創造のテーブル2021 - トークセッション・スライド（井庭崇）
•
0 likes•678 views
創造のテーブル2021のトークセッション（会田大也 × 井庭崇 × たきいみき × 三木学）の井庭の追加スライドです。 講演のスライドは、こちら。 「深い創造の原理と実践：芸術とパターン・ランゲージ」（井庭崇, 創造のテーブル2021） https://www.slideshare.net/takashiiba/2021-241142754
Recommended
Recommended
More Related Content
Similar to 創造のテーブル2021 - トークセッション・スライド（井庭崇）
Similar to 創造のテーブル2021 - トークセッション・スライド（井庭崇） (20)
More from Takashi Iba
More from Takashi Iba (20)
Recently uploaded
Recently uploaded (20)
創造のテーブル2021 - トークセッション・スライド（井庭崇）
- 1. 慶應義塾大学総合政策学部 教授 創造のテーブル2021 Iba, Takashi 井庭 崇 2021年1月10日 トークセッション・スライド
- 5. a collaborative design method for designing the future of place, community, and life Future Language
- 6. “Kodomo no Mori” (Kids’ Forest) in Nerima, Tokyo http://nerima-kodomonomori.com 井庭研×UDS株式会社
- 7. Future Mining Workshop at “Kodomo no Mori” (Kids’ Forest) Park
- 8. Future Mining Workshop at “Kodomo no Mori” (Kids’ Forest) Park
- 10. Nature
- 11. Personal Farming / Home Farming
- 13. Kitaro Nishida, Japanese philosopher, proposed the concept of ’Pure Experience’. Pure experience is an exact experience without clearly distinguishing its subject and object. (in 1921) Kitaro Nishida (1870 – 1945) Observation from the outside Pure Experience For example, experiencing the feeling of “what a beautiful flower!” should happen before the understanding of "I (as subject) am looking at this flower (as object), which is beautiful”. In other words, when experiencing something, it is always beyond the dichotomy of subject and object. ‘I’ subject ‘flower’ object 純粋経験
- 14. 「複雑系」科学 1997～1998年 井庭 崇, 福原 義久, 『複雑系入門：知のフロンティアへの冒険』, NTT出版, 1998年 「生きている」とは どういうことかを研究する
- 15. xn+1 = a xn ( 1 - xn ) Diverse complex patterns can emerge even in the universe governed by deterministic laws.
- 16. Control Parameter: ranging from µ = 0 to µ = 1 xn+1 = 4µ xn ( 1 - xn ) Round-Up into the decimal place, d = 3 The state-transition networks for the logistic map
- 19. Takashi Iba, "An Autopoietic Systems Theory for Creativity”, Procedia - Social and Behavioral Sciences, Vol.2, Issue 4, 2010, pp.6610-6625 Collaborative Innovation Networks Conference 2009 Procedia Social and Behavioral Sciences www.elsevier.com/locate/procedia COINs2009: Collaborative Innovation Networks Conference An Autopoietic Systems Theory for Creativity Takashi Ibaab aMIT Center for Collective Intelligence, Cambridge MA, USA bFaculty of Policy Management, Keio University, Japan AAbbssttrraacctt In this paper, a new, non-psychological and non-sociological approach to understanding creativity is proposed. The approach is based on autopoietic system theory, where an autopoietic system is defined as a unity whose organization is defined by a particular network of production processes of elements. While the theory was originally proposed in biology and then applied to sociology, I have applied it to understand the nature of creation, and called it "Creative Systems Theory". A creative system is an autopoietic system whose element is "discovery", which emerges only when a synthesis of three selections has occurred: "idea", "association", and "consequence". With using these concepts, we open the way to understand creation itself separated from psychic and social aspects of creativity. On this basis, the coupling between creative, psychic, and social systems is discussed. I suggest, in this paper, the future of creativity studies, re-defining a discipline "Creatology" for inquiring creative systems and propose an interdisciplinary field as "Creative Sciences" for interdisciplinary connections among creatology, psychology, and so on. Keywords; creativity; systems theory; autopoiesis; pattern language 11.. IInnttrroodduuccttiioonn In this paper, a new, non-psychological and non-sociological approach to understanding creativity is proposed. The approach is based on autopoietic system theory, where an autopoietic system is defined as a unity whose organization is defined by a particular network of production processes of elements. While the theory was originally proposed in biology and then applied to sociology, I have applied it to understand the nature of creation, and called it "Creative Systems Theory". A creative system is an autopoietic system whose element is "discovery", which emerges only when a 創造システム理論 Creative Systems Theory
