ASCII Cayley图
ASCII Cayley图
提问于 2017-03-14 18:19:03
在为我提出的另一个挑战做一些研究时，我遇到了一个凯莱图，特别是这一个。既然我是顶部之一 ascii-art的挑战作家，我当然要为此做一个ASCII的艺术挑战。
您的挑战是制作这幅ASCII艺术描绘两个发电机上的自由群的Cayley图如下：
+
+++
+ | +
++-+-++
+ | +
+ | +
+++ | +++
+ | | | +
++-+----+----+-++
+ | | | +
+++ | +++
+ | +
+ | +
+++ | +++
+ | + | + | +
++-+-++ | ++-+-++
+ | + | + | +
+ | | | +
+++ | | | +++
+ | | | | | +
++-+----+-----------+-----------+----+-++
+ | | | | | +
+++ | | | +++
+ | | | +
+ | + | + | +
++-+-++ | ++-+-++
+ | + | + | +
+ +++ | +++ +
+++ + | + +++
+ | + | + | +
++-+-++ | ++-+-++
+ | + | + | +
+ | + | + | +
+++ | +++ | +++ | +++
+ | | | + | + | | | +
++-+----+----+-++ | ++-+----+----+-++
+ | | | + | + | | | +
+++ | +++ | +++ | +++
+ | + | + | +
+ | | | +
+++ | | | +++
+ | + | | | + | +
++-+-++ | | | ++-+-++
+ | + | | | + | +
+ | | | | | +
+++ | | | | | +++
+ | | | | | | | +
++-+----+-----------+--------------------------+--------------------------+-----------+----+-++
+ | | | | | | | +
+++ | | | | | +++
+ | | | | | +
+ | + | | | + | +
++-+-++ | | | ++-+-++
+ | + | | | + | +
+++ | | | +++
+ | | | +
+ | + | + | +
+++ | +++ | +++ | +++
+ | | | + | + | | | +
++-+----+----+-++ | ++-+----+----+-++
+ | | | + | + | | | +
+++ | +++ | +++ | +++
+ | + | + | +
+ | + | + | +
++-+-++ | ++-+-++
+ | + | + | +
+++ + | + +++
+ +++ | +++ +
+ | + | + | +
++-+-++ | ++-+-++
+ | + | + | +
+ | | | +
+++ | | | +++
+ | | | | | +
++-+----+-----------+-----------+----+-++
+ | | | | | +
+++ | | | +++
+ | | | +
+ | + | + | +
++-+-++ | ++-+-++
+ | + | + | +
+++ | +++
+ | +
+ | +
+++ | +++
+ | | | +
++-+----+----+-++
+ | | | +
+++ | +++
+ | +
+ | +
++-+-++
+ | +
+++
+ 输入
没有输入，除非您的语言明确要求输入才能运行。
输出
上述ASCII艺术表示法。
MD5散列
由于这是一个相当大的输出，为了检查您的工作，这里有一些示例输出形式的MD5散列(它们都是没有BOM的UTF-8 )：
- 正方形空间填充、
CR/LF行提要和尾换行符--954B93871DAAE7A9C05CCDF79B00BF3C--这是上面使用的表示形式。 - 正方形空间填充，
CR/LF行提要，没有尾随的换行符--28405EF91DA305C406BD03F9275A175C - 正方形空格填充、
LF行提要和尾换行符--8CA65FB455DA7EE5A4C10F25CBD49D7E - 正方形空间填充，
LF行提要，没有尾随的换行符--FDB1547D68023281BB60DBEC82C8D281 - 没有尾随空格、
CR/LF行提要和尾换行符-77FDE8CE5D7BD1BDD47610BA23264A19 - 没有尾随空格，
CR/LF行提要，没有尾随换行符--EAD390C3EFD37F0FCACE55A84B793AB5 - 没有尾随空格、
LF行提要和尾换行符-1F6CAB740F87881EB2E65BED65D08C36 - 没有尾随空格，
LF行提要，没有尾随换行符--7D41CE1E637619FEA9515D090BFA2E9C - 如果有一个额外的MD5您想要比较，请让我知道，我会创建它和更新挑战。
规则
回答 3
Code Golf用户
发布于 2017-03-15 16:49:28
Python3,264个字节
def F(g,p,d,k):
for c in'-|'[d.real!=0]*(2**k-k-1):g[p]=c;p+=d
P(g,p,k-1)
def P(g,p,k):
if'+'==g.setdefault(p,'+')and k:
for d in[1,1j,-1,-1j]:F(g,p+d,d,k)
g={}
P(g,0j,5)
print('\n'.join(''.join(g.get(r+c*1j,' ')for c in range(-47,48))for r in range(-47,48)))使用一对相互递归的函数。F画线，P插入'+'s，可以打更多的金牌，但现在没时间了。
Code Golf用户
发布于 2017-03-22 19:52:07
C，236个字节
char t[95][95],i=95;f(x,y,s,n,m){if(t[y][x]<33){m=~s+(1<<s);for(n=~m;n++<m;)t[y][x+n]='-',t[y+n][x]=n==0?'+':'|';if(s--)f(x+n,y,s),f(x-n,y,s),f(x,y+n,s),f(x,y-n,s);}}main(){memset(t,32,9025);f(47,47,5);while(i--)printf("%.95s\n",t[i]);}只需在显示字符表之前递归地构建它。
谢谢尼尔让我意识到树枝的长度遵循一个实际的规则。
Code Golf用户
发布于 2021-04-29 10:58:17
死鱼~，11547字节
/*
* 提示：该行代码过长，系统自动注释不进行高亮。一键复制会移除系统注释
/*
* 提示：该行代码过长，系统自动注释不进行高亮。一键复制会移除系统注释
