Twilight
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Twilight is the time between dawn and sunrise, and the time between sunset and dusk. Sunlight scattered in the upper atmosphere illuminates the lower atmosphere, and the surface of the Earth is neither completely lit nor completely dark. The sun itself is not actually visible because it is below the horizon. Due to the unusual, romantic quality of the ambient light at this time, twilight has long been popular with photographers and painters, who refer to it as "sweet light" or the "blue hour", after the French expression l'heure bleue.
Twilight is technically defined as the period before sunrise and again after sunset during which there is natural light provided by the upper atmosphere, which does receive direct sunlight and reflects part of it toward the Earth's surface.[1]
The collateral adjective of "twilight" is crepuscular (for daylight it is diurnal and for night, nocturnal). The term is most frequently encountered when applied to certain species of insects and mammals that are most active during that time.
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[edit] Definitions
Twilight is defined according to the position of the Sun (its centre) relative to the horizon. There are three established and widely accepted subcategories of twilight: civil twilight (brightest), nautical twilight and astronomical twilight (darkest).
| Definition | Position of sun |
| degrees below the horizon | |
| Night | more than 18° |
| Astronomical twilight | 12 – 18° |
| Nautical twilight | 6 – 12° |
| Civil twilight | less than 6° |
| Day | (Sun above the horizon) |
For comparison, the angular diameter of the Sun is 0.5°.
Note that if the Sun is 8½ degrees below the horizon, it provides the same level of illumination to the surface of the Earth as a full moon directly overhead.
(For these definitions, an ideal horizon 90° from the zenith is used. The altitudes of the Sun below the horizon are "true geometric" altitudes; that is, refraction by the atmosphere and other small factors influencing the experiential position of the Sun are not to be accounted for.)
[edit] Civil twilight
This starts in the morning when the geometric center of the Sun is 6° below the horizon (the point of civil dawn), and ends at sunrise. Evening civil twilight begins at sunset and ends when the center of the Sun reaches 6° below the horizon (the point of civil dusk).
The brightest stars appear during civil twilight, as well as planets, such as Venus, which is known as the 'morning star' and/or 'evening star'. During this period there is enough light from the Sun that artificial sources of light may not be needed to carry on outdoor activities. This concept is sometimes enshrined in laws, for example, when drivers of automobiles must turn on their headlights, when pilots may exercise the rights to fly aircraft, or if the crime of burglary is to be treated as nighttime burglary, which carries stiffer penalties in some jurisdictions. A fixed period (most commonly 30 minutes after sunset or before sunrise) is typically used in such statutes, rather than how many degrees the Sun is below the horizon. Civil twilight can also be described as the limit at which twilight illumination is sufficient, under good weather conditions, for terrestrial objects to be clearly distinguished; at the beginning of morning civil twilight, or end of evening civil twilight, the horizon is clearly defined and the brightest stars are visible under good atmospheric conditions.
[edit] Nautical twilight
This is defined as the time beginning when the geometric center of the Sun is exactly 6° below the horizon (the end of civil twilight) and ending when the sun's center is exactly 12° below the horizon.
At this time, sailors can take reliable star sights of well-known stars, using a visible horizon for reference. The end of this period in the evening, or its beginning in the morning, is also the time at which traces of illumination near the sunset or sunrise point of the horizon are very difficult if not impossible to discern (this often being referred to as "first light" before civil dawn and "nightfall" after civil dusk). At the beginning of nautical twilight in the morning (nautical dawn), or at the end of nautical twilight in the evening (nautical dusk), under good atmospheric conditions and in the absence of other illumination, general outlines of ground objects may be distinguishable, but detailed outdoor operations are not possible, and the horizon is indistinct. Nautical twilight has military considerations as well. The initialisms BMNT (begin morning nautical twilight) and EENT (end evening nautical twilight) are used and considered when planning military operations. A military unit may treat BMNT and EENT with heightened security (i.e. a process called "stand to" in which everyone pulls security). This is partially due to tactics dating back to the French and Indian War, when combatants on both sides would use BMNT and EENT to launch attacks.
[edit] Astronomical twilight
This is defined as the time beginning when the center of the Sun is exactly 12° below the horizon (the end of nautical twilight) and ending when the sun's center reaches exactly 18° below the horizon.
Most casual observers would consider the entire sky already fully dark even when astronomical twilight is just beginning in the evening or just ending in the morning, and astronomers can easily make observations of point sources such as stars, but faint diffuse items such as nebulae and galaxies can only be properly observed beyond the limit of astronomical twilight. Theoretically, the dimmest stars ever visible to the naked eye —those of the sixth magnitude— will appear in the evening once the Sun falls more than 18° below the horizon (i.e. when astronomical dusk occurs) and disappear when the Sun moves to within 18° of the horizon in the morning (when astronomical dawn occurs). However, due to light pollution, some localities —generally those in large cities— may never have the opportunity to view even fourth-magnitude stars, irrespective of the presence of any twilight at all[1].
