mrCage
Veteran
- Joined
- Jun 17, 2006
- Messages
- 655
The higher order cubes and even the mosaic cube has parity. So is this always the case for "higher order" puzzles. Proof or counterexample anyone???
Per
Per
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Not sure how you're defining "higher order puzzle" and "parity" here.
Define "base puzzle".
I know, but I don't know why you gave 3x3x3 as an example of a base puzzle when 2x2x2 has a lower order than it.
Not trying to be facetious, but then how do we determine what the base puzzle is? Is the megaminx just a lower order gigaminx?
Maybe because it's a more common puzzle??
And i believe the 3x3x3 was invented before 2x2x2 right?? Or at least was released before it
Correct! Teraminx is higher order gigaminx (or megaminx). Petaminx is higher order teraminx (or etc ...)
Per
Then what is flowerminx?? ...
2x2x2 and 3x3x3 are small cubes or "lower order cubes".
A flowerminx is a 2x2x2 dodecahedron. The creator decided not to use the mathematical term I guess. The real name for it would be "whatever comes before mega" and minx.
OLL edge parity: Only even numbered cubes
PLL parity: Only even numbered cubes.
OLL corner parity: Uh... only pops?
Edge paring parity: All big cubes that involve edge pairing. (This means "cubes" not other twistypuzzles like dodecahedrons).
These are both very silly reasons.
Your definition of "base puzzle" and "higher order puzzle" is arbitrary. Nothing wrong with this, it just makes it somewhat meaningless.