我的魔方系列仿真程序和演示软件的立体模型（纸质）
！设计一个五魔方的仿真程序需要编正十二面体的切割编码模型，为此我用硬纸做了n多个如下的模型：
这个是五魔方的模型原型，五魔方java程序就是根据它编的，其中黑色是面的编号，上面有点的编号，也有面的编号。除了计算这些点的立体坐标外，还要确定各个面是由那些点组成的，需要构造相应的数组。另外当转动五魔方时，这些面要做相应的置换，需要处理各个面转动时的面编号置换，只有在立体模型下，才能构造出正确的置换数组。
下面是一个魔中魔五魔方的立体模型。这个是用软件画的图，贴到硬纸上可以做硬纸模型。
下面是转角五魔方的立体模型。
还有很多，就不上图了。 第一个是如下魔方的模型：
1
10
99d658
f3a0e2
第二个是如下魔方的模型：
17
10
99d658
f3a0e2
哇~很复杂吧
我想都不敢想 原帖由 k789m 于 2011-4-20 16:31 发表 http://bbs.mf8-china.com/images/common/back.gif
哇~很复杂吧
我想都不敢想
是很复杂的，这些数据有一个不对都不行。
//以下是每转动一层一个顺时针72度后，新的魔方各个面颜色的轮换，12个面，共12个轮换的数据
private static final short[][] lh={
{13,14,15,16,17, 73,74,75,76,77, 18,23,28,33,38, 22,27,32,37,42, 78,87,92,97,102},
{18,19,20,21,22, 78,79,80,81,82, 13,41,47,52,23, 42,43,48,24,14, 73,101,107,112,83},
{23,24,25,26,27, 83,84,85,86,87, 15,22,52,53,29, 14,21,51,57,28, 74,82,111,117,88},
{28,29,30,31,32, 88,89,90,91,92, 15,26,56,61,33, 16,27,57,62,34, 75,86,116,122,93},
{33,34,35,36,37, 93,94,95,96,97, 16,31,60,66,38, 17,32,61,67,39, 76,91,121,127,98},
{38,39,40,41,42, 98,99,100,101,102, 18,17,36,65,43, 13,37,66,44,19, 77,96,126,103,79},
{43,44,45,46,47, 103,104,105,106,107, 71,48,19,40,64, 72,49,20,41,65, 108,80,100,125,132},
{48,49,50,51,52, 108,109,110,111,112, 20,46,70,53,24, 47,71,54,25,21, 81,106,131,113,84},
{53,54,55,56,57, 113,114,115,116,117, 29,25,50,69,62, 26,51,70,58,30, 85,110,130,118,89},
{58,59,60,61,62, 118,119,120,121,122, 34,30,55,68,67, 35,31,56,69,63, 94,90,115,129,123},
{63,64,65,66,67, 123,124,125,126,127, 35,59,72,44,39, 36,60,68,45,40, 120,128,104,99,95},
{68,69,70,71,72, 128,129,130,131,132, 64,59,55,50,46, 63,58,54,49,45, 124,119,114,109,105}
};
//以下是以6个轴为旋转轴的所有角块的转动变换的轮换数据
private static final short[][] jkbh={
//1:
{23,28,33,38,18, 22,27,32,37,42, 14,15,16,17,13,
21,26,31,36,41, 24,29,34,39,19, 52,57,61,66,43,
47,51,56,60,65, 20,25,30,35,40, 48,53,62,67,44,
46,50,55,59,64, 49,54,58,63,45, 71,70,69,68,72},
//2:
{43,48,24,14,42, 41,47,52,23,13, 19,20,21,22,18,
44,49,25,15,38, 40,46,51,27,17, 65,71,53,28,37,
66,72,54,29,33, 36,64,70,57,32, 39,45,50,26,16,
67,68,55,30,34, 35,63,69,56,31, 60,59,58,62,61},
//3:
{15,22,52,53,29, 28,14,21,51,57, 27,23,24,25,26,
32,13,20,50,56, 16,18,48,54,30, 33,42,47,70,62,
34,38,43,71,58, 61,37,41,46,69, 31,17,19,49,55,
60,36,40,45,68, 35,39,44,72,59, 67,66,65,64,63},
//4:
{16,27,57,62,34, 33,15,26,56,61, 32,28,29,30,31,
17,23,53,58,35, 37,14,25,55,60, 38,22,51,69,67,
39,18,52,70,63, 66,42,21,50,68, 36,13,24,54,59,
40,19,48,71,64, 65,41,20,49,72, 44,43,47,46,45},
//5:
