login

The Information Theoretic Entropy Function as a Total Expected Participation Index for Communication Network Experiments

PsychometrikaPublished 1 June 1966
Kenneth D. Mackenzie
Citations21
SJR quartileQ1
SJR score1.90
SNIP2.06

TL;DR

The concept of an incidence matrix of communications can be used to define the entropy of a finite scheme and the function is found to be best interpreted as a total expected participation index.

Abstract

This paper shows how the concept of an incidence matrix of communications can be used to define the entropy of a finite scheme. The properties of the entropy function are examined and the function is found to be best interpreted as a total expected participation index. Data is presented showing the relationship between structural centrality and the new total expected participation index. In general, as the network becomes more centralized the smaller the value of the participation index and as the network becomes more structurally decentralized the greater the participation index.

Keywords

Biochemistry, Genetics and Molecular Biology