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其它(请具体注明)
Other(Please specify)
先修课程、其它学习要求
Pre-requisites or Other
Academic Requirements
后续课程、其它学习规划
Courses for which this course
is a pre-requisite
其它要求修读本课程的学系
Cross-listing Dept.
This course is to broaden the view students with the development in physics, math and engineering. Through this one
term course, we expect students to understand the structure of modern sciences, the concept of computing theory and
quantum computing. It is a course of modern sciences from the view of artificial intelligent. The main target group of this
course is Year 3 students.
本课程通过向学生介绍现代科学框架和认知工具,以研究人工智能边界为导向性问题,通过一个学期的课程教授学生关于
现代科学基础,尤其是数学、物理和工程的逻辑工具型知识。本课程以高年级学生为主要对象。
After passing this course, the student should be able to:
1) Understand the basic concept of Logic.
2) Understand the basic knowledge of computing theory.
3) Understand the basic knowledge of Big Data, quantum computing and industry 4.0.
4) Begin to think of the limitation and boundary of Artificial Intelligent and be able to design NP-Hard Games
课程结束后,学生将掌握以下知识:
1) 理解数理结构和科学知识体系的逻辑架构;
2) 理解计算机基本原理;
3) 了解与人工智能相关的大数据、量子计算和智能制造新技术基本原理。
4) 了解 AI极限并能够设计 NP复杂类游戏。
课程内容及教学日历 (如授课语言以英文为主,则课程内容介绍可以用英文;如团队教学或模块教学,教学日历须注明
主讲人)
Course Contents (in Parts/Chapters/Sections/Weeks. Please notify name of instructor for course section(s), if
this is a team teaching or module course.)
Logic I: Classical Logic
人工智能的数理逻辑基础 1
Logic II: Classical Logic
人工智能的数理逻辑基础 2