Received: from lcs.mit.edu (CHAOS 15044) by AI.AI.MIT.EDU; 8 Jan 90 17:28:31 EST Received: from aic.aic.nrl.navy.mil by mintaka.lcs.mit.edu id aa24895; 8 Jan 90 17:25 EST Return-Path: Received: Mon, 8 Jan 90 17:25:01 EST by aic.nrl.navy.mil id AA25339 Date: 8 Jan 1990 16:55:06 EST (Mon) From: Dan Hoey Subject: Re: Cubism for Fun To: Peter Beck (LCWSL) , Cube-Lovers@ai.ai.mit.edu Message-Id: <631835706/hoey@aic.nrl.navy.mil> Peter, I'm still interested in seeing the CFF table of contents, though I might be subscribing to it, because you write RUBIK'S CUBE IN 44 MOVES: HANS KLOOSTERMAN Does that article actually show how to solve the cube in 44 moves? Even if they count half-turns as single moves, it is significantly better than the 52-move Thistlethwaite solution in Singmaster. Also, Thistlethwaite was thinking of improving his method, and perhaps this is a report of it. Or maybe it's just more rumor and conjecture, but it's nice to hear after all this time. I was making a few patterns over the weekend for some kids, and thought of some stuff I was thinking of trying out. For instance, if you restrict a face to two colors, there are only about fifty different patterns, at least if you ignore handedness. I wonder how many of them can be put on every face of the cube. We know the ones with corners alternating colors are impossible. We have some experience with some of the patterns--the X's, Crosses, Spots, T's, and H's--but that still leaves a large number of possibilities. My Christmas present to myself this year was to order Rubik's Cubic Compendium. I hope to be able to report on that sometime soon. It's always possible we may have a Cubic renaissance, though I'm not holding my breath. Dan