Eurostat does not provide complete period life tables by level of education, which are required to estimate education-specific HLY indicators. However, Eurostat publishes single age-specific estimates of remaining life expectancy by gender and educational attainment (as defined by the ISCED) for several European countries. We derived the missing life table function (i.e., the number of person-years lived between age x and x + 1) as the main life table function of interest for obtaining HLY based on the Sullivan method) from their single age-specific ex estimates. Usually, ex is the outcome of a complete life table. In this paper, we use ex to reconstruct the (complete) life table, i.e., we calculated the life table in reverse. After assuming that in each age interval x to x + 1, people dying within this period live an average 1/2 person-years (), and using the life table function relationships (see Preston et al., 2001), we can express life table survivors lx+1 as:
where refers to the life table survivor at age . Please note, denotes the life table radix (usually defined as 100,000) and does not require estimation. Thus, the Eurostat education-specific life tables can be recreated by an iterative process starting with . Once all are estimated on the basis of equation (1), the remaining life table functions can be easily derived, such as (). Theoretically, equation (1) enables us to reconstruct life table functions based on ex values (under the ax = assumption). In practice, however, the reconstruction might require additional steps, which we describe in more detail in the supplementary material. In general, the proposed method leads to life tables, which produce accurate estimates, i.e., the difference between derived and original is mostly smaller than ±0.1 years. We focus on and HLY at age 30 as it is not only favorable from a technical point of view, but also theoretically: Very young persons have not usually finished their educational attainment (Connelly, Gayle, & Lambert, 2016).
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