******************************************************************************www.FindStat.org-组合统计查找器** **版权所有（C）2019 The FindStatCrew** **分发此信息的目的是希望它有用**但无任何保证；甚至没有**适销性或特定用途的适用性******************************************************************************-----------------------------------------------------------------------------统计标识符：St000217-----------------------------------------------------------------------------集合：排列-----------------------------------------------------------------------------描述：排列中模式312的出现次数。-----------------------------------------------------------------------------参考文献：[1]关于1，。。。，n包含对称群S_ 3中的任何给定模式α。[[OEIS:A056986]]-----------------------------------------------------------------------------代码：定义统计（x）：返回透镜（x.pattern_positions（[3,1,2]））-----------------------------------------------------------------------------统计值：[] => 0[1] => 0[1,2] => 0[2,1] => 0[1,2,3] => 0[1,3,2] => 0[2,1,3] => 0[2,3,1] => 0[3,1,2] => 1[3,2,1] => 0[1,2,3,4] => 0[1,2,4,3] => 0[1,3,2,4]=>0[1,3,4,2] => 0[1,4,2,3] => 1[1,4,3,2] => 0[2,1,3,4] => 0[2,1,4,3] => 0[2,3,1,4] => 0[2,3,4,1] => 0[2,4,1,3] => 1[2,4,3,1] => 0[3,1,2,4] => 1[3,1,4,2] => 1[3,2,1,4] => 0[3,2,4,1] => 0[3,4,1,2] => 2[3,4,2,1] => 0[4,1,2,3] => 3[4,1,3,2] => 2[4,2,1,3] => 2[4,2,3,1] => 1[4,3,1,2]=>2[4,3,2.1]=>0[1,2,3,4,5] => 0[1,2,3,5,4] => 0[1,2,4,3,5] => 0[1,2,4,5,3] => 0[1,2,5,3,4] => 1[1,2,5,4,3] => 0[1,3,2,4,5] => 0[1,3,2,5,4] => 0[1,3,4,2,5] => 0[1,3,4,5,2] => 0[1,3,5,2,4] => 1[1,3,5,4,2] => 0[1,4,2,3,5] => 1[1,4,2,5,3] => 1[1,4,3,2,5] => 0[1,4,3,5,2] => 0[1,4,5,2,3]=>2[1,4,5,3,2] => 0[1,5,2,3,4] => 3[1,5,2,4,3] => 2[1,5,3,2,4] => 2[1,5,3,4,2] => 1[1,5,4,2,3] => 2[1,5,4,3,2] => 0[2,1,3,4,5] => 0[2,1,3,5,4] => 0[2,1,4,3,5] => 0[2,1,4,5,3] => 0[2,1,5,3,4] => 1[2,1,5,4,3] => 0[2,3,1,4,5] => 0[2,3,1,5,4] => 0[2,3,4,1,5] => 0[2,3,4,5,1] => 0[2,3,5,1,4] => 1[2,3,5,4,1] => 0[2,4,1,3,5]=>1[2,4,1,5,3]=>1[2,4,3,1,5] => 0[2,4,3,5,1] => 0[2,4,5,1,3] => 2[2,4,5,3,1] => 0[2,5,1,3,4] => 3[2,5,1,4,3] => 2[2,5,3,1,4] => 2[2,5,3,4,1] => 1[2,5,4,1,3] => 