Probably back at the beginning of December, when that post was written.cdr2289 wrote: I couldn't find them on the site, must be me... where'd you see them?

Probably back at the beginning of December, when that post was written.cdr2289 wrote: I couldn't find them on the site, must be me... where'd you see them?
I found a great resource online explaining why the Unhappy Childhood is such a great puzzle. To summarize, Anyone can find a solution as there are about 19k ways of assembling the 12 pieces into the box. Sounds easy, right? The pieces, however, are checkered, and of the 512 different ways of checkering these pieces, all but two pattern has multiple solutions. One of the remaining patterns is impossible to solve while the other has a unique solution. Guess which pattern the Unhappy Childhood employesmattangel wrote:Hi Folks,
Puzzle Paradise currently has STC Unhappy Childhoods (#41) made by Neil (TheJuggler) available for auction.
I'm happy to have one on its way to me this week
I'd also recommend buying the book: Geometric Puzzle Designmattangel wrote:I found a great resource online...
Puzzle wiki: Puzzle Place | | | 11SE: BUopen ⁞ GRopen ⁞ BRopen ⁞ AGv1dead ⁞ AGv2repair ⁞ AUwaiting ⁞ TIopen 11LE: BLopen ⁞ Ropen ⁞ ORopen ⁞ HMrepair ⁞ LM ⁞ PU 25: BUopen ⁞ GRopen ⁞ BRopen ⁞ AGv1open ⁞ AGv2open ⁞ AUopen Ob: BUopen ⁞ GRopen ⁞ BLopen ⁞ BLv2open ⁞ RD Minirepair 1st to open a ReVoMaze |
I got a copy for Christmas, and after going through it I'm still constantly picking it up again and again. It's fascinating to see what goes into designing a geometric puzzle.bluesign2k wrote:I'd also recommend buying the book: Geometric Puzzle Design
It's a pretty interesting read if you have any interest at all in geometric puzzles
Lololol.Paradox wrote:Probably back at the beginning of December, when that post was written.cdr2289 wrote: I couldn't find them on the site, must be me... where'd you see them?
Review going up today ... so yesParadox wrote:Did anyone here get one of the new 'Granny's Tea Box: The Pendulum' puzzles from Paradise? If so, then what do you think of them?
I think it's a brilliantly designed puzzle. Much more reliable than the last one. Quite easy to solve though.