From jkato@tmastb.eec.toshiba.co.jp  Mon Jul 11 00:08:01 1994
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Date: Mon, 11 Jul 94 13:06:53 JST
From: jkato@tmastb.eec.toshiba.co.jp (Toshi Kato)
Return-Path: <jkato@tmastb.eec.toshiba.co.jp>
Message-Id: <9407110406.AA17550@tmastb.eec.toshiba.co.jp>
To: mouse@collatz.mcrcim.mcgill.edu
Cc: Cube-Lovers@ai.mit.edu
In-Reply-To: der Mouse's message of Fri, 8 Jul 1994 15:24:30 -0400 <199407081924.PAA08873@Collatz.McRCIM.McGill.EDU>
Subject: Re: SBP "Magic sQ"

Many thanks. 
Especially to Dan Hoey and der Mouse <mouse@Collatz.McRCIM.McGill.EDU>.

I have recieved E-mail individually from Mr.Dan Hoey too,
 
  Date: Thu, 7 Jul 94 16:43:02 EDT
  From: hoey@AIC.NRL.Navy.Mil
  To: jkato@tmastb.eec.toshiba.co.jp (Toshi Kato)
  Subject: Re: SBP "Magic sQ"

  A little hack tells me you can solve that by moving
  1,7,3,6,1,9,4,1,7,5,9,4,2,9,4,7,5,9,2,5,8.  That's 21 moves, or 30 if
  you count by the tile.  It's optimal in both metrics.

  Do you know anything about Rubik's Cube?

  Dan Hoey
  Hoey@AIC.NRL.Navy.Mil

I was surprised to recieve solutions both so quickly.
Cubes-Lover is very smart team,　I think.

Thanks again,
Junk Kato
jkato@tmastb.eec.toshiba.co.jp