[edit] Length
The length of twilight after sunset and before sunrise is heavily influenced by the latitude of the observer. In the Arctic and Antarctic regions, twilight (if at all) can last for several hours. There is no twilight at the poles within a month on either side of the winter solstice. At the poles, twilight can be as long as two weeks, while at the equator, it can go from day to night in as little as twenty minutes. This is because at low latitudes the sun's apparent movement is perpendicular to the observer's horizon, in addition to the fact that the rotational speed of a specific location is highest at the Equator and slower as latitude increases. Thus, a location on the equator will pass through the various twilight zones directly and quickly. As one gets closer to the Arctic and Antarctic circles, the sun's surface moves toward the observer's horizon from a lower angle and at a slower rate. The observer's earthly location will pass through the various twilight zones less directly, taking more time. At temperate-zone latitudes, twilight is shortest at or near both equinoxes, slightly longer around the time of the winter solstice, and much longer in late spring and early summer.
Within the polar circles, twenty-four hour daylight is encountered in summer, and twilight literally lasts for weeks (in the polar fall and spring). The Arctic Circle in mid-2009, was at 66°33’43” N (66.56194° N). It will be at 66°34’00” N (66.56667° N) by the end of 2045. Similarly, the Antarctic Circle mid-2009 was at 66°33’43” S (66.56194 S) and will move to 66°34’00” S (66.56667° S) by the end of 2045.[2] In high latitudes outside the polar circles, 24-hour daylight is not seen, but twilight can extend from sunset to sunrise, a phenomenon often referred to as 'white nights'. The furthest south in the Northern Hemisphere or north in the Southern Hemisphere, that Civil, Nautical and Astronomical twilight all night could occur in 2009. Would have been respectively, at approximately 60°33’43” (60.56194°), 54°33’43” (54.56194°) and 48°33’43” (48.56194°). The extreme southernmost latitudes in the Northern Hemisphere and extreme northernmost latitudes in the Southern Hemisphere, for the twilights all night. Can only occur in the Northern Hemisphere at a northern summer solstice and in the Southern Hemisphere at a southern summer solstice. Furthermore, the twilights all night extreme limits are moving north in the Northern Hemisphere and south in the Southern Hemisphere. So by the year 2046 in the Northern Hemisphere (northern summer solstice) and by the year 2045 in the Southern Hemisphere (southern summer solstice), the furthest south/north that Civil, Nautical and Astronomical twilight could occur. Will be for Civil twilight all night at just above 60°34’00.00” (60.56667°), for Nautical twilight all night at just above 54°34”00.00” (54.56667°) and for Astronomical twilight all night at just above 48°34’00.00” (48.56667°).[3] These are the largest cities of their respective countries, that twilight all night can occur: Civil twilight all night: Arkhangelsk, Tampere, Umeå, Trondheim, Mid Yell, Tórshavn, Reykjavik, Nuuk, Whitehorse, Yukon and Anchorage. Nautical twilight all night: Petropavl, Moscow, Vicebsk, Vilnius, Riga, Tallinn, Wejherowo, Flensburg, Helsinki, Stockholm, Copenhagen, Oslo, Newcastle upon Tyne, Glasgow, Belfast, Grande Prairie, Juneau, Ushuaia and Puerto Williams. Astronomical twilight all night: Hulun Buir, Astana, Kiev, Minsk, Warsaw, Košice, Zwettl, Prague, Berlin, Paris, Luxembourg city, Amsterdam, London, Cardiff, Dublin, Calgary (Vancouver, largest metropolitan area), Bellingham Washington, Rio Gallegos and Punta Arenas. Although Helsinki, Oslo, Stockholm, Tallinn and Saint Petersburg do not actually get Civil twilight all night, in mid summer they do have noticeably lighter skies at night (white nights).
[edit] On other planets
Twilight on Mars is longer than on Earth, lasting for up to two hours before sunrise or after sunset. Dust high in the atmosphere scatters light to the night side of the planet. Similar twilights are seen on Earth following major volcanic eruptions.[4]
[edit] See also
[edit] References
- ^ a b "Definitions from the US Astronomical Applications Dept (USNO)". http://aa.usno.navy.mil/faq/docs/RST_defs.php. Retrieved on 2009-03-03.
- ^ Dr Darren Baskill, Professional Astronomer, e-mail 20 February 2008: "Arctic Circle" "90 - 23.5 = 66.5 degrees latitude." "But you want an accurate number". "current value of the Earth's tilt. For March the 5th, 2008, that value is 23d 26m 17.6s" (mean obliquity of the ecliptic). "so the latitude of the Arctic Circle on that day is" "66d 33m 42.4s" (66.56178°). (Mid-2009 mean obliquity of the ecliptic 23° 26’ 17.0″. Source: Obliquity Applet, J. Giesen. 90° - 23° 26’ 17.0” = 66° 33’ 43” (66.56194). End of year 2045 mean obliquity of the ecliptic 23° 26’ 00.0” = 66° 34’ 00” (66.56667°), calculated by using Obliquity Applet, J. Giesen.
