not all paths lead to rome: analysing the network of sister cities

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Introduction Results Not all paths lead to Rome: Analysing the network of sister cities Andreas Kaltenbrunner, Pablo Aragón, David Laniado and Yana Volkovich Social Media Research Group Barcelona Media - Innovation Centre Barcelona, Spain 7th International Workshop on Self Organizing Systems Palma de Mallorca, May 9-10 th , 2013 A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

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Page 1: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

Not all paths lead to Rome: Analysing thenetwork of sister cities

Andreas Kaltenbrunner, Pablo Aragón, David Laniado andYana Volkovich

Social Media Research GroupBarcelona Media - Innovation Centre

Barcelona, Spain

7th International Workshop on Self Organizing SystemsPalma de Mallorca, May 9-10th, 2013

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 2: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

Outline

1 IntroductionMotivationDataset

2 ResultsRankingsAssortativity and Distance

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 3: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

MotivationDataset

Outline

1 IntroductionMotivationDataset

2 ResultsRankingsAssortativity and Distance

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 4: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

MotivationDataset

Analysis of institutional (sister city) relations

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 5: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

MotivationDataset

IntroductionAnalysis of institutional (sister city) relations

Sister citiesInstitutional partnership between two cities or towns withthe aim of cultural and economical exchange.These relations had never been analysed before.

We want to understand ...socialgeographicaleconomic mechanisms

of city pairings.

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 6: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

MotivationDataset

Outline

1 IntroductionMotivationDataset

2 ResultsRankingsAssortativity and Distance

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 7: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

MotivationDataset

Example for Wikipedia article used for data extraction

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 8: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

MotivationDataset

Dataset extracted from the English Wikipedia

Data extraction processautomated parser and a manual cleaning process.Google Maps API to geo-locate cities.

Size of the dataset

network N K 〈C〉 % GC 〈d〉city network 11 618 15 225 0.11 61.35% 6.74country network 207 2933 0.43 100% 2.12

DisclaimerNo central register.User generated data (only 30% of reciprocal connections).No guarantee that the dataset is complete.

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 9: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

RankingsAssortativity and Distance

Outline

1 IntroductionMotivationDataset

2 ResultsRankingsAssortativity and Distance

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 10: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

RankingsAssortativity and Distance

Top 20 cities and countries ranked by degreerank by betweenness centrality in parenthesis

No city deg. betw.1 Saint Petersburg 78 (1)2 Shanghai 75 (4)3 Istanbul 69 (12)4 Kiev 63 (5)5 Caracas 59 (23)6 Buenos Aires 58 (36)7 Beijing 57 (124)8 São Paulo 55 (24)9 Suzhou 54 (6)

10 Taipei 53 (20)11 Izmir 52 (3)12 Bethlehem 50 (2)13 Moscow 49 (16)14 Odessa 46 (8)15 Malchow 46 (17)16 Guadalajara 44 (9)17 Vilnius 44 (14)18 Rio de Janeiro 44 (29)19 Madrid 40 (203)20 Barcelona 39 (60)

country w. deg. betw.USA 4520 (1)France 3313 (3)Germany 2778 (6)UK 2318 (2)Russia 1487 (9)Poland 1144 (33)Japan 1131 (20)Italy 1126 (7)China 1076 (4)Ukraine 946 (27)Sweden 684 (14)Norway 608 (22)Spain 587 (11)Finland 584 (35)Brazil 523 (13)Mexico 492 (21)Canada 476 (28)Romania 472 (32)Belgium 464 (23)the Netherlands 461 (16)

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 11: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

RankingsAssortativity and Distance

Sister city relations

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 12: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

RankingsAssortativity and Distance

Clustering of relations aggregated by country

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 13: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

RankingsAssortativity and Distance

Outline

1 IntroductionMotivationDataset

2 ResultsRankingsAssortativity and Distance

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 14: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

RankingsAssortativity and Distance

Assortativity

MethodCompare sister city network and 100 randomisedequivalents.Calculate assortativity measure based on the Z-score

Degree assortativity by city

Cities with many connections tend to be connected withcities with many connections and vice-versa.

Relations are assortative by countryGross Domestic Product per capitaHuman Development IndexPolitical Stability Index

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 15: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

RankingsAssortativity and Distance

Distances between sister cities

Comparison of distances between two pairs of ...connected sister citiesrandom (not necessarily connected) cities

0 5000 10000 15000 200000

0.002

0.004

0.006

0.008

0.01

0.012

0.014

0.016mean=9981 km; stdv=4743 km

distance in km

prop

of c

ity−

pairs

connected sister−citiesall sister−cities

0 0.5 1 1.5 2

x 104

0

0.1

0.2

0.3

0.4

0.5

0.6

0.7

0.8

0.9

1

distance in kmcd

f

connected sister−citiesall sister−cities

First evidence for the Death of DistanceNearly no differences between the two distributions.

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 16: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

RankingsAssortativity and Distance

Conclusions & Future work

ConclusionsAssortative mixing with respect to degree, economic andpolitical country indexes.Sister city relationships reflect country predilections in andbetween cultural clusters.Geographic distance between cities does not influence citypairing.

Future workCombined analysis with networks of air traffic or goodexchange.Analysis of network evolution (needs other data-sources).

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities

Page 17: Not all paths lead to Rome: Analysing the network of sister cities

IntroductionResults

RankingsAssortativity and Distance

Questions?

A. Kaltenbrunner, P. Aragón, D. Laniado & Y. Volkovich Analysing the network of sister cities