ashish, 2002. "Equilibrium Price Dispersion with Consumer Inventories," Journal of Economic Theory, Elsevier, vol. 105(2), pages 503-517, August.
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