2[2,5,4,3,1] => 0[3,1,2,4,5] => 1[3,1,2,5,4] => 1[3,1,4,2,5] => 1[3,1,4,5,2] => 1[3,1,5,2,4] => 2[3,1,5,4,2] => 1[3,2,14,5]=>0[3,2,1,5,4] => 0[3,2,4,1,5] => 0[3,2,4,5,1] => 0[3,2,5,1,4] => 1[3,2,5,4,1] => 0[3,4,1,2,5] => 2[3,4,1,5,2] => 2[3,4,2,1,5] => 0[3,4,2,5,1] => 0[3,4,5,1,2] => 3[3,4,5,2,1] => 0[3,5,1,2,4] => 4[3,5,1,4,2] => 3[3,5,2,1,4] => 2[3,5,2,4,1] => 1[3,5,4,1,2] => 3[3,5,4,2,1] => 0[4,1,2,3,5] => 3[4,1,2,5,3] => 3[4,1,3,2,5]=>2[4,1,3,5,2]=>2[4,1,5,2,3] => 4[4,1,5,3,2] => 2[4,2,1,3,5] => 2[4,2,1,5,3] => 2[4,2,3,1,5] => 1[4,2,3,5,1] => 1[4,2,5,1,3] => 3[4,2,5,3,1] => 1[4,3,1,2,5] => 2[4,3,1,5,2] => 2[4,3,2,1,5] => 0[4,3,2,5,1] => 0[4,3,5,1,2] => 3[4,3,5,2,1] => 0[4,5,1,2,3] => 6[4,5,1,3,2] => 4[4,5,21,3]=>4[4,5,2,3,1] => 2[4,5,3,1,2] => 3[4,5,3,2,1] => 0[5,1,2,3,4] => 6[5,1,2,4,3] => 5[5,1,3,2,4] => 5[5,1,3,4,2] => 4[5,1,4,2,3] => 5[5,1,4,3,2] => 3[5,2,1,3,4] => 5[5,2,1,4,3] => 4[5,2,3,1,4] => 4[5,2,3,4,1] => 3[5,2,4,1,3] => 4[5,2,4,3,1] => 2[5,3,1,2,4] => 5[5,3,1,4,2] => 4[5,3,2,1,4] => 3[5,3,2,4,1] => 2[5，3，4，1，2]=>4[5，3，4，2，1]=>1[5,4,1,2,3] => 6[5,4,1,3,2] => 4[5,4,2,1,3] => 4[5,4,2,3,1] => 2[5,4,3,1,2] => 3[5,4,3,2,1] => 0[1,2,3,4,5,6] => 0[1,2,3,4,6,5] => 0[1,2,3,5,4,6] => 0[1,2,3,5,6,4] => 0[1,2,3,6,4,5] => 1[1,2,3,6,5,4] => 0[1,2,4,3,5,6] => 0[1,2,4,3,6,5] => 0[1,2,4,5,3,6] => 0[1,2,4,5,6,3] => 0[1,2,4,6,3,5]=>1[1,2,4,6,5,3] => 0[1,2,5,3,4,6] => 1[1,2,5,3,6,4] => 1[1,2,5,4,3,6] => 0[1,2,5,4,6,3] => 0[1,2,5,6,3,4] => 2[1,2,5,6,4,3] => 0[1,2,6,3,4,5] => 3[1,2,6,3,5,4] => 2[1,2,6,4,3,5] => 2[1,2,6,4,5,3] => 1[1,2,6,5,3,4] => 2[1,2,6,5,4,3] => 0[1,3,2,4,5,6] => 0[1,3,2,4,6,5] => 0[1,3,2,5,4,6] => 0[1,3,2,5,6,4] => 0[1,3,2,6,4,5] => 1[1,3,2,6,5,4] => 0[1,3,4,2,5,6]=>0[1,3,4,2,6,5]=>0[1,3,4,5,2,6] => 0[1,3,4,5,6,2] => 0[1,3,4,6,2,5] => 1[1,3,4,6,5,2] => 0[1,3,5,2,4,6] => 1[1,3,5,2,6,4] => 1[1,3,5,4,2,6] => 0[1,3,5,4,6,2] => 0[1,3,5,6,2,4] => 2[1,3,5,6,4,2] => 0[1,3,6,2,4,5] => 3[1,3,6,2,5,4] => 2[1,3,6,4,2,5] => 2[1,3,6,4,5,2] => 1[1,3,6,5,2,4] => 2[1,3,6,5,4,2] => 0[1,4,2,3,5,6]=>1[1,4,2,3,6,5] => 