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Multidimensional poverty in India: Has growth been 
pro-poor on multiple dimensions? 
Uppal Anupama 
Punjabi University 
Discussant: Flaviana Palmisano 
University of Luxembourg 
33th IARIW Conference 
Rotterdam, the Netherlands, August 24-30, 2014 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 1 / 22
Motivations 
Interest in growth and its distributional implications has been growing 
steadily in both the academic and policy debate. 
The pro-poor growth literature has been developed to assess the impact of 
growth on poverty. Among the main contributions: Ravallion and Chen 
(2003), Son (2004), Bourguingon (2004), Duclos (2009), Kakwani and 
Pernia (2000). 
They are income-based (some exceptions are Grosse et al. (2008) and 
Klasen (2008)): 
I insensitive to any change of non-income poverty. 
I income pro-poor growth does not automatically mean that non-income 
poverty has also been reduced. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 2 / 22
The role of multidimensional poverty 
Interest in multidimensional poverty measurement has also been growing 
steadily in both the academic and policy debate. 
Broad acknowledgment that poverty is about more than just low incomes. 
Poor people themselves often allude to non-income dimensions as crucial to 
their perception of poverty. 
Within the academic discussion, a number of approaches proposed to 
analyze it, including, among others, Bourguignon and Chakravarty (2003), 
Tsui (2002), Alkire and Foster (2011), Chakravarty, Deutsch and Silber 
(2008), Duclos, Sahn and Younger (2006). 
Dominant issue also within the broader policy debate. For instance, the 
UNDPs Human Development Report 2010 gave prominence to the 
Multidimensional Poverty Index (MPI) of Alkire and Santos (2010), which 
was reported for over 100 countries. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 3 / 22
Research question and aims 
How is it possible to evaluate pro-poor growth accounting for multiple 
dimensions of deprivation? 
'Hence, there is a need to have a rational synergy between the pro-poor 
growth indicators and multi-dimensional poverty indicators.' (page 4) 
Provide a methodology to evaluate pro-poor growth in multiple (cardinal 
and ordinal) dimensions. 
Empirical investigation of the dierence between income based pro-poor 
growth and pro-poor growth based on multiple non-income indicators, using 
Indian data. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 4 / 22
Data 
The analysis is based on the 61th (2004-05) and 66th (2009-10) waves of 
the NSSO dataset on consumption expenditure for measuring income as well 
as non-income poverty. 
8 dimensions of deprivations are considered: expenditure, education, 
lighting, dwelling unit, ownership of land, regular salary income, cooking 
fuel, number of meals per day. How do you choose them? 
The poverty line of these dimensions has been
xed according to the MDG 
indicators. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 5 / 22
Measuring multidimensional poverty 
The Alkire and Foster (2008) framework (it is Alkire and Foster (2011)) is 
used to measure multidimensional poverty: 
I Adjusted headcount ratio: M0 = HA (H: number of the poor identi
ed 
using the dual cuto approach; A: fraction of possible dimensions in 
which the average poor person is deprived) 
I Adjusted poverty gap: M1 = M0G (G: average poverty gap across all 
instances in which poor persons are deprived) 
I Adjusted FGT measure: M2 = M0S (S: average severity of 
deprivations, across all instances in which poor persons are deprived) 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 6 / 22
Measuring pro-poor growth 
Extend the GIC framework (Ravallion and Chen 2003) to non-income 
indicators 
I Rate of pro-poor growth (RPPG, Ravallion and Chen 2003): 
RPPG = 
Z H 
0 
g(p)dp/H (1) 
g(p) = yt+1(p)yt (p) 
yt (p) (coordinate of the GIC) 
I Rank individuals according to each non-income indicators (8 rankings); 
I Calculate the population centiles based upon this ranking; 
I Calculate the GIC and RPPG for each dimension. 
This type of exercise gives indication on how growth behaves for each 
dimension which may further speci
es the direction of public spending for 
any poverty removal strategy. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 7 / 22
Issues 
Ranking based on dierent scales of attainments: shifting of one rank in the 
lower orders may not mean the same thing as shifting of one rank in higher 
orders (e.g. for education, the shift from below primary to primary may not 
improve the living standard of a person as compared to the shift from 
graduation to post-graduation) ) solution: assign higher weights to higher 
order of education. 
