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Vol. No. Jan. 96, Effects of Internal Dynamics and Micro-Macro Loop on Dynamics of Social Structures Takashi Sato, and Takashi Hashimoto We discuss a condition required for forming and maintaining dynamics of macro structure in a society from the dynamical view of society, which regards social structure as dynamically changing with time. We summarize results of a multi-agent simulation composed of agents having internal dynamics. In the simulation, we observe the dynamics of a macro structure itinerating among various kinds of ordered patterns via aperiodic motion. Further, we report results of analyses investigating an effect of the micro-macro loop on dynamics of social structures. Based on the analyses, we conclude that internal dynamics of agents and micro-macro loop are necessary to form and maintain an endogenous dynamics of social structure.. / 2),2) School of Knowledge Science, Japan Advanced Institute of Science and Technology Presently with Initial Research Project, Okinawa Institute of Science and Technology, JST Blumer 2) Tarde / 25) Veblen 29) / /

2 Jan. 96 Simon 22) Knight 4) Hayek 9) voluntarism 24) 5) 8) ) Simple Recurrent Network with Self-Influential Connection; SRN-SIC SRN-SIC 9) SRN-SIC circadian rhythm Necker Cube Varela 28) Karmiloff-Smith 3) Gelder Gelder 26),27) / Necker Cube 6),8)

Vol. No. 3 ),2) 2 SRN-SIC SRN-SIC 9) / 2 SRN-SIC 3 / 4 / 5 2. 2. / 2.2 Elman Simple Recurrent Network; SRN 6) SRN SRN with Self-Influential Connection; SRN-SIC 9) SRN 2 Necker Cube 2 7),23) Giddens 7)

4 Jan. 96 Own past output value Output Layer L Hidden Layer L Input Layer L L External Stimulus : Unlearnable (Weights are fixed at.) : Learnable (By normal BP) Context Layer Hidden neurons past output values SRN SRN-SIC Fig. Architecture of agent having internal dynamics, called Simple Recurrent Network with Self- Influential Connection (SRN-SIC). 4 SRN-SIC SRN-SIC SRN-SIC -.. () L(net) =tanh(βnet) () net β L SRN-SIC (2) (3) o k (t) =L(net k (t)) (2) net k (t) = w kj v j(t)+θ k (3) j o k (t) t k w kj k j v j(t) t j θ k k (4) (5) v j(t) =L(net j(t)) (4) net j(t) = w jix i(t)+ w jh v h (t ) i h + w jl o l (t ) + θ j (5) l w ji j i x i(t) t i w jh j h v h (t ) t h w jl j l o l (t ) t l θ j j SRN-SIC. SRN-SIC 2.3 Challet Minority Game MG 3) MG 3) MG 2 MG () n 2 or - or (2) SRN-SIC -.. MG. -

Vol. No. 5 MG MG - or,, SRN-SIC SRN-SIC 5 2 SRN-SIC. SRN-SIC -.5.5. MG,,,.. 2 2 3 3 3 3 ) 2) 3) 4) 5) 6) 6 9) - 2 )

6 Jan. 96.. 284.. 2845 284 2846 2842 2847 2843 2848 2844 2849 2845 285 Fig. 2 2 An example of the itinerant dynamics at the macro level in one turn. Table Classification of dynamics observed at the macro level in one turn. 2 ( ) Veblen 3) Veblen 5) Veblen 4 Challet MG 3) 4),5) MG MG

Vol. No. 7 MG 3. 3. 2 / 28, 29, 28 28,,, 28,,28, 28 78,,, ) -... 2) 2 3(a) (c) -... 3(a) (c) 3(a) (c) 4 a -.. b -.5.5 c -.. 4 a c 4 a c 3.2 28 2 5 a 5 b

8 Jan. 96 (a) -. is given. Start 7798 7799 78 78 782 9998 9999 e+6.e+6.2e+6 (b). is given. Start 7798 7799 78 78 782 9998 9999 e+6.e+6.2e+6 Start 7798 7799 78 78 782 3 Fig. 3 (c). is given. 9998 9999 e+6.e+6.2e+6 Collapse and regeneration of the itinerant dynamics by starting and ending of the artifactual fixed inputs. (a) Random number between -. and. is given. Start 7798 7799 78 78 782 9998 9999 e+6.e+6.2e+6 (b) Random number between -.5 and.5 is given. Start 7798 7799 78 78 782 9998 9999 e+6.e+6.2e+6 (c) Random number between -. and. is given. Start 7798 7799 78 78 782 9998 9999 e+6.e+6.2e+6 4 Fig. 4 Collapse and regeneration of the itinerant dynamics by starting and ending of the uniform random inputs with various ranges. 5 a b a 4 b

