Haiti vs Mongolia: Minimum requirement calories, per unit of GDP
Haiti
0 units per US$ of GDP
in 2024
Mongolia
0 units per US$ of GDP
in 2024
Haiti rank
71st
Mongolia rank
70th
Minimum requirement calories, per unit of GDP over time
- Haiti
- Mongolia
How they compare
Mongolia currently reports 0 units per US$ of GDP against 0 units per US$ of GDP in Haiti, a difference of 0 units per US$ of GDP.
The two have swapped places 2 times across 25 shared years of data; in 2000 it was Mongolia ahead.
Haiti ranks 71st and Mongolia ranks 70th of 192 countries.
Mongolia has averaged higher in every one of the 3 decades both report.
Head to head by decade
| Decade | Haiti | Mongolia | Difference | Ahead |
|---|---|---|---|---|
| 2000s | 0 units per US$ of GDP | 0 units per US$ of GDP | 0 units per US$ of GDP | Mongolia |
| 2010s | 0 units per US$ of GDP | 0 units per US$ of GDP | 0 units per US$ of GDP | Mongolia |
| 2020s | 0 units per US$ of GDP | 0 units per US$ of GDP | 0 units per US$ of GDP | Mongolia |
Averages of every year both report within each decade.
Frequently asked questions
- Which has higher minimum requirement calories, per unit of gdp, Haiti or Mongolia?
- Mongolia, at 0 units per US$ of GDP against 0 units per US$ of GDP in Haiti as of 2024.
- What is the difference in minimum requirement calories, per unit of gdp between Haiti and Mongolia?
- 0 units per US$ of GDP, with Mongolia ahead.
- How many years of comparable data are there for Haiti and Mongolia?
- 25 years are reported by both, from 2000 to 2024.
- How do Haiti and Mongolia rank globally for minimum requirement calories, per unit of gdp?
- Haiti ranks 71st and Mongolia ranks 70th of 192 countries.
- Where does this data come from?
- Statizoid (derived), published as Minimum requirement calories, per unit of GDP. Statizoid refreshes it automatically from the source and publishes the full history for both places.
Individual pages
About this data
Minimum requirement calories divided by GDP (current US$), matched on country and year. Neither publisher issues this ratio as a series; it is computed here from both.