I How do you construct this weighting scheme? What is the rational 
behind them? It could also be the opposite: think at the decreasing 
marginal utility of income. 
I Probably you could think about constructing a weighting function 
which depends on the return to education for each level, giving 
constant marginal utility to income 
I The problem is more relevant when measuring education with years, for 
instance the increase from 1 year to 2 years of education may mean 
little if that person remains illiterate. An increase from 5 years to 
completed primary (6 years) education might be much more valuable. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 8 / 22
Issues (2) 
Some variables of non-income indicators do not vary much i.e. the variables 
are bounded. Hence the GIC may result to be 
at ) solution: use 
conditional GIC in which the population is ranked by income indicator. 
I These are two dierent aspects: 'in-built inertia' (Klasen, 2008) and 
variables bounded above 
I Using conditional GIC can lessen - but not solve - this problem when 
the variable is bounded above 
I As for variables that do not vary much, such as education after a 
certain age, you could opt for evaluating pro-poorness considering 
speci
c cohorts. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 9 / 22
Measuring pro-poor growth (2) 
Kakwani and Pernia (2000): 
KP = h/hg (2) 
h actual growth elasticity of poverty, hg growth elasticity of poverty in the 
counterfactual scenario with pure growth and no change in relative 
inequality. 
Poverty Equivalent Growth Rate (PEGR, Kakwani and Son 2008 (not 
Kakwani and Pernia 2001!): 
PEGR = KP  g (3) 
g is the mean income growth rate. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 10 / 22
Measuring pro-poor growth (2) 
Introduce these formalizations and explain them in the text 
These measures present the same drawbacks of the RPPG - as most of the 
other measures - this is because poverty and inequality variations can be 
expressed as dierent ways of aggregating g(p). In fact: 
KP = 
1 
g 
Z H 
0 
dP 
dy 
y (p)g(p)dp/ 
Z H 
0 
dP 
dy 
y (p)dp (4) 
PEGR = 
Z H 
0 
dP 
dy 
y (p)g(p)dp/ 
Z H 
0 
dP 
dy 
y (p)dp (5) 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 11 / 22
Issues (3) 
Do we really need a composite index?... In case of developing economies, for 
dierent dimensions, we have to depend upon dierent data sets. This poses 
a problem as we would be dealing with dierent reference units... For 
targeting policy, the separate calculations of these indicators across 
dimensions are more important. 
I The paper then analyzes pro-poorness in each single non-income 
indicator 
I Conceptual con
ict with the aim of the paper stated in the 
introduction 
I You are not looking anymore for a 'synergy' between pro-poor growth 
and multidimensional poverty 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 12 / 22
Unidimensional poverty rates 
Poverty has declined in all the dimensions (except regular salary income); this decline is the 
highest for education in rural areas and dwelling unit in urban areas. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 13 / 22
Multidimensional poverty rates 
Number of 
Dimensions 
Percentage of Population 
2004-05 2009-10 
Rural Areas Urban Areas Rural Areas Urban Areas 
1 98.9 89.5 97.9 82.3 
2 94.8 64.7 89.7 48.4 
3 83.8 37.0 65.5 23.8 
4 52.4 16.9 31.9 8.9 
5 17.1 5.2 8.3 2.3 
6 1.3 0.8 0.6 0.2 
7 0.1 0.2 0.00 0.00 
8 0.00 0.00 0.00 0.00 
As we increase the number of dimensions that are needed in order to be classified as poor, the 
head count ratio falls. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 14 / 22
Unidimensional poverty gap and severity of poverty 
Dimensions 
Rural Urban 
2004-05 2009-10 2004-05 2009-10 
Poverty 
Gap 
Severity 
of 
Poverty 
Poverty 
Gap 
Severity 
of 
Poverty 
Poverty 
Gap 
Severity 
of 
Poverty 
Poverty 
Gap 
Severity 
