证明以正交4球半径为4元数欧拉线的算法——四维体积勾股定理的应用(公式四)

Prove the Algorithm of Euler Line with Orthogonal Radius of 4 Spheres as 4 Variables—Application of Pythagorean Theorem of Four Dimensional Volume (Formula 4)

摘要: 正交4球心组成的垂心四面体，在欧氏3D坐标系中，仅用四球半径，按勾股4态的4个共球半径、球心坐标、球心距垂心间距均有各自的同构公式。

Abstract: In Euclidean 3D coordinate system, the vertical tetrahedron composed of orthogonal four spherical centers has its own isomorphic formulas according to the four common spherical radius of Py-thagorean four states, the coordinates of spherical centers and the distance between the spherical centers and the vertical centers.