Le tétraèdre régulier est le plus simple des solides platoniques. Derrière cette simplicité se cache la capacité de se combiner avec lui-même pour engendrer un fascinant éventail de formes. Cet article aborde les combinaisons de tétraèdres réguliers liés par leurs faces qui produisent une grande variété de formes helicoidales non régulieres.The regular tetrahedron is the simplest of the Platonic solids. Belying this simplicity is the ability to combine with itself to generate a fascinating array of forms. This paper discusses the combinations of face bonded regular tetrahedra that produce a full range of non-regular helical shapesPeer Reviewe
In this paper, we investigate the common unfolding between regular tetrahedra and Johnson-Zalgaller ...
About ten years ago I discovered an interesting way to construct a tetrahedral shape by sliding toge...
Platonic solids, Felix Klein, H.S.M. Coxeter and a flap of a swallowtail: The five Platonic solids t...
The regular tetrahedron is the simplest of the Platonic solids. Belying this simplicity is the abili...
His interest in geometric forms having developed during his training in the plastic arts, the author...
International audienceAt conferences in Beijing (Monnot, 2018) and Barcelona (Monnot, 2019), the con...
AbstractThe best-known developments of a regular tetrahedron are an equilateral triangle and a paral...
Mr. C. Stephanos posed the following question in the “Intermédiaire des Mathématiciens ” [3]: “Do ...
flap of a swallowtail: The five Platonic solids tetra-hedron, cube, octahedron, icosahedron and dode...
The main topic of my research is my discovery of a new series of uniform polyhedra, which I have nam...
The scope of this catalogue is more-or-less confined to the most symmetrical polyhedra exemplified b...
All Platonic solids can be found in and around the cube. Take every second vertex of the cube and yo...
Which convex 3D polyhedra can be obtained by gluing several regular hexagons edge-to-edge? It turns ...
Take a tetrahedron with each face colored differently. Place six such tetrahedra on a flat surface a...
Models of the regular and semi-regular polyhedral solids have fascinated people for centuries. The G...
In this paper, we investigate the common unfolding between regular tetrahedra and Johnson-Zalgaller ...
About ten years ago I discovered an interesting way to construct a tetrahedral shape by sliding toge...
Platonic solids, Felix Klein, H.S.M. Coxeter and a flap of a swallowtail: The five Platonic solids t...
The regular tetrahedron is the simplest of the Platonic solids. Belying this simplicity is the abili...
His interest in geometric forms having developed during his training in the plastic arts, the author...
International audienceAt conferences in Beijing (Monnot, 2018) and Barcelona (Monnot, 2019), the con...
AbstractThe best-known developments of a regular tetrahedron are an equilateral triangle and a paral...
Mr. C. Stephanos posed the following question in the “Intermédiaire des Mathématiciens ” [3]: “Do ...
flap of a swallowtail: The five Platonic solids tetra-hedron, cube, octahedron, icosahedron and dode...
The main topic of my research is my discovery of a new series of uniform polyhedra, which I have nam...
The scope of this catalogue is more-or-less confined to the most symmetrical polyhedra exemplified b...
All Platonic solids can be found in and around the cube. Take every second vertex of the cube and yo...
Which convex 3D polyhedra can be obtained by gluing several regular hexagons edge-to-edge? It turns ...
Take a tetrahedron with each face colored differently. Place six such tetrahedra on a flat surface a...
Models of the regular and semi-regular polyhedral solids have fascinated people for centuries. The G...
In this paper, we investigate the common unfolding between regular tetrahedra and Johnson-Zalgaller ...
About ten years ago I discovered an interesting way to construct a tetrahedral shape by sliding toge...
Platonic solids, Felix Klein, H.S.M. Coxeter and a flap of a swallowtail: The five Platonic solids t...