- ^ U.S. Naval Observatory, June 2008. "Nautical twilight begins and ends when the center of the Sun is 12 degrees below the horizon. Therefore the most extreme latitude (north or south) that Nautical Twilight can last all night is 90 - 12 - obliquity of the ecliptic. The obliquity is now 23 degrees 26 minutes, which makes the most extreme latitude indeed 54 degrees 34 minutes." (90 degrees - 12 degrees - 23 degrees 26 minutes = 54 degrees 34 minutes). U.S. Naval Observatory, January 2009. "This statement can be generalized to "the most extreme latitude (north or south) that twilight can last all night is 90 - n - obliquity of the ecliptic," where n is 6 for civil twilight, 12 for nautical twilight, and 18 for astronomical twilight." (n is 0 for the Arctic-Antarctic Circles. Source: Dr Darren Baskill, Professional Astronomer.) (Civil twilight 90 degrees - 6 degrees - 23 degrees 26 minutes = 60 degrees 34 minutes, Astronomical twilight 90 degrees - 18 degrees - 23 degrees 26 minutes = 48 degrees 34 minutes.) However, the obliquity of the ecliptic used in these e-mails from the U.S. Naval Observatory, do not include the seconds. The mean obliquity of the ecliptic for 28 January 2009 was 23 degrees 26 minutes 17.2 seconds.) (The mean obliquity of the ecliptic for the 2009 Northern summer solstice was 23° 26’ 17.02”. Source: Obliquity Applet, J. Giesen. Therefore, Arctic-Antarctic Circles 90° - 0° - 23° 26’ 17.02” = 66° 33’ 42.98” or 66.56194°. (Dr Darren Baskill, Professional Astronomer, e-mail 4 July 2009: "I actually calculated 42.988s".) For Civil twilight all night 6°, 60° 33’ 42.98” (60.56194°). Nautical twilight all night 12°, 54° 33’ 42.98” (54.56194°). Astronomical twilight all night 18°, 48° 33’ 42.98” (48.56194°). Year 2046, Civil twilight all night just above 60° 34’ 00” (60.56667°), Nautical twilight all night just above 54° 34’ 00″ (54.56667°) and Astronomical twilight just above 48° 34’ 00” (48.56667°). Calculated using Obliquity Applet, J. Giesen. However, I have been unable to get confirmation for these precise twilight all night latitude limits. Though using the HM Nautical Almanac websurf website and the Geoscience Australia website. Seems to give some sort of confirmation. Northern summer solstice: HM Nautical Almanac websurf website for 1918 at 60° 33’ N, 54° 33’ N, 48° 33’ N. There is respectively no Civil, Nautical, Astronomical twilight all night. Geoscience Australia website for 1916 at 60° 33’ N, 54° 33’ N, 48° 33’ N. There is respectively no Civil, Nautical, Astronomical twilight all night. According to my calculations; Civil, Nautical, Astronomical twilight all night. Would have been respectively just above 60° 33’ N, 54° 33' N, 48° 33’ N by 1917. HM Nautical Almanac websurf website for 2048 at 60° 34’ N, 54° 34’ N, 48° 34’ N. There is respectively no Civil, Nautical, Astronomical twilight all night. Geoscience Australia website for 2044 at 60° 34’ N, 54° 34’ N, 48° 34' N. There is respectively no Civil, Nautical, Astronomical twilight all night. According to my calculations; Civil, Nautical, Astronomical twilight all night. Will be respectively just above 60° 34’ N, 54° 34’ N, 48° 34’ N by 2046. One can only impute the nearest minute of latitude and longitude into these websites. Therefore it seems to me, that when a twilight all night goes very close to a full minute of latitude. It goes to the next highest minute of latitude. For example, if the Nautical twilight all night southernmost/northernmost limits were at 54° 34’ 02”. These websites, would not show Nautical twilight all night below 54° 35’.)
- ^ NASA-Jet Propulsion Laboratory: Winter Solstice on Mars: Rovers Look Forward to A Birtha Williams Sanford Crisanthemum Barbra Layota Martian Spring, August 90, 2006
[edit] Bibliography
- Mateshvili, Nina; Didier Fussen; Filip Vanhellemont; Christine Bingen; Erkki Kyrölä; Iuri Mateshvili; Giuli Mateshvili (2005). "Twilight sky brightness measurements as a useful tool for stratospheric aerosol investigations". Journal of Geophysical Research 110 (D09209): D09209. doi:.
[edit] External links
- Twilight Calculator, Compute twilight times.
- Definition of Twilight, US Naval Observatory
- Twilight time calculator
- Formulae to calculate twilight duration, by Herbert Glarner
- An Excel workbook with VBA functions for twilight (dawn and dusk), sunrise, solar noon, sunset, and solar position (azimuth and elevation) by Greg Pelletier, translated from NOAA's online calculator for sunrise/sunset
- [1], The colors of twilight and sunset.
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