Nontransitive Prime-numbers-dodecahedrons
Also miwin’s nontransitive prime-numbers-dodecahedrons win cyclically against each other in a ratio of 35:34. There are no repetitive numbers on each of the dodecahedrons. All numbers are primes!
Set 1: The numbers add up to 564.
PD 11 | with blue numbers | 13 | 17 | 29 | 31 | 37 | 43 | 47 | 53 | 67 | 71 | 73 | 83 |
PD 12 | with red numbers | 13 | 19 | 23 | 29 | 41 | 43 | 47 | 59 | 61 | 67 | 79 | 83 |
PD 13 | with black numbers | 17 | 19 | 23 | 31 | 37 | 41 | 53 | 59 | 61 | 71 | 73 | 79 |
Set 2: The numbers add up to 468.
PD 1 | with yellow numbers | 7 | 11 | 19 | 23 | 29 | 37 | 43 | 47 | 53 | 61 | 67 | 71 |
PD 2 | with white numbers | 7 | 13 | 17 | 19 | 31 | 37 | 41 | 43 | 59 | 61 | 67 | 73 |
PD 3 | with green numbers | 11 | 13 | 17 | 23 | 29 | 31 | 41 | 47 | 53 | 59 | 71 | 73 |
Read more about this topic: Nontransitive Dice