> Charles Gann wrote:
> 
> Ponder this one!
> 
> On the calendar day of an equinox, from the moment that day first pops
> into existence somewhere on the earth, to the moment it winks out of
> existence, how long does it exist?
> 
> How long does it exist at the solstices?

In addition to the answer of Fer de Vries and others, I would say that
it is also a matter of definition. If the day is defined as the interval
between two
moments of crossing of the meridian, I have nothing to add to Fer's
answer. Things get a bit more complicated if the day is defined as the
interval between two sunrises or sunsets as they then also depend on the
latitude and the season of the year.

However, if the day is taken as a calendar day the issue is more
complicated as at a given moment two or even three calendar days can be
simultaneously in progress on the terrestrial globe, all dated by the
same (Gregorian) calendar. 
This of course has to do with the International Date Line (IDL) where
the calendar date makes awkward jumps. A given calendar day, when
measured in UT, starts at -12 hours when it is midnight in the time zone
immediately to the West of the IDL (for instance Kiribati) and is
already 12 hours old when the day starts at midnight in Greenwich. It
lasts until 24 + 12 hours UT when it finally becomes midnight in the
time zone immediately to the East of the IDL (for instance Samoa). So in
ordinary circumstances each (Gregorian) calendar day in fact lasts 48
hours though during half of the time it is either a day earlier or later
somewhere else on the globe.

When Summer Time applies for countries bordering on the IDL, things get
even more complicated. During the summer months on the southern
hemisphere, the New Zealand Dependencies adopt a Summer Time arrangement
that puts them 12 hours 45 minutes ahead of Greenwich. During that
period a calendar day can thus last 48 hours and 45 minutes before it
winks out of existence on the globe. And this still not the longest
possible day! During the last winter, the island republic of Tonga
adopted a time zone 13 hours ahead of Greenwich to which they added
another hour of 'Summer Time', putting them 14 hours ahead of Greenwich.
Thus the New Year's Day of 2000 (erroneously claimed by the media world
wide as being the first day of the 3rd millennium) lasted from 10h UT on
31 December to 12h UT on 2 January, or 50 hours in total.
 
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