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Old 21-April-2006, 02:40 AM
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Lightbulb Can you think "outside the box?" test...

* * *

* * *

* * *


Okay, here is a test... Has anyone taken this test? Can we really think "outside the box?"

The rules:

In regards to the above set of dots, you must connect all 9 dots with only 4 straight lines WITHOUT taking your pen/pencil off the paper...

Have fun,
Me
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Old 21-April-2006, 02:51 AM
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Got it.

Spoiler:

Start on the top right dot. Draw a diagonal line to the bottom left dot through the middle one. Draw up through the two above dots and keep going. Draw a diagonal line through the top middle and right middle dots. Keep going. Draw a line through the remaining dots.
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Old 21-April-2006, 03:01 AM
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Heres a drawing. *SPOILER*
Attached Images
File Type: bmp a.bmp (88.5 KB, 385 views)
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Old 21-April-2006, 03:06 AM
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Yep. That'll do it. I see you went in the other direction.
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Old 21-April-2006, 03:43 AM
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Got it too, just started fro a different position
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Old 21-April-2006, 03:48 AM
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Default alternative method

Here's another way, which might be considered cheating, though it seems to follow the instructions(you end up drawing more than 4 lines, but end up with only 4 lines on the paper):

I'll start at the upper right dot. Draw a line to the left dot, then draw dawn to the bottom left dot, then again to the bottom right dot. Then redraw over the line you just made back to the bottom left dot, then up the line on the left to the middle dot, then draw a line over to the right middle dot. You end up with the letter E.
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Old 21-April-2006, 04:42 AM
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You can do it with one very fat line. Outside the box enough?
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0 1 1 0 1 0 0 1 1 0 0 1 0 1 1 0 1 0 0 1 0 1 1 0 0 1 1 0 1 0 0 1 1 0 0 1 0 1 1 0 0 1 1 0 1 0 0 1 0 1 1 0 1 0 0 1 1 0 0 1 0 1 1 0....
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Old 21-April-2006, 05:05 AM
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I did it in 3 lines..
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Old 21-April-2006, 05:05 AM
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Quote:
Originally Posted by S.Dicenza
Here's another way, which might be considered cheating, though it seems to follow the instructions(you end up drawing more than 4 lines, but end up with only 4 lines on the paper):
That was my first take on it: There was no restriction against retracing a line, and there are several ways they can be connected by four lines.
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Old 21-April-2006, 05:22 AM
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Quote:
Originally Posted by 01101001
You can do it with one very fat line. Outside the box enough?

Another way to do one line: Fold the paper along three lines of dots, and three more folds between the lines. Fold like an accordion so all dots are together (three sets of three touching dots). Draw one line along the edge of the paper, across the nine dots.

Edit to add: It occurs to me that with two additional folds, it should be possible to connect all 9 dots with no lines.
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Old 21-April-2006, 06:15 AM
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Here is how I did it. Start at the upper left (it doesn't matter what corner, this is just an example). Draw down a long way. Then draw so that you end at a point in line with the third column but way above it. Then draw down to the bottom of the third column. As long as either your lines or the three points are not infintiely small, if you start the second line low enough and end it high enough it will pass through the three points in the middle column. This is becase the longer you make the second line, the closer it gets to being vertical. If you make it close enough to vertical it will tough the three points in the center column. You can see it here (note I rotated it clockwise 90 degrees). If the dots were smaller, you can simply make the line larger. If the dots were infinitely small the line still has thickness, so this would still work.
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Old 21-April-2006, 07:15 AM
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One of the programs I use at work has thi puzzle as it's logo...
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Old 21-April-2006, 07:17 AM
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Quote:
Originally Posted by TheBlackCat
If the dots were smaller, you can simply make the line larger. If the dots were infinitely small the line still has thickness, so this would still work.
unless you assume a true point and a true line. the point is dimensionless, and the line has no width.

taks
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Old 21-April-2006, 07:46 AM
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Quote:
Originally Posted by Taks
unless you assume a true point and a true line. the point is dimensionless, and the line has no width.

taks
But the rules didn't say that. When thinking outside the box, one should assume something can be done unless it is specifically forbidden.
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Old 21-April-2006, 07:53 AM
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Accelerate the diagram to an appreciable percentage of lightspeed, along an axis diagonal to the box. After it's compressed, draw whatever lines you like.

True, a line of infinate thickness would work, too...
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Old 21-April-2006, 10:04 AM
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Default Re: Can you think "outside the box?" test...

Think outside the box?

No problem...



although it does get a little chilly in the winter.


PS: I first saw that puzzle back in the 1960s.
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Old 21-April-2006, 12:15 PM
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I don't think I'd have gotten it if I hadn't seen it pretty often in puzzle books.
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Old 21-April-2006, 04:45 PM
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Quote:
Originally Posted by Taks
unless you assume a true point and a true line. the point is dimensionless, and the line has no width.

taks
Right, which is why I specified at least one of the two must be of finite size. We were told to connect a specific set of dots in the OP, all of those dots were of finite size.
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Old 21-April-2006, 08:13 PM
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By the way, this reminds me of a bit I read some time ago on "outside the box" thinking. There is a test question that says:

You are given a barometer. How do you determine the height of a certain building?

The expected answer would be to measure the air pressure on the ground and at the top of the building and calculate from there, but there are some other answers:

Use the barometer as a weight on the end of a strong, non-stretching line. From the roof, lower the barometer to the ground. Mark the length of the line, and measure it.

Drop the barometer from the roof. Determine the time it takes to hit the ground. Given the time and acceleration, calculate the height of the building.

Find a building official and say "I'll give you this nice barometer if you tell me how tall the building is."
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Old 21-April-2006, 08:20 PM
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Heck, you could use the shadow of the building, the shadow of the barometer, and trig.
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Old 21-April-2006, 09:50 PM
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