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Previously Ernest Irving Freese discovered a 10 piece solution and later Harry Lindgren discovered first a 9 piece and then an 8 piece solution.
This is a TT2 dissection that uses a variable decagon strip. The two overlays show the strips before and after the modification of the decagon strip that saves a piece. It is one of only two dissections in which I use this particular decagon strip.
I am very pleased with this dissection.
Previously Ernest Irving Freese found an 8 piece solution to this dissection.
This is a PP dissection that uses a variable decagon strip. The two overlays show the strips before and after the modification of the decagon strip that saves a piece.
I like this dissection, although it has some odd shaped pieces.
Previously, Harry Lindgren found first an 11 piece and then a 10 piece solution.
I very nearly missed finding this PT dissection. The *red* piece is so nearly cut into two, adding another two pieces to this dissection, that I did not think that it was possible. Fortunately I checked and hence obtained another record.
Previously Harry Lindgren discovered a different 9 piece solution.
This is a PP dissection.
This dissection overlays a decagon strip over a hexagon tessellation formed from strips.
Previously Harry Lindgren discovered an 13 piece solution.
This is a PP dissection.
Previously Harry Lindgren discovered two different 12 piece solutions.
This is a PP dissection. The two overlays show the strips before and after the modification of the decagon strip that saves a piece.
This is a PP dissection.
This is a PP dissection. The two overlays show the strips before and after the modification of the decagon strip that saves a piece.
This is a PP dissection. The two overlays show the strips before and after the modification of the decagon strip that saves a piece.
The basic method used by this dissection was discovered by Greg Frederickson but required turning over 20 pieces. I introduced the curved cuts to avoid this. The method works for all {n} to {2n} dissections.
Discovered by Harry Lindgren.
Previously Harry Lindgren discovered a different 9 piece solution.
This is a PP dissection.
The two overlay diagrams show the decagon strip before and after modification. The first overlay diagram results in a 14 piece dissection: the fourteenth piece is a tiny piece at the bottom left of the overlay parallelogram. The modification results in a saving of two pieces. Usually such a modification only saves a single piece.
This is a PP dissection.
This is a PP dissection.
The basic method used by this dissection was discovered by Greg Frederickson but required turning over 10 pieces. I introduced the curved cuts to avoid this. The method works for many {p} to {p/q} dissections.
See this page for an explanation of the method used.
The two overlays show the strips before and after the modification of the decagon strip that saves a piece.
This is a PP dissection. The two overlays show the strips before and after the modification of the decagon strip that saves a piece.
Previously Harry Lindgren discovered a 7 piece solution.
This is a PP dissection.
This is a PP dissection. The two overlays show the strips before and after the modification of the decagon strip that saves a piece.
Previously Harry Lindgren discovered a different 10 piece solution.
This is a TT2 dissection.
Previously Harry Lindgren discovered a different 10 piece solution.
This is a TT2 dissection. The two overlays show the strips before and after the modification of the decagon strip that saves a piece.