{17,32,61,67,39, 38,16,31,60,66, 37,33,34,35,36,
13,28,62,63,40, 42,15,30,59,65, 18,27,56,68,44,
19,23,57,69,45, 43,22,26,55,72, 41,14,29,58,64,
20,24,53,70,46, 47,21,25,54,71, 48,52,51,50,49},
//6:
{13,37,66,44,19, 18,17,36,65,43, 42,38,39,40,41,
14,33,67,45,20, 22,16,35,64,47, 23,32,60,72,48,
24,28,61,68,49, 52,27,31,59,71, 21,15,34,63,46,
25,29,62,69,50, 51,26,30,58,70, 53,57,56,55,54}
};
//以下是以6个轴为旋转轴的所有棱块的转动变换的轮换数据
private static final short[][] bkbh={
//1:
{73,74,75,76,77, 78,87,92,97,102,
82,86,91,96,101, 83,88,93,98,79,
80,84,89,94,99, 107,111,116,121,126,
81,85,90,95,100, 112,117,122,127,103,
106,110,115,120,125, 108,113,118,123,104,
109,114,119,124,105, 131,130,129,128,132},
//2:
{78,79,80,81,82, 73,101,107,112,83,
77,100,106,111,87, 102,103,108,84,74,
75,98,104,109,85, 92,96,125,131,117,
76,99,105,110,86, 97,126,132,113,88,
91,95,124,130,116, 93,127,128,114,89,
94,123,129,115,90, 121,120,119,118,122},
//3:
{83,84,85,86,87, 82,111,117,88,74,
81,110,116,92,73, 112,113,89,75,78,
79,108,114,90,76, 101,106,130,122,97,
80,109,115,91,77, 107,131,118,93,102,
100,105,129,121,96, 103,132,119,94,98,
104,128,120,95,99, 125,124,123,127,126},
//4:
{88,89,90,91,92, 86,116,122,93,75,
85,115,121,97,74, 117,118,94,76,87,
83,113,119,95,77, 82,110,129,127,102,
84,114,120,96,73, 111,130,123,98,78,
81,109,128,126,101, 112,131,124,99,79,
108,132,125,100,80, 106,105,104,103,107},
//5:
{93,94,95,96,97, 91,121,127,98,76,
90,120,126,102,75, 122,123,99,77,92,
88,118,124,100,73, 86,115,128,103,78,
89,119,125,101,74, 116,129,104,79,87,
85,114,132,107,82, 117,130,105,80,83,
113,131,106,81,84, 110,109,108,112,111},
//6:
{98,99,100,101,102, 96,126,103,79,77,
95,125,107,78,76, 127,104,80,73,97,
93,123,105,81,74, 91,120,132,112,87,
94,124,106,82,75, 121,128,108,83,92,
122,129,109,84,88, 90,119,131,111,86,
118,130,110,85,89, 115,114,113,117,116}
};
private static final int[] bhsy={3,4,5,1,2,0};
//点变换数据，每3个一组，第一个数是要计算的三维点序号，第二个数是采用的变换，为1采用dbh1来变换第三个数为三维点序号，
//为2采用dbh2来变换第三个数为三维点序号，第三个数是利用的三维点序号
//第一阶段用的变换数据
private static final short[][] bh1={
{7,1,6}, {8,1,7}, {9,1,8}, {10,1,9}
};
//第二阶段用的变换数据
private static final short[][] bh2=
{
{12,1,11}, {13,1,12}, {14,1,13}, {15,1,14},
{17,1,16}, {18,1,17}, {19,1,18}, {20,1,19}
};
//第三阶段用的变换数据
private static final short[][] bh3=
{
{2,1,1}, {3,1,2}, {4,1,3}, {5,1,4}
};
[ 本帖最后由 hubo5563 于 2011-4-20 16:39 编辑 ] //第四阶段用的变换数据
private static final short[][] bh4=
{
{21,2,15}, {22,1,21}, {23,1,22}, {24,1,23}, {25,1,24},
{26,2,5}, {27,1,26}, {28,1,27}, {29,1,28}, {30,1,29},
