Dave Rossetti’s Exchange Puzzle at IPP32 was designed by
Stewart Coffin (design # 255 if you’re counting!) and beautifully made by Tom Lensch. This was one of the puzzles I’d spotted during the exchange that I
needed to track down on the Saturday ... and luckily Tom had a few spares for
sale.
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Allegedly there’s an easier side and a harder side, and
maybe it’s because I’m generally rubbish at packing puzzles, but I really didn’t
find either one of them particularly simpler than the other. The shape is confusing
with a pair of right angles along the base and mismatched angles across the
top. (I know, I know, they’re perfectly matched to one another, they’re just
not right angles – and my brain works in right angles ... when it works...)
I followed my usual approach for these sorts of puzzles
(hard ones!) of leaving it on the desk in the study and having a go at it every
now and then ... over the course of a couple of weeks ... and that’s what it
ended up taking me – weeks!
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Victory! In fact solving that second side felt that good that I felt the need to
announce it on Facebook – which took some folks by surprise as it was just
about the first thing I’d said on there in a years!
Tom has done a great job on this puzzle – the pentominoes
are each made in a different hard wood and the tray has the puzzle’s details
etched on the one side so you can’t forget what it is! And it goes without saying that it’s another
cracking design from the legendary Stewart Coffin!
I have this and I have been at it for weeks!!! I still can't do it! Unfortunately, I can't even work out a system (George Bell tried to teach me a system but that failed too!!!) I've given up for now!
ReplyDeleteIn fact I have traded my Tom Lensch version with John Devost for a "special" version of his! Along with the Quintet in F (which I also cannot solve!)
Kevin
PuzzleMad
Quintet in F is really cute - I got a gorgeous copy in zebrawood from John ... the five pieces make it hard to see a symmetrical shape that the rhombic tray requires - super little puzzle. :-)
DeleteI wish I could solve packing puzzles!! It's easier to solve a twisty - at least I have techniques to apply for them!
DeleteKevin
Puzzlemad