整理极坐标的7点结构

在模长和幅角可自由变化的极坐标平面上7点结构有64个横向存在加法关系((000000|000000)(0|1))(000000|110000)((000000|110000)(0|1))(000000|111000)2((000000|111000)(0|1))(000000|111100)(000000|112200)2((000000|111100)(0|1))(000000|111110)(000000|111220)4((000000|111110)(0|1))(000000|111111)(000000|111222)(000000|111122)(000000|112233)**((110000|000000)(0|1))(110000|110000)((110000|110000)(0|1))(110000|111000)2((110000|111000)(0|1))(110000|111100)(110000|112200)2((110000|111100)(0|1))(110000|111110)(110000|111220)3((110000|111110)(0|1))(110000|111222)(110000|111122)(110000|112233)**((111000|000000)(0|1))(111000|110000)((111000|110000)(0|1))(111000|111000)2((111000|111000)(0|1))(111000|111100)(111000|112200)((111000|111100)(0|1))(111000|111220)((111000|111100)2(0|1))(111000|112233)**((111100|000000)(0|1))(111100|110000)((111100|110000)(0|1))(111100|111000)((111100|111000)(0|1))(111100|112200)**((111110|000000)(0|1))(111110|110000)**((112200|000000)(0|1))(112200|110000)((112200|110000)(0|1))(112200|111000)2((112200|111000)(0|1))(112200|111100)(112200|112200)((112200|111100)(0|1))(112200|111220)3((112200|111100)2(0|1))(112200|111222)(112200|111122)(112200|112233)**((112233|000000)(0|1))(112233|110000)((112233|110000)(0|1))(112233|111000)((112233|111000)(0|1))(112233|112200)((112233|111000)2(0|1))(112233|111220)3((112233|111000)3(0|1))(112233|111222)(112233|111122)(112233|112233)**((111220|000000)(0|1))(111220|110000)((111220|110000)(0|1))(111220|111000)((111220|111000)(0|1))(111220|112200)((111220|111000)2(0|1))(111220|111220)((111220|111000)3(0|1))(111220|112233)**((111222|000000)(0|1))(111222|110000)((111222|110000)2(0|1))(111222|112200)((111222|110000)4(0|1))(111222|112233)**((111122|000000)(0|1))(111122|110000)((111122|110000)2(0|1))(111122|112200)有双重的2((000000|111000)(0|1))(000000|111100)(000000|112200)三重的3((110000|111110)(0|1))(110000|112233)(110000|111222)(110000|111122)还有四重的4((000000|111110)(0|1))(000000|111111)(000000|112233)(000000|111222)(000000|111122)结果分成3个区域第一个区域横纵双向有序第二个区域一部分横向有序纵向多重第二区另一部分纵向有序横向多重第三区横纵都是多重的。所以这个表格暗示着在极坐标内运动的多点结构一定可以分成3部分一部分在横纵两个方向性质都存在平滑过渡第二部分仅能保证单向性质有序第三部分结构与结构之间存在大量相同的侧面。