{31,2,4}, {32,1,31}, {33,1,32}, {34,1,33}, {35,1,34},
{36,2,20}, {37,1,36}, {38,1,37}, {39,1,38}, {40,1,39},
{41,2,1}, {42,1,41}, {43,1,42}, {44,1,43}, {45,1,44},
{46,2,3}, {47,1,46}, {48,1,47}, {49,1,48}, {50,1,49},
{51,2,6}, {52,1,51}, {53,1,52}, {54,1,53}, {55,1,54},
{56,2,2}, {57,1,56}, {58,1,57}, {59,1,58}, {60,1,59},
{61,2,11}, {62,1,61}, {63,1,62}, {64,1,63}, {65,1,64},
{66,2,16}, {67,1,66}, {68,1,67}, {69,1,68}, {70,1,69},
{71,2,12}, {72,1,71}, {73,1,72}, {74,1,73}, {75,1,74},
{76,2,17}, {77,1,76}, {78,1,77}, {79,1,78}, {80,1,79},
{81,2,7}, {82,1,81}, {83,1,82}, {84,1,83}, {85,1,84},
{86,2,26}, {87,1,86}, {88,1,87}, {89,1,88}, {90,1,89},
{91,2,41}, {92,1,91}, {93,1,92}, {94,1,93}, {95,1,94},
{96,2,31}, {97,1,96}, {98,1,97}, {99,1,98}, {100,1,99},
{101,2,61}, {102,1,101}, {103,1,102}, {104,1,103}, {105,1,104},
{106,2,66}, {107,1,106}, {108,1,107}, {109,1,108}, {110,1,109},
{111,2,56}, {112,1,111}, {113,1,112}, {114,1,113}, {115,1,114},
{116,2,46}, {117,1,116}, {118,1,117}, {119,1,118}, {120,1,119},
{121,2,81}, {122,1,121}, {123,1,122}, {124,1,123}, {125,1,124},
{126,2,71}, {127,1,126}, {128,1,127}, {129,1,128}, {130,1,129},
{131,2,76}, {132,1,131}, {133,1,132}, {134,1,133}, {135,1,134}
};
//第五阶段用的变换数据
private static final short[][] bh5=
{
{137,1,136}, {138,1,137}, {139,1,138}, {140,1,139}
};
private static final short[][] QJmoqiu=
{
//五魔方所有面，记录的是面的多边形角点坐标编号，和颜色
{0,0,0,0,0,0,0,0}, //中心点坐标
//12个中心面，五边形
{1,2,3,4,5,1,1,1},
{28,43,58,48,33,2,2,2},
{34,29,44,59,49,3,3,3},
{30,45,60,50,35,4,4,4},
{31,26,41,56,46,5,5,5},
{27,42,57,47,32,6,6,6},
{93,113,118,98,88,7,7,7},
{94,114,119,99,89,8,8,8},
{95,115,120,100,90,9,9,9},
{91,111,116,96,86,10,10,10},
{92,112,117,97,87,11,11,11},
{140,139,138,137,136,12,12,12},
/*/////////////////////////////*/
//60个角块面，菱形
{3,17,8,13,0,1,1,1},
{4,18,9,14,0,1,1,1},
{5,19,10,15,0,1,1,1},
{1,20,6,11,0,1,1,1},
{2,16,7,12,0,1,1,1},
{28,13,8,23,0,2,2,2},
{43,38,53,63,0,2,2,2},
{58,68,83,73,0,2,2,2},
{48,78,54,39,0,2,2,2},
{33,24,9,18,0,2,2,2},
{29,14,9,24,0,3,3,3},
{44,39,54,64,0,3,3,3},
{59,69,84,74,0,3,3,3},
{49,79,55,40,0,3,3,3},
{34,25,10,19,0,3,3,3},
{30,15,10,25,0,4,4,4},
{45,40,55,65,0,4,4,4},
{60,70,85,75,0,4,4,4},
{50,80,51,36,0,4,4,4},
{35,21,6,20,0,4,4,4},
{26,11,6,21,0,5,5,5},
{41,36,51,61,0,5,5,5},
{56,66,81,71,0,5,5,5},
{46,76,52,37,0,5,5,5},
{31,22,7,16,0,5,5,5},
{27,12,7,22,0,6,6,6},
{42,37,52,62,0,6,6,6},
{57,67,82,72,0,6,6,6},
{47,77,53,38,0,6,6,6},
{32,23,8,17,0,6,6,6},
{88,63,53,77,0,7,7,7},
{93,72,82,103,0,7,7,7},
