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Title: | Mathematics at DEC |
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Moderator: | RUSURE::EDP |
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Created: | Mon Feb 03 1986 |
Last Modified: | Fri Jun 06 1997 |
Last Successful Update: | Fri Jun 06 1997 |
Number of topics: | 2083 |
Total number of notes: | 14613 |
231.0. ""Infection" model for Knowledge" by ASGMKA::WHITE () Thu Mar 07 1985 13:47
I am looking for help/suggestions/criticism of a description of the knowledge
transfer process. I think an understanding of how knowledge transfers between
people will help us make more effective use of technology (at least here in PSG)
There may be many stones left unturned, but as far as I looked I could find no
epidemiological model for disease/infection transmission that may be modified
for this purpose. A brief description follows and I will be happy to send a
copy of the derivation and equations to anyone interested.
Assumptions: 1)That individuals have a co-efficient which describes their
immunity from "infection" (I) which represents their resistance
to learning.
2)That each body of knowledge (disease) has a co-efficient of
contagion (C) which represents how easy or difficult it is to
acquire a useful working familiarity with the knowledge.
3)Both co-efficients are normally distributed among the population
with a range between 0 and 1 (mean 0.5, SD 0.1667).
4)Knowledge is transferred as a result of contact with an infected
individual. Thus as the infection spreads, the probability of
contact with an infected individual increases.
5)The initial contacts from whom the knowledge spreads are n
individuals from a population N.
I ended up with:
P(transmission) = I * {1- sum from j=0 to pc [(1-Cj)]}
where pc = p * sum from k=0 to t [p^k-1 * (n * u)/ N]
p = Mean number of contact events per time unit t
u = Mean of joint probability distn of I and C
*****NOTE ERROR IN 1ST EQUATION **** "sum" should read "product"
The two co-efficients contain a multitude of components including the background
of an individual, their need to learn, skill of the "teacher", documentation
for the tool or technique being taught, etc.
If anyone has any comments or ideas, please let me know. Derek White.
T.R | Title | User | Personal Name | Date | Lines |
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231.1 | your equation | MLCSSE::MILLER | | Sat Nov 28 1987 22:51 | 4 |
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How do you distinguish between "knowledge transfer" and background
noise, which is not accounted for in your equation?
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