G2TT
来源类型Discussion paper
规范类型论文
来源IDDP10542
DP10542 Dynastic Inequality, Mobility and Equality of Opportunity
Ravi Kanbur; Joseph Stiglitz
发表日期2015-04-12
出版年2015
语种英语
摘要One often heard counter to the concern on rising income and wealth inequality is that it is wrong to focus on inequality of outcomes in a ?snapshot.? Intergenerational mobility and ?equality of opportunity?, so the argument goes, is what matters for normative evaluation. In response to this counter, we ask what pattern of intergenerational mobility leads to lower inequality not between individuals but between the dynasties to which they belong? And how does this pattern in turn relate to commonly held views on what constitutes equality of opportunity? We revive and revisit here our earlier contributions which were in the form of working papers (Kanbur and Stiglitz (1982, 1986) in order to engage with the current debate. Focusing on bistochastic transition matrices in order to hold constant the steady state snapshot income distribution, we develop an explicit partial ordering which ranks matrices on the criterion of inequality between infinitely lived dynasties. A general interpretation of our result is that when comparing two transition matrices, if one matrix is ?further away? from the identity matrix then it will lead to lower dynastic inequality. More specifically, the result presents a computational procedure to check if one matrix dominates another on dynastic inequality. We can also assess ?equality of opportunity?, defined as identical prospects irrespective of starting position. We find that this is not necessarily the mobility pattern which minimizes dynastic inequality.
主题Development Economics ; Public Economics
关键词Dynastic inequality Equality of opportunity Inequality Mobility
URLhttps://cepr.org/publications/dp10542
来源智库Centre for Economic Policy Research (United Kingdom)
资源类型智库出版物
条目标识符http://119.78.100.153/handle/2XGU8XDN/539374
推荐引用方式
GB/T 7714
Ravi Kanbur,Joseph Stiglitz. DP10542 Dynastic Inequality, Mobility and Equality of Opportunity. 2015.
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