<p>As mentioned by Barry in the comments, you just have to substract 6 degrees of latitude to get the ring around areas were it never gets DARKER than civil twilight or darker for 24 or more hours (or 12° for nautical twilight and 18° for astronomical twilight). That would be:</p>

<ul>
<li>"Never darker than civil twilight circle": : 60° 33′ 46.7″ (orange in the figures below)</li>
<li>"Never darker than nautical twilight circle": : 54° 33′ 46.7″ (green in the figures below)</li>
<li>"Never darker than astronomical twilight circle": : 48° 33′ 46.7″ (light blue in the figures below)</li>
</ul>

<p>To be clear, those circles surround the places where on summer solstice there is no complete nightfall (i.e. it doesn't get completely dark according to the different twilight standards).</p>

<p>In turn, you can think about other set of equivalent circles where it never get BRIGHTER than a given type of twilight for at least 24 hours, those would be</p>

<ul>
<li>"Never brighter than civil twilight circle": : 72° 33′ 46.7″ (orange dotted)</li>
<li>"Never brighter than nautical twilight circle": : 78° 33′ 46.7″ (green dotted)</li>
<li>"Never brighter than  astronomical twilight circle": : 84° 33′ 46.7″ (light blue dotted)</li>
</ul>

<p>To be clear again, those circles surround the places where on winter solstice there is no tace of daylight (i.e. they doesn't get any daylight according to the different twilight standards).</p>

<p>In a map, these 6 circles, plus the Polar circle (at latitude 66° 33′ 46.7″ and in red) would look like this around the North pole
<a href="https://i.sstatic.net/toxJC.jpg" rel="nofollow noreferrer"><img src="https://i.sstatic.net/toxJC.jpg" alt="enter image description here"></a></p>

<p>And like this around the South Pole
<a href="https://i.sstatic.net/enXgZ.jpg" rel="nofollow noreferrer"><img src="https://i.sstatic.net/enXgZ.jpg" alt="enter image description here"></a></p>

<p>And to have a world view, in geographic projection, they would look like this
<a href="https://i.sstatic.net/uCjlK.jpg" rel="nofollow noreferrer"><img src="https://i.sstatic.net/uCjlK.jpg" alt="enter image description here"></a></p>

<p>The twilights are defined like that (i.e. Sun 6, 12, 18° below the horizon), so no corrections have to be made due to refraction or the size of the solar disk. Such corrections would only apply if you want to find the "effective" polar circle where the Sun would/would not be visible for 24 hours even with an horizon perfectly free of obstacles.
Due to those corrections, the polar night (at the Winter Solstice) only really <a href="https://en.wikipedia.org/wiki/Polar_circle" rel="nofollow noreferrer">happens some 80-100 km poleward of the polar circle</a>. In contrast, at the polar circle itself, the Sun can be seen even at the winter solstice.</p>

CC BY-SA 3.0
2018-03-23T17:04:00.637Z
@BarryCarter I disagree, both for theoretical reasons and because I live at 50° N, and I know that we never have a day here with perpetual astronomical twilight.
Camilo Rada
CC BY-SA 3.0
2018-03-23T17:18:54.860Z
@BarryCarter Ok, I get your point. You are right, I'm only considering the circles related to areas when it never gets BRIGHTER than a given type twilight, and the OP seem to be concerned about the areas where it never gets DARKER than a given type of twilight. I'll update the answer soon to make that distinction. Thanks for pointing that out :-)
Camilo Rada
CC BY-SA 3.0
2018-03-23T19:35:32.777Z
@BarryCarter Ok, I updated the figures and added those clarifications. Let me know what do you think now.
I intentionally didn't change the polar cicle latitude, but I mention the effect at the end. That because that is not what the OP ask, so I rather keep a shorter and clearer answer. Also those 50' are not a precise value, it varies depending on the atmospheric conditions.
Camilo Rada
CC BY-SA 3.0
2018-03-23T01:15:28.950Z
2018-03-24T04:01:11.730Z
2018-03-24T04:01:11.730Z
Camilo Rada
<p>The Polar Circles are located at 66°33′46.7″ North and South, defining the minimum latitudes at which, for at least one 24 hour period during the year, the limb of the Sun never becomes invisible below the horizon.</p>

<p>However, because of the familiar phenomenon of <a href="https://en.wikipedia.org/wiki/Twilight" rel="noreferrer">twilight,</a> where the Sun indirectly illuminates Earth's ground level by scattered light from the atmosphere, localities well south of the Arctic Circle still experience long periods without actual nightfall.</p>

<p>What are the latitudes at which there are at least 24 hours of continuous twilight per year? I am interested in both civil twilight – the point at which it's "more or less night now," defined semi-arbitrarily as the Sun's center being 6 degrees below the horizon – and astronomical twilight, the point at which the sun is providing basically no illumination at all, defined as the Sun's center being 18 degrees below the horizon.</p>

CC BY-SA 3.0
2018-03-23T04:28:25.380Z
@BarryCarter: if you could include references your comment would make a good answer.
Fred
CC BY-SA 3.0
2018-03-23T09:20:00.090Z
you can find more information about this here https://www.timeanddate.com/
trond hansen
<geography><solar-terrestrial-physics><astronomy>
Where is the Arctic Circle for civil and astronomical twilight?
Evan Harper
# Where is the Arctic Circle for civil and astronomical twilight?

