Tables in the text which illustrate poverty, growth and income distribution data for different countries,
combined with data on poverty from the 2010 World Development Indicators Report, can be used to
summarize some important propositions about growth, poverty, and income distribution, such as:
The Kuznets inverted-U hypothesis is a relatively weak relationship in that there are many countries
whose growth experience does not follow this pattern.
High inequality is neither necessary nor sufficient for high growth.
High growth is neither necessary nor sufficient for reductions in absolute poverty.
This helps emphasize that it is not just the growth process but also the character of growth that largely
determines the incidence of poverty and the extent of inequality. The character of growth can be identified by
the policy choices made by each country. These policy choices will be identified in later chapters.
When you cover the Ahluwalia-Chenery Welfare Index, it is advisable to allocate adequate lecture time
because for students to truly appreciate the importance of this index it is best for them to work through a
few examples themselves.
You might want to put together a worksheet where you have a fifteen-person economy and, for simplicity’s
sake income divided into terciles. Five have real per capita income of $1000 a year, five have real per
capita income of $2,000 while the remaining five have real per capita income of $3,000 a year. Ask first
what GNI would be in this example. Then ask what share of GNI goes to first the lowest tercile, then the
middle tercile and finally to the top tercile (16.67%, 33.33% and 50% respectively). Using these as
weights for equation A5.2.1 (see page 275) have them calculate G first for g3=50% and then for g1=50%.
Ask how these results confirm the statement made on page 276 that “the welfare weights attached to the
growth rates of different income groups are unequal, with a heavy social premium being placed on the
income growth of the highest quintile (here tercile) group”. This followed by attaching progressively
higher weights to the bottom tercile and carefully interpreting the results can be followed by a discussion
of the calculations found in Appendix 5.2 and the results found in table A5.2.1. It would be well worth the
time to find poverty-weighted ACWIs with more current numbers than those given in the table.
The growth versus economic welfare debate is related to the dilemma of how to provide basic human
needs without sacrificing growth. Policies to reduce income inequality can be discussed (increase
employment, improve education, redistribute assets, tax the wealthy, subsidize the poor) as can rural
development programs such as food for work programs.
For instructors who wish to emphasize the measurement of poverty, its global distribution and policies
aimed at alleviating its burden, the World Bank devotes the whole of its World Development Report to
this issue on occasions. The most recent Report devoted to this theme is the 2010 issue and contains a
lot of valuable information on this topic.
The price incentive model can be taught with or without graphs and equations. Basic supply and demand
arguments can convey the main idea of the model. Common factor price distortions can be discussed
(minimum wage, unions, multinational corporation hiring practices, low interest rates). Factor prices have
been distorted with good intentions, but poor results. The adoption of inappropriate technology can be
reviewed. The material in Appendix 5.1 is more technical and can be omitted without any loss of continuity.
This chapter lends itself well to numerical problems that clarify the main points. Some of these can be done
in class or for homework. Similar questions can be asked on exams. Here are three examples to draw from.
1. The following income distribution data are for Brazil.