* * {iii}ii{cccc}ccccccc{i}ic{d}d{cccc}ccccccc{dd}ddc{ii}ii{cccc}cccccc{i}iccc{d}d{cccc}cccccc{dd}ddc{ii}ii{cccc}ccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{cccc}ccccc{dd}ddc{ii}ii{cccc}cccc{i}icciicddciicddcc{d}d{cccc}cccc{dd}ddc{ii}ii{cccc}ccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{cccc}ccccc{dd}ddc{ii}ii{cccc}cc{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{cccc}cc{dd}ddc{ii}ii{cccc}c{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cccc}c{dd}ddc{ii}ii{cccc}{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{cccc}{dd}ddc{ii}ii{ccc}ccccccccc{i}icciicddciiccccddciiccccddciicddcc{d}d{ccc}ccccccccc{dd}ddc{ii}ii{cccc}{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{cccc}{dd}ddc{ii}ii{cccc}c{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cccc}c{dd}ddc{ii}ii{cccc}cc{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{cccc}cc{dd}ddc{ii}ii{ccc}ccccc{i}ic{d}d{c}c{{i}d}iic{{d}i}dd{c}c{i}ic{d}d{ccc}ccccc{dd}ddc{ii}ii{ccc}cccc{i}iccc{d}d{c}{{i}d}iic{{d}i}dd{c}{i}iccc{d}d{ccc}cccc{dd}ddc{ii}ii{ccc}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{ccc}ccc{dd}ddc{ii}ii{ccc}cc{i}icciicddciicddcc{d}dcccccccc{{i}d}iic{{d}i}ddcccccccc{i}icciicddciicddcc{d}d{ccc}cc{dd}ddc{ii}ii{ccc}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{ccc}ccc{dd}ddc{ii}ii{ccc}{i}ic{d}dcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{i}ic{d}d{ccc}{dd}ddc{ii}ii{cc}ccccccccc{i}iccc{d}dccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cc}ccccccccc{dd}ddc{ii}ii{cc}cccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{cc}cccccccc{dd}ddc{ii}ii{cc}ccccccc{i}icciicddciiccccddcii{c}cddcii{c}cddciiccccddciicddcc{d}d{cc}ccccccc{dd}ddc{ii}ii{cc}cccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{cc}cccccccc{dd}ddc{ii}ii{cc}ccccccccc{i}iccc{d}dccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cc}ccccccccc{dd}ddc{ii}ii{ccc}{i}ic{d}dcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{i}ic{d}d{ccc}{dd}ddc{ii}ii{ccc}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{ccc}ccc{dd}ddc{ii}ii{ccc}cc{i}icciicddciicddcc{d}dcccccccc{{i}d}iic{{d}i}ddcccccccc{i}icciicddciicddcc{d}d{ccc}cc{dd}ddc{ii}ii{ccc}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{ccc}ccc{dd}ddc{ii}ii{cc}{i}ic{d}d{c}ccc{i}iccc{d}d{c}{{i}d}iic{{d}i}dd{c}{i}iccc{d}d{c}ccc{i}ic{d}d{cc}{dd}ddc{ii}ii{c}ccccccccc{i}iccc{d}d{c}ccc{i}ic{d}d{c}c{{i}d}iic{{d}i}dd{c}c{i}ic{d}d{c}ccc{i}iccc{d}d{c}ccccccccc{dd}ddc{ii}ii{c}cccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{cc}cccc{{i}d}iic{{d}i}dd{cc}cccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}cccccccc{dd}ddc{ii}ii{c}ccccccc{i}icciicddciicddcc{d}d{cc}ccc{{i}d}iic{{d}i}dd{cc}ccc{i}icciicddciicddcc{d}d{c}ccccccc{dd}ddc{ii}ii{c}cccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{cc}cccc{{i}d}iic{{d}i}dd{cc}cccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}cccccccc{dd}ddc{ii}ii{c}ccccc{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{cc}c{{i}d}iic{{d}i}dd{cc}c{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{c}ccccc{dd}ddc{ii}ii{c}cccc{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cc}{{i}d}iic{{d}i}dd{cc}{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{c}cccc{dd}ddc{ii}ii{c}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}ccccccccc{{i}d}iic{{d}i}dd{c}ccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}ccc{dd}ddc{ii}ii{c}cc{i}icciicddciiccccddciiccccddciicddcc{d}d{c}cccccccc{{i}d}iic