1[1,4,2,5,3,6] => 1[1,4,2,5,6,3] => 1[1,4,2,6,3,5] => 2[1,4,2,6,5,3] => 1[1,4,3,2,5,6] => 0[1,4,3,2,6,5] => 0[1,4,3,5,2,6] => 0[1,4,3,5,6,2] => 0[1,4,3,6,2,5] => 1[1,4,3,6,5,2] => 0[1,4,5,2,3,6] => 2[1,4,5,2,6,3] => 2[1,4,5,3,2,6] => 0[1,4,5,3,6,2] => 0[1,4,5,6,2,3] => 3[1,4,5,6,3,2] => 0[1,4,6,2,3,5] => 4[1,4,6,2,5,3] => 3[1,4,6,3,2,5]=>2[1,4,6,3,5,2]=>1[1,4,6,5,2,3] => 3[1,4,6,5,3,2] => 0[1,5,2,3,4,6] => 3[1,5,2,3,6,4] => 3[1,5,2,4,3,6] => 2[1,5,2,4,6,3] => 2[1,5,2,6,3,4] => 4[1,5,2,6,4,3] => 2[1,5,3,2,4,6] => 2[1,5,3,2,6,4] => 2[1,5,3,4,2,6] => 1[1,5,3,4,6,2] => 1[1,5,3,6,2,4] => 3[1,5,3,6,4,2] => 1[1,5,4,2,3,6] => 2[1,5,4,2,6,3] => 2[1,5,4,3,2,6]=>0[1,5,4,3,6,2] => 0[1,5,4,6,2,3] => 3[1,5,4,6,3,2] => 0[1,5,6,2,3,4] => 6[1,5,6,2,4,3] => 4[1,5,6,3,2,4] => 4[1,5,6,3,4,2] => 2[1,5,6,4,2,3] => 3[1,5,6,4,3,2] => 0[1,6,2,3,4,5] => 6[1,6,2,3,5,4] => 5[1,6,2,4,3,5] => 5[1,6,2,4,5,3] => 4[1,6,2,5,3,4] => 5[1,6,2,5,4,3] => 3[1,6,3,2,4,5] => 5[1,6,3,2,5,4] => 4[1,6,3,4,2,5] => 4[1,6,3,4,5,2] => 3[1,6,3,5,2,4]=>4[1,6,3,5,4,2]=>2[1,6,4,2,3,5] => 5[1,6,4,2,5,3] => 4[1,6,4,3,2,5] => 3[1,6,4,3,5,2] => 2[1,6,4,5,2,3] => 4[1,6,4,5,3,2] => 1[1,6,5,2,3,4] => 6[1,6,5,2,4,3] => 4[1,6,5,3,2,4] => 4[1,6,5,3,4,2] => 2[1,6,5,4,2,3] => 3[1,6,5,4,3,2] => 0[2,1,3,4,5,6] => 0[2,1,3,4,6,5] => 0[2,1,3,5,4,6] => 0[2,1,3,5,6,4] => 0[2,1,3,6,4,5]=>1[2,1,3,6,5,4] => 0[2,1,4,3,5,6] => 0[2,1,4,3,6,5] => 0[2,1,4,5,3,6] => 0[2,1,4,5,6,3] => 0[2,1,4,6,3,5] => 1[2,1,4,6,5,3] => 0[2,1,5,3,4,6] => 1[2,1,5,3,6,4] => 1[2,1,5,4,3,6] => 0[2,1,5,4,6,3] => 0[2,1,5,6,3,4] => 2[2,1,5,6,4,3] => 0[2,1,6,3,4,5] => 3[2,1,6,3,5,4] => 2[2,1,6,4,3,5] => 2[2,1,6,4,5,3] => 1[2,1,6,5,3,4] => 2[2,1,6,5,4,3] => 0[2,3,1,4,5,6]=>0[2,3,1,4,6,5]=>0[2,3,1,5,4,6] => 0[2,3,1,5,6,4] => 0[2,3,1,6,4,5] => 1[2,3,1,6,5,4] => 0[2,3,4,1,5,6] => 0[2,3,4,1,6,5] => 0[2,3,4,5,1,6] => 0[2,3,4,5,6,1] => 0[2,3,4,6,1,5] => 1[2,3,4,6,5,1] => 0[2,3,5,1,4,6] => 1[2,3,5,1,6,4] => 1[2,3,5,4,1,6] => 0[2,3,5,4,6,1] => 0[2,3,5,6,1,4] => 2[2,3,5,6,4,1] => 0[2,3,6,1,4,5]=>3[2,3,6,1,5,4] => 