- 20. Iba, T. (2009) “An Autopoietic Systems Theory for Creativity”, COINs2009. 創造 とは “発見”の生成・連鎖である
- 21. アイデア発見 発見 発見 創造システム 関連づけ 要素（発見）は、システム に基づいて創発する [ システムへの自己準拠 ] すべての要素（発見）は、 システムの外部（環境） を参照する [ アイデアは外部参照 ] システムは、そのシステムを構成 する要素を絶えず生成することで 存在し得る。[ オートポイエーシス によるシステム形成 ] 要素である「発見」は、 アイデアと関連づけが 見出されることで創発する。 見出し
- 22. “発見”の連鎖を、心的な意識の連鎖と区別する 井庭 崇, 「パターン・ランゲージによる無我の創造のメカニズム：オートポイエーシスのシステム理論による理解」, 7th Asian Conference on Pattern Languages of Programs(AsianPLoP2018) , 2018 “発見”の連鎖は、その創造 における意味的なつながり によって生じる 創造性を心理的な観点で 捉えようとする心理学と は異なる視点をとる。
- 23. Takashi Iba, "An Autopoietic Systems Theory for Creativity”, Procedia - Social and Behavioral Sciences,Vol.2, Issue 4, 2010, pp.6610-6625 コラボレーション = 創造 × コミュニケーション × 思考
- 24. Iba, T. (2009) “An Autopoietic Systems Theory for Creativity”, COINs2009. 創造 = “発見”の連鎖
- 25. 「無我の創造」では、 創造システムの結果を、心的システムが「体験」する 井庭 崇, 「パターン・ランゲージによる無我の創造のメカニズム：オートポイエーシスのシステム理論による理解」, 7th Asian Conference on Pattern Languages of Programs(AsianPLoP2018) , 2018
- 26. “発見”の連鎖を、心的な意識の連鎖と区別する 井庭 崇, 「パターン・ランゲージによる無我の創造のメカニズム：オートポイエーシスのシステム理論による理解」, 7th Asian Conference on Pattern Languages of Programs(AsianPLoP2018) , 2018 “発見”の連鎖は、その創造 における意味的なつながり によって生じる 創造性を心理的な観点で 捉えようとする心理学と は異なる視点をとる。
- 28. “発見”の連鎖を、心的な意識の連鎖と区別する 井庭 崇, 「パターン・ランゲージによる無我の創造のメカニズム：オートポイエーシスのシステム理論による理解」, 7th Asian Conference on Pattern Languages of Programs(AsianPLoP2018) , 2018 “発見”の連鎖は、その創造 における意味的なつながり によって生じる 創造性を心理的な観点で 捉えようとする心理学と は異なる視点をとる。
- 29. xn+1 = a xn ( 1 - xn ) Diverse complex patterns can emerge even in the universe governed by deterministic laws.
- 30. ChaoticWalker Iba, T. & Shimonishi, K. (2011), "The Origin of Diversity: Thinking with Chaotic Walk," in Unifying Themes in Complex Systems Volume VIII: Proceedings of the Eighth International Conference on Complex Systems, New England Complex Systems Institute Series on Complexity (Sayama, H., Minai, A. A., Braha, D. and Bar-Yam, Y. eds., NECSI Knowledge Press, 2011), pp.447-461.
- 31. xn+1 = a xn ( 1 - xn )
- 32. d =1 d =8 d =16 •A system consisting of the finite number of possible states eventually exhibits periodic cycle. •To tune this parameter means to vary the degree of chaotic behavior. regular irregular all patterns are generated with a =3.76 (in the chaotic regime)
- 33. Building state-transition networks the set of state transitions building networks To connect each state into its successive state State-transition network is a “map” of the whole behavior of the system, so one can take an overview from bird’s-eye view. f xn+1 = a xn ( 1 - xn ) Takashi Iba, "Hidden Order in Chaos: The Network-Analysis Approach To Dynamical Systems", Unifying Themes in Complex Systems Volume VIII: Proceedings of the Eighth International Conference on Complex Systems, Sayama, H., Minai, A. A., Braha, D. and Bar-Yam, Y. eds., NECSI Knowledge Press, pp.769-783, 2011
- 34. Control Parameter: µ = 1 Therefore, xn+1 = 4 xn ( 1 - xn ) Round-Up into the decimal place, d = 4 Therefore, 10001 states The state-transition networks for the logistic map xn+1xn 0.0000 0.00000000 0.0000 0.0001 0.00039996 0.0004 0.0002 0.00079984 0.0008 0.0003 0.00119964 0.0012 0.0004 0.00159936 0.0016 0.0005 0.00199900 0.0020 0.0006 0.00239856 0.0024 0.0007 0.00279804 0.0028 0.0008 0.00319744 0.0032 0.0009 0.00359676 0.0036 0.0010 0.00399600 0.0040 0.0011 0.00439516 0.0044 0.0012 0.00479424 0.0048 0.0013 0.00519324 0.0052 0.0014 0.00559216 0.0056 0.0015 0.00599100 0.0060 0.0016 0.00638976 0.0064 f h
- 35. Control Parameter: ranging from µ = 0 to µ = 1 xn+1 = 4µ xn ( 1 - xn ) Round-Up into the decimal place, d = 3 The state-transition networks for the logistic map
- 36. The dashed line has slope -2. The networks are scale-free networks with the degree exponent γ = 1, regardless of the value of the parameter µ. from µ = 0.125 to 1.000 by 0.125 in the case d = 7 The cumulative in-degree distributions of state-transition networks for the logistic map
- 39. 慶應義塾大学SFC 井庭研究室
- 40. つらそう