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Thread: A carpenter's problem
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1st June 2011, 05:30 PM #16GOLD MEMBER
- Join Date
- Feb 2005
- Location
- Sydney
- Age
- 75
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- 183
4x4x4
The 4x4x4 cube needs nine cuts if the pieces are kept together as a cube.
But by changing the piles..... the number can be reduced to 6.....
Well done Ironwood and Sij!
There a formula for a cube of 'n' sides but I can't work out how to post it. It reads:
For a nxnxn cube, the minimum number of cuts is 3k where k s defined as:
2 (to the power of k) is greater or equal to n which is greater than 2 (to the power of k-1)
They also considered block of n-dimensions with integral sides, which are to be sliced by a minimum number of planer cuts into unit hypercubes.....so there....
Useful they considered in the cheese and sugar loaf industries
Greg
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