Abstract
Within the stochastic approach, this paper establishes a closed-form solution to the price index problem for an arbitrary number of periods or countries. The index's reference basket merges the intersections of all couples of baskets in all periods/countries and provides an effective commodity coverage. Under spherical regression errors, the index satisfies the Geary-Khamis equation system and, as such, offers a general and compact representation of the latter as well as the inferential framework as a dowry. Furthermore, by relaxing sphericalness in favor of a more realistic assumption of commodity-dependent variances, a broader result is achieved. The solution to the price index problem thus obtained encompasses the Geary-Khamis formulation and sows the seeds to further advances.
| Lingua originale | Inglese |
|---|---|
| pagine (da-a) | 621-640 |
| Numero di pagine | 20 |
| Rivista | AStA Advances in Statistical Analysis |
| Volume | 107 |
| DOI | |
| Stato di pubblicazione | Pubblicato - 2023 |
Keywords
- Multi-period price indexes
- Stochastic approach
- Multilateral price indexes
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