在几何学中，双三角锥是一种基底为三角形的双锥体，其为三角柱的对偶。若每个面皆为正三角形，则为92种Johnson多面体(J₁₂)中的其中一个，也是双角锥的其中一种。顾名思义，它可由正多面体中的两个大小相同的正四面体组合而成。这92种Johnson立体最早在1996年由Johnson Norman命名并给予描述。

若不考虑每个面皆为正三角形，只考虑基底为正三角形时，则有可能为广义的半正多面体的对偶，正三角柱的对偶，此时能使用施莱夫例符号表示，计为{ } + {3}，而在考克斯特符号中，则可以用或表示。

In geometry, the triangular bipyramid (or dipyramid) is a type of hexahedron, being the first in the infinite set of face-transitive bipyramids. It is the dual of the triangular prism with 6 isosceles triangle faces.

As the name suggests, it can be constructed by joining two tetrahedra along one face. Although all its faces are congruent and the solid is face-transitive, it is not a Platonic solid because some vertices adjoin three faces and others adjoin four.