我想了解一下五子棋AIA*算法，可是怎么都看不明白啊~谁能详细讲讲啊？

/源程序太多了，要的话给油箱/

#DEFINE NROW 15

tmpzth="" && 行状态

tmpztl="" && 列状态

for i=1 to NROW

for j=1 to NROW

tmpzth=tmpzth+Azt(i,j)

tmpztl=tmpztl+Azt(j,i)

endfor

&& 行判断

do case

y 连 5

case "nyyyy" $ tmpzth

thisformplc_h(i,j,at("nyyyy",tmpzth),0 ,1) && 1 的得出方法 ：at("n","nyyyy")

case "ynyyy" $ tmpzth

thisformplc_h(i,j,at("ynyyy",tmpzth),1 ,1)

case "yynyy" $ tmpzth

thisformplc_h(i,j,at("yynyy",tmpzth),2 ,1)

case "yyyny" $ tmpzth

thisformplc_h(i,j,at("yyyny",tmpzth),3 ,1)

case "yyyyn" $ tmpzth

thisformplc_h(i,j,at("yyyyn",tmpzth),4 ,1)

b 连 5

case "nbbbb" $ tmpzth

thisformplc_h(i,j,at("nbbbb",tmpzth),0 ,2)

case "bnbbb" $ tmpzth

thisformplc_h(i,j,at("bnbbb",tmpzth),1 ,2)

case "bbnbb" $ tmpzth

thisformplc_h(i,j,at("bbnbb",tmpzth),2 ,2)

case "bbbnb" $ tmpzth

thisformplc_h(i,j,at("bbbnb",tmpzth),3 ,2)

case "bbbbn" $ tmpzth

thisformplc_h(i,j,at("bbbbn",tmpzth),4 ,2)

y 冲 4

case "nynyyn" $ tmpzth

thisformplc_h(i,j,at("nynyyn",tmpzth),2 ,3)

case "nyynyn" $ tmpzth

thisformplc_h(i,j,at("nyynyn",tmpzth),3 ,3)

case "nyyynn" $ tmpzth

thisformplc_h(i,j,at("nyyynn",tmpzth),4 ,3)

case "nnyyyn" $ tmpzth

thisformplc_h(i,j,at("nnyyyn",tmpzth),1 ,3)

b 冲 4

case "nbnbbn" $ tmpzth

thisformplc_h(i,j,at("nbnbbn",tmpzth),2 ,5)

case "nbbnbn" $ tmpzth

thisformplc_h(i,j,at("nbbnbn",tmpzth),3 ,5)

case "nbbbnn" $ tmpzth

thisformplc_h(i,j,at("nbbbnn",tmpzth),4 ,5)

case "nnbbbn" $ tmpzth

thisformplc_h(i,j,at("nnbbbn",tmpzth),1 ,5)

y 连 4

case "nnyyyb" $ tmpzth

thisformplc_h(i,j,at("nnyyyb",tmpzth),1 ,4)

case "nynyyb" $ tmpzth

thisformplc_h(i,j,at("nynyyb",tmpzth),2 ,4)

case "nyynyb" $ tmpzth

thisformplc_h(i,j,at("nyynyb",tmpzth),3 ,4)

case "nyyynb" $ tmpzth

thisformplc_h(i,j,at("nyyynb",tmpzth),1 ,4)

case "byyynn" $ tmpzth

thisformplc_h(i,j,at("byyynn",tmpzth),4 ,4)

case "byynyn" $ tmpzth

thisformplc_h(i,j,at("byynyn",tmpzth),3 ,4)

case "bynyyn" $ tmpzth

thisformplc_h(i,j,at("bynyyn",tmpzth),2 ,4)

case "bnyyyn" $ tmpzth

thisformplc_h(i,j,at("bnyyyn",tmpzth),1 ,4)

b 连 4

case "nnbbby" $ tmpzth

thisformplc_h(i,j,at("nnbbby",tmpzth),1 ,9)

case "nbnbby" $ tmpzth

thisformplc_h(i,j,at("nbnbby",tmpzth),2 ,9)

case "nbbnby" $ tmpzth

thisformplc_h(i,j,at("nbbnby",tmpzth),3 ,9)

