Gold reserves at market value (SDR), per capita in Hungary

Hungary: Gold reserves at market value (SDR), per capita was 1,186 SDR per person in 2025. ◆ Volatile

Latest (2025)
1,186 SDR per person
Change on year
up 60.2%
World rank
19th
of 159 countries
All-time high
1,186 SDR per person
in 2025
All-time low
0 SDR per person
in 2016
Years of data
55
1971–2025

Gold reserves at market value (SDR), per capita in Hungary, 1971–2025

02505007501.0k1.2k197119982025

Source: Statizoid (derived). Measured in SDR per person.

Analysis

The most recent figure for gold reserves at market value (sdr), per capita in Hungary is 1,186 SDR per person, measured in 2025. That is the highest value across all 55 years on record.

Compared with earlier readings it is up 60.2% on the previous year and up 15,255.5% over ten years.

Over the whole period, gold reserves at market value (sdr), per capita in Hungary peaked at 1,186 SDR per person in 2025 and was at its lowest, 0 SDR per person, in 2016.

Hungary ranks 19th of 159 countries on this measure, in the top quarter.

The series is highly variable year to year, so single readings are best treated with caution.

Gold reserves at market value (SDR), per capita in Hungary, year by year

Annual values for Gold reserves at market value (SDR), per capita in Hungary, 1971 to 2025.
Year SDR per person Change
1971 5.6 SDR per person
1972 9.61 SDR per person +71.4%
1973 16.23 SDR per person +69.0%
1974 19.33 SDR per person +19.1%
1975 10.81 SDR per person -44.1%
1976 14.47 SDR per person +33.8%
1977 16.35 SDR per person +13.0%
1978 32.11 SDR per person +96.4%
1979 64.52 SDR per person +100.9%
1980 89.28 SDR per person +38.4%
1981 53.72 SDR per person -39.8%
1982 24.99 SDR per person -53.5%
1983 52.22 SDR per person +108.9%
1984 60.82 SDR per person +16.5%
1985 65.05 SDR per person +7.0%
1986 70.52 SDR per person +8.4%
1987 52.76 SDR per person -25.2%
1988 45.83 SDR per person -13.1%
1989 43.58 SDR per person -4.9%
1990 7.83 SDR per person -82.0%
1991 6.15 SDR per person -21.4%
1992 2.38 SDR per person -61.2%
1993 3.13 SDR per person +31.3%
1994 2.79 SDR per person -10.8%
1995 2.8 SDR per person +0.1%
1996 2.52 SDR per person -10.0%
1997 2.11 SDR per person -16.1%
1998 2.01 SDR per person -4.7%
1999 2.09 SDR per person +3.8%
2000 2.08 SDR per person -0.1%
2001 2.18 SDR per person +4.7%
2002 2.51 SDR per person +14.9%
2003 2.8 SDR per person +11.7%
2004 2.76 SDR per person -1.4%
2005 3.52 SDR per person +27.5%
2006 4.15 SDR per person +17.9%
2007 5.19 SDR per person +25.1%
2008 5.56 SDR per person +7.2%
2009 6.85 SDR per person +23.0%
2010 9.03 SDR per person +31.9%
2011 9.89 SDR per person +9.6%
2012 10.79 SDR per person +9.1%
2013 7.84 SDR per person -27.4%
2014 8.37 SDR per person +6.9%
2015 7.72 SDR per person -7.8%
2016 0 SDR per person -100.0%
2017 9.26 SDR per person
2018 96.17 SDR per person +938.9%
2019 115.08 SDR per person +19.7%
2020 137.54 SDR per person +19.5%
2021 410.22 SDR per person +198.2%
2022 430.73 SDR per person +5.0%
2023 486.85 SDR per person +13.0%
2024 740.03 SDR per person +52.0%
2025 1,186 SDR per person +60.2%

Averages by decade

DecadeAverage LowestHighest Years
1970s 21 SDR per person 5.6 SDR per person 64.52 SDR per person 9
1980s 55.88 SDR per person 24.99 SDR per person 89.28 SDR per person 10
1990s 3.38 SDR per person 2.01 SDR per person 7.83 SDR per person 10
2000s 3.76 SDR per person 2.08 SDR per person 6.85 SDR per person 10
2010s 27.41 SDR per person 0 SDR per person 115.08 SDR per person 10
2020s 565.17 SDR per person 137.54 SDR per person 1,186 SDR per person 6

Countries ranked near Hungary

  1. 16 Kuwait 1,664 SDR per person compare
  2. 17 Poland 1,548 SDR per person compare
  3. 18 Sweden 1,217 SDR per person compare
  4. 20 Denmark 1,136 SDR per person compare
  5. 21 Greece 1,129 SDR per person compare
  6. 22 Uzbekistan 1,080 SDR per person compare

See the full ranking of 160 places →

More financial sector data for Hungary

All data for Hungary →

Frequently asked questions

What is gold reserves at market value (sdr), per capita in Hungary?
Gold reserves at market value (sdr), per capita in Hungary was 1,186 SDR per person in 2025, according to Statizoid (derived).
What is the highest gold reserves at market value (sdr), per capita recorded in Hungary?
The highest recorded value was 1,186 SDR per person in 2025.
What is the lowest gold reserves at market value (sdr), per capita recorded in Hungary?
The lowest recorded value was 0 SDR per person in 2016.
How does Hungary rank for gold reserves at market value (sdr), per capita?
Hungary ranks 19th out of 159 countries with data for 2025.
Is gold reserves at market value (sdr), per capita rising or falling in Hungary?
Over the last ten years it is up 15,255.5%. The long-run trend across the full record is volatile.
Where does this Hungary data come from?
The figures come from Statizoid (derived), published as part of Gold reserves at market value (SDR), per capita. Statizoid updates them automatically from the source API.

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Gold reserves at market value (SDR), per capita in Hungary. Statizoid, drawing on Statizoid (derived). Retrieved 24 August 2026, from https://financial-sector.statizoid.com/stat/gold-reserves-at-market-value-sdr-per-capita/hungary/

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How this figure is calculated

Gold reserves at market value (SDR) divided by Population, total, matched on country and year. Neither publisher issues this ratio as a series; it is computed here from both.

Gold reserves at market value (SDR) ÷ Population, total

Computed from

Statizoid computes this series; the underlying measurements belong to the publishers named above. The arithmetic is applied to every country and year where both inputs report, and nothing is estimated unless the page says so.

About this data

Indicator
Gold reserves at market value (SDR), per capita
Unit
SDR per person
Source
Statizoid (derived)
Licence
Derived by Statizoid from the sources named on the page
Coverage
160 places, 7,752 data points, 1960–2025
Last refreshed

Gold reserves at market value (SDR) divided by Population, total, matched on country and year. Neither publisher issues this ratio as a series; it is computed here from both.