From c2b9c715783ffcf70d0ae55302044ab63b644860 Mon Sep 17 00:00:00 2001 From: jackfrued Date: Thu, 2 Apr 2020 23:07:30 +0800 Subject: [PATCH] =?UTF-8?q?=E6=96=B0=E5=A2=9E=E4=BA=86README=E6=96=87?= =?UTF-8?q?=E4=BB=B6=E5=92=8C=E7=AC=AC007=E8=AF=BE?= MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit --- README.md | 7 + res/open-online-course.jpg | Bin 0 -> 480259 bytes 第007课:分支和循环结构的应用.md | 166 ++++++++++++++++++ 3 files changed, 173 insertions(+) create mode 100644 README.md create mode 100644 res/open-online-course.jpg create mode 100644 第007课:分支和循环结构的应用.md diff --git a/README.md b/README.md new file mode 100644 index 0000000..72c9391 --- /dev/null +++ b/README.md @@ -0,0 +1,7 @@ +## Python语言基础50课 + +由于之前发布的Python学习项目[Python-100-Days](https://github.com/jackfrued/Python-100-Days)对初学者来说上手还是有一定难度,而且很多小伙伴希望能够有配套的教学视频,最近一段时间也是因为疫情一直在家办公,所以花了点之间把原来项目中Python语言基础部分单独剥离出来,做成了现在这个名为“Python语言基础50课”的项目。现在这个项目**用更为简单通俗的方式重写了原来“Python100天”项目中第1天到第15天的部分**,**有删减**、**有补充**、**有视频**,力求**对初学者更加友好**,也欢迎大家关注这个持续更新中的新项目。国内用户如果访问GitHub比较慢的话,也可以关注我的知乎号[Python-Jack](https://www.zhihu.com/people/jackfrued)上的[“从零开始学Python”]()专栏,专栏也在持续更新中,还有大家比较期待的“数据分析”和“面试宝典”的内容也即将上线。**有需要的小伙伴可以关注我在知乎的专栏、文章和回答**,当然,也**欢迎大家评论、收藏和点赞**。 + +近期我们公司组织了大量免费的线上公开课和体验课,对于新手来说,上手一门新语言的时候,如果**有人指导可以少走很多的弯路**。最近一段时间,体验课几乎每周都有,我会**每周更新体验课的信息**,需要参加的小伙伴可以直接**扫描下方的二维码联系我们**,体验课的**班级讨论群**会一直保留,也会有**老师答疑**,希望能够帮助到大家。最为关键的是**这些都是免费的**,没有任何人强制你消费一毛钱。在收到体验账号后,如果愿意你可以屏蔽掉付费课程销售人员的电话和QQ,我们并不会因此将你从学习群中移除掉,仍然会一如既往的帮助你。所以希望大家能够理解公司行为和我个人行为的区别,我就是一个单纯的程序员,我分享这些知识是为了让更多的人学习编程并用它来改变自己的生活。**当键盘侠和五毛党很容易,创作不易,分享自己知识和经验更加不易**。 + +![](res/open-online-course.jpg) \ No newline at end of file diff --git a/res/open-online-course.jpg 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zD(0%_0(r3OIsg^LjsczqCwzHchjbeuWX|Dh2`_|ds*~#V$dbs`fIAWLmEu!BGqS%7 zLpodL1CFd}C}WyqsCQp0o||(@#0tO1vi&~|(5{k6HnGk!QJuru{xE?@=9Js34 zpECZG7g|OxX88u^T|I9mD%VZ@7TNG9;7ntE-5AmG>YB|_;JIvK zoEQ=poqbFPbDBqAHeNYwzENL|`&rE*Y#HBu_MC=dFK0Tnzw=~)bxe%3Aw;G072My6 zz^d!=>hTGDN79MXtKS5_9Ks%o3BO(!QSs`bA<1FpHFF2V1dcM*?i;($DDG2{p-YJ}Ytz)m?