2[2,3,6,4,1,5] => 2[2,3,6,4,5,1] => 1[2,3,6,5,1,4] => 2[2,3,6,5,4,1] => 0[2,4,1,3,5,6] => 1[2,4,1,3,6,5] => 1[2,4,1,5,3,6] => 1[2,4,1,5,6,3] => 1[2,4,1,6,3,5] => 2[2,4,1,6,5,3] => 1[2,4,3,1,5,6] => 0[2,4,3,1,6,5] => 0[2,4,3,5,1,6] => 0[2,4,3,5,6,1] => 0[2,4,3,6,1,5] => 1[2,4,3,6,5,1] => 0[2,4,5,1,3,6] => 2[2,4,5,1,6,3] => 2[2,4,5,3,1,6]=>0[2,4,5,3,6,1]=>0[2,4,5,6,1,3] => 3[2,4,5,6,3,1] => 0[2,4,6,1,3,5] => 4[2,4,6,1,5,3] => 3[2,4,6,3,1,5] => 2[2,4,6,3,5,1] => 1[2,4,6,5,1,3] => 3[2,4,6,5,3,1] => 0[2,5,1,3,4,6] => 3[2,5,1,3,6,4] => 3[2,5,1,4,3,6] => 2[2,5,1,4,6,3] => 2[2,5,1,6,3,4] => 4[2,5,1,6,4,3] => 2[2,5,3,1,4,6] => 2[2,5,3,1,6,4] => 2[2,5,3,4,1,6]=>1[2,5,3,4,6,1] => 1[2,5,3,6,1,4] => 3[2,5,3,6,4,1] => 1[2,5,4,1,3,6] => 2[2,5,4,1,6,3] => 2[2,5,4,3,1,6] => 0[2,5,4,3,6,1] => 0[2,5,4,6,1,3] => 3[2,5,4,6,3,1] => 0[2,5,6,1,3,4] => 6[2,5,6,1,4,3] => 4[2,5,6,3,1,4] => 4[2,5,6,3,4,1] => 2[2,5,6,4,1,3] => 3[2,5,6,4,3,1] => 0[2,6,1,3,4,5] => 6[2,6,1,3,5,4] => 5[2,6,1,4,3,5] => 5[2,6,1,4,5,3] => 4[2,6,1,5,3,4]=>5[2,6,1,5,4,3]=>3[2,6,3,1,4,5] => 5[2,6,3,1,5,4] => 4[2,6,3,4,1,5] => 4[2,6,3,4,5,1] => 3[2,6,3,5,1,4] => 4[2,6,3,5,4,1] => 2[2,6,4,1,3,5] => 5[2,6,4,1,5,3] => 4[2,6,4,3,1,5] => 3[2,6,4,3,5,1] => 2[2,6,4,5,1,3] => 4[2,6,4,5,3,1] => 1[2,6,5,1,3,4] => 6[2,6,5,1,4,3] => 4[2,6,5,3,1,4] => 4[2,6,5,3,4,1] => 2[2,6,5,41,3]=>3[2,6,5,4,3,1] => 0[3,1,2,4,5,6] => 1[3,1,2,4,6,5] => 1[3,1,2,5,4,6] => 1[3,1,2,5,6,4] => 1[3,1,2,6,4,5] => 2[3,1,2,6,5,4] => 1[3,1,4,2,5,6] => 1[3,1,4,2,6,5] => 1[3,1,4,5,2,6] => 1[3,1,4,5,6,2] => 1[3,1,4,6,2,5] => 2[3,1,4,6,5,2] => 1[3,1,5,2,4,6] => 2[3,1,5,2,6,4] => 2[3,1,5,4,2,6] => 1[3,1,5,4,6,2] => 1[3,1,5,6,2,4] => 3[3,1,5,6,4,2] => 1[3,1,6,2,5]=>4[3,1,6,2,5,4]=>3[3,1,6,4,2,5] => 3[3,1,6,4,5,2] => 2[3,1,6,5,2,4] => 3[3,1,6,5,4,2] => 1[3,2,1,4,5,6] => 0[3,2,1,4,6,5] => 0[3,2,1,5,4,6] => 0[3,2,1,5,6,4] => 0[3,2,1,6,4,5] => 1[3,2,1,6,5,4] => 0[3,2,4,1,5,6] => 0[3,2,4,1,6,5] => 0[3,2,4,5,1,6] => 0[3,2,4,5,6,1] => 0[3,2,4,6,1,5] => 1[3,2,4,6,5,1] => 0[3,2,5,1,4,6]=>1[3,2,5,1,6,4] => 