{{d}i}dd{c}cccccccc{i}icciicddciiccccddciiccccddciicddcc{d}d{c}cc{dd}ddc{ii}ii{c}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}ccccccccc{{i}d}iic{{d}i}dd{c}ccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}ccc{dd}ddc{ii}ii{c}cccc{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cc}{{i}d}iic{{d}i}dd{cc}{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{c}cccc{dd}ddc{ii}ii{c}ccccc{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{cc}c{{i}d}iic{{d}i}dd{cc}c{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{c}ccccc{dd}ddc{ii}iicccccccc{i}ic{d}d{c}c{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{c}c{i}ic{d}dcccccccc{dd}ddc{ii}iiccccccc{i}iccc{d}d{c}{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{c}{i}iccc{d}dccccccc{dd}ddc{ii}iicccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dcccccc{dd}ddc{ii}iiccccc{i}icciicddciicddcc{d}dcccccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}ddcccccccc{i}icciicddciicddcc{d}dccccc{dd}ddc{ii}iicccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dcccccc{dd}ddc{ii}iiccc{i}ic{d}dcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{i}ic{d}dccc{dd}ddc{ii}iicc{i}iccc{d}dccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddccc{i}iccc{d}dcc{dd}ddc{ii}iic{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}dc{dd}ddc{iii}iiicciicddciiccccddcii{c}cddcii{cc}ccccccddcii{cc}ccccccddcii{c}cddciiccccddciicddcc{ddd}dddc{ii}iic{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}dc{dd}ddc{ii}iicc{i}iccc{d}dccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddccc{i}iccc{d}dcc{dd}ddc{ii}iiccc{i}ic{d}dcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{i}ic{d}dccc{dd}ddc{ii}iicccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dcccccc{dd}ddc{ii}iiccccc{i}icciicddciicddcc{d}dcccccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}ddcccccccc{i}icciicddciicddcc{d}dccccc{dd}ddc{ii}iicccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dcccccc{dd}ddc{ii}iiccccccc{i}iccc{d}d{c}{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{c}{i}iccc{d}dccccccc{dd}ddc{ii}iicccccccc{i}ic{d}d{c}c{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{cc}cccccc{{i}d}iic{{d}i}dd{c}c{i}ic{d}dcccccccc{dd}ddc{ii}ii{c}ccccc{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{cc}c{{i}d}iic{{d}i}dd{cc}c{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{c}ccccc{dd}ddc{ii}ii{c}cccc{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cc}{{i}d}iic{{d}i}dd{cc}{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{c}cccc{dd}ddc{ii}ii{c}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}ccccccccc{{i}d}iic{{d}i}dd{c}ccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}ccc{dd}ddc{ii}ii{c}cc{i}icciicddciiccccddciiccccddciicddcc{d}d{c}cccccccc{{i}d}iic{{d}i}dd{c}cccccccc{i}icciicddciiccccddciiccccddciicddcc{d}d{c}cc{dd}ddc{ii}ii{c}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}ccccccccc{{i}d}iic{{d}i}dd{c}ccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}ccc{dd}ddc{ii}ii{c}cccc{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cc}{{i}d}iic{{d}i}dd{cc}{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{c}cccc{dd}ddc{ii}ii{c}ccccc{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{cc}c{{i}d}iic{{d}i}dd{cc}c{