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Science, Strategy and War The Strategic Theory of ... - Boekje Pienter

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Concentration <strong>of</strong> chemical ANew stable state forvalues <strong>of</strong> greaterthan cAeq(A)cDistance from equilibriumFigure 9: bifurcation diagramChange is the result <strong>of</strong> perturbation beyond a boundary. This perturbation may be verysmall, but due to the non-linearity <strong>of</strong> complex systems, the outcome can be a radical regimechange. It signifies to the transition <strong>of</strong> a system from the dynamic regime <strong>of</strong> one set <strong>of</strong>attractors, generally more stable <strong>and</strong> simpler ones, to the dynamic regime <strong>of</strong> a set <strong>of</strong> morecomplex <strong>and</strong> chaotic attractors. Alternatively, the system may find a new area <strong>of</strong> stability.Dissipative (or, one might prefer, chaotic) structures thus evolve. <strong>The</strong>y make atransformation from the apparently chaotic to increasingly ordered state on the other side <strong>of</strong>the bifurcation point. Dissipative structures thus manifest the process <strong>of</strong> self-organizing.<strong>The</strong>y arise spontaneously <strong>and</strong> may evolve towards greater complexity <strong>and</strong> a higher degree <strong>of</strong>the system’s order. However, the move into the chaotic regime, to the bifurcation point, mayalso lead to a fatal perturbation that causes the system to disintegrate. Thus bifurcation alsodenotes a critical state in which the system either evolves or becomes extinct 19 . Thisobviously has implications for strategic theory.Which path it will take will depend on the system’s history, <strong>and</strong> on various externalconditions <strong>and</strong> can never be predicted. <strong>The</strong> existence <strong>of</strong> bifurcations at which the systemmay take several different paths therefore implied also that indeterminacy is anothercharacteristic <strong>of</strong> Prigogine’s theory, thus adding another ‘producer’ <strong>of</strong> fundamentaluncertainty <strong>of</strong> dissipative systems to the indeterminacy due to non-linearity caused by theSIC property 20 . It means, in the words <strong>of</strong> Nicolis, that ‘we therefore give up the idea <strong>of</strong>obtaining exact results <strong>of</strong> a global character <strong>and</strong> limit our attention to the local behavior <strong>of</strong>the solutions in the vicinity <strong>of</strong> the bifurcation point’ 21 . Indeed, the recognition <strong>of</strong>indeterminacy as a key characteristic <strong>of</strong> natural phenomena is part <strong>of</strong> a pr<strong>of</strong>ound reconceptualization<strong>of</strong> science.19 Jong Heon Byeon, ‘Non-Equilibrium <strong>The</strong>rmodynamic Approach to the Change in PoliticalSystems’, Systems Research <strong>and</strong> Behavioral <strong>Science</strong>, 16, (1999), pp. 286-90. This paper includes a goodconcise introduction into far-from-equilibrium dynamics. See for instance also Kenyon B. Green,‘Field <strong>The</strong>oretic Framework for the Interpretation <strong>of</strong> the Evolution, Instability, Structural Change,<strong>and</strong> Management <strong>of</strong> Complex Systems’, in L. Douglas Kiel <strong>and</strong> Euel Eliot (ed), Chaos <strong>The</strong>ory in theSocial <strong>Science</strong>s (University <strong>of</strong> Michigan Press, Ann Arbor, 1997).20 Capra (1996), p.183.21 G. Nicolis, Introduction to Non-linear <strong>Science</strong> (Cambridge University Press, Cambridge, 1995), p.96.128

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