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离散数学概论 Discrete Mathematics Generality
by 陈斌- 4.7
Approx. 27 hours to complete
离散数学是计算机科学的基础理论,离散结构的基础知识和逻辑思维的形式化是信息技术类学生的基本功,离散数学的基本概念是理科专业学生进行信息类课程学习的重要基础。 本课程介绍计算机科学和信息技术理论基础的概念和思想方法,介绍数理逻辑、集合论、图论、抽象代数和形式语言与自动机等各部分的基本概念,介绍离散数学基本概念和空间信息技术之间的联系与结合,培养学生理解和掌握离散数学基本概念,采用形式化方法分析问题,并能自觉运用逻辑分析、结构层次分析和同构类比等思想方法解决问题的能力。 数理逻辑:基本概念 01-课程介绍 02-正式内容之前:形式化及其极限 03-正式内容之前:悖论、版画、卡农 04-数理逻辑介绍 05-什么是命题 06-排中律 07-命题符号化 08-逻辑联结词(上) 09-逻辑联结词(下) 10-命题公式 11-真值函数 12-命题形式化 课件 测验#1 数理逻辑:命题逻辑及形式系统 13-重言式 14-逻辑等价式和逻辑蕴涵式 15-代入原理和替换原理 16-证明逻辑等价式和逻辑蕴涵式 17-范式及基本术语 18-求范式的一般步骤 19-主范式 20-联结词集完备性 21-形式系统和证明、演绎 22-命题演算形式系统PC 23-PC中的定理证明 24-三个元定理 25-定理判定问题 课件 测验#2 数理逻辑:谓词逻辑及形式系统 26-数理逻辑-个体、谓词和量词 27-数理逻辑-谓词公式 28-数理逻辑-谓词公式永真式 29-数理逻辑-谓词演算形式系统FC 30-数理逻辑-全称引入规则及存在消除规则 31-数理逻辑-自然推理系统 32-数理逻辑-ND中的定理证明 课件 测验#3 集合论:集合代数 33-集合论与无限 34-集合基本概念 35-子集合 36-集合基本运算 37-集合族及运算 38-归纳定义 39-自然数的定义...
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