{113,108,123,128,0,7,7,7},
{118,133,124,109,0,7,7,7},
{98,104,83,68,0,7,7,7},
{94,73,83,104,0,8,8,8},
{114,109,124,129,0,8,8,8},
{119,134,125,110,0,8,8,8},
{99,105,84,69,0,8,8,8},
{89,64,54,78,0,8,8,8},
{95,74,84,105,0,9,9,9},
{115,110,125,130,0,9,9,9},
{120,135,121,106,0,9,9,9},
{100,101,85,70,0,9,9,9},
{90,65,55,79,0,9,9,9},
{111,106,121,126,0,10,10,10},
{116,131,122,107,0,10,10,10},
{96,102,81,66,0,10,10,10},
{86,61,51,80,0,10,10,10},
{91,75,85,101,0,10,10,10},
{112,107,122,127,0,11,11,11},
{117,132,123,108,0,11,11,11},
{97,103,82,67,0,11,11,11},
{87,62,52,76,0,11,11,11},
{92,71,81,102,0,11,11,11},
{137,127,122,131,0,12,12,12},
{136,126,121,135,0,12,12,12},
{140,130,125,134,0,12,12,12},
{139,129,124,133,0,12,12,12},
{138,128,123,132,0,12,12,12},
/*////////////////////*/
//60个棱块面，梯形
{3,13,18,4,0,1,1,1},
{4,14,19,5,0,1,1,1},
{5,15,20,1,0,1,1,1},
{1,11,16,2,0,1,1,1},
{2,12,17,3,0,1,1,1},
{33,18,13,28,0,2,2,2},
{28,23,38,43,0,2,2,2},
{43,63,68,58,0,2,2,2},
{58,73,78,48,0,2,2,2},
{48,39,24,33,0,2,2,2},
{29,24,39,44,0,3,3,3},
{44,64,69,59,0,3,3,3},
{59,74,79,49,0,3,3,3},
{49,40,25,34,0,3,3,3},
{34,19,14,29,0,3,3,3},
{30,25,40,45,0,4,4,4},
{45,65,70,60,0,4,4,4},
{60,75,80,50,0,4,4,4},
{50,36,21,35,0,4,4,4},
{35,20,15,30,0,4,4,4},
{26,21,36,41,0,5,5,5},
{41,61,66,56,0,5,5,5},
{56,71,76,46,0,5,5,5},
{46,37,22,31,0,5,5,5},
{31,16,11,26,0,5,5,5},
{27,22,37,42,0,6,6,6},
{42,62,67,57,0,6,6,6},
{57,72,77,47,0,6,6,6},
{47,38,23,32,0,6,6,6},
{32,17,12,27,0,6,6,6},
{88,77,72,93,0,7,7,7},
{93,103,108,113,0,7,7,7},
{113,128,133,118,0,7,7,7},
{118,109,104,98,0,7,7,7},
{98,68,63,88,0,7,7,7},
{94,104,109,114,0,8,8,8},
{114,129,134,119,0,8,8,8},
{119,110,105,99,0,8,8,8},
{99,69,64,89,0,8,8,8},
{89,78,73,94,0,8,8,8},
{95,105,110,115,0,9,9,9},
{115,130,135,120,0,9,9,9},
{120,106,101,100,0,9,9,9},
{100,70,65,90,0,9,9,9},
{90,79,74,95,0,9,9,9},
{91,101,106,111,0,10,10,10},
{111,126,131,116,0,10,10,10},
{116,107,102,96,0,10,10,10},
{96,66,61,86,0,10,10,10},
{86,80,75,91,0,10,10,10},
{92,102,107,112,0,11,11,11},
{112,127,132,117,0,11,11,11},
{117,108,103,97,0,11,11,11},
{97,67,62,87,0,11,11,11},
{87,76,71,92,0,11,11,11},
{138,132,127,137,0,12,12,12},
{137,131,126,136,0,12,12,12},
{136,135,130,140,0,12,12,12},
{140,134,129,139,0,12,12,12},
{139,133,128,138,0,12,12,12}
};
//12个面的轮廓五边形，记录三维顶点坐标，用来判断鼠标事件落在那个面上
private static final short[][] moqiu1=
{
{0,0,0,0,0,0,0,0},
{6,7,8,9,10,1,1,1},
{8,53,83,54,9,2,2,2},
{54,84,55,10,9,3,3,3},
{55,85,51,6,10,4,4,4},
{51,81,52,7,6,5,5,5},
{52,82,53,8,7,6,6,6},
