equation of time


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equation of time:

see solar timesolar time,
time defined by the position of the sun. The solar day is the time it takes for the sun to return to the same meridian in the sky. Local solar time is measured by a sundial.
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equation of time

The correction that must be applied to apparent solar time to obtain mean solar time, i.e. it is the difference in time as measured by a sundial and by a clock. The equation of time varies through the year; it has two maxima and two minima and is zero on four dates: April 15/16, June 14/15, Sept. 1/2, and Dec. 25/26. A positive value indicates that apparent time is ahead of mean time; the greatest positive value, which can be over 16 minutes, occurs in early Nov.; the greatest negative value, over 14 minutes, occurs in mid-Feb. The curve is the sum of two components, each reflecting a nonuniformity in the apparent motion of the Sun: one component arises from the ellipticity of the Earth's orbit, the other from the inclination of the ecliptic to the celestial equator (see mean Sun).
Collins Dictionary of Astronomy © Market House Books Ltd, 2006
The following article is from The Great Soviet Encyclopedia (1979). It might be outdated or ideologically biased.

Equation of Time

 

the difference between mean solar time and apparent solar time, equal to the difference between the right ascensions of the true sun and the mean sun. The equation of time is often defined as the difference between apparent time and mean time; in this case, the equation has the opposite sign, a fact that must be borne in mind when reference books are used.

The equation of time varies continuously. The variation is due to the fact that the passage of apparent solar time, as measured by the hour angle of the true sun, is nonuniform because of the nonuniformity of the earth’s orbital motion and the inclination of the ecliptic to the equator. Therefore, the equation of time is obtained by adding two waves of approximately sinusoidal shape and nearly equal amplitude (see Figure 1). One of the waves has an annual period; the other, a semiannual period. The equation of time is equal to zero four times a year—around Apr. 16, June 14, Sept. 1, and Dec. 25. Four times a year it attains the following largest absolute values: +14.3 min (around Feb. 12), –3.8 min (around May 15), +6.4 min (around July 27), and –16.4 min (around Nov. 4).

Figure 1. Plot of the equation of time: (1) component of the equation determined by the nonuniformity of the earth’s orbital motion, (2) component of the equation determined by the Inclination of the ecliptic to the equator, (3) the equation of time

We can find the local mean solar time by using the equation of time if we know the apparent solar time, as determined from observations of the sun with, for example, a sundial. In this case, we use the following formula:

m = m0 + η

where m is the mean time, m0 is the apparent time, and η in is the equation of time.

Values of the equation of time for each day are given in astronomical almanacs and calendars. (See.)

The Great Soviet Encyclopedia, 3rd Edition (1970-1979). © 2010 The Gale Group, Inc. All rights reserved.

equation of time

[i′kwā·zhən əv ′tīm]
(astronomy)
The addition of a quantity to mean solar time to obtain apparent solar time; formerly, when apparent solar time was in common use, the opposite convention was used; apparent solar time has annual variation as a result of the sun's inclination in the ecliptic and the eccentricity of the earth's elliptical orbit.
McGraw-Hill Dictionary of Scientific & Technical Terms, 6E, Copyright © 2003 by The McGraw-Hill Companies, Inc.

equation of time

equation of timeclick for a larger image
The amount of time by which the mean sun leads or lags behind the true sun at any instant. Its value is positive or negative, depending on whether the true sun is ahead of or behind the mean sun. Its value never exceeds 16¼ min. It is the correction applied to 12 h + local mean time to obtain the local hour angle of the sun.
An Illustrated Dictionary of Aviation Copyright © 2005 by The McGraw-Hill Companies, Inc. All rights reserved
References in periodicals archive ?
Immediately below both sundials there are two different graphs from which the Equation of Time can be read off as function of date, see Fig.
The second correction is from the equation of time that takes into account the various perturbations in the earth's orbit and the rate of rotation that affect the time, the sun appears to cross the observer's meridian.
As the sun seems to slow, the equation of time takes over as the dominant factor in sunrise and sunset times.
Thankfully, people have already calculated this variation, and given us the Equation of Time, which tells you how many minutes you need to add or subtract on a certain day of the year.
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A IT'S due to a phenomenon called the equation of time, which is the difference over the course of a year between time as read from a sundial and time as read from a clock.
Newmarket David Milnes Equation Of Time (2.55 Wolverhampton, nap) Made no mistake on his second start for David Flood at Lingfield last month.
As with all sundials of this type, don't forget to correct for the "equation of time" and for Seattle's slight distance from the Pacific Standard Time meridian.
The correction that accounts for this--the difference between these two times, as much as 16 minutes--is called the equation of time. Shadows can generate graphs and tables of the equation of time for an entire year.
The difference between local noon and the moment when the Sun actually crosses the meridian is called the equation of time and is well known to anyone familiar with sundials.
If one were to photograph the Sun at local noon every day for a year, its path against the sky would be a drawn-out figure eight, owing to the changing solar declination and the equation of time. Giesen's Analemma applies that information to the plotting of a shadow from a gnomon of user-defined height.
Far more subtle is an east-west shift of the Sun's position, which gives rise to the so-called equation of time familiar to anyone who studies the workings of sundials.