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POVERTY REDUCTION STRATEGY TN

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would have some poverty. Hence, a society may have relative poverty and at the same<br />

time have no absolute poverty.<br />

The existence of a relative element in the nature of poverty has long been<br />

recognised. For example, Adam Smith had observed that ‘necessaries’ include ‘not only<br />

the commodities which are indispensably necessary for the support of life, but whatever<br />

the custom of the country renders it indecent for creditable people, even of the lowest<br />

order, to be without’. Recent measurement approaches derive the relative poverty line<br />

(z*) more directly from information on incomes in the society in question, without the<br />

need to specify or estimate the cost of a basket of necessities, i.e., z* = f(s), z* = g(y min ,<br />

y), z* = h(y), where the income information used may be on social security payment<br />

rates (s), perceptions of minimally adequate income (y min ) and/or actual incomes<br />

themselves (y).<br />

Relative poverty measures do not reflect the well being of those who are poor. A<br />

person may be relatively poor but may or may not be absolutely poor. It is also difficult<br />

to interpret an improvement in relative poverty. There may be a reduction in relative<br />

poverty along with an increase in absolute poverty. Similarly, relative poverty may<br />

increase while absolute poverty may decline. Relative measures are not so useful for<br />

policy makers who are concerned with reducing the number or intensity of absolute<br />

poverty. However, changes in relative poverty do provide useful information on changes<br />

in the degree of inequality.<br />

Combining absolute and relative poverty lines, attempts have been made to<br />

construct ‘hybrid poverty thresholds’. For example, Foster (1998) has considered that<br />

hybrid poverty thresholds depend both on an absolute and a relative standard. He<br />

proposed a hybrid poverty line as weighted geometric average of a relative threshold z r =<br />

ρ 1−ρ<br />

αr and an absolute threshold z a , namely, z = z r<br />

z a<br />

, where 0 < ρ < 1. A hybrid line like<br />

this has the property that a 1 percent increase in the living standard ‘r’ leads to a ‘ρ’<br />

percent increase in the poverty line, where ‘ρ’ is the elasticity of the poverty line with<br />

respect to the living standard. Fisher (1995) had termed this the income elasticity of the<br />

poverty line. It is also possible to interpret ρ = (dz/dr)(r/z) as a measure of the extent to<br />

which a given threshold ‘z’ is relative. When ρ = 0, z corresponds to an absolute poverty<br />

line, and when ρ = 1, it is a relative poverty line.<br />

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