of 
Poverty 
Uni-dimensional 
Expenditure 0.075 0.030 0.044 0.017 0.050 0.021 0.032 0.013 
Number of 
Meals Per 
Day 
0.019 0.019 0.013 0.013 0.015 0.015 0.013 0.013 
Education 0.629 0.524 0.418 0.387 0.424 0.318 0.244 0.221 
Dwelling 0.007 0.002 0.007 0.003 0.014 0.005 0.001 0.001 
Ownership 
of Land 
0.021 0.010 0.016 0.008 0.122 0.058 0.114 0.054 
Regular 
Salary 
Income 
0.419 0.198 0.427 0.202 0.271 0.128 0.284 0.134 
Cooking 
Fuel 
0.609 0.423 0.599 0.420 0.208 0.143 0.180 0.128 
Lighting 0.228 0.114 0.179 0.090 0.040 0.020 0.031 0.016 
Poverty has declined for most of the dimensions, with the exception of regular salary income in 
both areas and dwelling unit in rural areas. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 15 / 22
Multidimensional poverty gap and severity of poverty 
Dimensions 
Rural Urban 
2004-05 2009-10 2004-05 2009-10 
Poverty 
Gap 
Severity 
of 
Poverty 
Poverty 
Gap 
Severity 
of 
Poverty 
Poverty 
Gap 
Severity 
of 
Poverty 
Poverty 
Gap 
Severity 
of 
Poverty 
Multi-dimensional 
1 0.576 0.378 0.580 0.387 0.534 0.328 0.541 0.348 
2 0.575 0.378 0.580 0.389 0.536 0.338 0.552 0.370 
3 0.576 0.380 0.579 0.394 0.545 0.347 0.558 0.385 
4 0.568 0.372 0.567 0.386 0.543 0.348 0.563 0.375 
5 0.550 0.358 0.547 0.358 0.529 0.353 0.533 0.333 
6 0.600 0.400 0.750 0.500 0.429 0.286 0.500 0.500 
Poverty gap and severity of poverty have increased over time. 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 16 / 22
Unidimensional vs multidimensional poverty change 
Unidimensional poverty decreases over time according to all three indices. 
Multidimensional poverty increases over time according to poverty gap and 
severity of poverty. 
Thus, contrasting results. This poses the question- has the growth been 
pro-poor on multiple dimensions? 
I Contrasting results which seems to justify a pro-poor growth analysis in 
multidimensional framework. This is somehow dierent from what is 
done in the following step of this analysis 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 17 / 22
Pro-poor growth in multiple dimensions of poverty 
Dimensions Average 
Growth 
Rate (g) 
Ravallion 
and Chen 
Index 
Ravallion 
and Chen 
Index - g 
Poverty Gap Severity of Poverty 
Kakwani 
and 
Pernia 
PEGR PEGR-g 
Kakwani 
and 
Pernia 
PEGR PEGR-g 
Rural 
Expenditure 0.217 0.157 -0.059 0.789 0.171 -0.046 0.702 0.152 -0.065 
Number of 
Meals Per 
Day 
0.006 -0.443 -0.449 51.54 0.325 0.319 26.176 0.165 0.158 
Education 1.065 0.423 -0.642 0.517 0.550 -0.515 0.328 0.349 -0.716 
Dwelling 0.001 -0.002 -0.003 17.56 0.021 0.020 -18.010 -0.021 -0.022 
Ownership 
of Land 
0.006 0.155 0.150 21.095 0.115 0.110 10.61 0.058 0.052 
Regular 
Salary 
Income 
-0.016 -0.013 0.003 0.589 -0.010 0.007 0.289 -0.005 0.012 
Cooking 
Fuel 
0.061 0.015 -0.046 0.222 0.014 -0.048 0.066 0.004 -0.057 
Lighting 0.077 0.148 0.071 1.518 0.117 0.040 0.802 0.062 -0.015 
Urban 
Expenditure 0.303 0.147 -0.156 0.571 0.173 -0.130 0.529 0.160 -0.143 
Number of 
Meals Per 
Day 
0.001 0.209 0.208 130.04 0.118 0.117 64.79 0.059 0.058 
Education 0.793 0.439 -0.354 0.629 0.499 -0.295 0.402 0.319 -0.474 
Dwelling 0.012 0.358 0.346 26.558 0.307 0.296 12.207 0.141 0.130 
Ownership 
of Land 
0.010 0.045 0.035 3.230 0.034 0.023 1.633 0.017 0.007 
Regular 
Salary 
Income 
-0.019 -0.031 -0.012 1.162 -0.022 -0.003 0.569 -0.011 0.008 
Cooking 
Fuel 
0.061 0.239 0.179 1.542 0.094 0.033 0.701 0.043 -0.018 
Lighting 0.010 0.130 0.119 10.281 0.106 0.096 4.437 0.046 0.036 
Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 18 / 22

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Session 6 b presentazione multidim pov

  • 1. Multidimensional poverty in India: Has growth been pro-poor on multiple dimensions? Uppal Anupama Punjabi University Discussant: Flaviana Palmisano University of Luxembourg 33th IARIW Conference Rotterdam, the Netherlands, August 24-30, 2014 Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 1 / 22