{82,123,124,83,53,7,7,7},
{83,124,125,84,54,8,8,8},
{84,125,121,85,55,9,9,9},
{85,121,122,81,51,10,10,10},
{81,122,123,82,52,11,11,11},
{122,121,125,124,123,12,12,12}
};
//12个旋转面五边形，转动五魔方面时出现的大五边形面
private static final short[][] moqiu2=
{
{0,0,0,0,0,0,0,0},
{21,22,23,24,25,1,0,0},
{17,77,104,64,14,2,0,0},
{15,18,78,105,65,3,0,0},
{11,19,79,101,61,4,0,0},
{12,20,80,102,62,5,0,0},
{13,16,76,103,63,6,0,0},
{38,67,132,129,73,7,0,0},
{68,133,130,74,39,8,0,0},
{75,40,69,134,126,9,0,0},
{36,70,135,127,71,10,0,0},
{37,66,131,128,72,11,0,0},
{110,109,108,107,106,12,0,0}
};
private static final int[][] colors=
{ //所用的14种颜色
{0,0,0},
{255,0,0},
{0,140,0},
{0,0,255},
{255,0,255},
{255,200,0},
{0,255,255},
{255,128,255},
{255,255,128},
{255,255,255},
{128,255,128},
{128,128,255},
{255,128,50},
{230,255,240}
}; 以上都是第一个五魔方模型编程序时用到的数据，都和纸质模型上的编号一致，否则就不对了。
所以设计一个java程序相当不容易。这个还不是复杂的，数据量就这么多，一个帖子字符超了，只好分开用两个帖子发。
以上数据是点和面的编号，不是坐标值，坐标值用程序计算的，如下程序：
private Point3d[] points=new Point3d; //存放五魔方的各个3维点坐标
double da11,da12,da13,da21,da22,da23,da31,da32,da33; //五魔方整体转动的变换矩阵
class Point3d //3D点
{
double x;
double y;
double z;
};
//以下是计算五魔方各个三维点坐标程序
void makepoint()
{
//该程序计算五魔方各个点的三维坐标
int i;
double c,d,a,sinb,cosb,sina,cosa;
double a11,a12,a21,a22,b1,b2;
//初始化三维点数组
for(i=0;i<141;i++)
{
points=new Point3d();
};
//计算旋转变换矩阵
c=1/Math.sin(Math.PI/5)+Math.cos(Math.PI/5)/Math.sin(Math.PI/5);
c=(c*c-1)/2;
d=(1+Math.sqrt(1+c*4))/2;
a=2/Math.sqrt(d*d+1);
sinb=a/2*Math.cos(Math.PI/5)/Math.sin(Math.PI/5)/Math.sqrt(1-a/2*a/2);
cosb=Math.sqrt(1-sinb*sinb);
sinb=2*sinb*cosb;
cosb=2*cosb*cosb-1;
cosa=Math.cos(2*Math.PI/5);
sina=Math.sin(2*Math.PI/5);
da11=cosb*cosb*cosa+sinb*sinb;
da12=-cosb*sina;
da13=cosb*cosa*sinb-sinb*cosb;
da21=sina*cosb;
da22=cosa;
da23=sina*sinb;
da31=sinb*cosa*cosb-cosb*sinb;
da32=-sinb*sina;
da33=sinb*sinb*cosa+cosb*cosb;
//五魔方中心点坐标
points.x=0;
points.y=0;
points.z=0;
//五魔方上面一个顶点
points.x=a/(2*Math.sin(Math.PI/5)/Math.cos(Math.PI/5));
points.y=-a/2;
points.z=-Math.sqrt(1.0-a/2/Math.sin(Math.PI/5)*a/2/Math.sin(Math.PI/5));
//用坐标旋转变换计算其顶点坐标
for(i=0;i<4;i++)
{
if(bh1==1)
{
dbh1(bh1,bh1);
}
else
{
dbh2(bh1,bh1);
};
};
//计算棱上两点坐标
points.x=points.x+(points.x-points.x)*3/7;
points.y=points.y+(points.y-points.y)*3/7;
points.z=points.z+(points.z-points.z)*3/7;
points.x=points.x+(points.x-points.x)*4/7;
points.y=points.y+(points.y-points.y)*4/7;
points.z=points.z+(points.z-points.z)*4/7;
//计算第一面上其他棱上的坐标
for(i=0;i<8;i++)
{
if(bh2==1)
{
dbh1(bh2,bh2);
}
else
{
dbh2(bh2,bh2);
};
};
//通过解方程组，计算第一面上的不在棱和顶点上的点，先计算一个
