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2019 | OriginalPaper | Chapter

4. Estimating Calorie Poverty Rates Through Regression

Authors : Manoranjan Pal, Premananda Bharati

Published in: Applications of Regression Techniques

Publisher: Springer Singapore

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Abstract

In this paper we assume a tri-variate distribution of the nutrient intake (y), say calorie intake, the income (x) and the nutrient norm (z) of the households, which leads to linear or log-linear regression equations depending on the type of joint distribution assumed for the purpose of estimation. Nutrient norm takes care of age-sex composition of a household. The probability that the household consumes less than the prescribed norm can be computed from the regression result. This probability can be regarded as the estimated value of the calorie-poverty rate when taken in aggregate. In practice, since income data are not available, the per-capita total expenditure of the household is taken as a proxy to per-capita income and regression is run for different expenditure groups. We have applied this technique to the 61st round data collected by National Sample Survey Organization (NSSO), India, on calorie intakes. The estimates of the poverty rates found by this method are unbelievably high and call for further investigations. The reasons for getting such high estimates are discussed and a modification of the estimates is suggested in the paper. The modification leads to reasonable estimates of the poverty rates.

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Appendix
Available only for authorised users
Footnotes
1
The Task Force in 1979 recommended poverty lines separately for rural and urban areas at the national level. They have suggested Rs. 49.09 in rural areas and Rs. 56.64 in urban areas for the base year 1973–74 as official poverty lines. These correspond to the minimum daily calorie requirements of 2400 kcal in rural areas and 2100 kcal in urban areas.
 
2
Though income is a useful measure of well-being of a person, a more direct measure is the consumption expenditure. Per capita total expenditure (PCTE) is taken monthly and may be denoted as MPCTE or MPCE. Consumption expenditure data are more reliable and stable than income data.
 
3
To be more precise, the daily calorie requirements were worked out as 2435 kcal for rural and 2095 kcal for urban areas.
 
4
It should include information on the number of days worked, the no. of hours worked per day and the intensity of work.
 
5
http://​www.​fao.​org/​docrep/​007/​y5686e/​y5686e01.​htm#TopOfPage. Henceforth, this report will be referred to as ‘FAO report’ or ‘report of FAO’.
 
6
The procedure for measuring total energy expenditure (TEE) is through experiments like doubly labeled water technique (DLW) and heart rate monitoring (HRM). When experimental data on total energy expenditure are not available, factorial calculations based on the time allocated to activities can be adopted. Factorial calculations combine the energy spent on different components or factors like sleeping, resting, and working that are performed habitually.
 
7
We understand that there are some difficulties in assuming trivariate normal distribution. But ultimately, we shall use a regression setup in which the equation error in the regression setup is assumed normal, which is somewhat reasonable. Given that the regression is taken for each expenditure class and not for the entire population.
 
8
There are counterarguments also. First of all, we are taking intervals of expenditures instead of given expenditures, and secondly, there are age–sex variations among the households within each interval of expenditures.
 
Metadata
Title
Estimating Calorie Poverty Rates Through Regression
Authors
Manoranjan Pal
Premananda Bharati
Copyright Year
2019
Publisher
Springer Singapore
DOI
https://doi.org/10.1007/978-981-13-9314-3_4