What Are the Negligible Aspects of Physics We Overlook?

  • Context: Graduate 
  • Thread starter Thread starter Fine Man
  • Start date Start date
  • Tags Tags
    Physics
Click For Summary
SUMMARY

This discussion explores the negligible aspects of physics, focusing on the compressibility of water and rock, the viscosity of liquid helium, the definition of the speed of light, and the implications of quantum fluctuations on electrical current. It highlights that water's compressibility is 4.6 E -10, while rock's is approximately 3 E -10, questioning why rock is not labeled incompressible. The viscosity of liquid helium is noted as exactly zero in superfluid states, and the speed of light is defined based on the distance it travels in a specific time frame. The conversation concludes with the acknowledgment of quantum noise affecting measurements and the limits of physical science due to instrument uncertainty.

PREREQUISITES
  • Understanding of compressibility in materials
  • Knowledge of superfluidity and its properties
  • Familiarity with the definition and significance of the speed of light
  • Basic principles of quantum mechanics and electrical current
NEXT STEPS
  • Research the compressibility of various materials, focusing on water and rock
  • Study the properties and applications of superfluid helium
  • Examine the definitions of physical constants and their implications in physics
  • Explore quantum noise and its effects on electrical measurements
USEFUL FOR

Physicists, engineering students, and anyone interested in the fundamental principles of physics and their practical implications in scientific measurements.

Fine Man
Messages
2
Reaction score
0
Not sure if extremes is the right word, but I've always wondered about the "negligeable" part of physics.

1) For example, water is commonly called incompressible, but it does compress some. Looking at wikipedia it says its compressibility is 4.6 E -10, whereas rock is about 3 E -10. So why do people not say rock is incompressible? They are the same order of magnitude. And is there any nulk substance that is truly incompressible? Perhaps the slush of neutrons at the center of a neutron star?

2) Another thing is the viscosity of liquid helium. Everywhere I've read has it as exactly zero. Is this a definition, or a result of the mathematics?

3) And same for the speed of light. That is defined as an exact number, but, couldn't they just change the speed of light, to say, exactly 300,000,000 m/s, then alter the definitions of meter and second? I mean, if we defined the units in the first place, couldn't we change them slightly, as along as everything worked out the same way?

4) One last thing, that's a bit more theoretical. If electrical current is merely the movement of charge. Now I realize this isn't actually the electrons literally moving, but wouldn't tiny fluctuations, even perhaps at a quantum level, induce a small current in, say, a piece of unconnected wire on short time scales? And then if you were to connect that wire to measure the current, wouldn't the Seebeck effect create a different voltage, despite how carefully the experiment was controlled?

So I guess from all of this, I want to ask what the limit of physical science could be? Surely there will be a point where the uncertainty of our instruments would be unable to be improved.
 
Physics news on Phys.org
When you lift a piece of rock with your hand, how much is the gravity from Alpha Centauri are you are accounting in your effort?

Zz.
 
Fine Man said:
Not sure if extremes is the right word, but I've always wondered about the "negligeable" part of physics.

1) For example, water is commonly called incompressible, but it does compress some. Looking at wikipedia it says its compressibility is 4.6 E -10, whereas rock is about 3 E -10. So why do people not say rock is incompressible? They are the same order of magnitude. And is there any nulk substance that is truly incompressible? Perhaps the slush of neutrons at the center of a neutron star?

Because everyone knows rock's 'incompressible', squeezing water is a less common experience. And you can always compress something into a black hole.

2) Another thing is the viscosity of liquid helium. Everywhere I've read has it as exactly zero. Is this a definition, or a result of the mathematics?

For a superfluid, it's exactly zero: http://en.wikipedia.org/wiki/Superfluid . Similar for superconductivity. I'm not very well versed in this area, but I think that an actual superfluid will only have some percentage of the fluid existing in the superfluid state (someone can confirm or refute this please?), so the portion which is not a superfluid would produce some finite viscosity.

3) And same for the speed of light. That is defined as an exact number, but, couldn't they just change the speed of light, to say, exactly 300,000,000 m/s, then alter the definitions of meter and second? I mean, if we defined the units in the first place, couldn't we change them slightly, as along as everything worked out the same way?

This is exactly what is done. The definition of the meter is the distance light travels in 1/299,792,458 of a second. The second is defined in terms of a certain number of periods of the hyperfine transition in a Cesium atom. The point is that units are arbitrary, my favorite is when c=1.

4) One last thing, that's a bit more theoretical. If electrical current is merely the movement of charge. Now I realize this isn't actually the electrons literally moving, but wouldn't tiny fluctuations, even perhaps at a quantum level, induce a small current in, say, a piece of unconnected wire on short time scales? And then if you were to connect that wire to measure the current, wouldn't the Seebeck effect create a different voltage, despite how carefully the experiment was controlled?

Yes, you get noise because of quantum mechanics: http://en.wikipedia.org/wiki/Quantum_noise

So I guess from all of this, I want to ask what the limit of physical science could be? Surely there will be a point where the uncertainty of our instruments would be unable to be improved.

Well, you can't beat \Delta x \Delta p > \hbar/2
 

Similar threads

  • · Replies 5 ·
Replies
5
Views
3K
  • · Replies 10 ·
Replies
10
Views
7K
  • · Replies 8 ·
Replies
8
Views
3K
Replies
17
Views
4K
  • · Replies 5 ·
Replies
5
Views
4K
  • · Replies 1 ·
Replies
1
Views
2K
  • · Replies 2 ·
Replies
2
Views
3K
Replies
10
Views
3K
  • · Replies 6 ·
Replies
6
Views
5K
  • · Replies 46 ·
2
Replies
46
Views
5K