But then you wouldn't be able to tell your d4 from your d100, and would fail a LOT of percent checks.
You could put BOTH numbers on each face of the die, in different colors... then you could use your d100 for d4 OR d%. Heck, let's get a great big d100... put the numbers 1 thru 4 on all the faces in a new color (evenly distributed, of course)... then all the numbers 1 thru 10 in a different color... then 1 thru 20... keep this up, and you only have to roll one die for any check! Just choose the number color that appropriate for the kind of roll you needed.
I haven't figured out how to get a d8 or d12 on this one, though. Maybe we need a d200... no, that won't work... d600?
This die is getting pretty big. And is rapidly approaching spherical.
Well, you need to find the least common multiple (LCM) of 4, 6, 8, 10, 12, 20, and 100. You can disregard 4 and 6 because they are factors of 12, and we can disregard 10 and 20 because they are factors of 100.
So we really need to find: LCM(8, 12, 100)
8 = 2 * 2 * 2
12 = 2 * 2 * 3
100 = 2 * 2 * 5 * 5
Thus, we need 3 factors of 2, 1 factor of 3, and 2 factors of 5.
So LCM = (2 * 2 * 2) * 3 * (5 * 5) = 8 * 3 * 25 = 24 * 25 = 600
So you do indeed need a d600. A d100 is bad enough. A d600 would never stop (it'd be worse than rolling a golf ball which typically has about 330-500 dimples).
Now that that is solved, you only have to:
* Figure out what shape each face will be and how they will be tesselated
* Make the darn thing big enough that you could actually read the 7 different values on each face.
* Space out all of the different numbers for each color as evenly as possible on the die
It's be a great mathematical exercise and fun as a novelty, but I'd rather just use dozens of dice.
Besides, you're never going to win at "cosmic cataclysm" if you only have 1 d600 in your collection.
Jason.