  • 2. Motivations Interest in growth and its distributional implications has been growing steadily in both the academic and policy debate. The pro-poor growth literature has been developed to assess the impact of growth on poverty. Among the main contributions: Ravallion and Chen (2003), Son (2004), Bourguingon (2004), Duclos (2009), Kakwani and Pernia (2000). They are income-based (some exceptions are Grosse et al. (2008) and Klasen (2008)): I insensitive to any change of non-income poverty. I income pro-poor growth does not automatically mean that non-income poverty has also been reduced. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 2 / 22
  • 3. The role of multidimensional poverty Interest in multidimensional poverty measurement has also been growing steadily in both the academic and policy debate. Broad acknowledgment that poverty is about more than just low incomes. Poor people themselves often allude to non-income dimensions as crucial to their perception of poverty. Within the academic discussion, a number of approaches proposed to analyze it, including, among others, Bourguignon and Chakravarty (2003), Tsui (2002), Alkire and Foster (2011), Chakravarty, Deutsch and Silber (2008), Duclos, Sahn and Younger (2006). Dominant issue also within the broader policy debate. For instance, the UNDPs Human Development Report 2010 gave prominence to the Multidimensional Poverty Index (MPI) of Alkire and Santos (2010), which was reported for over 100 countries. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 3 / 22
  • 4. Research question and aims How is it possible to evaluate pro-poor growth accounting for multiple dimensions of deprivation? 'Hence, there is a need to have a rational synergy between the pro-poor growth indicators and multi-dimensional poverty indicators.' (page 4) Provide a methodology to evaluate pro-poor growth in multiple (cardinal and ordinal) dimensions. Empirical investigation of the dierence between income based pro-poor growth and pro-poor growth based on multiple non-income indicators, using Indian data. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 4 / 22
  • 5. Data The analysis is based on the 61th (2004-05) and 66th (2009-10) waves of the NSSO dataset on consumption expenditure for measuring income as well as non-income poverty. 8 dimensions of deprivations are considered: expenditure, education, lighting, dwelling unit, ownership of land, regular salary income, cooking fuel, number of meals per day. How do you choose them? The poverty line of these dimensions has been
  • 6. xed according to the MDG indicators. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 5 / 22
  • 7. Measuring multidimensional poverty The Alkire and Foster (2008) framework (it is Alkire and Foster (2011)) is used to measure multidimensional poverty: I Adjusted headcount ratio: M0 = HA (H: number of the poor identi
  • 8. ed using the dual cuto approach; A: fraction of possible dimensions in which the average poor person is deprived) I Adjusted poverty gap: M1 = M0G (G: average poverty gap across all instances in which poor persons are deprived) I Adjusted FGT measure: M2 = M0S (S: average severity of deprivations, across all instances in which poor persons are deprived) Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 6 / 22
  • 9. Measuring pro-poor growth Extend the GIC framework (Ravallion and Chen 2003) to non-income indicators I Rate of pro-poor growth (RPPG, Ravallion and Chen 2003): RPPG = Z H 0 g(p)dp/H (1) g(p) = yt+1(p)yt (p) yt (p) (coordinate of the GIC) I Rank individuals according to each non-income indicators (8 rankings); I Calculate the population centiles based upon this ranking; I Calculate the GIC and RPPG for each dimension. This type of exercise gives indication on how growth behaves for each dimension which may further speci
