Measuring Length, Area & Volume: Classical vs Quantum Physics

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Length, area, and volume measurements in classical physics rely on basic multiplication of length measurements. In quantum physics, the concept of space remains similar, but measuring length can be complex due to relativistic effects. Special relativity introduces the idea that lengths are relative, requiring light travel time for accurate distance measurement. General relativity complicates volume measurement further, as it deals with curved spacetime. Overall, while classical and quantum physics share foundational concepts, the methods of measurement adapt to the complexities introduced by relativistic theories.
geordief
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I am talking about length area and volume.

As I reason it out in my own mind area (and volume) is based on length and involves 2 random measurements of length that are combined (with multiplication as the device of convention - could any other function be used to work as well and as usefully?) to give a measurement of area (or Volume with 3 measurements).

Now I understand that this would be seen as reflecting the Classical Physical view of the world and so I am wondering if ,in this limited but easily generalised case , there would be a corresponding approach in non-Classical physics .

In other words , maybe , how do you measure "length" in quantum physics?

If I am talking garbage please tell me !
 
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Quantum physics uses the same concept of space as classical physics. Use a ruler or anything similar, measure the distance.

In special relativity, it is a bit trickier, as lengths are relative. Use a beam of light emitted at one point, measure the time it requires to reach the other point, and you get the distance between the two points in your reference frame. Areas and volumes are the products of lengths.

In general relativity, volume is tricky, too, as space and spacetime can be curved.
 
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