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Topic: 1B Hawaii by sextant how so exact twilights
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navi
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posted December 15, 2017 04:07 PM
How do you get such exact values for the twilights?!
46N 127W
I do arc to time --> 127 degrees west = 8h 28 min
I look in the almanac and take the twilights for 45N which is just 1 degree from 46N.
ZD is 7 hours
I then get: 8 28 + 2 53 -7 = Nautical Twilight 4:21 WT 8 28 + 3 42 -7 = Civil Twilight 5:10 WT
You however get: 4:15:44 05:05:22
Close enough for practical purposes but how do you get it that exact.
From: Chi
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Capt Steve Miller
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posted December 15, 2017 05:59 PM
The Naut and Civil Twilight and Sunrise were computed using the StarPilot-89 calculator. Times within a minute are sufficient for our work.
From: Starpath
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David Burch
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posted December 15, 2017 07:11 PM
Both are right that these do not need to be known to the minute, but that does not distract from the fact that the solutions ought to be identical.
Please tell us which problem you are quoting here so this can be tracked down. Done properly, the answers should be the same so one of these is simply wrong... and 415 vs 421 is a big difference.
For a moving vessel, there are two steps to predicting the times.
From: Starpath, Seattle, WA
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navi
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posted December 16, 2017 04:36 PM
Problem is 1B page 11 in the book Hawaii by sextant.
For practical purpose I think the precison is good enough for knowing when to get the sextant out. The error ought to be that I use twilight values value for 45N (+ arc to time - ZD as per description in the initial posting) since 45 N is what is closest in the almanac however the actual latidue is 46N.
You must use some other method I can't figure out in ordre to get things within seconds.
From: Chi
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David Burch
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posted December 16, 2017 04:58 PM
The main question might be what is meant by "twilight." Generally i would guess we use halfway between civil and nautical as predicting the sight times.
We will check this.
From: Starpath, Seattle, WA
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Capt Steve Miller
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posted December 16, 2017 07:00 PM
In our normal work we use twilight as half way between nautical and civil twilight. In question 1B the WT of Nautical, Civil Twilight and Sunrise and I stated earlier those were calculated by using the StarPilot-89 calculator, thus the accuracy to the second. Rounded to the nearest minute would be sufficient. Doing the calculations via the Nautical Almanac the times are noted for the Lat lower than the desired Lat and the next higher Lat. and an interpolation is done for the desired Lat. Though this will not give times to the second.
From: Starpath
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David Burch
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posted December 16, 2017 07:03 PM
Here is the question in the book: “1B. Find the WT of Nautical Twilight, Civil Twilight, and Sunrise for July 5, 1982 at 46N, 127 W. ”
And here are the answers from the book: “Problem 1-1b. Nautical twilight = 04:15:44 = 0416. Civil twilight = 05:05:22 = 0505. Sunrise = 05:43:35 = 0544.
The answers we give in the book are correct.
Please refer to our textbook on cel nav and work a few more of the practice problems on computing times.
This is an important process in cel nav, and worth going back to review.
also more importantly... we are talking about the motion of the stars. This as well known as anything we deal with in life. We do not want to skip over such a large error and just accept it, without knowing what the discrepancy is due to.. That is bad procedure. There can be rounding errors on interpolation, but it is worth doing it carefully a couple times, then you can round off.
A little more practice and you should get the right answer. It does require some interpolations.
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WT = Times in GMT-7 Nautical twilight/Civil twilight/Sunrise 7/5/1982 : 04:15:44 7/5/1982 : 05:05:22 7/5/1982 : 05:43:35 Sunset/Civil twilight/Nautical twilight 7/5/1982 : 21:21:07 7/5/1982 : 21:59:20 7/5/1982 : 22:48:58 LAN/Equation of Time/Hc/Zn rise/Zn set 13:32:27 00:-04:-27 066°45.5' 055.1° 304.8° LHAA AM Twilight 7/5/1982 : 04:40:33 331°17.0' LHAA PM Twilight 7/5/1982 : 22:24:09 237°54.7'
From: Starpath, Seattle, WA
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Ian
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posted April 02, 2020 01:43 PM
Hello!
I came within one minute on the Civil Twilight and Sunset, but four minutes away on the Nautical Twilight.
In terms of the process I used, I first take the time of Nautical Twilight for the two nearest Latitudes on the Daily page, interpolate between those two, and then adjust the time based on what I think is called the Zone Time Difference (the difference between the Zone Longitude and the actual Longitude).
In this case:
Twilight at 50N 120W: 02 09 Twilight at 45N 120W: 02 53 Difference 0 44 Proportional Difference 0 09 Twilight at 46N 120W: 02 44 Adjustment for Longitude: 7D x 4 min/degree = 28m Twilight at 46N 127W: 03 12
Was my approach off, or did I make a miscalculation?
Thanks!
From: San Diego, CA
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