Czechia vs India: Molasses — Production, per capita
Czechia
0.0093 t per person
in 2023
India
0.01 t per person
in 2023
Czechia rank
35th
India rank
32nd
Molasses — Production, per capita over time
- Czechia
- India
How they compare
India currently reports 0.01 t per person against 0.0093 t per person in Czechia, a difference of 0.0007 t per person.
That makes India's figure about 1.1 times Czechia's.
The two have swapped places 7 times across 31 shared years of data; in 1993 it was Czechia ahead.
Czechia ranks 35th and India ranks 32nd of 123 countries.
Across the 4 decades both report, Czechia averaged higher in 2 and India in 2.
Head to head by decade
| Decade | Czechia | India | Difference | Ahead |
|---|---|---|---|---|
| 1990s | 0.017 t per person | 0.0061 t per person | 0.0109 t per person | Czechia |
| 2000s | 0.0119 t per person | 0.0073 t per person | 0.0046 t per person | Czechia |
| 2010s | 0.0064 t per person | 0.0087 t per person | 0.0022 t per person | India |
| 2020s | 0.0088 t per person | 0.0092 t per person | 0.0004 t per person | India |
Averages of every year both report within each decade.
Frequently asked questions
- Which has higher molasses — production, per capita, Czechia or India?
- India, at 0.01 t per person against 0.0093 t per person in Czechia as of 2023.
- What is the difference in molasses — production, per capita between Czechia and India?
- 0.0007 t per person, with India ahead.
- How many years of comparable data are there for Czechia and India?
- 31 years are reported by both, from 1993 to 2023.
- How do Czechia and India rank globally for molasses — production, per capita?
- Czechia ranks 35th and India ranks 32nd of 123 countries.
- Where does this data come from?
- Statizoid (derived), published as Molasses — Production, per capita. Statizoid refreshes it automatically from the source and publishes the full history for both places.
Individual pages
About this data
Molasses — Production divided by Population, total, matched on country and year. Neither publisher issues this ratio as a series; it is computed here from both.