1[3,2,5,4,1,6] => 0[3,2,5,4,6,1] => 0[3,2,5,6,1,4] => 2[3,2,5,6,4,1] => 0[3,2,6,1,4,5] => 3[3,2,6,1,5,4] => 2[3,2,6,4,1,5] => 2[3,2,6,4,5,1] => 1[3,2,6,5,1,4] => 2[3,2,6,5,4,1] => 0[3,4,1,2,5,6] => 2[3,4,1,2,6,5] => 2[3,4,1,5,2,6] => 2[3,4,1,5,6,2] => 2[3,4,1,6,2,5] => 3[3,4,1,6,5,2] => 2[3,4,2,1,5,6] => 0[3,4,2,1,6,5] => 0[3,4,2,5,1,6]=>0[3,4,2,5,6,1]=>0[3,4,2,6,1,5] => 1[3,4,2,6,5,1] => 0[3,4,5,1,2,6] => 3[3,4,5,1,6,2] => 3[3,4,5,2,1,6] => 0[3,4,5,2,6,1] => 0[3,4,5,6,1,2] => 4[3,4,5,6,2,1] => 0[3,4,6,1,2,5] => 5[3,4,6,1,5,2] => 4[3,4,6,2,1,5] => 2[3,4,6,2,5,1] => 1[3,4,6,5,1,2] => 4[3,4,6,5,2,1] => 0[3,5,1,2,4,6] => 4[3,5,1,2,6,4] => 4[3,5,1,4,2,6]=>3[3,5,1,4,6,2] => 3[3,5,1,6,2,4] => 5[3,5,1,6,4,2] => 3[3,5,2,1,4,6] => 2[3,5,2,1,6,4] => 2[3,5,2,4,1,6] => 1[3,5,2,4,6,1] => 1[3,5,2,6,1,4] => 3[3,5,2,6,4,1] => 1[3,5,4,1,2,6] => 3[3,5,4,1,6,2] => 3[3,5,4,2,1,6] => 0[3,5,4,2,6,1] => 0[3,5,4,6,1,2] => 4[3,5,4,6,2,1] => 0[3,5,6,1,2,4] => 7[3,5,6,1,4,2] => 5[3,5,6,2,1,4] => 4[3,5,6,2,4,1] => 2[3,5,6,4,1,2]=>4[3,5,6,4,2,1]=>0[3,6,1,2,4,5] => 7[3,6,1,2,5,4] => 6[3,6,1,4,2,5] => 6[3,6,1,4,5,2] => 5[3,6,1,5,2,4] => 6[3,6,1,5,4,2] => 4[3,6,2,1,4,5] => 5[3,6,2,1,5,4] => 4[3,6,2,4,1,5] => 4[3,6,2,4,5,1] => 3[3,6,2,5,1,4] => 4[3,6,2,5,4,1] => 2[3,6,4,1,2,5] => 6[3,6,4,1,5,2] => 5[3,6,4,2,1,5] => 3[3,6,4,2,5,1] => 2[3,6,4,5,1,2]=>5[3,6,4,5,2,1] => 1[3,6,5,1,2,4] => 7[3,6,5,1,4,2] => 5[3,6,5,2,1,4] => 4[3,6,5,2,4,1] => 2[3,6,5,4,1,2] => 4[3,6,5,4,2,1] => 0[4,1,2,3,5,6] => 3[4,1,2,3,6,5] => 3[4,1,2,5,3,6] => 3[4,1,2,5,6,3] => 3[4,1,2,6,3,5] => 4[4,1,2,6,5,3] => 3[4,1,3,2,5,6] => 2[4,1,3,2,6,5] => 2[4,1,3,5,2,6] => 2[4,1,3,5,6,2] => 2[4,1,3,6,2,5] => 3[4,1,3,6,5,2] => 2[4,1,5,2,3,6]=>4[4,1,5,2,6,3]=>4[4,1,5,3,2,6] => 2[4,1,5,3,6,2] => 2[4,1,5,6,2,3] => 5[4,1,5,6,3,2] => 2[4,1,6,2,3,5] => 6[4,1,6,2,5,3] => 5[4,1,6,3,2,5] => 4[4,1,6,3,5,2] => 3[4,1,6,5,2,3] => 5[4,1,6,5,3,2] => 2[4,2,1,3,5,6] => 2[4,2,1,3,6,5] => 2[4,2,1,5,3,6] => 2[4,2,1,5,6,3] => 2[4,2,1,6,3,5] => 3[4,2,1,6,5,3] => 2[4,2,3,1,5,6]=>1[4,2,3,1,6,5] => 