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Rectangram


TimeSpaceLightForce
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18 hours ago, Buddyboy3000 said:

If I understood your question correctly...

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A 4x4 square, made of three rectangles.

1st rectangle: Length: 4, Width: 2

2nd rectangle: Length: 2, Width: 1

3rd rectangle: Length: 3, Width: 2

 

..but "length of side" doesn't necessarily be the longer or horizontal  side of a rectangle.
Thus you got all rectangles with common sides. Anyway it's a  wise answer..

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On 1/10/2016 at 0:02 PM, TimeSpaceLightForce said:

..but "length of side" doesn't necessarily be the longer or horizontal  side of a rectangle.
Thus you got all rectangles with common sides. Anyway it's a  wise answer..

So you are saying that in perspective, all of the sides that are common, can't be the same length. Does that mean that a line horizontal and a different line vertical can still be the same number? If so...

Spoiler

rectogram2.thumb.jpg.a99193c376d945829ef

Common sides do not share the same number, but sometimes a horizontal and a different vertical side does.

 

 

Edited by Buddyboy3000
Saved the picture as the wrong file.
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Request clarification to the definition intended for tangram:

Spoiler

Perhaps it is not intended that N = 7, yet the definition of tangram is "a Chinese geometric puzzle consisting of a square cut into seven pieces that can be arranged to make various other shapes."

The value of N aside, there is still a need to clarify what is meant by "that do not share the same (integer units) length of side." Does the qualification mean that each individual length of a side is a unique integer or that each ordered pair of integer sets [(length, width), such that length >= width]  is unique?

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11 x 11 is the answer.. N=7 may result in larger square.

the Tangram I found w/ 5 rectangles are: 1x1,2x5,3x6,4x9,7x8 . 

Good two Logophobic!

 

@buddy boy- thanks for the solution.. maybe I should have said " none of them have a common dimension"  but I got a square rectangle piece.

@Dejmar-  Yes its not like the Chinese Tangram in no. of pieces

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