Calculating Spinning Probabilities in Richard Feynman's QCD

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SUMMARY

The discussion focuses on calculating the spinning probabilities of light photons as described in Richard Feynman's QCD. Specifically, it addresses the reflection probability of light off water, which varies from 0% to 8% based on layer width. The calculation of 36,000 rotations per inch for red light is derived from the wavelength of red light, approximately 700 nm, and the conversion of inches to meters. The formula used is 1 inch ≈ 0.0254 m, leading to the conclusion that blue light can be calculated similarly by determining its wavelength.

PREREQUISITES
  • Understanding of light wavelengths, specifically for red and blue light.
  • Familiarity with basic physics concepts related to reflection and refraction.
  • Knowledge of unit conversions between inches and meters.
  • Basic mathematical skills for performing calculations involving wavelengths.
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  • Research the properties of light wavelengths, focusing on blue light's wavelength.
  • Learn about the principles of reflection and refraction in optics.
  • Explore the mathematical calculations involved in wave mechanics.
  • Investigate the implications of light behavior in different mediums, such as water.
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Students of physics, optical engineers, and anyone interested in the behavior of light in various mediums will benefit from this discussion.

zincshow
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In the Richard Feynman book QCD, he talks of the chance of reflection of a light photon off water varies from 0% to 8% (depending on the width of the layer). He says that the probability changes 36000 times per inch for red light without showing how it is done (ie. how he got the 36000 rotations per inch for red light) (page 27)

I may have missed something simple, but how do I calculate this? (ie, how many times does blue light rotate after traveling an inch)?

Thanks
 
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Simply the number of wavelengths per inch.
1 inch ~= 0.0254 m, and red light is ~700 nm so 0.0254/700E-9 ~= 36000.
 

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