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Mr Puzzle - We've got puzzles!
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Category The puzzle is to repack the 7 pieces into the box so that you can put the lid on. There is a sheet supplied with this puzzles which has another 22 shapes for you to try to make using these same seven pieces. Can you find which ONE of the 22 shapes CANNOT be made using the same 7 pieces ? Problem sheet and solutions are especially created by us and are included if you buy the puzzle from this website. DIFFICULTY RATING 1 The object is to make the tetrahedron from just two pieces. The aim is to take the wooden molecule puzzle apart and then rebuild it without looking at the solution. Solution not included. The puzzle is to build a larger cube from the length of 27 smaller cubes arranged on an elastic rope to look like a snake; hence the name Snake Cube but it's sometimes also known as the Chain Cube or the Elastic Cube. The puzzle is to build the symmetrical honeycomb shape from the 10 pieces each made from hexagonal cylinder pieces of different lengths joined together. Ages 6+ The puzzle is really two puzzles in one. One puzzle is to disassemble and reassemble the interlocking pieces of the golf ball. The other is to assemble the pieces of the putting green into the base. When assembled the golf ball will stay together sitting on a golf tee shaped piece that fits into the base. Two different types of puzzles in one set; one 2D assembly puzzle; one 3D interlocking puzzle. Both the tennis ball is an interlocking wooden puzzle. The pieces of the tennis racquet must be reassembled into the tennis racquet frame. This part of the puzzle could be even harder than assembling the tennis ball. The puzzle is to disassemble and reassmble the interlocking cricket ball and cricket bat. Two puzzles in one. Both the bat and the ball are puzzles. Once assembled the ball and the bat can be displayed on an attractive oval stand.Is this the ball that will stump your cricket fan? The puzzle is to disassemble and reassemble the 14 interlocking pieces into the 3D soccer ball mounted on a stand. This football makes a great present for any soccer fan. Could even make a good trophy for a sports club with a small space on the base for engraving. The stand is included and forms part of the puzzle. The puzzle will sit on the stand locked together without falling apart. The puzzle is to disassemble and reassemble the 17 interlocking pieces into the bowling pin and bowling ball on a stand. The puzzle is to disassemble and reassemble the 22 interlocking pieces into the baseball caught in the baseball mit on the stand. The puzzle is to disassemble and reassemble the 14 interlocking pieces into the football on the stand. This football shape covers all the codes - Rugby League, Rugby Union and even Australian (Aussie) Rules. A great gift for fans of all Australian football codes. Makes a great kids footy team trophy with plenty of space on the base for a name plate or just a nice decorative piece for any sports fan. The stand is included and forms part of the puzzle. The puzzle will sit on the stand locked together without falling apart. Edward Hordern IPP Puzzle Exchange - Berlin, Germany August, 2011 Pack the P's and L's in the frame so that only "IPP31" is visible when completed. The puzzle comes unsolved to give you the full packing challenge. The puzzle is to stack the three Musketeers, Athos, Porthos & Aramis, joined by d'Artagnan so they are self supporting in the frame; ie: no loose parts. You must be able to pickup the frame without touching the Musketeers, so that the Musketeers do not fall out. The puzzle is to pack the seven pieces into the retro television set frame. An interesting 3D packing puzzle with one fixed cube to limit the possible solutions. This puzzle is not only a 3D packing puzzle but has an interesting step to disasssemble. The puzzle was designed by Viteslav Krejci in 2008 and made in the workshops of Pelikan using a selection of both European woods including maple, walnut, birch, ash, apple, pear, cherry, oak, beech, plum, and acacia as well as some more exotic woods like mahogany, ebony, begging, wenge, walnut, American, padank, rosewood, amaranth, Bubinga, owango, jarah, meranti, and iroko. Difficulty 3 Difficulty 2 Difficulty 3 Difficulty 4 Difficulty 3 Designed by Wayne Daniel in 2005 this puzzle includes all five of the Patonic Solids. When disassembled all pieces are either a Platonic Solid or can be combined with other pieces for form a Platonic Solid. When assembled only the Icosahedron on the outside is visible. DIFFICULTY RATING 8 Just back in stock. Only 15 to sell and once sold we won't be making these again. This puzzle presents four different challenges: In 1997 Stewart Coffin originally designed Make Room and allocated it #127 in his numbering system although only one of these puzzles was made. At IPP21 in Tokyo in 2001 a larger version of the puzzle #127-A was given by Jerry Slocum as his exchange gift. That version had 14 separate solutions to fit just nine pieces in the box. Brian had never made a packing puzzle before.... That all changed after IPP21 when he found himself playing with Jerry's exchange puzzle for many, many hours. He then got interested in redesigning the puzzle to include a challenge with a unique solution.The puzzle is made with the kind permission of Stewart Coffin. As well as our Craftsman Range this puzzle is also available in our Standard Range (Click here). Click here to see the legend of the different timbers used in this puzzle. Edward Hordern IPP Puzzle Exchange - Prague, Czech Republic, August 2008 Difficulty 5/5 Difficulty 5/5 There are just three different pieces loose inside the wooden cage. They do not come out of the cage but the cage does have openings down each of the four vertical sides. The puzzle is to assemble them into a tetrahedron inside the cage. Difficulty 5/5 Difficulty 5+/5 Yes, Vinco believes this is even outside his rating system. Harder than his 5 out of 5 puzzles. There are twelve very odd shaped pieces which make a cube. Once complete this cube sits on a 45o angle inside the open stand. An incredibly difficult puzzle to get together. The puzzle consists of six identical pieces. | ||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||