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246 INTERNET-BASED <strong>RESEARCH</strong> AND COMPUTER USAGE<br />

has its roots in chaos theory and complexity<br />

theory.<br />

For Laplace and Newton, the universe was<br />

rationalistic, deterministic and of clockwork order;<br />

effects were functions of causes, small causes<br />

(minimal initial conditions) produced small effects<br />

(minimal and predictable) and large causes<br />

(multiple initial conditions) produced large (multiple)<br />

effects. Predictability, causality, patterning,<br />

universality and ‘grand’ overarching theories, linearity,<br />

continuity, stability, objectivity, all contributed<br />

to the view of the universe as an ordered<br />

and internally harmonistic mechanism in an albeit<br />

complex equilibrium, a rational, closed and<br />

deterministic system susceptible to comparatively<br />

straightforward scientific discovery and laws.<br />

From the 1960s this view has been increasingly<br />

challenged with the rise of theories of chaos<br />

and complexity. Central to these theories are<br />

several principles (e.g. Gleick 1987; Morrison<br />

1998, 2002a):<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

Small-scale changes in initial conditions can<br />

produce massive and unpredictable changes<br />

in outcome (e.g. a butterfly’s wing beat in<br />

the Caribbean can produce a hurricane in the<br />

United States).<br />

Very similar conditions can produce very dissimilar<br />

outcomes (e.g. using simple mathematical<br />

equations: Stewart 1990).<br />

Regularity, conformity and linear relationships<br />

between elements break down to irregularity,<br />

diversity and nonlinear relationships between<br />

elements.<br />

Even if differential equations are very simple,<br />

the behaviour of the system that they are<br />

modelling may not be simple.<br />

Effects are not straightforward continuous<br />

functions of causes.<br />

The universe is largely unpredictable.<br />

If something works once there is no guarantee<br />

that it will work in the same way a second time.<br />

Determinism is replaced by indeterminism;<br />

deterministic, linear and stable systems are<br />

replaced by ‘dynamical’, changing, evolving<br />

systems and non-linear explanations of<br />

phenomena.<br />

Continuity is replaced by discontinuity,<br />

turbulence and irreversible transformation.<br />

Grand, universal, all-encompassing theories<br />

and large-scale explanations provide inadequate<br />

accounts of localized and specific<br />

phenomena.<br />

Long-term prediction is impossible.<br />

More recently theories of chaos have been<br />

extended to complexity theory (Waldrop 1992;<br />

Lewin 1993) in analysing systems, with components<br />

at one level acting as the building blocks<br />

for components at another. A complex system<br />

comprises independent elements which, themselves,<br />

might be made up of complex systems.<br />

These interact and give rise to patterned behaviour<br />

in the system as a whole. Order is not<br />

totally predetermined and fixed, but the universe<br />

(however defined) is creative, emergent<br />

(through iteration, learning, feedback, recursion<br />

and self-organization), evolutionary and changing,<br />

transformative and turbulent. Order emerges<br />

in complex systems that are founded on simple<br />

rules (perhaps formulae) for interacting organisms<br />

(Kauffman 1995: 24).<br />

Through feedback, recursion, perturbance, autocatalysis,<br />

connectedness and self-organization,<br />

higher and greater levels of complexity are differentiated,<br />

new forms arise from lower levels<br />

of complexity and existing forms. These complex<br />

forms derive from often comparatively simple<br />

sets of rules – local rules and behaviours generating<br />

complex global order and diversity (Waldrop<br />

1992: 16–17; Lewin 1993: 38). Dynamical<br />

systems (Peak and Frame 1994: 122) are a<br />

product of initial conditions and often simple<br />

rules for change. General laws can govern adaptive,<br />

dynamical processes (Kauffman 1995: 27).<br />

There are laws of emergent order, and complex<br />

behaviours and systems do not need to<br />

have complex roots (Waldrop 1992: 270). Importantly,<br />

given these simple rules, behaviour<br />

and systems can be modelled in computer simulations.<br />

It is important to note that the foundations<br />

of computer simulations lie in complexity theory,<br />

as this provides a response to the charge laid at

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