b1=(points.y-points.y)*points.x;
b1=b1-(points.x-points.x)*points.y;
b2=(points.y-points.y)*points.x;
b2=b2-(points.x-points.x)*points.y;
a11=points.y-points.y;
a12=-(points.x-points.x);
a21=points.y-points.y;
a22=-(points.x-points.x);
points.z=points.z;
points.x=(b1*a22-b2*a12)/(a11*a22-a21*a12);
points.y=(a11*b2-a21*b1)/(a11*a22-a21*a12);
//通过坐标变换计算其他四个点坐标
for(i=0;i<4;i++)
{
if(bh3==1)
{
dbh1(bh3,bh3);
}
else
{
dbh2(bh3,bh3);
};
};
//通过坐标变换计算其它面上的所有三维点坐标
for(i=0;i<115;i++)
{
if(bh4==1)
{
dbh1(bh4,bh4);
}
else
{
dbh2(bh4,bh4);
};
};
points.x=-points.x;
points.y=-points.y;
points.z=-points.z;
};
//计算三维点的旋转变换，变换1：以Z轴为旋转轴转动72度
void dbh1(int ii,int jj)
{
points.z=points.z;
points.x=points.x*Math.cos(Math.PI/5*2)+points.y*Math.sin(Math.PI/5*2);
points.y=-points.x*Math.sin(Math.PI/5*2)+points.y*Math.cos(Math.PI/5*2);
};
//计算三维点的旋转变换，变换2：一第二面中心和五魔方中心的连线为轴，旋转72度
void dbh2(int ii,int jj)
{
points.x=points.x*da11+points.y*da12+points.z*da13;
points.y=points.x*da21+points.y*da22+points.z*da23;
points.z=points.x*da31+points.y*da32+points.z*da33;
};
[ 本帖最后由 hubo5563 于 2011-4-21 15:33 编辑 ] 下面是深切五魔方的数据：
//以下是每转动一层一个顺时针72度后，新的魔方各个面颜色的轮换，12个面，共12个轮换的数据
private static final short[][] lh=
{
//1
{1,3,5,7,9, 49,59,19,29,39, 51,11,21,31,41,
2,4,6,8,10, 60,20,30,40,50,
48,58,18,28,38, 52,12,22,32,42},
//2
{11,13,15,17,19, 3,57,67,79,21, 59,69,71,23,5,
12,14,16,18,20, 58,68,80,22,4,
2,56,66,78,30, 60,70,72,24,6},
//3
{21,23,25,27,29, 5,17,77,89,31, 19,79,81,33,7,
22,24,26,28,30, 18,78,90,32,6,
4,16,76,88,40, 20,80,82,34,8},
//4
{31,33,35,37,39, 7,27,87,99,41, 29,89,91,43,9,
32,34,36,38,40, 28,88,100,42,8,
6,26,86,98,50, 30,90,92,44,10},
//5
{41,43,45,47,49, 9,37,97,109,51, 39,99,101,53,1,
42,44,46,48,50, 38,98,110,52,10,
8,36,96,108,60, 40,100,102,54,2},
//6
{51,53,55,57,59, 1,47,107,69,11, 49,109,61,13,3,
52,54,56,58,60, 48,108,70,12,2,
10,46,106,68,20, 50,110,62,14,4},
//7
{61,63,65,67,69, 55,105,119,71,13, 107,111,73,15,57,
62,64,66,68,70, 106,120,72,14,56,
54,104,118,80,12, 108,112,74,16,58},
//8
{71,73,75,77,79, 15,65,117,81,23, 67,119,83,25,17,
72,74,76,78,80, 66,118,82,24,16,
14,64,116,90,22, 68,120,84,26,18},
//9
{81,83,85,87,89, 25,75,115,91,33, 77,117,93,35,27,
82,84,86,88,90, 76,116,92,34,26,
24,74,114,100,32, 78,118,94,36,28},
//10
{91,93,95,97,99, 35,85,113,101,43, 87,115,103,45,37,
92,94,96,98,100, 86,114,102,44,36,
34,84,112,110,42, 88,116,104,46,38},
//11
{101,103,105,107,109, 45,95,111,61,53, 97,113,63,55,47,
102,104,106,108,110, 96,112,62,54,46,
