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Full Text: Anthropos, 89.1994,1/3

A Micro-, Meso-, and Macro-level Descriptive Analysis of Disputes within a Social Network 
91 
his degree is three. Famess refers to the aggregate 
of all path-distances, or links, a source actor is 
from all other target actors in the network. Famess 
scores for each actor equal the row sum of all 
actors by actors’ path-distances. As the matrix is 
symmetrical, the bottom half duplicates the top 
half, the column counts replicate the row counts. 
The degree measure of centrality indicates that 
Latif and Ishmael are equally central, Miriam and 
Sakhina occupy secondary positions, and KP and 
Ishmael’s mother and sister occupy peripheral po 
sitions. The degree measure of centrality suggests 
that there are three distinct roles within the social 
network. Famess, a slightly more discriminating 
measure, indicates that Latif is the most central 
member of the network and suggests that four roles 
comprise the social network. 
While these diagrams provide us with graphic 
and quantifiable summaries of the data, they also 
aid us in depicting the various roles and relations 
that constitute this particular social structure. For 
example, every direct link between households, ex 
cept for that between Ishmael and Latif, is between 
a female and a male. This observation, keeping in 
mind the small size of the network, might help sub 
stantiate the alliance theorist position of marriage 
practices, and, more specifically, Yalman’s (1971) 
and Dumont’s (1957) claim of the importance of 
the cross-sibling link in Dravidian kinship. Yalman 
writes, “It is these claims of the brothers and sis 
ters upon each other which are the fundamental 
principle Dumont has detected as the common 
background in South Indian kinship” (1971: 359). 
Given our micro- and meso-level data, the di 
rection of compliance or dependency may also be 
organized into a dependency matrix (Fig. 4). In this 
matrix 0 refers to no dependency and 1 denotes the 
dependency of the row actor on the column actor. 
Only direct (one link) expressions of dependency 
will be noted. 
Fig. 4: Dependency Matrix of Household Members 
The matrix highlights both the direction of de 
pendency along rows and the number of depen 
dents along columns. Except for Latif, all other 
actors in the matrix are dependent on some other 
actor; Sakhina is the only person dependent on 
two people - her husband and her brother. Latif, 
as expected, has the most number of dependents, 
three, followed by Ishmael with two. The depen 
dency ties correspond with the measures of central 
ity, with each direct single link now transformed 
into a dependency relationship. Dependency as a 
measure of power confirms that Latif is the most 
powerful member of this network. 
Dependency relationships are transitive in the 
sense that, if KP is dependent on Miriam and Mi 
riam is dependent on Latif, then KP is also depen 
dent on Latif. Latif has second-order, or indirect, 
power over KP. We can show these second-order 
relationships by squaring the matrix (see Bradley 
and Meek 1986). 
Fig. 5: 2nd Order Dependency Matrix 
CL 
Ui 
Miriam 
Latif 
Sakhina 
Ishmael 
IMS 
Total 
KP 
0 
0 
1 
0 
0 
0 
1 
Miriam 
0 
0 
0 
0 
0 
0 
0 
Latif 
0 
0 
0 
0 
0 
0 
0 
Sakhina 
0 
0 
0 
0 
0 
0 
0 
Ishmael 
0 
0 
0 
0 
0 
0 
0 
IMS 
0 
0 
1 
0 
0 
0 
1 
Total 
0 
0 
2 
0 
0 
0 
2 
Fig. 5 shows that only KP and Ishmael’s family 
are indirectly dependent on Latif and that no one 
else is indirectly dependent on anyone else. By 
summing the first- and second-order matrices the 
total number of dependent relationships is shown. 
Fig. 6: Aggregate Dependency Matrix 
cl 
Ui 
Miriam 
Latif 
Sakhina 
Ishmael 
IMS 
Total 
(X 
« 
Miriam 
Latif 
Sakhina 
Ishmael 
IMS 
Total 
KP 
0 
1 
0 
0 
0 
0 
1 
KP 
0 
1 
1 
0 
0 
0 
2 
Miriam 
0 
0 
1 
0 
0 
0 
1 
Miriam 
0 
0 
1 
0 
0 
0 
1 
Latif 
0 
0 
0 
0 
0 
0 
0 
Latif 
0 
0 
0 
0 
0 
0 
0 
Sakhina 
0 
0 
1 
0 
1 
0 
2 
Sakhina 
0 
0 
1 
0 
1 
0 
2 
Ishmael 
0 
0 
1 
0 
0 
0 
1 
Ishmael 
0 
0 
1 
0 
0 
0 
1 
IMS 
0 
0 
0 
0 
1 
0 
1 
IMS 
0 
0 
1 
0 
1 
0 
2 
Total 
0 
1 
3 
0 
2 
0 
6 
Total 
0 
1 
5 
0 
' 2 
0 
8 
Anthropos 89.1994
	        
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