Vol. No. 9 (a) Different itinerant dynamics is shaped. 42 44 46 48 5 52 (b) Intermittent dynamics is shaped. Regenerated the original period four dynamics Regenerated the original fixed point 842 844 846 848 85 852 5 a b Fig. 5 Dynamics at the macro level when the itinerant dynamics is input to the agents shaping (a) single fixed and (b) single periodic dynamics. 4. 2 2 Table 2 Summary of the experiments in which the micromacro loop is temporarily cut off. 3 3 2 3

Jan. 96 3 Table 3 The correspondence between dynamics at the macro level and the configuration of agents at the micro level. Hidden_4.5 -.5 -.5 - -.5 Output.5 - -.5 Hidden_3 6 Fig. 6 The strategy of agent showing chaotic behavior in the group shaping the itinerant dynamics. 9 6 3 3 x y z 3 4 3 6 3 5. (SRN-SIC)

Vol. No. SRN-SIC No.5783 ) Aoki, M.: Towards A Comparative Institutional Analysis, MIT Press (2). 2) Blumer, H.G.: Symbolic Interactionism: Perspective and Method, Prentice-Hall (969). ( ) :, (99). 3) Challet, D., Zhang, Y.C.: Emergence of Cooperation and Organization in An Evolutionary Game, Physica A, 246, pp. 47 48 (997). 4) Challet, D.: The Minority Game s web page, http://www.unifr.ch/econophysics/minority/ 5),,, ( ) :,, 7, pp. 59 8 (24). 6) Elman, J.L.: Finding Structure in Time, Cognitive Science, 4(2), pp. 79 2 (99). 7) Giddens, A.: New Rules of Sociological Method, Hutchinson (976), (993, 2ed.).,, ( ) :, (987), (2, 2ed.). 8) Hashimoto, T., Egashira, S., Formation of social norms in communicating agents with cognitive frameworks, Journal of Systems Science and Complexity, 4(), pp. 54 74 (2). 9) Hayek, F.: Rules, perception and intelligibility, Studies in Philosophy, Politics and Economics, Univ. of Chicago Press (967). ) Kaneko, K., Tsuda, I.: Chaos: Focus Issue on Chaotic Itinerancy, Chaos, 3(3), pp. 926 936 (23). ), :, (997). 2), :, (998). 3) Karmiloff-Smith, A.: Beyond Modularity: A Develop-mental perspective on Cognitive Science, MIT Press (992). 4) Knight, F.H.: Risk, Uncertainty and Profit, Univ. of Chicago Press (92). 5) Moro, E., The Minority Game: an introductory guide, In: Korutcheva, E. and Cuerno, R. (Eds.): Advances in Condensed Matter and Statistical Mechanics, Nova Science (24). http://arxiv.org/abs/cond-mat/4265. 6) Nagao, N., Nishimura, H., and Matsui, N.: A neural chaos model of multistable perception, Neural Processing Letters, 2(3), pp. 267 276 (2). 7), :, (2). 8) Nishimura, H., Nagao, N., Matsui, N., A perception model of ambiguous figures based on

2 Jan. 96 the neural chaos, In: Kasabov, et al. (Eds.): Progress in Connectionist-Based Information Systems,, Springer-Verlag, pp. 89 92 (997). 9) Sato, T. and Hashimoto, T., Dynamic Social Simulation with Multi-Agents having Internal Dynamics, In: Hasida, K. and Nitta, K. (Eds.): New Frontiers in Artificial Intelligence: Joint Proceeding of the 7th and 8th Annual Conferences of the Japanese Society for Artificial Intelligence, LNCS, Springer-Verlag (25, To be published). 2) :, NTT (997). 2) :, (997). 22) Simon, H.A.: Models of Man, John Wiley & Sons (957). 23) :, (994). 24), :, (2). 25) :, 8 (995). 26) van Gelder, T., Port, R., Its about time: An overview of the dynamical approach to cognition,in:port,r.,vangelder.,t.(eds.),mind as Motion: Explorations in the Dynamics of Cognition, MIT Press (995). 27) van Gelder. T.: The Dynamical Hypothesis in Cognitive Science, Brain and Behavioral Sciences, 2, pp. 65 665 (998). 28) Varela, F.J., Thompson, E., Rosch, E.: The Embodied Mind Cognitive Science and Human Experience, MIT Press (99). 29) Veblen, T.: Why is Economics Not an Evolutionary Science, The Quarterly Journal of Economics, 2 (898). 3) Veblen, T.: The Place of Science in Modern Civilisation and Other Essays, Huebsch (99). 3) Zhang, Y.C.: Modeling market mechanism with evolutionary games, Europhys. News, 29, pp. 5 54 (998). ( 6 9 ) ( 7 8 ) ( 7 7 ) 974. 25,,.,, 24 8. 967. 99. 996.. 999. 998 Sony Computer Science Laboratory-Paris. 2-22,..,.,,,.