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434(11): 385 [sage_teoff] 2016/09/16(金) 01:01:09.16 ID:IMPbLUQS(1/12)調 AAS
e0144_ #5 # Master of the Game
j0187_ #第五章 # 遊戯名人
　　　　　　<複雑適応系>としての世界

　　e0145_
　　　　Perpetual Novelty
　　j0188_
　　　　不断の斬新さ

!!!!!!!　　　　e0147_
　　　　　　the system can never get there. It is always
　　　　　　unfolding, always in transition. In fact, if the
　　　　　　system ever does react equilibrium, it isn't just
　　　　　　stable. It's dead. And by the same token, said
　　　　　　Holland, there's no point in imagining that the agents
　　　　　　in the system can ever ``optimize'' their fitness, or
　　　　　　their fitness, or their utilty, or whatever. The space
　　　　　　of possibilities is too vast; they have no practical
　　　　　　way of finding the optimum. The most they can ever do
　　　　　　is to change and improve themselves systems are
　　　　　　characterized by perpetual novelty.
　　　　　　 Multiple agents, building blocks, internal models,
　　　　　　perpetual novelty---talking all this together, said
　　　　　　Holland, it's no wonder that complex adaptive systems
　　　　　　were so hard to analyze with standard mathematics.
　　　　　　Most of the conventional techniques like calculus or
　　　　　　linear analysis are very well suited to describe
　　　　　　unchanging particles moving in a fixed environment.
　　　　　　But to really get a deep understanding of the ecnnomy,

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