1[4,2,3,5,1,6] => 1[4,2,3,5,6,1] => 1[4,2,3,6,1,5] => 2[4,2,3,6,5,1] => 1[4,2,5,1,3,6] => 3[4,2,5,1,6,3] => 3[4,2,5,3,1,6] => 1[4,2,5,3,6,1] => 1[4,2,5,6,1,3] => 4[4,2,5,6,3,1] => 1[4,2,6,1,3,5] => 5[4,2,6,1,5,3] => 4[4,2,6,3,1,5] => 3[4,2,6,3,5,1] => 2[4,2,6,5,1,3] => 4[4,2,6,5,3,1] => 1[4,3,1,2,5,6] => 2[4,3,1,2,6,5] => 2[4,3,1,5,2,6]=>2[4,3,1,5,6,2]=>2[4,3,1,6,2,5] => 3[4,3,1,6,5,2] => 2[4,3,2,1,5,6] => 0[4,3,2,1,6,5] => 0[4,3,2,5,1,6] => 0[4,3,2,5,6,1] => 0[4,3,2,6,1,5] => 1[4,3,2,6,5,1] => 0[4,3,5,1,2,6] => 3[4,3,5,1,6,2] => 3[4,3,5,2,1,6] => 0[4,3,5,2,6,1] => 0[4,3,5,6,1,2] => 4[4,3,5,6,2,1] => 0[4,3,6,1,2,5] => 5[4,3,6,1,5,2] => 4[4,3,6,2,5]=>2[4,3,6,2,5,1] => 1[4,3,6,5,1,2] => 4[4,3,6,5,2,1] => 0[4,5,1,2,3,6] => 6[4,5,1,2,6,3] => 6[4,5,1,3,2,6] => 4[4,5,1,3,6,2] => 4[4,5,1,6,2,3] => 7[4,5,1,6,3,2] => 4[4,5,2,1,3,6] => 4[4,5,2,1,6,3] => 4[4,5,2,3,1,6] => 2[4,5,2,3,6,1] => 2[4,5,2,6,1,3] => 5[4,5,2,6,3,1] => 2[4,5,3,1,2,6] => 3[4,5,3,1,6,2] => 3[4,5,3,2,1,6] => 0[4,5,3,2,6,1] => 0[4，5，3，6，1,2]=>4[4，5，3，6，2，1]=>0[4,5,6,1,2,3] => 9[4,5,6,1,3,2] => 6[4,5,6,2,1,3] => 6[4,5,6,2,3,1] => 3[4,5,6,3,1,2] => 4[4,5,6,3,2,1] => 0[4,6,1,2,3,5] => 9[4,6,1,2,5,3] => 8[4,6,1,3,2,5] => 7[4,6,1,3,5,2] => 6[4,6,1,5,2,3] => 8[4,6,1,5,3,2] => 5[4,6,2,1,3,5] => 7[4,6,2,1,5,3] => 6[4,6,2,3,1,5] => 5[4,6,2,3,5,1] => 4[4,6,2,5,1,3]=>6[4,6,2,5,3,1] => 3[4,6,3,1,2,5] => 6[4,6,3,1,5,2] => 5[4,6,3,2,1,5] => 3[4,6,3,2,5,1] => 2[4,6,3,5,1,2] => 5[4,6,3,5,2,1] => 1[4,6,5,1,2,3] => 9[4,6,5,1,3,2] => 6[4,6,5,2,1,3] => 6[4,6,5,2,3,1] => 3[4,6,5,3,1,2] => 4[4,6,5,3,2,1] => 0[5,1,2,3,4,6] => 6[5,1,2,3,6,4] => 6[5,1,2,4,3,6] => 5[5,1,2,4,6,3] => 5[5,1,2,6,3,4] => 7[5,1,2,6,4,3] => 5[5,1,3,2,4,6]=>5[5,1,3,2,6,4]=>5[5,1,3,4,2,6] => 4[5,1,3,4,6,2] => 4[5,1,3,6,2,4] => 6[5,1,3,6,4,2] => 4[5,1,4,2,3,6] => 5[5,1,4,2,6,3] => 5[5,1,4,3,2,6] => 3[5,1,4,3,6,2] => 3[5,1,4,6,2,3] => 6[5,1,4,6,3,2] => 3[5,1,6,2,3,4] => 9[5,1,6,2,4,3] => 7[5,1,6,3,2,4] => 7[5,1,6,3,4,2] => 5[5,1,6,4,2,3] => 6[5,1,6,4,3,2] => 3[5,2,1,3,4,6]=>5[5,2,1,3,6,4] => 