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研究生: 何毓仁
Yu-Ren - Ho
論文名稱: 設計教育中的合作學習——以賽局理論分析
Collaborative Learning in Design Education -- a Game-theory Approach
指導教授: 施宣光
Shen-Guan Shih
口試委員: 阮怡凱
none
蔡欣君
none
學位類別: 碩士
Master
系所名稱: 設計學院 - 建築系
Department of Architecture
論文出版年: 2017
畢業學年度: 105
語文別: 英文
論文頁數: 13
中文關鍵詞: 合作學習賽局理論設計教育知識管理
外文關鍵詞: Collaborative Learning, Game theory, Design Education, Knowledge Management
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  • 本文利用賽局理論以及帶案例分析的單群體重複者動態模型,討論設計工作室中的合作學習困境。通過分析合作學習參與者的收益,對這些個體策略的預測,以及如何形成穩定的合作學習,結論得出三個解決合作學習困境的要素:知識共享的成本,知識共享者的收益,和知識資源的分配。這三者的不同組合將導致推行合作學習的長遠效果。本文藉由案例探討進一步指出,在設計教育中推行合作學習的時候應更加注重這三個要素,而非簡單的應用資訊科技來輔助教學。


    Purpose - This study looks into the formation of collaborative learning in design education.

    Design/methodology/approach - The whole discussion is set in a typical design studio.Based on a collaborative learning dilemma, we model the students in the design studio as a Monomorphic Population, and the formulation of collaborative learning within the population as Replicator Dynamics. The analysis draws on a game-theory approach and the model of Replicator Dynamics for Monomorphic Population.

    Findings - to identify the gains of participators in collaborative learning, how we can predict individual strategies, and how stable, long-term collaborative learning forms. It is concluded that there are three essentials to solve the collaborative learning dilemma: costs of knowledge sharing, gains of knowledge sharers and how knowledge resources are allocated. Moreover, different combinations of these essentials could lead to different long-run outcomes of collaborative learning.

    Originality/value - Incentive problem is proposed as the core of encouraging collaborative learning in design education. This study provides a valuable insight into educational interactions from an economic perspective.

    摘 要I AbstractII 誌謝III ContentIV Content 摘要I AbstractII 誌謝III ContentIV List of FiguresIV List of TablesIVI 1.Introduction1 2.The Collaborative Learning Dilemma In Design Studios2 3.Game-theoretic Formulation of the Problem3 3.1Rationality and Stability3 3.2Hypotheses4 3.3The Mathematical Model5 4.Discussion10 5.References11

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