Gravitational Redshift: Will Two Lasers Operate Differently?

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Discussion Overview

The discussion centers on the effects of gravitational redshift on the operation of two identical lasers placed at different altitudes—one at sea level and the other on a high mountain. Participants explore how altitude may influence the measured frequencies of the lasers, as well as the implications of using lasers as clocks in a gravitational field.

Discussion Character

  • Exploratory
  • Technical explanation
  • Conceptual clarification
  • Debate/contested

Main Points Raised

  • Some participants propose that the measured frequencies of the lasers will differ depending on the altitude from which they are observed, suggesting that measuring the mountain laser from sea level results in a blueshift, while measuring the sea level laser from a higher altitude results in a redshift.
  • Others argue that if the frequencies of the lasers are measured with identical local clocks, they will read the same, indicating that the local measurement context is crucial.
  • One participant questions whether the laser on the mountain would operate slower if used as a clock, noting that light gains energy when falling into a gravitational field and loses energy when moving out of it.
  • Another participant reiterates that the clock (laser) on the mountain would be slower than clocks below it, faster than those above it, and unaltered for clocks at the same altitude.
  • A shift to cosmology introduces the idea that the observed redshift of stars is influenced by multiple factors, including recession velocity, gravitational redshift, and effects of strong gravitational fields on time and chemical processes.
  • Some participants discuss the relationship between redshift and gravitational time dilation, presenting various mathematical expressions to illustrate their points, though the humor in one expression suggests a playful approach to the topic.

Areas of Agreement / Disagreement

Participants express multiple competing views regarding how altitude affects the operation of lasers and the implications of gravitational effects on time and frequency measurements. The discussion remains unresolved with no clear consensus on the interpretations of redshift and time dilation.

Contextual Notes

Participants acknowledge the complexity of gravitational effects on light and time, but the discussion includes various assumptions and interpretations that are not fully resolved. The mathematical relationships presented are not universally accepted as definitive.

Torog
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If we run two identical lasers and put one at sea level and one on top of a high mountain, will they operate at different frequencies?
 
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They might depending on what altitude you're measuring their respective frequencies from. Measuring at an altitude different from the altitude of the respective laser will produce a red/blueshift. Measuring the frequency of the mountain laser from sea level will produce a blueshift, and measuring the frequency of the sea level laser from a higher altitude will produce a redshift.
 
Torog said:
If we run two identical lasers and put one at sea level and one on top of a high mountain, will they operate at different frequencies?
Adding on to what @Drakkith said, if you measure their frequencies with identical local clocks they will read the same.
 
What if I use the lasers as clocks - measure the pulses, divide many times and put the data to a readout. Shouldn't the clock (laser) on the mountain be slower?

I do understand that light as it falls into a gravitational field it gains energy and moves to blue and the opposite happens as light has to work its way out of a gravitational field.
 
Torog said:
Shouldn't the clock (laser) on the mountain be slower?
All of the above still applies. It will be slower than normal for any clock above it, faster for any clock below it, and unaltered for a clock right next to it.
 
Excuse me if I shift to cosmology. From what I understand the observed red shift of stars should come from three factors - according to the present model - First is a red shift given by the recession velocity (or general expansion of the Universe) second by the red shift caused by light having to make its way out of the gravitational field and third by the light having come from a star, quasar or other with a strong gravitational field where time and chemical processes run slower (redder) due to time being slower in the heavy gravitational field.
 
Torog said:
First is a red shift given by the recession velocity (or general expansion of the Universe) second by the red shift caused by light having to make its way out of the gravitational field and third by the light having come from a star, quasar or other with a strong gravitational field where time and chemical processes run slower (redder) due to time being slower in the heavy gravitational field.
The second and third are the same.
 
Torog said:
Excuse me if I shift to cosmology. From what I understand the observed red shift of stars should come from three factors - according to the present model - First is a red shift given by the recession velocity (or general expansion of the Universe) second by the red shift caused by light having to make its way out of the gravitational field and third by the light having come from a star, quasar or other with a strong gravitational field where time and chemical processes run slower (redder) due to time being slower in the heavy gravitational field.
We can combine redshift and gravitational time dilation like this:

$$ totalRedshift = \sqrt {redshift * gravitationalTimeDilation } $$

Or like this:

$$ totalRedshift = 0 * redshift + gravitationalTimeDilation $$

Or like this:

$$ totalRedshift = redshift + 0 * gravitationalTimeDilation $$That's a joke or something. But if we calculate the redshift factor and the gravitational time dilation factor, we always get the same number. So the formulas are correct, in a way.
 
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