5[5,2,1,4,3,6] => 4[5,2,1,4,6,3] => 4[5,2,1,6,3,4] => 6[5,2,1,6,4,3] => 4[5,2,3,1,4,6] => 4[5,2,3,1,6,4] => 4[5,2,3,4,1,6] => 3[5,2,3,4,6,1] => 3[5,2,3,6,1,4] => 5[5,2,3,6,4,1] => 3[5,2,4,1,3,6] => 4[5,2,4,1,6,3] => 4[5,2,4,3,1,6] => 2[5,2,4,3,6,1] => 2[5,2,4,6,1,3] => 5[5,2,4,6,3,1] => 2[5,2,6,1,3,4] => 8[5,2,6,1,4,3] => 6[5,2,6,3,1.4]=>6[5,2,6,3,4,1]=>4[5,2,6,4,1,3] => 5[5,2,6,4,3,1] => 2[5,3,1,2,4,6] => 5[5,3,1,2,6,4] => 5[5,3,1,4,2,6] => 4[5,3,1,4,6,2] => 4[5,3,1,6,2,4] => 6[5,3,1,6,4,2] => 4[5,3,2,1,4,6] => 3[5,3,2,1,6,4] => 3[5,3,2,4,1,6] => 2[5,3,2,4,6,1] => 2[5,3,2,6,1,4] => 4[5,3,2,6,4,1] => 2[5,3,4,1,2,6] => 4[5,3,4,1,6,2] => 4[5，3，4，2，1，6]=>1[5,3,4,2,6,1] => 1[5,3,4,6,1,2] => 5[5,3,4,6,2,1] => 1[5,3,6,1,2,4] => 8[5,3,6,1,4,2] => 6[5,3,6,2,1,4] => 5[5,3,6,2,4,1] => 3[5,3,6,4,1,2] => 5[5,3,6,4,2,1] => 1[5,4,1,2,3,6] => 6[5,4,1,2,6,3] => 6[5,4,1,3,2,6] => 4[5,4,1,3,6,2] => 4[5,4,1,6,2,3] => 7[5,4,1,6,3,2] => 4[5,4,2,1,3,6] => 4[5,4,2,1,6,3] => 4[5,4,2,3,1,6] => 2[5,4,2,3,6,1] => 2[5，4，2，6，1,3]=>5[5，4，2，6，3，1]=>2[5,4,3,1,2,6] => 3[5,4,3,1,6,2] => 3[5,4,3,2,1,6] => 0[5,4,3,2,6,1] => 0[5,4,3,6,1,2] => 4[5,4,3,6,2,1] => 0[5,4,6,1,2,3] => 9[5,4,6,1,3,2] => 6[5,4,6,2,1,3] => 6[5,4,6,2,3,1] => 3[5,4,6,3,1,2] => 4[5,4,6,3,2,1] => 0[5,6,1,2,3,4] => 12[5,6,1,2,4,3] => 10[5,6,1,3,2,4] => 10[5,6,1,3,4,2] => 8[5,6,1,4,2,3]=>9[5,6,1,4,3,2] => 6[5,6,2,1,3,4] => 10[5,6,2,1,4,3] => 8[5,6,2,3,1,4] => 8[5,6,2,3,4,1] => 6[5,6,2,4,1,3] => 7[5,6,2,4,3,1] => 4[5,6,3,1,2,4] => 9[5,6,3,1,4,2] => 7[5,6,3,2,1,4] => 6[5,6,3,2,4,1] => 4[5,6,3,4,1,2] => 6[5,6,3,4,2,1] => 2[5,6,4,1,2,3] => 9[5,6,4,1,3,2] => 6[5,6,4,2,1,3] => 6[5,6,4,2,3,1] => 3[5,6,4,3,1,2] => 4[5,6,4,3,2,1] => 0[6,1,2,3,4,5]=>10[6，1，2，3，5，4]=>9[6,1,2,4,3,5] => 9[6,1,2,4,5,3] => 8[6,1,2,5,3,4] => 9[6,1,2,5,4,3] => 7[6,1,3,2,4,5] => 9[6,1,3,2,5,4] => 8[6,1,3,4,2,5] => 8[6,1,3,4,5,2] => 7[6,1,3,5,2,4] => 8[6,1,3,5,4,2] => 6[6,1,4,2,3,5] => 9[6,1,4,2,5,3] => 8[6,1,4,3,2,5] => 7[6,1,4,3,5,2] => 6[6,1,4,5,2,3] => 8[6,1,4,5,3,2] => 5[6,1,5,2,3,4]=>10[6,1,5,2,4,3] => 