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

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

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as focus for military planning on the following description <strong>of</strong> the dynamics <strong>of</strong> non-linearsystems 170 :Chaos theory predictions are general in nature, <strong>and</strong> describe system interactions rather thanspecific end states;Initial conditions <strong>and</strong> the dynamic factors that govern system dynamics can seldom beabsolutely known or defined;It is possible to anticipate certain processes <strong>and</strong> functions;Long term prediction is, however, impossible, you cannot predict specifically what willhappen next after an event or when an event will occur;<strong>The</strong>y are <strong>of</strong>ten self-repeating , exhibiting scaled structures;Minute differences over time can produce surprisingly diverse results;Patterns within a dynamic system will form around functions (‘strange attractors’); thesepatterns will resemble each other by exhibiting similar properties, but will never exactlyrepeat themselves;Systems open to their environment will self-organize into similar patterns in accordance withtheir fundamental structures;Non-linearity can stabilize systems as well as de-stabilize them;Open systems can be driven to crises points where they will either bifurcate <strong>and</strong> self-organizeagain, or go into a period <strong>of</strong> stochastic chaos (exhibiting erratic r<strong>and</strong>omness);Based on the model <strong>of</strong> the adversary <strong>and</strong> on the dynamics <strong>of</strong> chaotic systems, Pentl<strong>and</strong>asserts that crises points can be precipitated by:closing a system <strong>of</strong>f from its environment <strong>and</strong> propelling it into equilibrium;by eliminating feedback within the system;driving any <strong>of</strong> the dimensional dynamics to singularity by overloading or destroying it;applying quantum amounts <strong>of</strong> broad external energy to the entire system.Only if massive force disparities exist is the latter available option. Chaotic systems tend tobe very resilient. Any chaotic system can maintain its structure <strong>and</strong> even organize into higherlevels <strong>of</strong> organization as long as energy can be drawn from their environment. This alsoapplies to disturbances to the system. An important feature <strong>of</strong> chaotic systems is theinterdependence <strong>and</strong> self-compensating characteristic <strong>of</strong> systems. If targeted, an element <strong>of</strong>power adjusts from within to compensate, <strong>and</strong> draws upon resources from the otherelements <strong>of</strong> power through interconnected linkage mechanisms. In the economic sphere, forinstance, an opponent can opt for economic slack, substitution, reallocation, reengineering,reconstitution, <strong>and</strong> increased productivity. Other forms <strong>of</strong> compensation are stockpiling,rationing, importing <strong>and</strong> dispersing. And while a society may be defeated militarily, deepcultural <strong>and</strong> political powers are almost immune to military force, short <strong>of</strong> prolongedoccupation. Alternatively, different sorts <strong>of</strong> military power may be sought after, for instanceby responding to a conventional attack with a long low intensity irregular campaign. Thisfeature forces one to acknowledge that war is a process <strong>of</strong> appraisal, innovation <strong>and</strong>adaptation. <strong>The</strong> opponent’s society will constantly appraise, innovate, <strong>and</strong> adopt newcombinations <strong>of</strong> power to achieve different results 171 .170 Ibid, pp.11-12.171 Ibid, pp.34-36.164

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