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Generate topos for body other than Earth #79
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Thanks for noticing this problem! I will at least plan, short-term, to get an informative exception message in place so that it is clear why Topos creation only works on Earth. Then, once Skyfield is giving a decent response to its users, we can expand outward to trying to get better behavior for whatever bodies we can support. I will have to look over the JPL HORIZONS service again to see if it can do the surfaces of other bodies — if so, the name of the ephemeris file in the output might point us at good data sources! |
This may or may not be the same issue as #27 |
I realized I've actually asked two different questions. The first question, getting The second question, "...a method to access the lunar libration information in the ephemeris..." I have broken out separately as #80. |
I have just released Skyfield 1.16 which implements support for lunar latitude/longitude locations. Try it out, and let me know if you run into any snags or problems with the implementation! |
I wanted to address the question "How does the Earth move in the sky as seen from the Moon?" (http://astronomy.stackexchange.com/q/8100/7982) but
body.topos()
failed for bodies other than the earth (e.g. moon, mars). Is there a way to access at least the librations of the moon within Skyfield?IDEAL: implement
.topos()
for "popular" solid bodies (e.g. moon, mars) Mars may not be possible because Mars rotation information is not part of the ephemerides, but lunar nutation is in most of them.HELPFUL: at least a method to access the lunar libration information in the ephemeris when it is explicitly present.
Edit: at a bare minimum, at least give more info when the method fails on bodies that are not earth.
Question: is the majority of the effect (motion of Earth's apparent position in the lunar sky from lunar surface) just the result of the constant lunar rotation vs "non-constant" motion of the moon in it's elliptical orbit? ln that case I could approximate the motion of earth's position in the lunar sky for illustration just by using simple geometry and constant lunar rotation (e.g. Wikipedia's 27.321661 days).
gives:
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