Spherical Dice (5 Round Dice)
Details
- BrandTarquin Group
- Number of pieces5
- Age range (description)Kid
Details
- BrandTarquin Group
- Number of pieces5
- Age range (description)Kid
Description
🎲 Roll in style, silence, and color—level up your game night!
- SURFACE READY - Optimized for smooth rolls on any hard surface
- COLOR YOUR GAME - 5 eye-catching colors to match your style and mood
- SILENT STRATEGY - Rolled, not shaken—experience whisper-quiet gameplay
- NO FUSS ALL FUN - No assembly or batteries needed—ready to play instantly
- BRAIN BOOSTING PLAY - Enhances literacy and spatial awareness for all ages 5+
This set of 5 spherical dice features vibrant colors and a unique rolling design that ensures quiet, smooth gameplay on hard surfaces. Lightweight and ready to use with no assembly or batteries required, these dice are perfect for educational and recreational use, promoting literacy and spatial awareness for ages 5 and up.
Specifications
| Product Dimensions | 12 x 8.5 x 2.4 cm; 10 g |
| Manufacturer recommended age | 5 years and up |
| Manufacturer reference | 12582579 |
| Educational Objective(s) | Literacy & Spacial Awareness |
| Number of pieces | 5 |
| Assembly Required | No |
| Batteries Required? | No |
| Batteries included? | No |
| ASIN | 185811800X |
Reviews
S**R
Everyone puzzled how they work
Have been difficult to find, and very pleased with them. Fascinate children (6 - 11 and possibly over). Good value for money
D**.
Rollin'
Not my first purchase of these, the kids love them.
S**N
Great Dice For Kids To Play With
good dice for kids to play with nice colours and shapes had these dice two months and plays with them all the time
M**A
Five Stars
Thank you
Y**M
Duality
It may be of interest to know that what lies behind (literally) these dice is the concept of duality. A normal die is a cube with six faces and eight vertices. Mark the centre of each of the six faces and join them up, and you get an octahedron (a polyhedron with eight faces and six vertices). The two polyhedra are called duals of each other. There are many instances of duality in mathematics, and it forms a very imortant concept. So, what we have here are dice which have been 'inflated' to form a sphere, inside of which is a hollow octahedron, with a little ball bearing, free to roll around inside the octahedron, until it comes to rest at one of the six vertices, which lands at the bottom due to the weight of the bearing, displaying the supplementary number on the top. Supplementary, in the sense that numbers on opposite faces of a die add up to seven. Just thought you might be interested.
Common Questions
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