1978
DOI: 10.2307/1909755
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Superlative Index Numbers and Consistency in Aggregation

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Cited by 355 publications
(226 citation statements)
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“…In addition, it can be shown that the Törnqvist index closely approximates the Fisher Ideal index, which has a slightly stronger justification from the axiomatic approach. This is a result in numerical analysis and does not depend on assumptions of optimising behaviour (Diewert, 1978). Hence, there are strong reasons for the choice of the Törnqvist index over many other index-number formulae, and therefore a justification exists from the axiomatic approach to index numbers for the profit decomposition represented by equations (3), (6) and (7).…”
Section: Methodsmentioning
confidence: 99%
“…In addition, it can be shown that the Törnqvist index closely approximates the Fisher Ideal index, which has a slightly stronger justification from the axiomatic approach. This is a result in numerical analysis and does not depend on assumptions of optimising behaviour (Diewert, 1978). Hence, there are strong reasons for the choice of the Törnqvist index over many other index-number formulae, and therefore a justification exists from the axiomatic approach to index numbers for the profit decomposition represented by equations (3), (6) and (7).…”
Section: Methodsmentioning
confidence: 99%
“…An (approximate) solution to this problem is to use the "Fisher of Fishers" approach suggested by Diewert (1978). The basic idea is to take the real values and their associated price indexes for the categories of interest and then compute Fisher indexes of these measures-hence the "Fisher of Fishers" name.…”
Section: Measurement Issuesmentioning
confidence: 99%
“…is idea provides the intuition behind the linear program developed by Fleissig and Whitney (2003). In particular, these authors determine the values of 1/δ * t and V * t based on the theory of superlative index numbers (see Diewert (1976Diewert ( , 1978). A superlative index number provides an exact index number for some order approximation of the underlying (in casu homogeneous) utility function s. However, this test is again only sufficient but not necessary for weak separability to hold.…”
Section: (Iv) For All T ∈ T There Exist Numbers S T and U T And Strimentioning
confidence: 99%