  • 10. es the direction of public spending for any poverty removal strategy. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 7 / 22
  • 11. Issues Ranking based on dierent scales of attainments: shifting of one rank in the lower orders may not mean the same thing as shifting of one rank in higher orders (e.g. for education, the shift from below primary to primary may not improve the living standard of a person as compared to the shift from graduation to post-graduation) ) solution: assign higher weights to higher order of education. I How do you construct this weighting scheme? What is the rational behind them? It could also be the opposite: think at the decreasing marginal utility of income. I Probably you could think about constructing a weighting function which depends on the return to education for each level, giving constant marginal utility to income I The problem is more relevant when measuring education with years, for instance the increase from 1 year to 2 years of education may mean little if that person remains illiterate. An increase from 5 years to completed primary (6 years) education might be much more valuable. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 8 / 22
  • 12. Issues (2) Some variables of non-income indicators do not vary much i.e. the variables are bounded. Hence the GIC may result to be at ) solution: use conditional GIC in which the population is ranked by income indicator. I These are two dierent aspects: 'in-built inertia' (Klasen, 2008) and variables bounded above I Using conditional GIC can lessen - but not solve - this problem when the variable is bounded above I As for variables that do not vary much, such as education after a certain age, you could opt for evaluating pro-poorness considering speci
  • 13. c cohorts. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 9 / 22
  • 14. Measuring pro-poor growth (2) Kakwani and Pernia (2000): KP = h/hg (2) h actual growth elasticity of poverty, hg growth elasticity of poverty in the counterfactual scenario with pure growth and no change in relative inequality. Poverty Equivalent Growth Rate (PEGR, Kakwani and Son 2008 (not Kakwani and Pernia 2001!): PEGR = KP g (3) g is the mean income growth rate. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 10 / 22
  • 15. Measuring pro-poor growth (2) Introduce these formalizations and explain them in the text These measures present the same drawbacks of the RPPG - as most of the other measures - this is because poverty and inequality variations can be expressed as dierent ways of aggregating g(p). In fact: KP = 1 g Z H 0 dP dy y (p)g(p)dp/ Z H 0 dP dy y (p)dp (4) PEGR = Z H 0 dP dy y (p)g(p)dp/ Z H 0 dP dy y (p)dp (5) Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 11 / 22
  • 16. Issues (3) Do we really need a composite index?... In case of developing economies, for dierent dimensions, we have to depend upon dierent data sets. This poses a problem as we would be dealing with dierent reference units... For targeting policy, the separate calculations of these indicators across dimensions are more important. I The paper then analyzes pro-poorness in each single non-income indicator I Conceptual con ict with the aim of the paper stated in the introduction I You are not looking anymore for a 'synergy' between pro-poor growth and multidimensional poverty Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 12 / 22
  • 17. Unidimensional poverty rates Poverty has declined in all the dimensions (except regular salary income); this decline is the highest for education in rural areas and dwelling unit in urban areas. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 13 / 22
