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【更新進度】23-24 s1/s2/ss 科目列表已上傳。
【更新進度】23-24 s1/s2/ss 的科目評價已更新。[2/7/2024]

UGEB 2530 博奕和策略思想 Games and Strategic Thinking

 

Course Code

UGEB 2530

UGEB2530

科目名稱

Games and Strategic Thinking 博奕和策略思想   

教員

Dr. LAU Chi Hin

[官方介紹]

學  分

課程性質

大學通識B範疇

同科其他選

 Dr. LIU Chun Lung

Workload

l   PAPERHOMEWORK

l   MIDTERM

l   FINAL EXAM

好重

 

 

平均

1

 

極輕

 

評價教學內容

#1英書中教,會講解基本Game Theory同運算(Nash eqm., Zero-sum game, Bimatrix game, nim, Combinatorial games...),同用Game Theory分析唔同範疇。雖然要計Matrix但都只係加減乘除,數學差既都可以讀。每堂都會玩遊戲同計分(10%),不過低分都可以做coursework補數,遊戲有趣又學到野。幾份功課,有上堂就識。Optional coursework,主要比你練習同補分。Mid-term, final 正正常常,上堂有出現,功課自己做就識,但會拉curve所以要好高分先有A/A-。對Game Theory 有興趣既話一定適合讀,第一堂introduction會講好多通識,科學,歷史野。之後計數未必咁有趣但有遊戲玩同UP下有趣知識。

評價教員教學

#1有時幾搞笑,會播下片講電影或時

CUSIS科目資料

Description

The aim of this course is to study games and strategies from the mathematical perspective. We investigate the manner in which rational people interact when there are competitions. This applies to parlour games and more importantly to economy, social psychology, politics and business. We will introduce the great discoveries of Von Neumann and Nash, and discuss their impact on society. Also, we will use examples of various types of games to illustrate how some basic mathematical methods can lead to optimal strategies for decision making.

 

Learning Outcome

We expect students to learn how to formulate real life problems that involve strategic interaction as mathematical games, and to be able to use the appropriate mathematical tools to study such games. We expect students to be able to:

Understand the concepts of a game, such as players, positions, moves, strategies, information, rationality, game trees, outcomes, payoffs, zero-sum and non-zero-sum games, Pareto optimality, equilibrium, sequential games, cooperative games.

Formulate and solve simple matrix games, and to use them for investigating practical situations.

Appreciate how game theory may be applied in other fields of knowledge, such as economics, political science, biology, and how it may be applied in decision making processes, such as auction pricing, cost allocations problems, military planning, diplomacy.

Be aware of the aims, scope and limitations of game theory.

其他資料

2020Sem1:學位 50|註冊 50|剩餘 0

2020Sem2:學位 70|註冊 60|剩餘 10

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