Task 6 Flashcards

1
Q

What does conflict intractability mean ?

A
  • conflicts that persist because they seem impossible to solve
  • characterised by
    > persistence
    > destructiveness
    > resistance to resolution
  • associated with cycles of high and low intensity
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2
Q

what is the dynamical systems theory?

A
  • a set of interconnected elements that change and evolve over time
  • a change on each element depends on influences from other elements

-> connect to task 9

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3
Q

What is an attractor?

A

a state of changes towards which a dynamical system evolves over time and to which a system returns after it has changed
-> similar to the notion of equilibrium

  • channel mental and behavioural experience into a narrow range of coherent states
  • attempting to move a system out of its attractor triggers forces that reinstate the system within its attractor
  • vary in their relative strength (strong = stable)=
  • for lasting change it is necessary to change the attractor states of the system
    = difficult
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4
Q

application of the dynamical systems approach to intractable conflicts

A
  • multiple interlinked forces lead to an equilibrium that fixates the respective parties in a state of conflivt
  • aim focuses at changing the dynamic of the equilibrium -> to force change in the equilibrium itself
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5
Q

What is the basin of attraction ?

A

(width)
a set of states that are attracted by (will evolve towards) the attractor

the wider the basin of attraction, the:
- greater the flexibility
- greater the range of ideas/ actions that eventually connect to the dominant mental and behaviourl patterns of the parties

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6
Q

What is the depth of an attractor?

A
  • provides an indey of how difficult it is to transform the malignant tendencies of an intractable conflict
  • in a system with more than one attractor mental, affective, and behavioural states categorically sort themselves
    -> if change occurs it does so, in a non-linear way (= qualitative)
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7
Q

What is the catastrophe theory?

A

describes the behaviour of a system with two fixed-points

  1. splitting factor
    to which degree are the issues linked by positive feedback-loops
  2. independent variables
    forces promoting the conflict (= conflict of interest, aggravating circumstances)
  3. dependent variables
    intensity of conflict
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8
Q

catastrophe theory: what happens during high and low levels of the splitting factor?

A

high levels
- positive linkage among issues
- the intensity of the conflict increases (slowly) until a certain threshold
- after intensity strongly increases
- once conflict has reached a high level of intensity, decreasing the forces does not reduce intensity to the original level
- forces not reduced until another threshold that represents a lower level of forces is reached

low levels
- multidimensionality in issues
- linear relationship between dependent & independent variable

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9
Q

catastrophe theory: what is positive feedback ? what is negative feedback?

A

+: mutual reinforcement and amplification

-: compensatory relations among elements
= decrease activation positive feedback loops
= fewer negative feeback loops leads to system being stuck at attractor of conflict

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10
Q

What is reverse engineering?

A

changing feedback loops from positive to negative

= lowering the level of integration in system

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11
Q

What is the Cusp catastrophy?

A
  • a three dimensional model that has two control variables and one behavioural variable
  • 4 elementary catastrophes describe all possible cases of discontinuity in a single dependent/ behavioural variable
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12
Q

What does the Cusp catastrophe look like?

A
  • horizontal plane: control surface
    > defined by 2 independent variables = control factors + behavioural pattern
    1. splitting factor
    2. normal factor
    > uni-modality
    > region of equilibrium
  • vertical dimension: behaviour dimension
  • top (fold curve): behaviour surface
    > has upper and lower surface)
  • cusp shaped area (shadow):
    > burfication set
    > its border is the threshold of catastrophic jump
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13
Q

How do you make predictions from the cusp catastrophe model?

A
  • find the point on the control surface that is defined by the level of interest in the control dimension
  • level of the behaviour surface directly above this point is the predicted behaviour
  • behavioural prediction = bimodality
  • bimodal distributions are predicted for each point in the bifurcation set
    ! control surface = unimodal
  • the level on the bifurcation set (upper/lower level) depends on the individual´s history
    > entering on higher level = stay on higher level (+ vice versa)
    > equilibrium condition determined by the point at which the bifurcation set is entered
  • does not cause catastrophic changes in behaviour:
    > movement inside the bifurcation set
    > movement in and out of the bifurcation set at the same location
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14
Q

what does bimodality mean ?

A

for the same combination of control parameters, two modes of behavior are expected

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