A spindle tetrahedron is a long, thin tetrahedron whose four vertices lie close to four distinct
positions on a line (Cheng et al. 2012, p. 25;
Hannukainen et al. 2017, p. 3).
As it approaches this degenerate configuration, its volume tends to zero without requiring any pair of vertices to coalesce. This distinguishes it from
a splinter tetrahedron, which has two close
pairs. Both names belong to qualitative tetrahedral
mesh classifications.