  • 18. Multidimensional poverty rates Number of Dimensions Percentage of Population 2004-05 2009-10 Rural Areas Urban Areas Rural Areas Urban Areas 1 98.9 89.5 97.9 82.3 2 94.8 64.7 89.7 48.4 3 83.8 37.0 65.5 23.8 4 52.4 16.9 31.9 8.9 5 17.1 5.2 8.3 2.3 6 1.3 0.8 0.6 0.2 7 0.1 0.2 0.00 0.00 8 0.00 0.00 0.00 0.00 As we increase the number of dimensions that are needed in order to be classified as poor, the head count ratio falls. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 14 / 22
  • 19. Unidimensional poverty gap and severity of poverty Dimensions Rural Urban 2004-05 2009-10 2004-05 2009-10 Poverty Gap Severity of Poverty Poverty Gap Severity of Poverty Poverty Gap Severity of Poverty Poverty Gap Severity of Poverty Uni-dimensional Expenditure 0.075 0.030 0.044 0.017 0.050 0.021 0.032 0.013 Number of Meals Per Day 0.019 0.019 0.013 0.013 0.015 0.015 0.013 0.013 Education 0.629 0.524 0.418 0.387 0.424 0.318 0.244 0.221 Dwelling 0.007 0.002 0.007 0.003 0.014 0.005 0.001 0.001 Ownership of Land 0.021 0.010 0.016 0.008 0.122 0.058 0.114 0.054 Regular Salary Income 0.419 0.198 0.427 0.202 0.271 0.128 0.284 0.134 Cooking Fuel 0.609 0.423 0.599 0.420 0.208 0.143 0.180 0.128 Lighting 0.228 0.114 0.179 0.090 0.040 0.020 0.031 0.016 Poverty has declined for most of the dimensions, with the exception of regular salary income in both areas and dwelling unit in rural areas. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 15 / 22
  • 20. Multidimensional poverty gap and severity of poverty Dimensions Rural Urban 2004-05 2009-10 2004-05 2009-10 Poverty Gap Severity of Poverty Poverty Gap Severity of Poverty Poverty Gap Severity of Poverty Poverty Gap Severity of Poverty Multi-dimensional 1 0.576 0.378 0.580 0.387 0.534 0.328 0.541 0.348 2 0.575 0.378 0.580 0.389 0.536 0.338 0.552 0.370 3 0.576 0.380 0.579 0.394 0.545 0.347 0.558 0.385 4 0.568 0.372 0.567 0.386 0.543 0.348 0.563 0.375 5 0.550 0.358 0.547 0.358 0.529 0.353 0.533 0.333 6 0.600 0.400 0.750 0.500 0.429 0.286 0.500 0.500 Poverty gap and severity of poverty have increased over time. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 16 / 22
  • 21. Unidimensional vs multidimensional poverty change Unidimensional poverty decreases over time according to all three indices. Multidimensional poverty increases over time according to poverty gap and severity of poverty. Thus, contrasting results. This poses the question- has the growth been pro-poor on multiple dimensions? I Contrasting results which seems to justify a pro-poor growth analysis in multidimensional framework. This is somehow dierent from what is done in the following step of this analysis Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 17 / 22
  • 22. Pro-poor growth in multiple dimensions of poverty Dimensions Average Growth Rate (g) Ravallion and Chen Index Ravallion and Chen Index - g Poverty Gap Severity of Poverty Kakwani and Pernia PEGR PEGR-g Kakwani and Pernia PEGR PEGR-g Rural Expenditure 0.217 0.157 -0.059 0.789 0.171 -0.046 0.702 0.152 -0.065 Number of Meals Per Day 0.006 -0.443 -0.449 51.54 0.325 0.319 26.176 0.165 0.158 Education 1.065 0.423 -0.642 0.517 0.550 -0.515 0.328 0.349 -0.716 Dwelling 0.001 -0.002 -0.003 17.56 0.021 0.020 -18.010 -0.021 -0.022 Ownership of Land 0.006 0.155 0.150 21.095 0.115 0.110 10.61 0.058 0.052 Regular Salary Income -0.016 -0.013 0.003 0.589 -0.010 0.007 0.289 -0.005 0.012 Cooking Fuel 0.061 0.015 -0.046 0.222 0.014 -0.048 0.066 0.004 -0.057 Lighting 0.077 0.148 0.071 1.518 0.117 0.040 0.802 0.062 -0.015 Urban Expenditure 0.303 0.147 -0.156 0.571 0.173 -0.130 0.529 0.160 -0.143 Number of Meals Per Day 0.001 0.209 0.208 130.04 0.118 0.117 64.79 0.059 0.058 Education 0.793 0.439 -0.354 0.629 0.499 -0.295 0.402 0.319 -0.474 Dwelling 0.012 0.358 0.346 26.558 0.307 0.296 12.207 0.141 0.130 Ownership of Land 0.010 0.045 0.035 3.230 0.034 0.023 1.633 0.017 0.007 Regular Salary Income -0.019 -0.031 -0.012 1.162 -0.022 -0.003 0.569 -0.011 0.008 Cooking Fuel 0.061 0.239 0.179 1.542 0.094 0.033 0.701 0.043 -0.018 Lighting 0.010 0.130 0.119 10.281 0.106 0.096 4.437 0.046 0.036 Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 18 / 22
