Eswatini vs Luxembourg: Enrolment in tertiary education, all programmes, female (number)
Eswatini
4,104
in 2013
Luxembourg
4,390
in 2024
Eswatini rank
161st
Luxembourg rank
159th
Enrolment in tertiary education, all programmes, female (number) over time
- Eswatini
- Luxembourg
How they compare
Luxembourg currently reports 4,390 against 4,104 in Eswatini, a difference of 286.
That makes Luxembourg's figure about 1.1 times Eswatini's.
The two have swapped places 1 time across 20 shared years of data; in 1971 it was Luxembourg ahead.
Eswatini ranks 161st and Luxembourg ranks 159th of 195 countries.
Eswatini has averaged higher in every one of the 4 decades both report.
Head to head by decade
| Decade | Eswatini | Luxembourg | Difference | Ahead |
|---|---|---|---|---|
| 1970s | 300.61 | 187 | 113.61 | Eswatini |
| 1980s | 711 | 229.5 | 481.5 | Eswatini |
| 2000s | 2,984 | 1,483 | 1,501 | Eswatini |
| 2010s | 4,304 | 3,147 | 1,157 | Eswatini |
Averages of every year both report within each decade.
Frequently asked questions
- Which has higher enrolment in tertiary education, all programmes, female (number), Eswatini or Luxembourg?
- Luxembourg, at 4,390 against 4,104 in Eswatini as of 2024.
- What is the difference in enrolment in tertiary education, all programmes, female (number) between Eswatini and Luxembourg?
- 286, with Luxembourg ahead.
- How many years of comparable data are there for Eswatini and Luxembourg?
- 20 years are reported by both, from 1971 to 2013.
- How do Eswatini and Luxembourg rank globally for enrolment in tertiary education, all programmes, female (number)?
- Eswatini ranks 161st and Luxembourg ranks 159th of 195 countries.
- Where does this data come from?
- Statizoid (derived), published as Enrolment in tertiary education, all programmes, female (number), gaps filled. Statizoid refreshes it automatically from the source and publishes the full history for both places.
Individual pages
About this data
Enrolment in tertiary education, all programmes, female (number) with 647 missing years estimated by linear interpolation between the nearest real observations. Only gaps of 4 years or fewer are filled, and never beyond the first or last actual measurement — these are filled holes, not forecasts.