case "nbbbny" $ tmpzth

thisformplc_h(i,j,at("nbbbny",tmpzth),1 ,9)

case "ybbbnn" $ tmpzth

thisformplc_h(i,j,at("ybbbnn",tmpzth),4 ,9)

case "ybbnbn" $ tmpzth

thisformplc_h(i,j,at("ybbnbn",tmpzth),3 ,9)

case "ybnbbn" $ tmpzth

thisformplc_h(i,j,at("ybnbbn",tmpzth),2 ,9)

case "ynbbbn" $ tmpzth

thisformplc_h(i,j,at("ynbbbn",tmpzth),1 ,9)

y 冲 3

case "nynynn" $ tmpzth

thisformplc_h(i,j,at("nynynn",tmpzth),2 ,6)

case "nnyynn" $ tmpzth

thisformplc_h(i,j,at("nnyynn",tmpzth),4 ,6)

b 冲 3

case "nbnbnn" $ tmpzth

thisformplc_h(i,j,at("nbnbnn",tmpzth),2 ,8)

case "nnbbnn" $ tmpzth

thisformplc_h(i,j,at("nnbbnn",tmpzth),4 ,8)

1个

case "nnynnn" $ tmpzth

thisformplc_h(i,j,at("nnynnn",tmpzth),3, 7)

case "nnnynn" $ tmpzth

thisformplc_h(i,j,at("nnnynn",tmpzth),2 ,7)

case "nnbnnn" $ tmpzth

thisformplc_h(i,j,at("nnbnnn",tmpzth),3 ,10)

case "nnnbnn" $ tmpzth

thisformplc_h(i,j,at("nnnbnn",tmpzth),2 ,10)

endcase

&& 列判断

do case

5个

case "nyyyy" $ tmpztl

thisformplc_l(i,j,at("nyyyy",tmpztl),0 ,1) && 1 的得出方法 ：at("n","nyyyy")

case "ynyyy" $ tmpztl

thisformplc_l(i,j,at("ynyyy",tmpztl),1 ,1)

case "yynyy" $ tmpztl

thisformplc_l(i,j,at("yynyy",tmpztl),2 ,1)

case "yyyny" $ tmpztl

thisformplc_l(i,j,at("yyyny",tmpztl),3 ,1)

case "yyyyn" $ tmpztl

thisformplc_l(i,j,at("yyyyn",tmpztl),4 ,1)

case "nbbbb" $ tmpztl

thisformplc_l(i,j,at("nbbbb",tmpztl),0 ,2)

case "bnbbb" $ tmpztl

thisformplc_l(i,j,at("bnbbb",tmpztl),1 ,2)

case "bbnbb" $ tmpztl

thisformplc_l(i,j,at("bbnbb",tmpztl),2 ,2)

case "bbbnb" $ tmpztl

thisformplc_l(i,j,at("bbbnb",tmpztl),3 ,2)

case "bbbbn" $ tmpztl

thisformplc_l(i,j,at("bbbbn",tmpztl),4 ,2)

4个

case "nynyyn" $ tmpztl

thisformplc_l(i,j,at("nynyyn",tmpztl),2 ,3)

case "nyynyn" $ tmpztl

thisformplc_l(i,j,at("nyynyn",tmpztl),3 ,3)

case "nyyynn" $ tmpztl

thisformplc_l(i,j,at("nyyynn",tmpztl),4 ,3)

case "nnyyyn" $ tmpztl

thisformplc_l(i,j,at("nnyyyn",tmpztl),1 ,3)

case "nbnbbn" $ tmpztl

thisformplc_l(i,j,at("nbnbbn",tmpztl),2 ,5)

case "nbbnbn" $ tmpztl

thisformplc_l(i,j,at("nbbnbn",tmpztl),3 ,5)

case "nbbbnn" $ tmpztl

thisformplc_l(i,j,at("nbbbnn",tmpztl),4 ,5)

case "nnbbbn" $ tmpztl

thisformplc_l(i,j,at("nnbbbn",tmpztl),1 ,5)

