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Migrant remittances are not equally distributed across regions (Table 2).The percentage <strong>of</strong> household income from international migrant remittancesranged from 3.6 in the Northwest to 20.1 in the Northeast. The percentagefrom internal migrant remittances ranged from 0.54 to 3.7 percent.The numbers in Tables 1 and 2 reveal that migrant remittances potentiallyhave significant impacts on rural income inequality and poverty, but theseimpacts are not likely to be uniform across regions with vastly differentprevalence and histories <strong>of</strong> migration.2.2 Income Source Gini DecompositionTo explore the impacts <strong>of</strong> remittances on rural income inequality, it is firstnecessary to select an inequality index. Various indices exist. FollowingRay (1998), an inequality index should have 5 basic properties:(1) adherence to the Pigou-Dalton transfer principle;(2) symmetry;(3) independence <strong>of</strong> scale;(4) homogeneity with respect to population; and(5) decomposability.The Piguo-Dalton principle maintains that inequality, as measured by theindex, should increase when income is transferred from a low-incomehousehold to a high-income household. An index displays symmetry ifthe measured level <strong>of</strong> inequality does not change when individuals tradepositions in the income distribution—that is, the identity <strong>of</strong> individuals orhouseholds is irrelevant.Independence <strong>of</strong> income scale means that a proportional change in allincomes does not alter inequality. Homogeneity means that a change inthe size <strong>of</strong> the population will not affect measured inequality. Finally, inorder to explore influences <strong>of</strong> specific income sources on inequality, theindex needs to be decomposable with respect to income sources. (Ray alsorefers to decomposability by population subgroup; however, <strong>this</strong> is not ourinterest in <strong>this</strong> study.)The inequality measures that satisfy these 5 requirements include thecoefficient <strong>of</strong> variation, Theil’s entropy index (T), Theil’s second measure<strong>of</strong> inequality (L), and the Gini coefficient (G). The two Theil measurescan be disaggregated by population subgroup but not by income source.The Gini coefficient is probably the most intuitive measure <strong>of</strong> inequality,107

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