French Polynesia vs Hungary: GDP at market prices (constant 2010 US$), per square kilometre

French Polynesia
1.75 million constant 2010 US$ per square kilometre
in 2023
Hungary
1.72 million constant 2010 US$ per square kilometre
in 2023
French Polynesia rank
64th
Hungary rank
65th

GDP at market prices (constant 2010 US$), per square kilometre over time

  • French Polynesia
  • Hungary
500.0k750.0k1.0M1.2M1.5M1.8M197019962023

How they compare

French Polynesia currently reports 1.75 million constant 2010 US$ per square kilometre against 1.72 million constant 2010 US$ per square kilometre in Hungary, a difference of 26,150 constant 2010 US$ per square kilometre.

The two have swapped places 2 times across 54 shared years of data; in 1970 it was French Polynesia ahead.

French Polynesia ranks 64th and Hungary ranks 65th of 207 countries.

Across the 6 decades both report, French Polynesia averaged higher in 5 and Hungary in 1.

Head to head by decade

Decade French Polynesia Hungary Difference Ahead
1970s 913,008 constant 2010 US$ per square kilometre 720,721 constant 2010 US$ per square kilometre 192,287 constant 2010 US$ per square kilometre French Polynesia
1980s 1.29 million constant 2010 US$ per square kilometre 972,209 constant 2010 US$ per square kilometre 315,850 constant 2010 US$ per square kilometre French Polynesia
1990s 1.41 million constant 2010 US$ per square kilometre 906,242 constant 2010 US$ per square kilometre 505,346 constant 2010 US$ per square kilometre French Polynesia
2000s 1.61 million constant 2010 US$ per square kilometre 1.21 million constant 2010 US$ per square kilometre 399,883 constant 2010 US$ per square kilometre French Polynesia
2010s 1.57 million constant 2010 US$ per square kilometre 1.38 million constant 2010 US$ per square kilometre 189,148 constant 2010 US$ per square kilometre French Polynesia
2020s 1.67 million constant 2010 US$ per square kilometre 1.67 million constant 2010 US$ per square kilometre 3,990 constant 2010 US$ per square kilometre Hungary

Averages of every year both report within each decade.

Frequently asked questions

Which has higher gdp at market prices (constant 2010 us$), per square kilometre, French Polynesia or Hungary?
French Polynesia, at 1.75 million constant 2010 US$ per square kilometre against 1.72 million constant 2010 US$ per square kilometre in Hungary as of 2023.
What is the difference in gdp at market prices (constant 2010 us$), per square kilometre between French Polynesia and Hungary?
26,150 constant 2010 US$ per square kilometre, with French Polynesia ahead.
How many years of comparable data are there for French Polynesia and Hungary?
54 years are reported by both, from 1970 to 2023.
How do French Polynesia and Hungary rank globally for gdp at market prices (constant 2010 us$), per square kilometre?
French Polynesia ranks 64th and Hungary ranks 65th of 207 countries.
Where does this data come from?
Statizoid (derived), published as GDP at market prices (constant 2010 US$), per square kilometre. Statizoid refreshes it automatically from the source and publishes the full history for both places.

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French Polynesia vs Hungary: GDP at market prices (constant 2010 US$), per square kilometre. Statizoid, drawing on Statizoid (derived). Retrieved 22 September 2026, from https://population.statizoid.com/compare/gdp-at-market-prices-constant-2010-us-per-square-kilometre/french-polynesia/hungary/

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<a href="https://population.statizoid.com/compare/gdp-at-market-prices-constant-2010-us-per-square-kilometre/french-polynesia/hungary/">French Polynesia vs Hungary: GDP at market prices (constant 2010 US$), per square kilometre</a> — Statizoid

About this data

Indicator
GDP at market prices (constant 2010 US$), per square kilometre
Unit
constant 2010 US$ per square kilometre
Source
Statizoid (derived)
Licence
Derived by Statizoid from the sources named on the page
Coverage
207 places, 9,607 data points, 1970–2023
Last refreshed

GDP at market prices (constant 2010 US$) divided by Land area (sq. km), matched on country and year. Neither publisher issues this ratio as a series; it is computed here from both.