3个

case "nnyyyb" $ tmpztl

thisformplc_l(i,j,at("nnyyyb",tmpztl),1 ,4)

case "nynyyb" $ tmpztl

thisformplc_l(i,j,at("nynyyb",tmpztl),2 ,4)

case "nyynyb" $ tmpztl

thisformplc_l(i,j,at("nyynyb",tmpztl),3 ,4)

case "nyyynb" $ tmpztl

thisformplc_l(i,j,at("nyyynb",tmpztl),1 ,4)

case "byyynn" $ tmpztl

thisformplc_l(i,j,at("byyynn",tmpztl),4 ,4)

case "byynyn" $ tmpztl

thisformplc_l(i,j,at("byynyn",tmpztl),3 ,4)

case "bynyyn" $ tmpztl

thisformplc_l(i,j,at("bynyyn",tmpztl),2 ,4)

case "bnyyyn" $ tmpztl

thisformplc_l(i,j,at("bnyyyn",tmpztl),1 ,4)

case "nnbbby" $ tmpztl

thisformplc_l(i,j,at("nnbbby",tmpztl),1 ,9)

case "nbnbby" $ tmpztl

thisformplc_l(i,j,at("nbnbby",tmpztl),2 ,9)

case "nbbnby" $ tmpztl

thisformplc_l(i,j,at("nbbnby",tmpztl),3 ,9)

case "nbbbny" $ tmpztl

thisformplc_l(i,j,at("nbbbny",tmpztl),1 ,9)

case "ybbbnn" $ tmpztl

thisformplc_l(i,j,at("ybbbnn",tmpztl),4 ,9)

case "ybbnbn" $ tmpztl

thisformplc_l(i,j,at("ybbnbn",tmpztl),3 ,9)

case "ybnbbn" $ tmpztl

thisformplc_l(i,j,at("ybnbbn",tmpztl),2 ,9)

case "ynbbbn" $ tmpztl

thisformplc_l(i,j,at("ynbbbn",tmpztl),1 ,9)

2个

case "nynynn" $ tmpztl

thisformplc_l(i,j,at("nynynn",tmpztl),2 ,6)

case "nnyynn" $ tmpztl

thisformplc_l(i,j,at( "nnyynn",tmpztl),4 ,6)

case "nbnbnn" $ tmpztl

thisformplc_l(i,j,at("nbnbnn",tmpztl),2 ,8)

case "nnbbnn" $ tmpztl

thisformplc_l(i,j,at("nnbbnn",tmpztl),4 ,8)

1个

case "nnynnn" $ tmpztl

thisformplc_l(i,j,at("nnynnn",tmpztl),3, 7)

case "nnnynn" $ tmpztl

thisformplc_l(i,j,at("nnnynn",tmpztl),2 ,7)

case "nnbnnn" $ tmpztl

thisformplc_l(i,j,at("nnbnnn",tmpztl),3 ,10)

case "nnnbnn" $ tmpztl

thisformplc_l(i,j,at("nnnbnn",tmpztl),2 ,10)

endcase

tmpzth=""

tmpztl=""

endfor

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9ybb

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《凌仙神尊》百度网盘txt最新全集下载:

链接：https://panbaiducom/s/1hl5YjDI8LilcV0uN-E60Ww

pwd=aybb 提取码：aybb

简介：

五百年前，四仙为尊；五百年后，瑶璇仙皇！五百年后，林萧然苏醒于殒仙陵园，名震于南蛮林郡修几世仙，炼几世缘，世道为何大变！林萧然两世为人，修仙五千余年，天道无情，视人如狗既然修仙不成那便逆仙为神。五百年前血债，又该何去何从    

aybb 

     

这是广义逆应用的一个特例：

设：A∈R(mXn)，B∈R(pXq)，C∈R(mXq)为已知矩阵，X∈R(nXp)为未知矩阵

则：（1）矩阵方程AXB=C有解的充要条件为：AA'CB'B=C（' 表示广义逆）

（2）当AXB=C有解时，A'CB'是其一个特解，其通解为：X=A'CB'+Y-A'AYBB'

其中，Y∈R(nXp)为任意矩阵

（如果你还要问什么是广义逆，怎么求广义逆，我建议你先找一本书好好把基础概念补一补，并不难）