  • 23. Pro-poor growth in multiple dimensions of poverty by social groups Scheduled Tribes Scheduled Castes Other Backward Classes Others Dimensions Average Growth Rate (g) PPGR PPGR-g Average Growth Rate (g) PPGR PPGR-g Average Growth Rate (g) PPGR PPGR-g Average Growth Rate (g) PPGR PPGR-g Rural Expenditure 0.233 0.227 -0.007 0.194 0.122 -0.072 0.188 0.153 -0.035 0.295 0.170 -0.125 Number of Meals Per Day 0.004 -0.685 -0.689 0.002 0.035 0.033 0.006 -0.335 -0.340 0.011 -0.955 -0.966 Education 1.324 0.415 -0.910 1.133 0.418 -0.715 1.095 0.423 -0.672 0.974 0.433 -0.541 Dwelling 0.001 0.083 0.081 0.001 -0.049 -0.050 0.001 -0.047 -0.049 0.001 0.059 0.058 Ownership 0.003 0.080 0.077 0.008 0.226 0.218 0.006 0.181 0.175 0.003 0.091 0.087 of Land Regular Salary Income -0.016 -0.012 0.004 -0.016 -0.013 0.004 -0.011 -0.009 0.002 -0.022 -0.019 0.003 Cooking Fuel 0.088 0.027 -0.061 0.039 -0.004 -0.043 0.066 0.013 -0.053 0.082 0.045 -0.038 Lighting 0.145 0.207 0.061 0.093 0.144 0.052 0.073 0.143 0.070 0.055 0.143 0.088 Growth is never (relative) pro-poor in the dimension of expenditure, cooking fuel and education even though the average rate of growth of this particular dimension is the highest among all the dimensions for all social groups. It is always (relative) pro-poor for ownership of land and lighting. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 19 / 22
  • 24. Pro-poor growth in multiple dimensions of poverty by social groups (2) Scheduled Tribes Scheduled Castes Other Backward Classes Others Dimensions Average Growth Rate (g) PPGR PPGR-g Average Growth Rate (g) PPGR PPGR-g Average Growth Rate (g) PPGR PPGR-g Average Growth Rate (g) PPGR PPGR-g Urban Expenditure 0.746 0.132 -0.614 0.302 0.134 -0.168 0.354 0.172 -0.182 0.279 0.140 -0.140 Number of Meals Per Day -0.006 0.541 0.547 -0.001 -0.305 -0.305 0.001 0.281 0.280 -0.003 0.192 0.195 Education 1.088 0.441 -0.647 1.011 0.438 -0.573 0.896 0.437 -0.459 0.703 0.442 -0.261 Dwelling 0.025 0.297 0.271 0.013 0.362 0.349 0.010 0.394 0.383 0.011 0.333 0.322 Ownership 0.005 0.019 0.014 0.011 0.045 0.035 0.006 0.026 0.020 0.015 0.068 0.052 of Land Regular Salary Income 0.030 0.051 0.021 -0.024 -0.039 -0.015 -0.023 -0.033 -0.010 -0.014 -0.025 -0.011 Cooking Fuel 0.105 0.291 0.186 0.093 0.139 0.046 0.097 0.272 0.176 0.038 0.326 0.287 Lighting 0.040 0.264 0.224 0.021 0.121 0.100 0.016 0.194 0.177 0.002 0.018 0.016 Growth is never (relative) pro-poor in the dimension of expenditure and education even though the average rate of growth of this particular dimension is the highest among all the dimensions for all social groups. It is always (relative) pro-poor for dwelling, ownership of land, cooking fuel and lighting. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 20 / 22
  • 25. Pro-poor growth in multiple dimensions 'Thus, even though the overall poverty rates have declined over time... growth had not been pro-poor for all population groups and in all dimensions. Therefore, for any policy stance there is a need to target these areas' (page 11) Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 21 / 22
  • 26. Other comments The overall scienti
  • 27. c contribution of the paper needs to be clari
  • 28. ed, in particular how this paper diers from Klasen (2008) and Grosse et al. (2008). The methodology needs a more accurate description (for instance, do you use any weighting procedure for computing MP? This is a relevant issue in multidimensional poverty, but it is not mentioned in your work. ) Probably you should include s.e. and make some robustness check. The layout of the paper needs to be revised. The text needs a careful editing. There are some important but missing references. The bibliography needs to be cleaned up, revised and made consistent with the references in the main text. Flaviana Palmisano Rotterdam, the Netherlands August 24-30, 2014 22 / 22