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"A combination of cube and trapezohedron." — Ford, 1912

Cube and trapezohedron

"A combination of cube and trapezohedron." — Ford, 1912

A dodecahedron and trapezohedron.

Dodecahedron and trapezohedron

A dodecahedron and trapezohedron.

A dodecahedron and trapezohedron

Dodecahedron and trapezohedron

A dodecahedron and trapezohedron

"A combination of of dodecahedron, trapezohedron, and hexoctahedron." — Ford, 1912

Dodecahedron, trapezohedron and hexoctahedron

"A combination of of dodecahedron, trapezohedron, and hexoctahedron." — Ford, 1912

"Bounded by twenty-four trapezoidal faces, and hence somethings called a 'trapezohedron.'" -The Encyclopedia Britannica 1910

Icositetrahedron

"Bounded by twenty-four trapezoidal faces, and hence somethings called a 'trapezohedron.'" -The Encyclopedia…

The planes of this form are similar to trapeziums. Because it has twenty-four sides, it is usually called the Icositetrahedron. Its solid angles are of three kinds: six tetrahedral at the ends of the principal axes; twelve tetrahedral at the ends of the digonal axes; ans eight trihedral at the ends of the trigonal axes. There are twenty-four octahedral and twenty-four cubic edges. Naumann's symbol for this form is m0m; Dana's is m-m.

Icositetrahedron

The planes of this form are similar to trapeziums. Because it has twenty-four sides, it is usually called…

"The trapezohedron is a form composed of twenty-four trapezium-shaped faces, each of which intersects one of the crystallographic axes at unity and the other two at equal multiples." — Ford, 1912

Trapezohedron

"The trapezohedron is a form composed of twenty-four trapezium-shaped faces, each of which intersects…

"...bounded by six trapezoidal hedra...derivable from the scalenohedron." -The Encyclopedia Britannica 1910

Trigonal Trapezohedron

"...bounded by six trapezoidal hedra...derivable from the scalenohedron." -The Encyclopedia Britannica…