Network Structure of Folksonomies
author:
Vito D. P. Servedio,
Department of Physics, University of Rome 'La Sapienza'
Description
Folksonomies can be viewed as three mode graphs or as graphs made up of nodes (tags, users, resources) connected by hyper-edges. I shall report on some network statistical properties of a folksonomy graph based on data collected for the del.icio.us system. Moreover, by introducing a suitable distance between resources based on tag co-occurrence, I shall show that folksonomies embed a meaningful semantic clusterization of resources.
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| Slides | |
| 0:00 | Network Structure of Folksonomies |
| 0:21 | In collaboration with: |
| 1:28 | AGENDA - Properties of folksonomy hypergraphs |
| 2:30 | a folksonomy example: del.icio.us screenshot |
| 3:02 | data structure: basic units of information |
| 4:08 | folksonomy hypergraph structure |
| 4:56 | data collection |
| 5:45 | artificial networks: permuted and binomial |
| 7:26 | average path length (extimated) |
| 10:21 | cliquishness |
| 12:34 | connectedness / transitivity |
| 13:56 | AGENDA - Network of tag co-occurrences |
| 14:24 | networks of tag co-occurrence |
| 17:01 | weighted network of tag co-occurrence |
| 18:47 | strength cumulative distribution |
| 21:31 | Average neighbour strength - part 1 |
| 22:08 | Average neighbour strength - part 2 |
| 24:41 | AGENDA - Clustering of resources |
| 24:48 | 19clustering and community detection |
| 25:42 | resource similarity network |
| 27:14 | tag clouds for resources |
| 28:07 | similarity metrics |
| 28:57 | case in study |
| 29:40 | similarity matrix |
| 31:18 | spectral analysis |
| 32:28 | cluster identification |
| 33:56 | cooperative classification |
| 34:27 | Conclusions and outlooks |
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