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{c}ccccc{dd}ddc{ii}ii{c}cccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{cc}cccc{{i}d}iic{{d}i}dd{cc}cccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}cccccccc{dd}ddc{ii}ii{c}ccccccc{i}icciicddciicddcc{d}d{cc}ccc{{i}d}iic{{d}i}dd{cc}ccc{i}icciicddciicddcc{d}d{c}ccccccc{dd}ddc{ii}ii{c}cccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{cc}cccc{{i}d}iic{{d}i}dd{cc}cccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{c}cccccccc{dd}ddc{ii}ii{c}ccccccccc{i}iccc{d}d{c}ccc{i}ic{d}d{c}c{{i}d}iic{{d}i}dd{c}c{i}ic{d}d{c}ccc{i}iccc{d}d{c}ccccccccc{dd}ddc{ii}ii{cc}{i}ic{d}d{c}ccc{i}iccc{d}d{c}{{i}d}iic{{d}i}dd{c}{i}iccc{d}d{c}ccc{i}ic{d}d{cc}{dd}ddc{ii}ii{ccc}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{ccc}ccc{dd}ddc{ii}ii{ccc}cc{i}icciicddciicddcc{d}dcccccccc{{i}d}iic{{d}i}ddcccccccc{i}icciicddciicddcc{d}d{ccc}cc{dd}ddc{ii}ii{ccc}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{ccc}ccc{dd}ddc{ii}ii{ccc}{i}ic{d}dcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{i}ic{d}d{ccc}{dd}ddc{ii}ii{cc}ccccccccc{i}iccc{d}dccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cc}ccccccccc{dd}ddc{ii}ii{cc}cccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{cc}cccccccc{dd}ddc{ii}ii{cc}ccccccc{i}icciicddciiccccddcii{c}cddcii{c}cddciiccccddciicddcc{d}d{cc}ccccccc{dd}ddc{ii}ii{cc}cccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{cc}cccccccc{dd}ddc{ii}ii{cc}ccccccccc{i}iccc{d}dccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cc}ccccccccc{dd}ddc{ii}ii{ccc}{i}ic{d}dcccc{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}dd{c}c{{i}d}iic{{d}i}ddcccc{i}ic{d}d{ccc}{dd}ddc{ii}ii{ccc}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{ccc}ccc{dd}ddc{ii}ii{ccc}cc{i}icciicddciicddcc{d}dcccccccc{{i}d}iic{{d}i}ddcccccccc{i}icciicddciicddcc{d}d{ccc}cc{dd}ddc{ii}ii{ccc}ccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}dccccccccc{{i}d}iic{{d}i}ddccccccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{ccc}ccc{dd}ddc{ii}ii{ccc}cccc{i}iccc{d}d{c}{{i}d}iic{{d}i}dd{c}{i}iccc{d}d{ccc}cccc{dd}ddc{ii}ii{ccc}ccccc{i}ic{d}d{c}c{{i}d}iic{{d}i}dd{c}c{i}ic{d}d{ccc}ccccc{dd}ddc{ii}ii{cccc}cc{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{cccc}cc{dd}ddc{ii}ii{cccc}c{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cccc}c{dd}ddc{ii}ii{cccc}{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{cccc}{dd}ddc{ii}ii{ccc}ccccccccc{i}icciicddciiccccddciiccccddciicddcc{d}d{ccc}ccccccccc{dd}ddc{ii}ii{cccc}{i}ic{d}dc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddcccc{{i}d}iic{{d}i}ddc{i}ic{d}d{cccc}{dd}ddc{ii}ii{cccc}c{i}iccc{d}dccc{{i}d}iic{{d}i}ddccc{i}iccc{d}d{cccc}c{dd}ddc{ii}ii{cccc}cc{i}ic{d}dcccc{{i}d}iic{{d}i}ddcccc{i}ic{d}d{cccc}cc{dd}ddc{ii}ii{cccc}ccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{cccc}ccccc{dd}ddc{ii}ii{cccc}cccc{i}icciicddciicddcc{d}d{cccc}cccc{dd}ddc{ii}ii{cccc}ccccc{i}ic{d}dc{{i}d}iic{{d}i}ddc{i}ic{d}d{cccc}ccccc{dd}ddc{ii}ii{cccc}cccccc{i}iccc{d}d{cccc}cccccc{dd}ddc{ii}ii{cccc}ccccccc{i}ic{d}d{cccc}ccccccc
*/
*/因为为什么不？
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原文链接：
https://codegolf.stackexchange.com/questions/112896
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