Time of the seasons
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02-24-2023, 12:13 PM
Post: #5
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RE: Time of the seasons
My reason of my request was because
I try to reproduce the Meeus' algorithm to get the June solstice for the year 1962,with correct answer in Terrestrial Time or (Terrestrial) Dynamical Time within 2-4 seconds. I work out author's example 27.b (pages 180-181), using the tables given in his book at pages 418-421. I get the following results on my HP50G: :JDE0: 2437837.38588 <Jean Meeus... 35889> tau = (JDEO-2451545)/365230 :SL0: 176069483.423 :SL1: 628332128985. :SL2: 47714.5774468 :SL3: -192.115254877 :SL4: -109.4139133 :SL5: -.999998731728 '(SL0+SL1*tau+SL2*tau^2+SL3*tau^3+SL4*tau^4+SL5*tau^5)/100000000' :L[rad]: -234.048595755 : L[d.d]: 270.0032623 :R: 1.01630134777 with these L and R values diverging slightly from the ones given in the book on the top of page 181. |
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Messages In This Thread |
Time of the seasons - cdeaglejr - 09-22-2022, 06:25 PM
RE: Time of the seasons - Gil - 02-19-2023, 12:43 AM
RE: Time of the seasons - cdeaglejr - 02-24-2023, 10:36 AM
RE: Time of the seasons - Gil - 02-24-2023, 12:02 PM
RE: Time of the seasons - Gil - 02-24-2023 12:13 PM
RE: Time of the seasons - Giuseppe Donnini - 02-24-2023, 06:43 PM
RE: Time of the seasons - Gil - 02-24-2023, 09:57 PM
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