2000
DOI: 10.1006/jeth.1999.2565
|View full text |Cite
|
Sign up to set email alerts
|

Path Independent Inequality Measures

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
3
1
1

Citation Types

0
125
0

Year Published

2005
2005
2024
2024

Publication Types

Select...
5
4

Relationship

0
9

Authors

Journals

citations
Cited by 149 publications
(125 citation statements)
references
References 21 publications
0
125
0
Order By: Relevance
“…To overcome this weakness, an index must carry out this aggregation sequence in reverse and first aggregate over dimensions for each individual i, and then aggregate these individual-level measures over the population. The IHDI circumvents this issue by invoking the Foster and Shneyerov (2000) path independence property. The IHDI consists of a symmetric double geometric mean aggregation, and therefore satisfies the property that either sequencing of aggregations-whether aggregation is first carried out over Measuring Well-being 3 individuals or over dimensions-yields the same result.…”
Section: Hdi-type Multidimensional Indicesmentioning
confidence: 99%
“…To overcome this weakness, an index must carry out this aggregation sequence in reverse and first aggregate over dimensions for each individual i, and then aggregate these individual-level measures over the population. The IHDI circumvents this issue by invoking the Foster and Shneyerov (2000) path independence property. The IHDI consists of a symmetric double geometric mean aggregation, and therefore satisfies the property that either sequencing of aggregations-whether aggregation is first carried out over Measuring Well-being 3 individuals or over dimensions-yields the same result.…”
Section: Hdi-type Multidimensional Indicesmentioning
confidence: 99%
“…The decomposition of inequality according to a partition of the aggregate population into geographical regions (or, more generally, into any set of mutually exclusive and exhaustive subgroups) is most often undertaken with one of the entropy indices popularised by Theil (1967Theil ( , 1972 and later explored in more detail by Bourguignon (1979), Shorrocks (1980Shorrocks ( , 1984Shorrocks ( , 1988, Cowell and Kuga (1981), and Foster and Shneyerov (2000), amongst others. The single parameter entropy family may be written:…”
Section: Theoretical Foundations Of Spatial Decomposition Of Inequalitymentioning
confidence: 99%
“…In our case, this corresponds to identical mean wages across types. Measuring IOp thus means capturing the extent to which µ k (w) = µ l (w), for k = l. To compute a measure of IOp, Checchi and Peragine (2010) suggest constructing a hypothetical smoothed distribution (Foster and Shneyerov 2000), µ k (w), which is obtained when each individual outcome, w k i , is replaced by the group-specific mean for each type, µ k (w).…”
Section: Measuring Iop: a Simple Modelmentioning
confidence: 99%
“…In order to respect the axioms of anonymity, Pigou-Dalton transfer principle, normalization, population replication, scale invariance and subgroup decomposability, we choose a member of the Generalized Entropy class (Shorrocks 1980) as an inequality measure. By introducing the further requirement of path-independent decomposability (see Foster and Shneyerov (2000)), the set of eligible indices reduces 5 As is common in the majority of EOp literature, we do not explicitly take into account the role of luck in our estimations. Hence, we (implicitly) assume that luck belongs to the sphere of individual responsibility and in our deterministic model, the individual is held responsible for any random component that may affect his income and that cannot be attributed to the observed circumstances.…”
Section: Measuring Iop: a Simple Modelmentioning
confidence: 99%