The construction of the HDI is illustrated with three examples
- an industrialised country, Germany, and two developing countries,
China and Mozambique.
| Country |
Life expectancy (years) |
Adult literacy (%) |
Combined gross enrolment ratio (%) |
Real GDP per capita (PPP$) |
| Germany |
77.2 |
99.0 |
88.1 |
21,260 |
| China |
69.8 |
82.9 |
68.9 |
3,130 |
| Mozambique |
42.3 |
39.5 |
32.0 |
740 |
Life expectancy index
| Germany = |
77.2 - 25
|
= |
52.2
|
= 0.870 |
| 85 - 25 |
60 |
| |
|
|
|
|
| China = |
69.8 - 25
|
= |
44.8
|
= 0.747 |
| 85 - 25 |
60 |
| |
|
|
|
|
| Mozambique = |
42.3 - 25
|
= |
44.8
|
= 0.288 |
| 85 - 25 |
60 |
Adult literacy index
| Germany = |
99.0 - 0
|
= |
99.0
|
= 0.990 |
| 100 - 0 |
100 |
| |
|
|
|
|
| China = |
82.9 - 0
|
= |
82.9
|
= 0.829 |
| 100 - 0 |
100 |
| |
|
|
|
|
| Mozambique = |
39.5 - 0
|
= |
39.5
|
= 0.395 |
| 100 - 0 |
100 |
Combined gross enrolment index
| Germany = |
88.1 - 0
|
= |
88.1
|
= 0.881 |
| 100 - 0 |
100 |
| |
|
|
|
|
| China = |
68.9 - 0
|
= |
68.9
|
= 0.689 |
| 100 - 0 |
100 |
| |
|
|
|
|
| Mozambique = |
32 - 0
|
= |
32
|
= 0.320 |
| 100 - 0 |
100 |
Educational attainment index
Germany = [2(0.990) + 1(0.881)]/3 = 0.954
China = [2(0.829) + 1(0.689)]/3 = 0.782
Mozambique = [2(0.395) + 1(0.320)]/3 = 0.370
| Country |
Life expectancy index |
Educational attainment index |
Adjusted real GDP (PPP$) |
Sum of the 3 indices |
HDI |
| Germany |
0.870 |
0.954 |
0.895
|
2.719 |
0.906 |
| China |
0.747 |
0.782 |
0.575 |
2.104 |
0.701 |
| Mozambique |
0.288 |
0.370 |
0.334 |
0.992 |
0.331 |
Adjusted real GDPper capita (PPP$) index
| Germany = |
log (21,260) - log (100)
log (40,000) - log (100) |
= 0.895 |
| |
|
|
|
|
| China = |
log (3,130) - log (100)
log (40,000) - log (100) |
= 0.575 |
| |
|
|
|
|
| Mozambique = |
log (740) - log (100)
log (40,000) - log (100) |
= 0.334 |
Human Development Index
The HDI is a simple average of the life expectancy index, educational
attainment index and adjusted real GDP per capita (PPP$) index,
and so is derived by dividing the sum of these three indices by
3.
|