X_[nu] = X_x cos(x, [nu]) + X_y cos(y, [nu]) + X_z cos(z, [nu]), (1)

where [nu] is the direction of the normal (drawn outwards) to the

remaining face of the tetrahedron, and (x, [nu]) ... denote the angles

which this normal makes with the axes. Hence X_[nu], ... for any

direction [nu] are expressed in terms of X_x,.... When the above

result is interpreted for a very small portion in the shape of a cube,

having its edges parallel to the co-ordinate axes, it leads to the

equations

Encyclopaedia Britannica, 11th Edition, "Ehud" to "Electroscope" Volume 9, Slice 2 · 第 7 / 43 题