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On the Rise and Fall of Complex Societies

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On the Rise and Fall of Complex Societies Markus Brede and John Finnigan CSIRO Centre for Complex Systems Science Introduction Complex societies as an exception? – PowerPoint PPT presentation

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Title: On the Rise and Fall of Complex Societies


1
On the Rise and Fall of Complex Societies
  • Markus Brede and John Finnigan
  • CSIRO Centre for Complex Systems Science

2
Introduction
  • Complex societies as an exception? (Human pop.
    99 of the time in a state of low organization)
  • Most societies rose rapidly, flourished for some
    time and came to a rather sudden end
  • Examples
  • (old) Egypt 2500 BC invasions?
  • Akkad 2200 BC environmental?
  • Harappa 1800 BC environ./Aryans?
  • Minoan Palaces 1400 BC vulcanoes?
  • Hittites 1200 BC barbarians?
  • Classic Maya 800 AD environmental?
  • Anasazi 1300 AD environmental

3
Introduction
  • Strong emphasis on correlations with climatic
    events that cause environmental change
  • However
  • Real cause-effect relationship often unclear
  • Many examples of societies that survived
    environmental challenges
  • Often minor reasons cited that appear
    insufficient to cause major effects like collapse
    (SOC?)

4
Tainters Economic View
  • Perceived cause of collapse often only trigger,
    underlying reason is change in structure of
    society over time
  • Evolution of a society steady increase of
    complexity as a result of problem solving
    attempts
  • Initially Strong growth, large rewards for early
    complexity
  • Saturation, marginal benefit of complexity
    decreases
  • Reserves depleted, lacking buffering capacity
    makes society prone to collapse
  • But why Collapse?

5
Complexity
  • Unevenness of wealth distributions
  • Existence of class structures
  • Investment in infrastructure (sunk costs)
  • Here Number and type of relationships between
    subsystems

6
Network Picture of Societies
  • Subsystems (nodes) connected by relationships
    (links)
  • Examples
  • People Acquaintanceship
  • Groups of people Resource exchange

  • Dependencies
  • Administrative units Control

7
Benefits and Costs of Interactions
S2
S5
S1
S3
S4
  • Benefit S1 can cooperate with S2,S4 and to a
    lesser extent with S3 and S5
  • Cost S1 has to maintain its links with S2 and S4

technology factor
cost of maintaining links
net network effect
nodes i can Interact with
efficiency of interactions decreases with
distance from i
8
Benefits and Costs in Random Graphs
pathlength
cluster size
links
links
net effect Dr
links
9
Dynamic Model
  • Consider simultaneous resource
  • And Network dynamics, subject to resource
    availability at node i
  • Add new node with probability pnode
  • Delete links from i to randomly selected
    neighbours as long as Ri(t)ltrmin
  • (if afterwards still Ri(t)ltrmin remove node)
  • If Ri(t )gt0 with probability padd add new link
    from i to
  • randomly chosen target node

resource at node i
waste
harvest (stochastic)
cost and benefits from interactions
consump- tion
10
Parameter Regimes
  • Some network structures ...
  • Either no network or fully connected network?
  • Trees define a minimum sustainable network
  • size N0 for cf a lt 1

Complete graph
2-cluster
Regular tree
D -N(N-1)cf a
D -1cf a
D -kfNb
11
Parameter Regimes
cf a lt 1
cf a gt 1
Benefits always outweigh costs
No permanent interactions
Small, fluctuating clusters
Complete graph
  • High waste rate, low harvest surplus
  • No buildup of reserve stockpiles possible
  • Tree threshold N0 never reached
  • Low waste rate, large harvest surplus
  • Buildup of reserve stockpiles that help reach
    threshold size N0
  • Then formation of system-spanning networks
    possible

12
Simulation Results
Typical Growth-Decline Cycle
13
Summary
  • Network interpretation of complexity of societies
  • Simple network model for Tainters idea that the
    increase in complexity leads to decreased
    marginal returns
  • If technology not too advanced (cf a lt 1) and
    improvements small compared to link formation
    growth-decline cycles are found
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