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Tom Hull's Five Intersecting Tetrahedra - Origami
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Tom Hull's Five Intersecting Tetrahedra

description Tom Hull's Five Intersecting Tetrahedra Overview

Five Intersecting Tetrahedra (FIT) is a mathematical modular origami model designed by mathematician Tom Hull in 1995. The structure is assembled from 30 identically folded paper units that interlock to create five symmetrical tetrahedra crossing through a common center. It is a standard piece for origami enthusiasts interested in geometry and modular construction.

help Tom Hull's Five Intersecting Tetrahedra FAQ

How many pieces of paper are needed to fold Tom Hull's Five Intersecting Tetrahedra?

Tom Hull's Five Intersecting Tetrahedra (FIT) is a modular origami model that requires 30 individually folded units, each assembled from a separate sheet of paper. The units interlock without glue or tape to form the final geometric structure of five interpenetrating tetrahedra.

When was Tom Hull's Five Intersecting Tetrahedra designed?

Tom Hull designed the Five Intersecting Tetrahedra in 1995, and it has since become one of the most iconic and frequently folded modular origami models in both mathematics and origami communities. Hull, a mathematics professor, created the model to explore the intersection of geometry and paper folding.

What is the mathematical significance of the Five Intersecting Tetrahedra?

The model represents the compound of five tetrahedra, a geometric figure related to the symmetry group of the icosahedron and dodecahedron. Each tetrahedron is inscribed within the same sphere, and their edges intersect to create a striking three-dimensional pattern that visually demonstrates principles of polyhedral compounds.

What paper is recommended for assembling the FIT model?

Most folders use rectangular paper, often cut from squares into approximately 1:2 aspect ratio rectangles, for the 30 units. Using paper in five different colors—six units per color—helps highlight the five individual tetrahedra in the final assembled model.

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