Recent content by NFuller

  1. NFuller

    Possible Ball Lightning Event Recorded in a Wildlife Preserve - April 30, 2016

    I don't think that is what is normally called "ball lightning", but it could be some other anomalous electrostatic discharge from the storm. The videos I have seen which purport to show ball lighting show a small spot of light that moves very fast between clouds or from the clouds to the...
  2. NFuller

    Stargazing Exploring the Sun: Amateur Solar Imaging Techniques

    Thanks for the advice. I just started looking at Ha solar filters so I haven't really decided what to go with. The daystar filters look very nice, but you definitely pay a premium on them... $10000 for 0.3A :))
  3. NFuller

    Stargazing Exploring the Sun: Amateur Solar Imaging Techniques

    Currently, I don't, but I have been thinking about getting an Ha setup for my 80mm and a white light filter for the 8" from 1000 oaks optical. I've heard many good things about their products. Here are the links below. http://thousandoaksoptical.com/shop/solar-filters/full-aperture-solarlite/...
  4. NFuller

    Stargazing Exploring the Sun: Amateur Solar Imaging Techniques

    Thanks, I've been happy with it so far. The other scope is a celestron EdgeHD 800. I use this one for smaller objects like planets and galaxies.
  5. NFuller

    Stargazing Exploring the Sun: Amateur Solar Imaging Techniques

    I have a celestron cgx mount I use for this as well as another scope.
  6. NFuller

    Stargazing Exploring the Sun: Amateur Solar Imaging Techniques

    Yep, that's it. Yes. I don't know much about those scopes, but I'm sure they are of good quality. I believe it is a FPL53 doublet...
  7. NFuller

    Stargazing Exploring the Sun: Amateur Solar Imaging Techniques

    Nice choice, Skywatcher has been known to put out some good equipment for a reasonable price. I actually just purchased my first refractor a few weeks ago: a Skywatcher esprit 80mm. But of course, I haven't had a clear night since I bought it!:frown:
  8. NFuller

    Statistical Mechanics Part II: The Ideal Gas - Comments

    Yes, that was a typo. These should be fixed now. I was originally doing the derivation with dimensionless variables but then later switched to dimensionful variables, but forgot to change this in the article.
  9. NFuller

    Statistical Mechanics Part II: The Ideal Gas - Comments

    You're right that I never proved that using Planck's constant yields the correct discritization of the space space. Rather, I assumed it a priori as a reasonable guess which yields the right answer. It's also true that dividing the volume by Planck's constant doesn't really mean anything...
  10. NFuller

    Statistical Mechanics Part II: The Ideal Gas - Comments

    Yes, I intend to do a few more parts as time permits.
  11. NFuller

    Statistical Mechanics Part II: The Ideal Gas - Comments

    Greg Bernhardt submitted a new PF Insights post Statistical Mechanics Part II: The Ideal Gas Continue reading the Original PF Insights Post.
  12. NFuller

    Statistical Mechanics Part I: Equilibrium Systems - Comments

    That's strange, do you have any idea what could be causing this? It looks normal on my computer.
  13. NFuller

    Download Linux on Windows - Step-by-Step Solutions

    Just to mention, If you are running Windows 10, it comes with a built in Linux subsystem that you can turn on very easily. I've been using it for over a year to compile Python and C++ code with no problems. https://docs.microsoft.com/en-us/windows/wsl/install-win10
  14. NFuller

    A Can indistinguishable particles obey Boltzmann statistics

    The chemical potential of an ideal gas is a function of ##N##, ##V##, and ##T## or simply ##P## and ##T##. $$\mu=kT\ln\left(\frac{\lambda^{3}N}{V}\right)=kT\ln\left(\frac{\lambda^{3}P}{kT}\right)$$ where ##\lambda=h/\sqrt{2\pi mkT}##
  15. NFuller

    A Can indistinguishable particles obey Boltzmann statistics

    This is generally justified a priori by stating that there is no directional preference in the momentum, so the points are uniformly distributed on the sphere. You may be right. I think I have heard of people trying to prove the a priori arguments given and they always fail miserably.
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