(Asked by: username_0 on 2017-05-18)

The Polar Circles are located at 66°33′46.7″ North and South, defining the minimum latitudes at which, for at least one 24 hour period during the year, the limb of the Sun never becomes invisible below the horizon.

However, because of the familiar phenomenon of [twilight,](https://en.wikipedia.org/wiki/Twilight) where the Sun indirectly illuminates Earth's ground level by scattered light from the atmosphere, localities well south of the Arctic Circle still experience long periods without actual nightfall.

What are the latitudes at which there are at least 24 hours of continuous twilight per year? I am interested in both civil twilight – the point at which it's "more or less night now," defined semi-arbitrarily as the Sun's center being 6 degrees below the horizon – and astronomical twilight, the point at which the sun is providing basically no illumination at all, defined as the Sun's center being 18 degrees below the horizon.

**Tags:** geography, solar-terrestrial-physics, astronomy

> **Comments:**
> **username_1**: @BarryCarter: if you could include references your comment would make a good answer.  
> **username_2**: you can find more information about this here https://www.timeanddate.com/  

---

## 1 answers

### Answer by username_3 on 2018-03-23. Score: 6 | Accepted answer

As mentioned by Barry in the comments, you just have to substract 6 degrees of latitude to get the ring around areas were it never gets DARKER than civil twilight or darker for 24 or more hours (or 12° for nautical twilight and 18° for astronomical twilight). That would be:

* "Never darker than civil twilight circle": : 60° 33′ 46.7″ (orange in the figures below)
* "Never darker than nautical twilight circle": : 54° 33′ 46.7″ (green in the figures below)
* "Never darker than astronomical twilight circle": : 48° 33′ 46.7″ (light blue in the figures below)

To be clear, those circles surround the places where on summer solstice there is no complete nightfall (i.e. it doesn't get completely dark according to the different twilight standards).

In turn, you can think about other set of equivalent circles where it never get BRIGHTER than a given type of twilight for at least 24 hours, those would be

* "Never brighter than civil twilight circle": : 72° 33′ 46.7″ (orange dotted)
* "Never brighter than nautical twilight circle": : 78° 33′ 46.7″ (green dotted)
* "Never brighter than astronomical twilight circle": : 84° 33′ 46.7″ (light blue dotted)

To be clear again, those circles surround the places where on winter solstice there is no tace of daylight (i.e. they doesn't get any daylight according to the different twilight standards).

In a map, these 6 circles, plus the Polar circle (at latitude 66° 33′ 46.7″ and in red) would look like this around the North pole
[![enter image description here](https://i.sstatic.net/toxJC.jpg)](https://i.sstatic.net/toxJC.jpg)

And like this around the South Pole
[![enter image description here](https://i.sstatic.net/enXgZ.jpg)](https://i.sstatic.net/enXgZ.jpg)

And to have a world view, in geographic projection, they would look like this
[![enter image description here](https://i.sstatic.net/uCjlK.jpg)](https://i.sstatic.net/uCjlK.jpg)

The twilights are defined like that (i.e. Sun 6, 12, 18° below the horizon), so no corrections have to be made due to refraction or the size of the solar disk. Such corrections would only apply if you want to find the "effective" polar circle where the Sun would/would not be visible for 24 hours even with an horizon perfectly free of obstacles.
Due to those corrections, the polar night (at the Winter Solstice) only really [happens some 80-100 km poleward of the polar circle](https://en.wikipedia.org/wiki/Polar_circle). In contrast, at the polar circle itself, the Sun can be seen even at the winter solstice.

> **Comments:**
> **username_3**: @BarryCarter I disagree, both for theoretical reasons and because I live at 50° N, and I know that we never have a day here with perpetual astronomical twilight.  
> **username_3**: @BarryCarter Ok, I get your point. You are right, I'm only considering the circles related to areas when it never gets BRIGHTER than a given type twilight, and the OP seem to be concerned about the areas where it never gets DARKER than a given type of twilight. I'll update the answer soon to make that distinction. Thanks for pointing that out :-)  
> **username_3**: @BarryCarter Ok, I updated the figures and added those clarifications. Let me know what do you think now. I intentionally didn't change the polar cicle latitude, but I mention the effect at the end. That because that is not what the OP ask, so I rather keep a shorter and clearer answer. Also those 50' are not a precise value, it varies depending on the atmospheric conditions.  

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