2016 seems long to me (Leap second)

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A leap second will be added to official clocks on December 31, 2016, to synchronize time with the Earth's gradually slowing rotation. This adjustment is particularly relevant for astronomers and programmers who rely on precise timekeeping, as the Earth's rotation is not constant. While the POSIX standards do not mandate tracking leap seconds, some operating systems like Linux do account for them, whereas GPS does not. GPS relies on signal delay for timing and uses its own time standard, which can be converted to Coordinated Universal Time (UTC). The importance of accurate timekeeping is underscored in various applications, including NASA missions, which must adjust their clocks to maintain synchronization with Earth's rotation.
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Now I know why: http://phys.org/news/2016-12-extra_1.html
We are getting a leap second! 2016 really is too long. :cry: If you are an astronomer or programmer you know about these corrections to NIST atomic clock time (UTC). The Earth's period of rotation is not constant over long periods. Very slightly, Earth slowing down.

Programming:
The POSIX standards (for UNIX) do not require tracking leap seconds. But some OS developers have decided to keep track of them - Linux for example. GPS does not deal with them.

Here is a discussion:
https://www.wired.com/2015/01/torvalds_leapsecond/
 
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:nb):nb):nb):nb):nb):nb)
 
jim mcnamara said:
GPS does not deal with them.
Interesting, I would have assumed one second would be fairly crucial, I thought GPS even took time dilation into account. Am I missing something here. ?
 
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Oops - the second will be added to 2017, my apologies.

NIST source file for programming - leap seconds: https://github.com/eggert/tz/blob/master/leap-seconds.list

@1oldman2 - yes, gps does care about relativity. GPS depends solely on the duration (delay) of the signal until reception time. So all that matters in terms of elapsed time is that: Every satellite is on the same time precisely, and the ephemeris portrays the exact sub-satellite point Then corrections like WASD, are applied to correct for atmospheric refraction. GPS uses its own time standard, which can be converted to UTC.

There is a LOT to this that I blithely ignored. Links:
Math: http://www.maa.org/sites/default/files/pdf/cms_upload/Thompson07734.pdf
Overview: http://www.oc.nps.edu/oc2902w/gps/timsys.html
 
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jim mcnamara said:
@1oldman2 - yes, gps does care about relativity. GPS depends solely on the duration (delay) of the signal until reception time. So all that matters in terms of elapsed time is that: Every satellite is on the same time precisely, and the ephemeris portrays the exact sub-satellite point Then corrections like WASD, are applied to correct for atmospheric refraction. GPS uses its own time standard, which can be converted to UTC.
Thanks, sometimes this entire site could be titled "T.I.L." :smile:
 
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https://www.nasa.gov/feature/goddar...ng-nasas-sdo-adds-leap-second-to-master-clock
On Dec. 31, 2016, official clocks around the world will add a leap second just before midnight Coordinated Universal Time - which corresponds to 6:59:59 p.m. EST. NASA missions will also have to make the switch, including the Solar Dynamics Observatory, or SDO, which watches the sun 24/7.

Clocks do this to keep in sync with Earth's rotation, which gradually slows down over time. When the dinosaurs roamed Earth, for example, our globe took only 23 hours to make a complete rotation. In space, millisecond accuracy is crucial to understanding how satellites orbit.
 
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