&^TRSe3)YCTP6{p~wSgacS^f!kKQ_BFH(}GnP{1 zyJ&8-G2w%J-~1`%m-zC!BeA5Nx13{*S@k;)QZAVydUtPkLT8~$M*tsWQPJ^t+x&m) zFC#C#nuGIIe4X0U$181>TyeNRK0W5(QM^8ug?RFwR84_H_je z%@KfP+}(t_0I62m4*EygGj44QU{t53wJ{pnqHjUV;Ntxeh8x zHixOzayGhSBB2L4p1g+&_ajY%L90Xgqx+|(7RkJ$B0uV_m=$Mcz5LCZ&8+_IuQV57@dlq^LZ?&n}l7Di>-cIzq^o=M3gD7dL>%1?M z2*AErNuK3a{we?FZa1H&t^qOB&v3^Csy|5+*;7r3{)*u6ri5(VdN9Bp8x|z%54S7^%Q& zN(xGk+$yy4fvRDde8ihzfU_6~I3baY-W6`k7>&uYk~o^e1YV+YHpgFgO`6GTJGQ{U zN_=6t6MiL{iWAy(1-Xdh>~N8o&1BaD-!MfMf7CA!pn4Z})`MXkN^3Xa-ad7Zil)ZA zIZ@=|lvm@E^-b%|t#X^2bP#%wKlTOE5Wawmc#A=uL$#DXr@0at$wlqD3%jUfV|q!s zUcFQw **说明**:水仙花数也被称为超完全数字不变数、自恋数、自幂数、阿姆斯特朗数,它是一个3位数,该数字每个位上数字的立方之和正好等于它本身,例如:$1^3 + 5^3+ 3^3=153$。 + +```Python +""" +找出所有水仙花数 + +Version: 0.1 +Author: 骆昊 +""" +for num in range(100, 1000): + low = num % 10 + mid = num // 10 % 10 + high = num // 100 + if num == low ** 3 + mid ** 3 + high ** 3: + print(num) +``` + +在上面的代码中,我们通过整除和求模运算分别找出了一个三位数的个位、十位和百位,这种小技巧在实际开发中还是常用的。用类似的方法,我们还可以实现将一个正整数反转,例如:将12345变成54321,代码如下所示。 + +```Python +""" +正整数的反转 + +Version: 0.1 +Author: 骆昊 +""" +num = int(input('num = ')) +reversed_num = 0 +while num > 0: + reversed_num = reversed_num * 10 + num % 10 + num //= 10 +print(reversed_num) +``` + +#### **百钱百鸡**问题 + +> **说明**:百钱百鸡是我国古代数学家[张丘建](https://baike.baidu.com/item/%E5%BC%A0%E4%B8%98%E5%BB%BA/10246238)在《算经》一书中提出的数学问题:鸡翁一值钱五,鸡母一值钱三,鸡雏三值钱一。百钱买百鸡,问鸡翁、鸡母、鸡雏各几何?翻译成现代文是:公鸡5元一只,母鸡3元一只,小鸡1元三只,用100块钱买一百只鸡,问公鸡、母鸡、小鸡各有多少只? + +```Python +""" +《百钱百鸡》问题 + +Version: 0.1 +Author: 骆昊 +""" +# 假设公鸡的数量为x,x的取值范围是0到20 +for x in range(0, 21): + # 假设母鸡的数量为y,y的取值范围是0到33 + for y in range(0, 34): + z = 100 - x - y + if 5 * x + 3 * y + z // 3 == 100 and z % 3 == 0: + print(f'公鸡: {x}只, 母鸡: {y}只, 小鸡: {z}只') +``` + +上面使用的方法叫做**穷举法**,也称为**暴力搜索法**,这种方法通过一项一项的列举备选解决方案中所有可能的候选项并检查每个候选项是否符合问题的描述,最终得到问题的解。这种方法看起来比较笨拙,但对于运算能力非常强大的计算机来说,通常都是一个可行的甚至是不错的选择,只要问题的解存在就能够找到它。 + +#### **CRAPS赌博游戏** + +> **说明**:CRAPS又称花旗骰,是美国拉斯维加斯非常受欢迎的一种的桌上赌博游戏。该游戏使用两粒骰子,玩家通过摇两粒骰子获得点数进行游戏。