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高考中的数学文化 版权信息
- ISBN:9787121316371
- 条形码:9787121316371 ; 978-7-121-31637-1
- 装帧:一般轻型纸
- 册数:暂无
- 重量:暂无
- 所属分类:>
高考中的数学文化 本书特色
教育部考试中心以正式文件明确提出在高考数学考题中要体现数学文化,这是一个明显的信号:要求学生加强对数学文化知识的学习,自觉地、有针对性地重视对数学文化修养的提升。 本书创新性地从“以数化人”与“人数学化”两个角度来谈数学文化,对数学文化在数学历史、数学精神、数学应用、数学之美、数学语言、交汇拓展、数学游戏等各个主题上都作出了全面透彻的剖析和论述。除此之外,作者还结合历年高考数学试题进行具体的案例分析,以此让高考生能够精准消化吸收高考中的各种数学文化知识。 对高中生而言,这是一部让他们明确数学文化“是什么”“怎么考”“怎么练”,为备考数学文化提供清晰学习方向的红宝书;对数学教学工作者或研究者而言,这是一部系统揭示命制背景、展示解题过程、凸显数学文化价值的宝贵内参书;对于广大的数学文化爱好者而言,这又是一部让人崇尚真理,净化心灵,提升文化修养和文化品格的数学美书。
高考中的数学文化 内容简介
★为什么要学习数学文化?其实这个问题也等同于为什么要学习数学。数学本身就是一种文化,所以这本书旨在帮助学生形成良好的数学思维能力,掌握解决问题的方法,培养理性精神。 ★现在的高考试题越来越注重考生解决问题的能力,倘若只会刷题而不能理解题中真意将会寸步难行。本书以文化为内核,将理论、方法、历史、文化融为一体,知识性、趣味性和实操性完美结合。 ★数学家顾沛高度赞赏的数学文化典范之作,中国科学院院士陈佳洱、王大中联袂诚意推荐,适合高中生及教学工作者使用。
高考中的数学文化 目录
**节 什么是数学文化 ········································································ 1
第二节 数学文化的四个层面 ································································· 3
一、知识系统 ······················································································· 4
二、工具系统 ······················································································· 4
三、价值系统 ······················································································· 5
四、史实系统 ······················································································· 7
第三节 数学文化的人本特性 ································································· 7
一、精神特性 ······················································································· 8
二、物质特性 ······················································································· 8
三、行为特性 ······················································································· 9
四、审美特性 ······················································································· 9
第二章 数学历史 ························································································ 11
**节 数学名著 ················································································ 11
一、《九章算术》 ················································································ 12
二、《数书九章》 ················································································ 19
三、《算数书》 ··················································································· 24
第二节 数学故事 ················································································ 27
一、毕达哥拉斯的故事 ········································································· 27
二、高斯的故事 ·················································································· 36
三、哥德巴赫的故事 ············································································ 41
第三节 数学名题 ················································································ 44
一、米勒问题 ····················································································· 45
二、斐波那契数列 ··············································································· 57
三、阿基米德穷竭法 ············································································ 66
四、柯西不等式 ·················································································· 73
五、角谷猜想 ····················································································· 80
六、阿波罗尼奥斯圆 ············································································ 85
七、回文数 ························································································ 93
八、勾股数 ························································································ 98
九、平均数 ······················································································· 101
十、皮克定理 ···················································································· 108
十一、数字黑洞 ················································································· 114
十二、伯努利不等式 ··········································································· 119
十三、正整数方幂和 ··········································································· 124
十四、切比雪夫多项式 ········································································ 130
十五、马尔科夫定理 ··········································································· 135
十六、四色问题 ················································································· 143
十七、莱布尼茨三角形 ········································································ 146
十八、黄金分割比 ·············································································· 151
第三章 数学精神 ······················································································· 155
**节 理性求真 ··············································································· 155
第二节 创新意识 ··············································································· 167
第四章 数学应用 ·······················
高考中的数学文化 作者简介
齐龙新,北京市数学特级教师,山东省教学能手,山东省新课程研修团队专家,山东省基础教育教师培训专家,山东省优质课一等奖、教育部一师一优课一等奖获得者,现为北京市育英学校经济学实验班班主任。作者致力于“新数学自学辅导教学法”的实践与研究,所编自学教材曾获得山东省优秀课程资源一等奖,在日常教学实践中也取得了非常显著的教学效果。其微信个人公众号“龙新数学(zxfd66)”曾经获得2016年数学文化杂志社主办的携手北大数学文化节最红公众号评选全国第二名。 “把数学教得通俗易懂,让学生学得幸福有趣”是作者一以贯之的精致追求,其教学风格独特,教法细腻、技巧纯熟,教学成绩突出,与学生之间亦师亦友,深得学生的喜爱。作者教学之余写出了数十篇教育教学论文,撰写了《初高中数学衔接教材》等多部教研论著。
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