Rise/Set/Transit Times for Major Solar System Bodies and Bright Stars
Astronomical Applications Dept. Astronomical Applications Dept.
 
Skip navigation

This data service provides the times of rise, set, and transit for the major solar system bodies and selected bright stars. The output table also includes azimuth at rise and set as well as altitude at transit.

Data will be provided for a three year period from 1 January of the preceding year through 31 December of the following year. For dates outside of this range, see MICA and our other data services.

Use Form A for cities or towns in the U.S. or its territories. Use Form B for all other locations. Both forms are immediately below.

Be sure to read the Notes section (on this page beyond the two forms) for definitions and additional details on the data.

Form A - U.S. Cities or Towns

             

  

  

The place name you enter above must be a city or town in the U.S. The place's location will be retrieved from a file with over 22,000 places listed. Either upper- or lower-case letters or a combination can be used. Spell out place name prefixes, as in "East Orange", "Fort Lauderdale", "Mount Vernon", etc. The only exception is "St.", which is entered as an abbreviation with a period, as in "St. Louis". You need only enter as many characters as will unambiguously identify the place. The city or town name may be left blank if the State or Territory is District of Columbia.

  (-90 to 10999)  meters  

If the observer's height above sea level is known, you may enter it here. If unknown, sea level will be assumed.

Form B - Locations Worldwide

             

 

The place name you enter above is merely a label for the table header; you can enter any identifier, or none (avoid using punctuation characters). The data will be calculated for the longitude and latitude you enter below.

Note: With the exception of the seconds components, coordinate components should be entered as integers (no decimals).

Longitude:          
Latitude:          

  (-90 to 10999)  meters  

Time Zone:    

Need coordinates?  Try NGA's GEOnet Names Server (GNS).
Need U.S. coordinates?  Try the USGS Geographic Names Information System (GNIS).
Need a time zone?  Try the time zone map.

Notes

Definitions

For information on the definitions of terms used, see Rise, Set, and Twilight Definitions.

Altitude (Alt.): the angular distance of a celestial body above or below the horizon, measured along the great circle passing through the body and the zenith. Altitude is 90° minus the zenith distance.

Azimuth (Az.): the angular distance measured eastward along the horizon from a specified reference point (in this data service, north). Azimuth is measured to the point where the great circle determining the altitude of an object meets the horizon.

The altitude and azimuth values are for the center of the apparent disk of the object. The altitude values include the effect of atmospheric refraction when the object is above the horizon. The azimuth values are computed with respect to true north (not magnetic). For instructions on using a true azimuth (bearing) with a compass, see NOAA's Geomagnetism FAQs. To determine the magnetic declination for a specific location and date, see NOAA's Geophysical Data Center - Magnetic Declination calculator.

Horizon: a plane perpendicular to the line from an observer through the zenith.

Height

The user can specify the height of the observer, which can range from the surface of the Earth to a maximum of 10,999 m (the top of the troposphere). It is assumed that the observer's horizon is flat (i.e. no geometric 'dip' is applied) and unobstructed. However, since the light at altitude passes through less atmosphere than it does at sea level, the refraction of the light does vary with height. In most circumstances these changes are small, usually less than a minute in rise/set time. Since the rise/set times are printed only to the nearest minute, most users will not see any differences. However, at high latitudes, the times can vary by several minutes (e.g., see Barrow, Alaska around January 22-25).

Refraction

This data service incorporates a model that determines the angular refraction by numerically integrating a ray passing through a simple polytropic atmosphere. The model is based on the method described by Hohenkerk and Sinclair [1] and by Hohenkerk [2].

Precision

Rise and set times are tabulated to a precision of one minute only (i.e. no seconds are tabulated). This is because the observed times of rise and set are affected by random changes in local atmospheric conditions and other local variables which cannot be accurately modeled. Thus, tabulating the times to a higher precision is not practical or normally useful.

Output Table Symbols and Blanks

Blanks may occur in a rise/set table for the Sun, Moon or other objects. This indicates that this particular rise or set event did not occur on the given day. These blanks may occur for a couple of reasons. Blanks occur in the tables in high latitude situations where the object may rise and then be continuously above the horizon for an extended period of time, or conversely finally set after being above the horizon for an extended period of time. Blanks may also occur in a rise/set table as the time of rise/set changes across a day boundary (e.g. Sun sets later and later in the day as summer approaches). Blanks may also occur in the moonrise/moonset table because the time between successive moonrises or moonsets is about 25 hours or about one hour longer than the 24 hour day. Consequently, these gaps in the moonrise/moonset table occur approximately once every 25 days.

The following symbols may appear in the output table:

Rise/Set Table Symbols
Symbol Definition
***** There is no event because the object is continually above the horizon.
---- There is no event because the object is continually below the horizon.
N Altitude at local transit is measured from the northern horizon.
S Altitude at local transit is measured from the southern horizon.
????? Phenomenon is indeterminate.

For Sun calculations for high latitudes, one may also see these symbols in the twilight columns:

Twilight Symbols
Symbol Definition
///// There is no event because the Sun is continually above the twilight zenith distance.
---- There is no event because the Sun is continually below the twilight zenith distance.

Time Zones

For U.S. locations (Form A), phenomena times are presented in the standard time or daylight time (see below) of the place requested, using the current time zone of that place. Standardized time zones were introduced in the U.S. in 1883, but the time zone boundaries have evolved considerably since then, with places shifting from one zone to another. This service makes no attempt to track such changes.

For worldwide locations (Form B) that require it, the time zone can be entered in hours and a fraction. For example, for locations in India, the time zone may be entered as 5.5 hours east of Greenwich. The time zone field can accommodate up to five characters.

Daylight Time

In accordance with the Uniform Time Act of 1966 and subsequent legislation, daylight time (DST) is implemented only for U.S. locations (Form A) from 1967 to the present day. Daylight time is not used for places currently exempt from it.

How to Import the Table into a Spreadsheet

Open your favorite text editor, then copy the numerical part of the table (i.e., do not copy the table headings) from your browser and paste it into the text editor. Save the data as a text file.

In Excel for Windows, select Data on the menu bar, then From Text. Select your saved text file. Choose fixed width in the dialog box.

In Excel for Mac, select Data on the menu bar, then Get External Data, then Import from Text File. Select your saved text file. Choose fixed width in the dialog box.

  1. Hohenkerk, C.Y. & Sinclair, A.T. 1985, "The computation of angular atmospheric refraction at large zenith angles," NAO Technical Note No. 63 (Taunton, UK: H.M. Nautical Almanac Office)
  2. Hohenkerk, C.Y. 2012, "Positions" in The Explanatory Supplement to the Astronomical Almanac, ed. Urban, S.E. and Seidelmann, P. K. (Mill Valley, CA: University Science Books) section 7.2.7.1, p. 277

Back to . . .     top     Form A     Form B