~Phoenix Death~
Legend
I'm starting to teach someone the the Beginner's method. He actually already solved the F2L. After begging me >_>
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lol, conversation (I'm tushix btw)
i bet this guy that i wasn't retarded (a lot off the time i don't think before i speak)
to win the bet i said i would solve a Rubik's cube (nobody knew i could)
when i gave it to him to scramble he said he would mess it up so much it would be impossible to solve
i solved it a few times then he said i was cheating for always solving the white side first
when i brought my diy's to school, the center caps fell off and my friend asked me where I keep buying such cheap cubes
My friend whose a newer cuber said He saw a video on youtube where they said there were enough combinations on the petaminx to fill up 15 universes. How many things are wrong with that?
There are more?
Let's just look at the teraminx which I found a firm number on the # of combinations for (petaminx obviously has more but I haven't seen a good looking calculation)
1.7989 x 10^571 possible positions. Drewseph says his teraminx fits in an 11x11x11cm cube. A dodecahedron's edge length is approximately half its cubic dimensions so I'll go with 5.5cm per edge. A dodecahedron's volume is IIRC approximately equal to 7.66*(edge length^3) so the volume of a teraminx is approximately 1274.4325 cubic centimeters. Going with 13.7 billion light years for the radius of the universe, light traveling at 3*10^8m/s, we get 4/3*pi*((1.37*10^10)*(3600*24*365)*(3*10^8)*(100))^3 cubic centimeters in the universe.
1274.4325*1.7989*10^571
= 2.29257662*10^574 cm^3 for all possible teraminx positions, assuming we can seamlessly pack teraminxes together.
4/3*pi*((1.37*10^10)*(3600*24*365)*(3*10^8)*(100))^3
= 1.4043993*10^85 cm^3 in the universe
Obviously the petaminx would fill even more universes.
First off, the size of the universe is infinite, second, solution is not an object, so it has no volume. Third there is only one universe.
Proof of universe being infinite?