Hungary vs Jordan: Free and fair elections, gaps filled

Hungary
1
in 2025
Jordan
1
in 2025
Hungary rank
1st
Jordan rank
1st

Free and fair elections, gaps filled over time

  • Hungary
  • Jordan
00.20.40.60.81184819362025

How they compare

Hungary currently reports 1 against 1 in Jordan, a difference of 0.

The two have swapped places 4 times across 65 shared years of data; in 1947 it was Jordan ahead.

Hungary ranks 1st and Jordan ranks 1st of 172 countries.

Across the 9 decades both report, Hungary averaged higher in 2 and Jordan in 1.

Head to head by decade

Decade Hungary Jordan Difference Ahead
1940s 0 0 0 —
1950s 0 0 0 —
1960s 0 0 0 —
1970s 0 0 0 —
1980s 0 1 1 Jordan
1990s 1 0.3 0.7 Hungary
2000s 1 0.55 0.45 Hungary
2010s 1 1 0 —
2020s 1 1 0 —

Averages of every year both report within each decade.

Frequently asked questions

Which has higher free and fair elections, gaps filled, Hungary or Jordan?
Hungary, at 1 against 1 in Jordan as of 2025.
What is the difference in free and fair elections, gaps filled between Hungary and Jordan?
0, with Hungary ahead.
How many years of comparable data are there for Hungary and Jordan?
65 years are reported by both, from 1947 to 2025.
How do Hungary and Jordan rank globally for free and fair elections, gaps filled?
Hungary ranks 1st and Jordan ranks 1st of 172 countries.
Where does this data come from?
Statizoid (derived), published as Free and fair elections, gaps filled. Statizoid refreshes it automatically from the source and publishes the full history for both places.

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Hungary vs Jordan: Free and fair elections, gaps filled. Statizoid, drawing on Statizoid (derived). Retrieved 10 October 2026, from https://reference.statizoid.com/compare/free-and-fair-elections-gaps-filled/hungary/jordan/

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About this data

Indicator
Free and fair elections, gaps filled
Source
Statizoid (derived)
Licence
Derived by Statizoid from the sources named on the page
Coverage
172 places, 17,276 data points, 1789–2025
Last refreshed

Free and fair elections with 276 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.