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\[  \begin{array}{|c|c|c|} 
\hline 
        A_i & B_i & C_i\\
\hline
        628331966747.0 & 0 & 0\\
        206059.0 & 2.678235 & 6283.07585\\
        4303.0 & 2.6351 & 12566.1517\\
        425.0 & 1.59 & 3.523\\
        119.0 & 5.796 & 26.298\\
        109.0 & 2.966 & 1577.344\\
        93 & 2.59 & 18849.23\\
        72 & 1.14 & 529.69\\
        68 & 1.87 & 398.15\\
        67 & 4.41 & 5507.55\\
        59 & 2.89 & 5223.69\\
        56 & 2.17 & 155.42\\
        45 & 0.4 & 796.3\\
        36 & 0.47 & 775.52\\
        29 & 2.65 & 7.11\\
        21 & 5.34 & 0.98\\
        19 & 1.85 & 5486.78\\
        19 & 4.97 & 213.3\\
        17 & 2.99 & 6275.96\\
        16 & 0.03 & 2544.31\\
        16 & 1.43 & 2146.17\\
        15 & 1.21 & 10977.08\\
        12 & 2.83 & 1748.02\\
        12 & 3.26 & 5088.63\\
        12 & 5.27 & 1194.45\\
        12 & 2.08 & 4694\\
        11 & 0.77 & 553.57\\
        10 & 1.3 & 6286.6\\
        10 & 4.24 & 1349.87\\
        9 & 2.7 & 242.73\\
        9 & 5.64 & 951.72\\
        8 & 5.3 & 2352.87\\
        6 & 2.65 & 9437.76\\
        6 & 4.67 & 4690.48\\
\hline
\end{array} \] 
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anchor
alignmentcenter
--uriencoded--L1 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7D L1_i
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L2_i = A_i * cos (B_i + C_i * JME)

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\[  \begin{array}{|c|c|c|} 
	\hline 
        A_i & B_i & C_i\\
	\hline
        52919.0 & 0 & 0\\
        8720.0 & 1.0721 & 6283.0758\\
        309.0 & 0.867 & 12566.152\\
        27 & 0.05 & 3.52\\
        16 & 5.19 & 26.3\\
        16 & 3.68 & 155.42\\
        10 & 0.76 & 18849.23\\
        9 & 2.06 & 77713.77\\
        7 & 0.83 & 775.52\\
        5 & 4.66 & 1577.34\\
        4 & 1.03 & 7.11\\
        4 & 3.44 & 5573.14\\
        3 & 5.14 & 796.3\\
        3 & 6.05 & 5507.55\\
        3 & 1.19 & 242.73\\
        3 & 6.12 & 529.69\\
        3 & 0.31 & 398.15\\
        3 & 2.28 & 553.57\\
        2 & 4.38 & 5223.69\\
        2 & 3.75 & 0.98\\
	\hline
\end{array} \] 
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anchor
alignmentcenter
--uriencoded--L2 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7D L2_i
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L3_i = A_i * cos (B_i + C_i * JME)

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\[  
\begin{array}{|c|c|c|} 
	\hline 
        A_i & B_i & C_i\\
	\hline
        289.0 & 5.844 & 6283.076\\
        35 & 0 & 0\\
        17 & 5.49 & 12566.15\\
        3 & 5.2 & 155.42\\
        1 & 4.72 & 3.52\\
        1 & 5.3 & 18849.23\\
        1 & 5.97 & 242.73\\
	\hline
\end{array} \] 
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anchor
alignmentcenter
--uriencoded--L3 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7D L3_i
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L4_i = A_i * cos (B_i + C_i * JME)

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\[  
\begin{array}{|c|c|c|} 
	\hline 
        A_i & B_i & C_i\\
	\hline
        114.0 & 3.142 & 0\\
        8 & 4.13 & 6283.08\\
        1 & 3.84 & 12566.15\\
	\hline
\end{array} \] 
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anchor
alignmentcenter
--uriencoded--L4 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7D L4_i
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L5_i = A_i * cos (B_i + C_i * JME)

...

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\[  
\begin{array}{|c|c|c|} 
	\hline 
        A_i & B_i & C_i\\
	\hline 
        1 & 3.14 & 0\\
	\hline
\end{array} \] 
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anchor
alignmentcenter
--uriencoded--L5 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7D L5_i
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L = \frac{(L0 + L1*JME + L2*JME^2 + L3*JME^3 + L4*JME^4 + L5*JME^5)}{10^8}

...

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B0_i = A_i * cos (B_i + C_i * JME)
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anchor
alignmentcenter
--uriencoded--B0 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7D B0_i
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B1_i = A_i * cos (B_i + C_i * JME)
B1
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anchor
alignmentcenter
--uriencoded--B1 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7DB1_i
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B = \frac{(B0 + B1*JME)}{10^8}

...

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R0_i = A_i * cos (B_i + C_i * JME)
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anchor
alignmentcenter
--uriencoded--R0 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7D R0_i
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R1_i = A_i * cos (B_i + C_i * JME)
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anchor
alignmentcenter
--uriencoded--R1 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7DR1_i
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R2_i = A_i * cos (B_i + C_i * JME)
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anchor
alignmentcenter
--uriencoded--R2 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7D R2_i
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R3_i = A_i * cos (B_i + C_i * JME)
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anchor
alignmentcenter
--uriencoded--R3 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7D R3_i
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R4_i = A_i * cos (B_i + C_i * JME)
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anchor
alignmentcenter
--uriencoded--R4 = \sum_{i=0}^{n} L0%7Bi=0%7D%5e%7Bn%7D R4_i
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R = \frac{(R0 + R1*JME + R2*JME^2 + R3*JME^3 + R4*JME^4)}{10^8}

...

Calculate the topocentric azimuth angle (Φ)

Calculate the angular separation

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\cos \Theta = \sin  \delta_1 \sin \delta_2 + \cos \delta_1 \cos \delta_2 \cos (\alpha_1 - \alpha_2)