This thread is being started as a reply to Hornblower and in order to not off track the original thread:
http://cosmoquest.org/forum/showthre...21#post2044221
The Gregorian calendar is based on the following rules:
*- If the year is divisible by 4 then it is a leap year
*- However if the year is divisible by 100 then it is not a leap year
*- However if the year is divisible by 1000 then it is a leap year
This gives the Gregorian year the average length:
365 + 1/4 - 1/100 + 1/1000 = 365.241 days
The actual length of the year (duration between spring equinoxes) is:
365 d 5 h 49 m 30 s = 365 + 5/24 + 49/(60x24) + 30/(60x60x24)= 365.243 days
The error in Gregorian calendar is about 0.002 days per year which means it will miss by one day in about
1/0.002 = 500 years (585 years without rounding)
But there is another issue with the Gregorian calendar. As I mentioned before it is applied globally using the international dateline (despite the name, not based on any international treaties ). This is based on a static longitude. If the dateline was advanced by 5 h 49 m 30 s, then the syncing would keep globally. But as is because the dateline is not synced to the tropical year it can result in dates which don't match the tropical year periods.



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