However, for conversion, we’re going to need several more concepts so let’s go slowly and introduce them one at a time. So far in this post, we’ve only introduced four variables, Alt, Az, RA, Dec. Here, we’ll explore how that conversion works 2. Thus, measurements were necessarily taken in the Alt-Az system and would need to be converted to RA-Dec to be useful. However, the quadrants Brahe used were neither inclined to the ecliptic nor motorized. Additionally, it is motorized to allow it to turn with the sky, thereby retaining its orientation in relation a coordinate system that rotates with the celestial sphere. Thus, once it’s set we’re good to go. My modern telescope does allow for this system to be used rather directly because it has an equatorial mount which tilts the telescope to match the plane of the ecliptic instead of the plane of the horizon. Instead, astronomers 1 use the RA-Dec system because fixed objects have fixed positions. There, I noted that Alt-Az is quick and easy to use, but is at the same time nearly useless as objects fixed on the celestial sphere do not have fixed coordinates. Last month, I had a post that briefly introduced the two primary coordinate systems for recording the position of objects on the celestial sphere: the Altitude-Azimuth (Alt-Az) and Right Ascension-Declination (RA (α)-Dec (δ)) systems.
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