44,94,120,70,52, 98,114,64,56,48},
//12
{111,113,115,117,119, 63,103,93,83,73, 105,95,85,75,65,
112,114,116,118,120, 104,94,84,74,64,
62,102,92,82,72, 106,96,86,76,66}
};
private static final short[][] bh1=
{
{16,1,13}, {19,1,16}, {22,1,19}, {25,1,22}
};
private static final short[][] bh2=
{
{17,1,14}, {20,1,17}, {23,1,20}, {26,1,23},
{18,1,15}, {21,1,18}, {24,1,21}, {27,1,24}
};
private static final short[][] bh4=
{
{28,2,26}, {29,1,28}, {30,1,29}, {31,1,30}, {32,1,31},
{33,2,27}, {34,1,33}, {35,1,34}, {36,1,35}, {37,1,36},
{38,2,13}, {39,1,38}, {40,1,39}, {41,1,40}, {42,1,41},
{64,2,14}, {65,1,64}, {66,1,65}, {67,1,66}, {63,1,67},
{59,2,15}, {60,1,59}, {61,1,60}, {62,1,61}, {58,1,62},
{54,2,16}, {55,1,54}, {56,1,55}, {57,1,56}, {53,1,57},
{43,2,28}, {44,1,43}, {45,1,44}, {46,1,45}, {47,1,46},
{48,2,33}, {49,1,48}, {50,1,49}, {51,1,50}, {52,1,51},
{69,2,64}, {70,1,69}, {71,1,70}, {72,1,71}, {68,1,72},
{74,2,59}, {75,1,74}, {76,1,75}, {77,1,76}, {73,1,77},
{79,2,54}, {80,1,79}, {81,1,80}, {82,1,81}, {78,1,82},
{90,2,49}, {91,1,90}, {92,1,91}, {88,1,92}, {89,1,88},
{85,2,44}, {86,1,85}, {87,1,86}, {83,1,87}, { 84,1,83},
{5,2,1}, {6,1,5}, {2,1,6}, {3,1,2}, {4,1,3},
{10,2,5}, {11,1,10}, {7,1,11}, {8,1,7}, {9,1,8}
};
private static final short[][] QJmoqiu=
{
{0,0,0,0,0,0,0},
//////////////////////1
{1,17,16,15,1,1,1},
{1,18,17,1,1,1,1},
{1,20,19,18,1,1,1},
{1,21,20,1,1,1,1},
{1,23,22,21,1,1,1},
{1,24,23,1,1,1,1},
{1,26,25,24,1,1,1},
{1,27,26,1,1,1,1},
{1,14,13,27,1,1,1},
{1,15,14,1,1,1,1},
/////////////////////2
{2,30,19,20,2,2,2},
{2,35,30,2,2,2,2},
{2,66,40,35,2,2,2},
{2,61,66,2,2,2,2},
{2,51,56,61,2,2,2},
{2,46,51,2,2,2,2},
{2,36,41,46,2,2,2},
{2,31,36,2,2,2,2},
{2,21,22,31,2,2,2},
{2,20,21,2,2,2,2},
////////////////////3
{3,31,22,23,3,3,3},
{3,36,31,3,3,3,3},
{3,67,41,36,3,3,3},
{3,62,67,3,3,3,3},
{3,52,57,62,3,3,3},
{3,47,52,3,3,3,3},
{3,37,42,47,3,3,3},
{3,32,37,3,3,3,3},
{3,24,25,32,3,3,3},
{3,23,24,3,3,3,3},
///////////////////4
{4,32,25,26,4,4,4},
{4,37,32,4,4,4,4},
{4,63,42,37,4,4,4},
{4,58,63,4,4,4,4},
{4,48,53,58,4,4,4},
{4,43,48,4,4,4,4},
{4,33,38,43,4,4,4},
{4,28,33,4,4,4,4},
{4,27,13,28,4,4,4},
{4,26,27,4,4,4,4},
///////////////////5
{5,28,13,14,5,5,5},
{5,33,28,5,5,5,5},
{5,64,38,33,5,5,5},
{5,59,64,5,5,5,5},
{5,49,54,59,5,5,5},
{5,44,49,5,5,5,5},
{5,34,39,44,5,5,5},
{5,29,34,5,5,5,5},
{5,15,16,29,5,5,5},
{5,14,15,5,5,5,5},
/////////////////6
{6,29,16,17,6,6,6},
{6,34,29,6,6,6,6},
{6,65,39,34,6,6,6},
{6,60,65,6,6,6,6},
{6,50,55,60,6,6,6},
{6,45,50,6,6,6,6},
{6,35,40,45,6,6,6},
