Algorithm generates Taiji gossip chart

The previous article is an algorithm to generate a piece of Taiji figure, saying goes: The induction of Tai Chi, Tai Chi Sheng Two, two Miriam born four elephant, four elephant gossip. Then this section creates a gossip chart for Tai Chi. Although I have no research on this convoluted philosophy of the I Ching, but at least Gossip can be seen as the originator of the binary. May tai Chi Gossip bless our program there is no bug, never modify.

According to the provisions of the binary number: there, with 1, no, 0 means. We can draw the gossip of the two numbers of the Yang Yao and Yin Yao. Below we write the gossip of the two numbers of the Yang Yao (that is, the Yang Yao is 1, no Yang Yao is 0):

Kun: Black black black, gua Yin Yin Yin, binary number is 000

Burgundy: Black black and white, Gua Yin Yin Yang, binary number is 001

Hom: Black and white, Gua Yin and Yang Yin, binary number is 010

Sunda: Black black and white, Gua Yin Yang, binary number is 011

Shock: white black black, gua Fu Yang Yin Yin, binary number is 100

From: white black and white, gua Fu Yang Yin and yang, binary number is 101

Against: white black, Gua Fuyangyang Yin, the binary number is 110

Dry: White in vain, gua Yangyangyang, binary number is 111.

In the same way, we can write the binary number of the eight (i.e., the Yin Yao 1, no Yin Yao 0):

Kun: Black black black, gua Yin Yin Yin, binary number is 111

Burgundy: Black black and white, Gua Yin Yin Yang, binary number is 110

Hom: Black and white, Gua Yin and Yang Yin, binary number is 101

Sunda: Black black and white, Gua Yin Yang, binary number is 100

Shock: white black black, gua Fu Yang Yin Yin, binary number is 011

From: white black and white, gua Fu Yang Yin and yang, binary number is 010

Against: white black, Gua Fuyangyang Yin, the binary number is 001

Dry: White in vain, gua Yangyangyang, binary number is 000

OK, or the post code is actually some:

1 structRect2 {3     floatLeft ;4     floatRight ;5     floattop;6     floatBottom;7 };8 9InlineBOOLIsinrect (Constrect& Rect,floatXfloaty)Ten { One     return(x >= rect.left && x <= rect.right && y >= rect.top && y <=rect.bottom); A } -  -UnsignedintCpixeltaijieight::calculatepixel (unsignedintX, unsignedinty) the { -     floatRadius1 =360.0f; -     floatRadius2 =60.0f; -     floatHeight =18.0f; +  -     floatRR = radius1*Radius1; +  AUnsignedintBlack =0xff000000; atUnsignedintWhite =0xFFFFFFFF; -UnsignedintGray =0xff404040; -UnsignedintDise =0xffc0c0c0; -  -     floati = x-512.0f; -     floatj = y-512.0f; in  -     Const floatSqrt2 = Sqrtf (2.0f)*0.5f; to  +     if((I*i + j*j) >RR) -     { the         //Gossip map *Rect Rt1 = {-radius1*0.4f, radius1*0.4f,-radius1-height*7,-radius1-height*6}; $Rect Rt2 = {-radius1*0.4f, radius1*0.4f,-radius1-height*5,-radius1-height*4};Panax NotoginsengRect RT3 = {-radius1*0.4f, radius1*0.4f,-radius1-height*3,-radius1-height*2}; -  theRect RTC1 = {-radius1*0.06f, radius1*0.06f,-radius1-height*7,-radius1-height*6}; +Rect rtc2 = {-radius1*0.06f, radius1*0.06f,-radius1-height*5,-radius1-height*4}; ARect RTC3 = {-radius1*0.06f, radius1*0.06f,-radius1-height*3,-radius1-height*2}; the  +         floatlist_sin[8] = {0.0f, Sqrt2,1.0f, Sqrt2,0.0f,-sqrt2,-1.0f, -Sqrt2}; -         floatlist_cos[8] = {1.0f, Sqrt2,0.0f,-sqrt2,-1.0f,-sqrt2,0.0f, sqrt2}; $         intlist_eight[8] = {0,1,2,3,7,6,5,4}; $  -         floatti, TJ; -          for(intm =0; M <8; m++) the         { -TI = i*list_cos[m]-j*List_sin[m];WuyiTJ = I*list_sin[m] + j*List_cos[m]; the  -             if(Isinrect (Rt1, TI, TJ)) Wu             { -                 if(List_eight[m] &0x1) About                 { $                     if(Isinrect (Rtc1, TI, TJ)) -                     { -                         returndise; -                     } A                 } +  the                 returnGray; -             } $  the             if(Isinrect (Rt2, TI, TJ)) the             { the                 if(List_eight[m] &0x2) the                 { -                     if(Isinrect (Rtc2, TI, TJ)) in                     { the                         returndise; the                     } About                 } the  the                 returnGray; the             } +  -             if(Isinrect (Rt3, TI, TJ)) the             {Bayi                 if(List_eight[m] &0x4) the                 { the                     if(Isinrect (Rtc3, TI, TJ)) -                     { -                         returndise; the                     } the                 } the  the                 returnGray; -             } the         } the  the         returndise;94     } the     Else the     { the         //Taiji Yin-Yang diagram98  About         floatT = j + radius1*0.5f; -         floattt = t*t + i*i;101         if(TT < radius2*radius2)102         {103             returnWhite ;104         } the         Else if(TT < rr*0.25f)106         {107             returnBlack;108         }109  thet = j-radius1*0.5f;111tt = t*t + i*i; the         if(TT < radius2*radius2)113         { the             returnBlack; the         } the         Else if(TT < rr*0.25f)117         {118             returnWhite ;119         } - 121         if(I <0.0f)122         {123             returnWhite ;124         } the         Else126         {127             returnBlack; -         }129     } the 131}

The resulting image is as follows:

Finally may this gossip chart bless us to write the program absolutely no bug, never modified, agreed to the point of recommendation.

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Algorithm generates Taiji gossip chart