Difference between revisions of "MCSN Tuesday, 1-Nov-11"
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+ | * Success! Nearly everyone did much better than before. | ||
* page 1 - bravo! | * page 1 - bravo! | ||
* page 2, mainly bravo, but a few common misconceptions remain: | * page 2, mainly bravo, but a few common misconceptions remain: | ||
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** cores: can't be determined from degree. For one thing, a vertex in the 4-core has to be connected to at least 4 others in the 4-core (by definition!). Therefore the smallest 4-core will have 5 vertices. Some people indicated a ''single node'' as belonging to the 4-core. | ** cores: can't be determined from degree. For one thing, a vertex in the 4-core has to be connected to at least 4 others in the 4-core (by definition!). Therefore the smallest 4-core will have 5 vertices. Some people indicated a ''single node'' as belonging to the 4-core. | ||
** cliques: are defined to be maximal. So a triad isn't necessarily a clique, though if it's not a clique on its own it must be ''part'' of a larger clique. Note also that a ''square'' is not a clique unless it contains its ''diagonals''. | ** cliques: are defined to be maximal. So a triad isn't necessarily a clique, though if it's not a clique on its own it must be ''part'' of a larger clique. Note also that a ''square'' is not a clique unless it contains its ''diagonals''. | ||
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= 4.8 = | = 4.8 = | ||
* How to define the flying teams? | * How to define the flying teams? |
Revision as of 08:43, 1 November 2011
Quiz
- Success! Nearly everyone did much better than before.
- page 1 - bravo!
- page 2, mainly bravo, but a few common misconceptions remain:
- components can't overlap (because they're maximal)
- cores: can't be determined from degree. For one thing, a vertex in the 4-core has to be connected to at least 4 others in the 4-core (by definition!). Therefore the smallest 4-core will have 5 vertices. Some people indicated a single node as belonging to the 4-core.
- cliques: are defined to be maximal. So a triad isn't necessarily a clique, though if it's not a clique on its own it must be part of a larger clique. Note also that a square is not a clique unless it contains its diagonals.
4.8
- How to define the flying teams?
Affiliation networks
- People affiliate to groups (often defined by space, like the University of Alberta), and events (typically defined by space-time, like this class session), whether by choice or circumstance.
- Such affiliations define bipartite networks comprising two kinds of vertex, which we can call actors and events (don't be confused - events could be more like groups)
- In a bipartite network there are two kinds of vertex, type A and type B. All lines connect a type A vertex to a type B vertex - there are no direct connections between vertices of type A, nor are there direct connections between vertices of type B.
- Affiliations define social circles which overlap.
- Network representation of identity as a model for social belonging:
- Culture model (common in traditional ethnomusicology): each individual belongs to one "complex whole" as Tylor put it in 1847.
- Identity model (more common in sociology and contemporary ethnomusicology): each individual associates with multiple "simple parts", each person in a slightly different way. These "parts" can be viewed as social circles whose intersection is the individual.
- Note: social identity can't be captured in a single Pajek partition....why? The concept of partition is closer to the traditional "culture" model of exclusive all-encompassing identities.
- Example: Interlocking directorates
- Typical assumptions about affiliation networks (critique! test!) (see p. 101):
- Affiliations are institutional or structural - less personal than friendships or sentiments. [What do you think? How could we test this?]
- "Although membership lists do not tell us exactly which people interact, communicate, and like each other, we may assume that there is a fair chance that they will." [what factors might impact the chances of actual dyadic interaction?]
- Actors at the intersection of multiple social circles...
- tend to interact even more
- enable indirect communication between the circles as a whole.
- "Joint membership in a social circle often entails similarities in other social domains." (i.e. homophily principle...Cause or effect?)