Our Calendar: The Julian calendar and its errors. How corrected by the Gregorian. Rules for finding the dominical letter, and the day of the week of any event from the days of Julius Caesar 46 B.C. to the year of our Lord four thousand; a new and easy method of fixing the date of Easter. Hebrew calendar; showing the correspondence in the date of events recorded in the Bible with our present Gregorian calendar. Illustrated by valuable tables and charts.Packer, George Nichols
History
Our Calendar: The Julian calendar and its errors. How corrected by the Gregorian. Rules for finding the dominical letter, and the day of the week of any event from the days of Julius Caesar 46 B.C. to the year of our Lord four thousand; a new and easy method of fixing the date of Easter. Hebrew calendar; showing the correspondence in the date of events recorded in the Bible with our present Gregorian calendar. Illustrated by valuable tables and charts.
Packer, George Nichols
Calendar; Jewish calendar
Then again after the year 1900, he gives to that particular lunation, in
every lunar cycle for a period of 304 years, only 29 days; and having done
so, he is under the necessity of giving only 29 days to another lunation
in the same cycle, and also to all the cycles in the period to avoid the
absurdity of making the paschal moon fall twice on the same day in the
course of a lunar cycle.
By reference to the 101st page, opposite the year 1905, it will be seen
that the date of the paschal moon is the 19th of April. Lilius, by giving
to that lunation only 29 days, makes its date the 18th; and then again in
the year 1916, lest he should make the paschal moon fall twice on the 18th
of April in the course of a lunar cycle, (a thing which cannot really
occur) he for the first time in more than 400 years, gives only 29 days to
a second lunation in the same cycle and of course to all the cycles in the
period of 304 years. Now the epacts for a lunar cycle of 19 years are
represented thus:
26
--
0, 11, 22, 3, 14, 25, 6, 17, 28, 9, 20
27
--
1, 12, 23, 4, 15, 26, 7, 18
The number 26 placed over the 25 shows Lilius' first error in giving to
that lunation only 29 days. He thereby makes a difference of 12 days
between the epact 14 and 26, and only 10 between 26 and 6. He now has two
epacts of the same number 26. In order to get out of the dilemma he makes
that 27, by giving to another lunation only 29 days.
K.--PAGE 122-3.
It will probably be noticed that according to the showing in the tables
the ecclesiastical year contains only 364 days. The reason for this is,
that Advent Sunday, which is the first day of the year, happens one day
earlier every year until it occurs on the 27th of November, its earliest
possible date; then the first Sunday after the 26th of November, which is
Advent Sunday, falls on the 3d of December, its latest possible date, so
that the year begins six days later, making a year of 371 days. Then there
is the loss of a day every year until Advent Sunday again falls on the
27th of November and so on. Hence, did the civil year always consist of
365 days, then the ecclesiastical year would always contain either 364 or
371 days. But as every fourth year contains 366 days, this order is so
interrupted that sometimes the first Sunday falls on the 2d instead of the
3d of December; so that the year begins only five days later, making a
year of only 370 days. Hence the ecclesiastical year may consist of either
364, 370 or 371 days. But five times out of six it will contain only 364
days.
L.--PAGE 83.
Public-domain text, read in full here on John Shaqi.
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