R ribbones said:
Yes, if you have a 2m rule and only when it is 2m from the wall is it at 90 degrees to the wall.

Edit:

You then measure, e.g., from the wall that is directly against the support beam above the rule. And you must of course measure 90 against the wall.
In theory, that's correct but in reality, it doesn't work because there are quite a few errors before it becomes measurable.
 
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N Nils82 said:
Develop :thinking:
If the middle matchstick is your laser gauge at 90 degrees to the wall. When it shows the distance to the crossing matchstick is exactly 1 matchsticks, you also have 90 degrees at the corners. But as I said, if you only have a tape measure/string, it's easier to measure diagonally since it's difficult to measure at 90 from the wall.
 
  • Three matchsticks form a right triangle with a matchbox, demonstrating a 90-degree angle concept for measurements.
R ribbones said:
See above.

If you have 3 rules that connect at the ends at about 90, only when the middle rule has the other rules length against the wall is it 90 degrees.

Take 3 matches and test if you don't get it. But if you only have a string, you don't know at which angle you're measuring.
With the string, you cross-measure...
 
larsbj larsbj said:
In theory it is true, but in reality it doesn't work because there are quite a lot of errors before it becomes measurable.
Depends on how precise you are, of course.
 
R ribbones said:
If the middle matchstick is your laser gauge at 90 degrees to the wall. When it shows the distance to the transverse matchstick as exactly 1 matchstick, the angles are also 90 degrees at the corners. But as I said, if you only have a tape measure/string, it's easier to measure diagonally because it's hard to measure at 90 from the wall.
Even if one could measure perpendicular to the wall, the error becomes significant before it is measurable. When the cross measurement differs by 20 mm, the measurement to the wall has only changed by a few thousandths. Demonstrated below with Pythagoras' theorem. The phenomenon is also described by the graph for the tangent equation. Calculator app showing a Pythagorean theorem calculation involving large numbers, illustrating small measurement differences.
 
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vojma
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R ribbones said:
If the middle matchstick is your laser meter at 90 degrees to the wall. When it shows the distance to the crosswise matchstick is exactly 1 matchstick, you also have 90 degrees in the corners. But as I said, if you only have a measuring tape/string, it's easier to measure diagonally because it's difficult to measure at 90 from the wall.
That technique is as accurate as shooting a moose by "lobbing" a shot from the hip. Quite doubtful, in other words.

Cross-measurement is the technique used if you skip technical aids. Sometimes a larger angle according to the 3-4-5 principle may also suffice.
 
Apart from the above description that it is practically nearly impossible to achieve a right angle against the wall, it is equally impossible to find a wall that is so straight that it can be done.
 
Speaking of measurement technology!
 
  • A bubble level on the ground reads level, with text questioning Earth's roundness.
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The pass appears to be 30 cm. If I don't remember the formula for arc height incorrectly, it will be less than Excel can calculate... If the Earth were only one-tenth as large, you would find that the arc height would be 1.7*10e-5 mm

I am completely convinced that it falls within the margin of error of the pass :)
 
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