Riddle, 2001 - Google Patents
Puzzellations: Out in SpaceRiddle, 2001
- Document ID
- 12000823421850786799
- Author
- Riddle I
- Publication year
- Publication venue
- The Mathematics Teacher
External Links
Snippet
This material consists of pieces that can be put together to form mosaics of space scenes. They include a sun; the planets, in the proper colors; pieces with stars; comets; a space shuttle; and one astronaut. Only Saturn is shown with rings, although all four of the giant …
- 239000000463 material 0 abstract description 4
Similar Documents
Publication | Publication Date | Title |
---|---|---|
Kenner | Geodesic math and how to use it | |
Boltjansky et al. | Results and problems in combinatorial geometry | |
US2992829A (en) | Polymorphic geometrical devices | |
Hosoya et al. | (2+ 1)-dimensional pure gravity for an arbitrary closed initial surface | |
US3894352A (en) | Polyhedral annular structures and blanks for forming same | |
EP0233869A4 (en) | Hue sequence for ball. | |
Mincu et al. | The graceful chromatic number for some particular classes of graphs | |
Riddle | Puzzellations: Out in Space | |
Goldberg | Polyhedral linkages | |
CA1269841A (en) | Foldable composite system consisting of rigid plate- like parts or solid bodies with straight lateral sides, interconnected by endless fastening elements | |
US5230631A (en) | Educational amusement device and jewelry item | |
US3086299A (en) | Educational device for demonstrating earth globe rotation | |
Obreja | Results on graceful chromatic number for particular graphs | |
Uehara | Introduction to Computational Origami | |
Mueller | Building a scope and sequence for early childhood mathematics | |
US1175225A (en) | Toy. | |
Kekkonen | Do the Angles of a Triangle Add up to 180 {\deg}?--Introducing Non-Euclidean Geometry | |
US279439A (en) | Planescope | |
Bellos et al. | Visions of the Universe: A Coloring Journey Through Math’s Great Mysteries | |
US2739816A (en) | Jig-saw puzzle | |
Davvaz | Platonic Solids | |
Hall | Interlacing mathematics and art in the classroom: Teaching symmetry and antisymmetry using Truchet tiles | |
Majewski | Understanding Geometric Pattern and its Geometry Part 5-Patterns on tessellations with regular tiles. | |
Bidwell | Using reflections to find symmetric and asymmetric patterns | |
Toumasis | When Is a Quadrilateral a Parallelogram? |