– 8 –
•Unlock the R.A. lock (22, Fig. 1) and the Dec. lock (23, Fig. 1) so that the telescope turns freely on both axes. Then point the main telescope at some
•With the front of the viewfinder already centered in the front bracket ring, look through the viewfinder and loosen or tighten, as appropriate, one or more of the rear viewfinder bracket ring thumbscrews (26, Fig. 1) until the viewfinder’s crosshairs are likewise centered on the object previously centered in the main telescope.
•Check this alignment on a celestial object, such as a bright star or the Moon, and make any refinements necessary, using the method outlined above.
With this alignment performed, objects first located in the
UNDERSTANDING CELESTIAL MOVEMENTS AND COORDINATES
Understanding where to locate celestial objects, and how those objects move across the sky is fundamental to enjoying the hobby of astronomy. Most amateur astronomers adopt the simple practice of
Understanding how astronomical objects move: Due to the Earth’s rotation, celestial bodies appear to move from East to West in a curved path through the skies. The path they follow is known as their line of Right Ascension (R.A.). The angle of this path they follow is known as their line of Declination (Dec.). Right Ascension and Declination is analogous to the
Understanding celestial coordinates: Celestial objects are mapped according to the R.A. and Dec. coordinate system on the “celestial sphere” (Fig. 2), the imaginary sphere on which all stars appear to be placed. The Poles of the celestial coordinate system are defined as those 2 points where the Earth's rotational axis, if extended to infinity, North and South, intersect the celestial sphere. Thus, the North Celestial Pole is that point in the sky where an extension of the Earth's axis through the North Pole intersects the celestial sphere. In fact, this point in the sky is located near the North Star, or Polaris.
On the surface of the Earth, “lines of longitude” are drawn between the North and South Poles. Similarly, “lines of latitude” are drawn in an
celestial | equator |
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projection of the Earth's equator |
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onto the celestial sphere. Just as on |
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lines have been | drawn on | the |
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celestial | sphere |
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coordinate | grid. Celestial object |
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17 | 16 |
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positions on the Earth's surface are |
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specified | by | their | latitude | and |
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longitude. |
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The celestial equivalent to Earth |
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latitude is | called | “Declination,” | or |
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simply “Dec,” | and | is measured | in |
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degrees, | minutes | and | seconds |
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north ("+") or south |
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celestial equator. Thus any point on | Fig. 2: Celestial Sphere. |
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