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4D_Cubing

Group Information

  • Members: 181
  • Category: Puzzle
  • Founded: Aug 1, 2003
  • Language: English
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Description

The 4D_Cubing Group is a Group for people interested in higher dimensional analogues of the Rubik's Cube puzzle. Though the focus of this Group is not limited to the MagicCube4D computer program, the origins of this Group lie with the developers Melinda Green and Don Hatch. The MagicCube4D program simulates a projection of the 4D hypercube version of the puzzle into a 3D space which is rendered on the user's screen. The MagicCube4D Web site offers detailed information about the program and links to other related resources on the Web.

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Re: Introducing "MagicTile"
As far as klein's quartic, what is happening is that if you solve a single face, then solve all layers bordering that face, and continue, then on a megaminx
Posted - Mon Feb 8, 2010 5:17 pm
alexander.sage@...
canopenerman
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Re: Introducing "MagicTile"
... I think that you are right that we should use the term "layer" instead of cell in this discussion, but I suspect that you may be off track when it comes to
Posted - Mon Feb 8, 2010 6:50 am
Melinda Green
cutelyaware
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Re: Introducing "MagicTile"
... I went through a solve of the 12-color octagonal puzzle this weekend (fun!), and have to say I've been thoroughly confusing myself thinking about the
Posted - Mon Feb 8, 2010 4:07 am
Roice Nelson
roice3
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Re: Other platonic polychora puzzles.
I also want to see these shapes, but I understand the reasons they are more difficult to achieve than the shapes with simple certex figures. The best I can
Posted - Fri Feb 5, 2010 4:19 pm
matthewsheerin
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Other platonic polychora puzzles.
We all know that MC4D is a completely awesome program. When it first introduced shapes that were not hypercubes, it became all the awesomer. It also made me
Posted - Fri Feb 5, 2010 8:06 am
alexander.sage@...
canopenerman
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Message History

Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec
2010 21 19
2009 17 25 5 4 12 8 1 67 51 10
2008 2 14 33 42 5 10 12 41 2 13
2007 12 1 8 1 10 30 7 6 6
2006 16 7 27 26 16 28 5 12 7
2005 3 24 19 5 11 16 9 12 2 2
2004 6 10 4 5 4 14 1 4 1
2003 33 18 8 3
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