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Topic: Not another paradoxical situation...  (Read 1149 times)

Offline tompilk

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Not another paradoxical situation...
on: June 15, 2006, 08:36:15 PM
How can there be 365.3 days in a year if it begins at 12.00 on 31st December each time? the same number of days are in every year, so is this what leap years are for? but .3*4 = 1.2 extra days...  >:(
Anyone care to explain?
Tom
Working on: Schubert - Piano Sonata D.664, Ravel - Sonatine, Ginastera - Danzas Argentinas

Offline prometheus

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Re: Not another paradoxical situation...
Reply #1 on: June 15, 2006, 08:39:45 PM
By adding extra days every once and a while. It is called 29 february.

It is not very strange that the time the earth takes to rotate around its axis doesn't fit precicely into the time it takes the earth to rotate around the sun. It would be very strange it it was exactly 350 days and not a second more.
"As an artist you don't rake in a million marks without performing some sacrifice on the Altar of Art." -Franz Liszt

Offline tompilk

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Re: Not another paradoxical situation...
Reply #2 on: June 15, 2006, 08:41:11 PM
ah, i just read up that there are 365.2425 in a year... so a quarter*4 for the leap year would make 365... all makes sense!
when we had an extra second at the beginning of 2006, was that the 7.5*10to the-3 additional?
Tom
Working on: Schubert - Piano Sonata D.664, Ravel - Sonatine, Ginastera - Danzas Argentinas

Offline prometheus

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Re: Not another paradoxical situation...
Reply #3 on: June 15, 2006, 08:43:01 PM
Yes, I remembered that second. I find it a bit strange. I mean, what is a second to a day? Maybe adding a day every four years is actually very accurate.
"As an artist you don't rake in a million marks without performing some sacrifice on the Altar of Art." -Franz Liszt

Offline Floristan

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Re: Not another paradoxical situation...
Reply #4 on: June 15, 2006, 10:54:35 PM
...from www.timeanddate.com:

Quote
In the Gregorian calendar, which is the calendar used by most modern countries, the following rules decides which years are leap years:

    Every year divisible by 4 is a leap year.
    But every year divisible by 100 is NOT a leap year -- unless the year is also divisible by 400, then it is still a leap year.


This means that year 1800, 1900, 2100, 2200, 2300 and 2500 are NOT leap years, while year 2000 and 2400 are leap years.

Offline cziffra

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Re: Not another paradoxical situation...
Reply #5 on: June 15, 2006, 11:00:07 PM

Offline henrah

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Re: Not another paradoxical situation...
Reply #6 on: June 15, 2006, 11:02:23 PM
Are the Olympics set in years that are leap years? We have it in 2012, and if 2000 is a leap year that means they are.

Hhmm, never knew that before...
Currently learning:<br />Liszt- Consolation No.3<br />J.W.Hässler- Sonata No.6 in C, 2nd mvt<br />Glière- No.10 from 12 Esquisses, Op.47<br />Saint-Saens- VII Aquarium<br />Mozart- Fantasie KV397<br /
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