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I believe the ephemeris produces enough information to do the calculation. What I have figured out so far is the following:
For the Lunar eclipses, it comes down to finding how close the full moon is to either of the nodes.
Would this be correct, and if so, is there a function / method (orbs?) to do this? Within how many degrees between the moon and it's nodes does a lunar eclipse occur?
With regards to a solar eclipses
when the new moon is close to one of the nodes and only when the Sun is within about 15 to 18 degrees of a node, (10 to 12 degrees for central eclipses).
Total - Moon is near its closest distance to Earth (i.e., near its perigee)
Annular - Moon is near its farthest distance from Earth (i.e., near its apogee)
Suggestions or references would be greatly welcome.
The text was updated successfully, but these errors were encountered:
I believe the ephemeris produces enough information to do the calculation. What I have figured out so far is the following:
For the Lunar eclipses, it comes down to finding how close the full moon is to either of the nodes.
Ephemeris.moon.orbit .meanAscendingNode.apparentLongitude
Ephemeris.moon.orbit .meanDescendingNode.apparentLongitude
and comparing it to
Ephemeris.moon.position.apparentGeocentric.longitude
Would this be correct, and if so, is there a function / method (orbs?) to do this? Within how many degrees between the moon and it's nodes does a lunar eclipse occur?
With regards to a solar eclipses
when the new moon is close to one of the nodes and only when the Sun is within about 15 to 18 degrees of a node, (10 to 12 degrees for central eclipses).
Total - Moon is near its closest distance to Earth (i.e., near its perigee)
Annular - Moon is near its farthest distance from Earth (i.e., near its apogee)
Suggestions or references would be greatly welcome.
The text was updated successfully, but these errors were encountered: