CS-105 Lab 2: Magic Dodecahedron CS 105 Introduction to Computer Programming using JavaScript Lab 2: Magic Dodecahedron

Source URL: www.cs.unm.edu

Visualising the Boolean Algebra IB4 in 3D Hans Smessaert & Lorenz Demey KU Leuven, Belgium Rhombic Dodecahedron (RDH) LOGICAL GEOMETRY

Source URL: www.logicalgeometry.org

THREE PUZZLES WITH POLYHEDRA AND NUMBERS JORGE REZENDE We present here three puzzles with polyhedra and numbers. A deltoidal icositetrahedron puzzle, a rhombicuboctahedron puzzle and a rhombic dodecahedron puzzle. It is

Source URL: gfm.cii.fc.ul.pt

Dodecahedron Autologlyph Notice that if we remove the

Source URL: www.segerman.org

HYPERSEEING Newsletter of the International Society of the Arts Mathematics and Architecture www.isama.org Arthur Silverman, Twin Tetrahedra, 1986,

Source URL: www.isama.org

• Planar graphs
• Platonic solids
• Mathematics
• Dodecahedron
• Polyhedron
• Regular icosahedron
• Geometry

RhoDoDe © Heinz Strobl RhoDoDe is geometrically a rhombic dodecahedron. This might be not quite obvious at the first glance, because the

Source URL: www.knotologie.de

• Euclidean geometry
• Catalan solids
• Quasiregular polyhedra
• Space-filling polyhedra
• Rhombic dodecahedron
• Dodecahedron
• Geometry
• Convex geometry
• Zonohedra

The Source Directivity of a Dodecahedron Sound Source determined by Stepwise Rotation Constant C.J.M. Hak Eindhoven University of Technology, Den Dolech 2, 5600 MB Eindhoven, Netherlands. Remy H.C. Wenmaekers

Source URL: www.levelacoustics.nl

Polyhedra This category displays the five Platonic solids (tetrahedron, hexahedron (or cube), octahedron, dodecahedron, and icosahedron) both in their regular (Platonic) forms, and their truncated (Archimedean) versions

Source URL: virtualmathmuseum.org

• Polyhedra
• Archimedean solids
• Platonic solids
• Deltahedra
• Uniform polyhedra
• Truncation
• Polyhedron
• Truncated icosahedron
• Icosidodecahedron
• Geometry
• Convex geometry
• Euclidean geometry

The Rankin LecturesDifferent numbers have different personalities. The number 5 is quirky and intriguing, thanks in large part to its relation with the golden ratio, the ‘most irrational’ of irrational numbers

Source URL: math.ucr.edu

• Dodecahedron
• Penrose tiling
• Tessellation
• Golden ratio
• Regular polytope
• Exceptional object
• Pentagon
• 120-cell
• Geometry
• Symmetry
• Tiling

PDF Document

Source URL: www.greggfleishman.com

• Platonic solids
• Archimedean solids
• Zonohedra
• Space-filling polyhedra
• Uniform polyhedra
• Cube
• Polyhedron
• Rhombic dodecahedron
• Dodecahedron
• Geometry
• Euclidean geometry
• Convex geometry