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Table 1 Number of administrative regions, mean, minimum and maximum region population size and Gini coefficient for each country

From: Do differences in the administrative structure of populations confound comparisons of geographic health inequalities?

Country

Number of regions

Mean Region Population

Minimum Population Region

Maximum Population Region

Gini Coefficient

σ u(j) (model 1)

Austria

9

388511

116581 Burgenland

630930 Lower Austria

0.30

0.18

Bulgaria

9

441315

260422 Mikhaylovgrad

544456 Plovdiv

0.10

0.05

Czech Rep.

8

590147

309375 Jihoèeský

894204 Jihomoravský

0.19

0.11

Denmark

15

154584

19057 Bornholm

262859 Ã…rhus

0.25

0.14

Finland

12

190464

10549 Ahvenanmaa

549665 Uusimaa

0.39

0.12

France

22

1171828

106513 Corsica

4796173 ÃŽle de France

0.37

0.11

Germany

16

2255913

286632 Bremen

7519917 North Rhine-Westphalia

0.44

0.18

Greece

13

354070

79930 Ionian Islands

1475350 Attica

0.46

0.13

Hungary

20

232590

96365 Nόgrád

821739 Budapest

0.29

0.09

Italy

20

1275911

50272 Valle d'Aosta

3803059 Lombardy

0.43

0.09

Netherlands

12

579653

105133 Flevoland

1429211 Zuid-Holland

0.40

0.05

Norway

18

106327

34522 Finnmark

373730 Oslo og Akershus

0.32

0.12

Poland

49

363065

109241 Chelm

1855334 Katowice

0.31

0.09

Romania

41

264735

107245 Covasna

1006544 Bucharest

0.24

0.09

Russian Fed.

79

850337

80665 Chukotka

3686473 Moscow (city)

0.39

0.10

Spain

18

988100

57000 Ceutay Melilla

3088000 Andalusia

0.47

0.12

Sweden

24

160028

24045 Gotland

709982 Stockholm

0.34

0.09

Switzerland

26

117639

6046 Appenzell-Inner Rhoden

499548 Zürich

0.51

0.08

UK

56

462425

48617 Isle of Wight

2970235 Greater London

0.42

0.13

Ukraine

26

878529

399913 Chernivtsi

2293997 Donetsk

0.25

0.08

  1. Summary of the 20 countries detailing the number of administrative regions, the mean, minimum and maximum region population size and the Gini coefficient describing inequality in region size. Population values refer to males aged 0-64 between the mid-points of 1990 and 1991. Fitted values describing the inter-regional variation at country-level (σ u(j) ) derived from the simple random relationship model 1 are given.