Méolans-Revel
Méolans-Revel is a commune in the Alpes-de-Haute-Provence department in southeastern France.
Méolans-Revel | |
|---|---|
 The bell tower of the church of Saint-Julien, in Méolans-Revel | |
Location of Méolans-Revel 
| |
  Méolans-Revel  Méolans-Revel | |
| Coordinates: 44°24′08″N 6°30′44″E | |
| Country | France |
| Region | Provence-Alpes-Côte d'Azur |
| Department | Alpes-de-Haute-Provence |
| Arrondissement | Barcelonnette |
| Canton | Barcelonnette |
| Intercommunality | Vallée de l'Ubaye |
| Government | |
| • Mayor (2008–2014) | Émile Tron |
| Area 1 | 127.74 km2 (49.32 sq mi) |
| Population (2017-01-01)[1] | 339 |
| • Density | 2.7/km2 (6.9/sq mi) |
| Time zone | UTC+01:00 (CET) |
| • Summer (DST) | UTC+02:00 (CEST) |
| INSEE/Postal code | 04161 /04340 |
| Elevation | 912–2,928 m (2,992–9,606 ft) (avg. 1,040 m or 3,410 ft) |
| 1 French Land Register data, which excludes lakes, ponds, glaciers > 1 km2 (0.386 sq mi or 247 acres) and river estuaries. | |
Population
| Year | Pop. | ±% |
|---|---|---|
| 1765 | 1,114 | — |
| 1793 | 1,039 | −6.7% |
| 1800 | 906 | −12.8% |
| 1806 | 897 | −1.0% |
| 1821 | 896 | −0.1% |
| 1831 | 973 | +8.6% |
| 1836 | 926 | −4.8% |
| 1841 | 933 | +0.8% |
| 1846 | 918 | −1.6% |
| 1851 | 855 | −6.9% |
| 1856 | 833 | −2.6% |
| 1861 | 771 | −7.4% |
| 1866 | 831 | +7.8% |
| 1872 | 752 | −9.5% |
| 1876 | 740 | −1.6% |
| 1881 | 701 | −5.3% |
| 1886 | 710 | +1.3% |
| 1891 | 644 | −9.3% |
| 1896 | 272 | −57.8% |
| 1901 | 255 | −6.2% |
| 1906 | 512 | +100.8% |
| 1911 | 237 | −53.7% |
| 1921 | 204 | −13.9% |
| 1926 | 202 | −1.0% |
| 1931 | 402 | +99.0% |
| 1936 | 366 | −9.0% |
| 1946 | 298 | −18.6% |
| 1954 | 238 | −20.1% |
| 1962 | 205 | −13.9% |
| 1968 | 173 | −15.6% |
| 1975 | 230 | +32.9% |
| 1982 | 224 | −2.6% |
| 1990 | 227 | +1.3% |
| 1999 | 284 | +25.1% |
| 2008 | 330 | +16.2% |
Incidents
On the 24 March 2015, Germanwings Flight 9525 travelling from Barcelona to Düsseldorf crashed near Méolans-Revel.[2]
gollark: 🇫
gollark: If you generate random numbers sampled out of the range from 1 to infinity then... 100% minus some infinitesimally small amount are too big to fit in the universe?
gollark: It's not a "99.99999999% chance". We're dealing with infinities here.
gollark: Okay, no, I can think of how you would do that, although not a uniform distribution across the entire range.
gollark: I'm not sure how you would even do that without taking infinite or at least arbitrarily large amounts of time.
References
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