What is the Burr Puzzle?
The burr puzzle is a 3-dimensional puzzle.
The simpliest one has two pieces in form
of a C and one piece in form of an O.
You have to fit them together, so that you have a "knot".

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Solution:
Burr Puzzles of Six Pieces
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The standard burr has 6 pieces.
Solution:
A Burr Puzzle with
an Empty Space top
The following six-pieces burr puzzle is simpler. But it has one "mistake":
There is an empty space inside.
Solution:
Building of the Burr
Puzzle top
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If you would like to make the knot with three pieces you need three
blocks of wood with the measurements 8cm x 6cm x 2cm. The holes in the
middle have the measurements 6cm x 2cm x 2cm.
The drawing on the left with the cubelets will help you. |
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You need 6 blocks of wood 6cm x 2cm x 2cm for the knot with six pieces. |
Volume of the 6-piece
Burr Puzzle top
The burr puzzle is built of cubelets. You have to count them.
Result: 104 cubelets form the burr.
References top
(1) Pieter van Delft /Jack Botermans: Denkspiele der Welt, München
1980 (1998 neu aufgelegt)
(2) Computer-Kurzweil, Spektrum der Wissenschaft, Dezember 1985
(3) Jerry Slocum/Jack Botermans: Geduldsspiele der Welt, Augsburg 2005
[ISBN 3-8289-4949-5]
Burr Puzzle on the Internet
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German
Peter Rösler
Holzpuzzles
Wikipedia
Mechanische
Geduldspiele
Englisch
Bill Cutler Puzzles, Inc.
Puzzles
IBM Research
The burr puzzle site
Kagen Schaefer
The
Maze Burr
Peter Knoppers
Burr puzzles
Rob's Puzzle Page
Interlocking
Puzzles
Stewart T. Coffin
Larger
(and Smaller) Burrs
Sue & Brian Young
Mr Puzzle Australia
Wikipedia
Burr puzzle,
Mechanical puzzle
Comments top
The American puzzle designer Bill Cutler found out with the help of
a computer, that you can build the burr puzzles with a stock of 25 pieces
in 341 ways (2).
The Dutch professor J.H. de Broer has systematically designed 500 pieces
6x2x2 and put them together as a burr. He found 69 versions of this take
apart puzzle (1).
Then mathematicians found with the help of a computer, that you can
build burr puzzles with a stock of 369 pieces in 119 979 ways (3).
Feedback: Email address on my main page
This
page is also available in German.
URL of
my Homepage:
http://www.mathematische-basteleien.de/
©
1999 Jürgen Köller
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