简化后的规则是:玩家第一次摇骰子如果摇出了7点或11点,玩家胜;玩家第一次如果摇出2点、3点或12点,庄家胜;玩家如果摇出其他点数则玩家继续摇骰子,如果玩家摇出了7点,庄家胜;如果玩家摇出了第一次摇的点数,玩家胜;其他点数玩家继续摇骰子,直到分出胜负。 + +```Python +""" +Craps赌博游戏 +我们设定游戏开始时玩家有1000元的赌注 +游戏结束的条件是玩家破产(输光所有的赌注) + +Version: 0.1 +Author: 骆昊 +""" +from random import randint + +money = 1000 +while money > 0: + print(f'你的总资产为: {money}元') + needs_go_on = False + # 下注金额必须大于0小于等于玩家总资产 + while True: + debt = int(input('请下注: ')) + if 0 < debt <= money: + break + # 第一次摇色子 + first_point = randint(1, 6) + randint(1, 6) + print(f'玩家摇出了{first_point}点') + if first_point == 7 or first_point == 11: + print('玩家胜!') + money += debt + elif first_point == 2 or first_point == 3 or first_point == 12: + print('庄家胜!') + money -= debt + else: + needs_go_on = True + # 第一次摇色子没有分出胜负游戏继续 + while needs_go_on: + needs_go_on = False + current_point = randint(1, 6) + randint(1, 6) + print(f'玩家摇出了{current_point}点') + if current == 7: + print('庄家胜') + money -= debt + elif current == first: + print('玩家胜') + money += debt + else: + needs_go_on = True +print('你破产了, 游戏结束!') +``` + +#### **斐波那契数列** + +> **说明**:斐波那契数列(Fibonacci sequence),通常也被称作黄金分割数列,是意大利数学家莱昂纳多·斐波那契(Leonardoda Fibonacci)在《计算之书》中研究在理想假设条件下兔子成长率问题而引入的数列,因此这个数列也常被戏称为“兔子数列”。斐波那契数列的特点是数列的前两个数都是1,从第三个数开始,每个数都是它前面两个数的和,按照这个规律,斐波那契数列的前10个数是:`1, 1, 2, 3, 5, 8, 13, 21, 34, 55`。斐波那契数列在现代物理、准晶体结构、化学等领域都有直接的应用。 + +```Python +""" +输出斐波那契数列前20个数 + +Version: 0.1 +Author: 骆昊 +""" +# 前两个数都是1 +a, b = 1, 1 +print(a, b, end=' ') +# 通过递推公式算出后面的18个数 +for _ in range(18): + a, b = b, a + b + print(b, end=' ') +``` + +#### 打印素数 + +> **说明**:素数指的是只能被1和自身整除的正整数(不包括1)。 + +```Python +""" +输出100以内的素数 + +Version: 0.1 +Author: 骆昊 +""" +for num in range(2, 100): + # 假设num是素数 + is_prime = True + # 在2到num-1之间找num的因子 + for factor in range(2, num): + # 如果找到了num的因子,num就不是素数 + if num % factor == 0: + is_prime = False + break + # 如果布尔值为True在num是素数 + if is_prime: + print(num) +``` + +### 简单的总结 + +还是那句话:**分支结构和循环结构非常重要**,是构造程序逻辑的基础,**一定要通过大量的练习来达到融会贯通**。刚才讲到的CRAPS赌博游戏那个例子可以作为一个标准,如果你能很顺利的完成这段代码,那么分支和循环结构的知识你就已经掌握了。 + +> **温馨提示**:大家如果觉得这个专栏还不错,**一定记得点赞收藏哟**! +