8[6,1,5,3,2,4] => 8[6,1,5,3,4,2] => 6[6,1,5,4,2,3] => 7[6,1,5,4,3,2] => 4[6,2,1,3,4,5] => 9[6,2,1,3,5,4] => 8[6,2,1,4,3,5] => 8[6,2,1,4,5,3] => 7[6,2,1,5,3,4] => 8[6,2,1,5,4,3] => 6[6,2,3,1,4,5] => 8[6,2,3,1,5,4] => 7[6,2,3,4,1,5] => 7[6,2,3,4,5,1] => 6[6,2,3,5,1,4] => 7[6,2,3,5,4,1] => 5[6,2,4,1,3,5] => 8[6,2,4,1,5,3] => 7[6,2,4,3,1,5]=>6[6,2,4,3,5,1]=>5[6,2,4,5,1,3] => 7[6,2,4,5,3,1] => 4[6,2,5,1,3,4] => 9[6,2,5,1,4,3] => 7[6,2,5,3,1,4] => 7[6,2,5,3,4,1] => 5[6,2,5,4,1,3] => 6[6,2,5,4,3,1] => 3[6,3,1,2,4,5] => 9[6,3,1,2,5,4] => 8[6,3,1,4,2,5] => 8[6,3,1,4,5,2] => 7[6,3,1,5,2,4] => 8[6,3,1,5,4,2] => 6[6,3,2,1,4,5] => 7[6,3,2,1,5,4] => 6[6,3,2,4,1,5]=>6[6,3,2,4,5,1] => 5[6,3,2,5,1,4] => 6[6,3,2,5,4,1] => 4[6,3,4,1,2,5] => 8[6,3,4,1,5,2] => 7[6,3,4,2,1,5] => 5[6,3,4,2,5,1] => 4[6,3,4,5,1,2] => 7[6,3,4,5,2,1] => 3[6,3,5,1,2,4] => 9[6,3,5,1,4,2] => 7[6,3,5,2,1,4] => 6[6,3,5,2,4,1] => 4[6,3,5,4,1,2] => 6[6,3,5,4,2,1] => 2[6,4,1,2,3,5] => 10[6,4,1,2,5,3] => 9[6,4,1,3,2,5] => 8[6,4,1,3,5,2] => 7[6,4,1,5,2,3]=>9[6,4,1,5,3,2]=>6[6,4,2,1,3,5] => 8[6,4,2,1,5,3] => 7[6,4,2,3,1,5] => 6[6,4,2,3,5,1] => 5[6,4,2,5,1,3] => 7[6,4,2,5,3,1] => 4[6,4,3,1,2,5] => 7[6,4,3,1,5,2] => 6[6,4,3,2,1,5] => 4[6,4,3,2,5,1] => 3[6,4,3,5,1,2] => 6[6,4,3,5,2,1] => 2[6,4,5,1,2,3] => 10[6,4,5,1,3,2] => 7[6,4,5,2,1,3] => 7[6,4,5,2,3,1] => 4[6，4，5，3，1,2]=>5[6,4,5,3,2,1] => 1[6,5,1,2,3,4] => 12[6,5,1,2,4,3] => 10[6,5,1,3,2,4] => 10[6,5,1,3,4,2] => 8[6,5,1,4,2,3] => 9[6,5,1,4,3,2] => 6[6,5,2,1,3,4] => 10[6,5,2,1,4,3] => 8[6,5,2,3,1,4] => 8[6,5,2,3,4,1] => 6[6,5,2,4,1,3] => 7[6,5,2,4,3,1] => 4[6,5,3,1,2,4] => 9[6,5,3,1,4,2] => 7[6,5,3,2,1,4] => 6[6,5,3,2,4,1] => 4[6,5,3,4,1,2] => 6[6,5,3,4,2,1] => 2[6，5，4，1，2，3]=>9[6，5，4，1，3，2]=>6[6,5,4,2,1,3] => 6[6,5,4,2,3,1] => 3[6,5,4,3,1,2] => 4[6,5,4,3,2,1] => 0-----------------------------------------------------------------------------创建时间：2014年9月14日08:12，作者：Martin Rubey-----------------------------------------------------------------------------上次更新时间：2023年10月20日09:57，作者：Martin Rubey