Grand Illusions Non-Transitive Set of Three Dice
Description
🎲 Outsmart the odds, roll into the unexpected!
- UNIQUE MARKINGS - Distinctive designs on each die make gameplay visually engaging and intellectually stimulating.
- DEFY EXPECTATIONS - Each die beats another about 66% of the time, flipping the odds in your favor.
- MASTER PROBABILITY - Harness the power of non-transitive relationships to outsmart your opponents every roll.
- CONVERSATION STARTER - A sleek, brainy accessory that sparks curiosity and social interaction at any gathering.
- PERFECT FOR STRATEGY LOVERS - Ideal for professionals who appreciate clever, mind-bending challenges during downtime.
The Grand Illusions Non-Transitive Set of Three Dice features three uniquely-marked dice where each die statistically beats another about two-thirds of the time, creating a fascinating, counter-intuitive probability game that challenges conventional expectations.
Reviews
R**Z
Real-life rock-paper-scissors.
Got them for my grandson who liked 'em for all of 5 minutes. I am enjoying them because they illustrate a kind of balanced circular competition in e.coliElmore H. 2005. Real-life rock-paper-scissors. EvoBitesgood teaching tool!
C**S
The trick isn't that impressive, unfortunately.
I thought these would be weighted dice that looked the same as regular ones. It's really not as impressive to pull this trick with die that have 4 sides with 3 on them. But I guess that's how non-transitive dice work.
R**T
Non-transitive...
Interesting concept. I have thought about things like this but here's an opportunity to demonstrate it.
N**R
Good quality for price.
Came as explained. I do wish that I understood non-transitive dice better at the outset, because I see value in having yet another set now that I’ve played around with them. Good purchase. Reasonable price. Good quality.
D**T
fun toy/puzzle
Seems like a fun way to teach kids probability. I might get some to add to my teaching props!
S**.
Interesting mathematical result.
These dice embody an interesting mathematical result in real life --- non-transitive probabilities. Fun! --- if you're inclined to wonder at math in real life.
Common Questions
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