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Development Economics

Asymmetric information, credential assessment services and earnings of new immigrants

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Pages 663-690 | Received 13 May 2020, Accepted 12 Nov 2021, Published online: 18 May 2022

Figures & data

Figure 1. A hypothetical scenario depicting variations in earnings against variations in ability.

Figure 1. A hypothetical scenario depicting variations in earnings against variations in ability.

Figure 2. The variance in log earnings and mean squared error, by country of birth. The density of the circle represents the share of place of birth population.

Figure 2. The variance in log earnings and mean squared error, by country of birth. The density of the circle represents the share of place of birth population.

Table 1. List of variables used in the regression model

Figure 3. The variance in log earnings and mean squared error, by the share of place of birth population. The diagonal line is the fitted relationship between variables. Each circle represents the share of place of birth population.

Figure 3. The variance in log earnings and mean squared error, by the share of place of birth population. The diagonal line is the fitted relationship between variables. Each circle represents the share of place of birth population.

Figure 4. The variance in log earnings and mean squared error, by place of birth. The density of the circle represents the share of place of birth population.

Figure 4. The variance in log earnings and mean squared error, by place of birth. The density of the circle represents the share of place of birth population.

Figure 5. The variance in log earnings and mean squared error, by place of birth. The data is subset to the middle 80% (or 10–90 quantile). The diagonal line is the fitted relationship between variables. Each circle represents a source country group.

Figure 5. The variance in log earnings and mean squared error, by place of birth. The data is subset to the middle 80% (or 10–90 quantile). The diagonal line is the fitted relationship between variables. Each circle represents a source country group.

Figure 6. The variance in log earnings and non-parametric estimates of the mean squared error, by country of birth. The density of the circle represents the share of place of birth population.

Figure 6. The variance in log earnings and non-parametric estimates of the mean squared error, by country of birth. The density of the circle represents the share of place of birth population.

Figure 7. The variance in log earnings and non-parametric estimates of the mean squared error, by country of birth. The data excludes estimates of Indian, Chinese and American immigrants. The density of the circle represents the share of place of birth population.

Figure 7. The variance in log earnings and non-parametric estimates of the mean squared error, by country of birth. The data excludes estimates of Indian, Chinese and American immigrants. The density of the circle represents the share of place of birth population.

Figure 8. The variance in log earnings and mean squared error, by the share of place of birth population. The diagonal line is the fitted relationship between variables. Each circle represents a source country group.

Figure 8. The variance in log earnings and mean squared error, by the share of place of birth population. The diagonal line is the fitted relationship between variables. Each circle represents a source country group.