{6,30,35,6,6,6,6},
{6,18,19,30,6,6,6},
{6,17,18,6,6,6,6},
/////////////////7
{7,71,55,50,7,7,7},
{7,76,71,7,7,7,7},
{7,92,81,76,7,7,7},
{7,87,92,7,7,7,7},
{7,77,82,87,7,7,7},
{7,72,77,7,7,7,7},
{7,61,56,72,7,7,7},
{7,66,61,7,7,7,7},
{7,45,40,66,7,7,7},
{7,50,45,7,7,7,7},
////////////////8
{8,72,56,51,8,8,8},
{8,77,72,8,8,8,8},
{8,88,82,77,8,8,8},
{8,83,88,8,8,8,8},
{8,73,78,83,8,8,8},
{8,68,73,8,8,8,8},
{8,62,57,68,8,8,8},
{8,67,62,8,8,8,8},
{8,46,41,67,8,8,8},
{8,51,46,8,8,8,8},
///////////////9
{9,68,57,52,9,9,9},
{9,73,68,9,9,9,9},
{9,89,78,73,9,9,9},
{9,84,89,9,9,9,9},
{9,74,79,84,9,9,9},
{9,69,74,9,9,9,9},
{9,58,53,69,9,9,9},
{9,63,58,9,9,9,9},
{9,47,42,63,9,9,9},
{9,52,47,9,9,9,9},
//////////////10
{10,69,53,48,10,10,10},
{10,74,69,10,10,10,10},
{10,90,79,74,10,10,10},
{10,85,90,10,10,10,10},
{10,75,80,85,10,10,10},
{10,70,75,10,10,10,10},
{10,59,54,70,10,10,10},
{10,64,59,10,10,10,10},
{10,43,38,64,10,10,10},
{10,48,43,10,10,10,10},
//////////////11
{11,70,54,49,11,11,11},
{11,75,70,11,11,11,11},
{11,91,80,75,11,11,11},
{11,86,91,11,11,11,11},
{11,76,81,86,11,11,11},
{11,71,76,11,11,11,11},
{11,60,55,71,11,11,11},
{11,65,60,11,11,11,11},
{11,44,39,65,11,11,11},
{11,49,44,11,11,11,11},
///////////////////12
{12,86,81,92,12,12,12},
{12,91,86,12,12,12,12},
{12,85,80,91,12,12,12},
{12,90,85,12,12,12,12},
{12,84,79,90,12,12,12},
{12,89,84,12,12,12,12},
{12,83,78,89,12,12,12},
{12,88,83,12,12,12,12},
{12,87,82,88,12,12,12},
{12,92,87,12,12,12,12}
};
private static final short[][] moqiu1=
{
{0,0,0,0,0,0,0,0},
{13,16,19,22,25,1,0,1},
{19,40,56,41,31,2,0,2},
{22,41,57,42,25,3,0,3},
{25,42,53,38,13,4,0,4},
{13,38,54,39,16,5,0,5},
{16,39,55,40,19,6,0,6},
{40,55,81,82,56,7,0,7},
{56,82,78,57,41,8,0,8},
{57,78,79,53,42,9,0,9},
{53,79,80,54,38,10,0,10},
{54,80,81,55,39,11,0,11},
{79,78,82,81,80,12,0,12}
};
private static final short[][] moqiu2=
{
{0,0,0,0,0,0,0,0},
{35,36,37,33,34,0,0,0},
{50,77,62,24,17,0,0,0},
{51,73,58,27,20,0,0,0},
{23,52,74,59,15,0,0,0},
{26,48,75,60,18,0,0,0},
{14,49,76,61,21,0,0,0},
{30,65,91,83,46,0,0,0},
{66,92,84,47,31,0,0,0},
{67,88,85,43,32,0,0,0},
{63,89,86,44,28,0,0,0},
{64,90,87,45,29,0,0,0},
{70,69,68,72,71,0,0,0}
};
private static final int[][] colors=
{
{0,0,0},
{255,0,0},
{0,140,0},
{0,0,255},
{255,0,255},
{255,200,0},
{0,255,255},
{255,128,255},
{255,255,128},
{255,255,255},
{128,255,128},
{128,128,255},
{255,128,50},
{230,255,240}
};
对应的魔方：
3
10
99d658
f3a0e2
辛苦了。真的应该感谢胡波先生，不然的话，很多魔方我们都是摸不到的。更别想去复原了。 谁知盘中餐，粒粒皆辛苦。 这么多坐标，看的都有点头晕~~~