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
The Hebrew calendar is dated from the creation, which is supposed to have
taken place 3761 years before Christ. Hence, to find the number of cycles
elapsed since the creation, also the number in the cycle, we have the
following rule: Add 3761 to the date, divide the sum by nineteen; the
quotient is the number of cycles, and the remainder is the number in the
cycle. Should there be no remainder, the proposed year is, of course, the
last or nineteenth of the cycle. Thus, for the year 1883, we have 1883 +
3761 / 19 = 297, remainder 1; therefore, 297 is the number of cycles, and
1 the number in the cycle. Again, for the year 1893, we have 1893 + 3761 /
19 = 297, remainder 11; therefore 297 is the number of cycles, and 11 the
number in the cycle. Again for the year 1901, we have 1901 + 3761 / 19 =
298, remainder 0; therefore 298 is the number of cycles, and 19 the last
of the cycle. Hence it may be seen that the present cycle commenced with
1883, that 11 is the number in the cycle for the present year 1893, also
that the cycle ends with 1901; so that the next cycle commences with 1902.
If the remainder after dividing by nineteen be 3, 6, 8, 11, 14, 17 or 19
(0), the year is intercalary or embolismic, consisting of 384 days; if
otherwise it is ordinary, containing only 354 days; so that in a cycle of
nineteen years, we have twelve ordinary years of 354 days each, and seven
embolismic years of 384 days each. But, in either case, the year is
sometimes made a day more, and sometimes a day less, in order that certain
festivals may fall on proper days of the week for their due observance.
Hence the ordinary year may consist of 353, 354 or 355 days, and the
embolismic year of 383, 384 or 385 days.
In the modern Jewish calendar the New Year commences with the new moon of
Tisri, which may happen as early as the 5th of September or as late as the
5th of October. The new moon of Nisan, which is the first month in the
Sacred year, may happen as early as the 11th of March or as late as the
11th of April. It should be borne in mind that the names of the months
Abib, Zif, Ethanim and Bul were superceded after the captivity, by Nisan,
Iyar, Tisri and Hesvan or Marchesvan; also the name of the third month in
the civil year, Chisleu in the Bible, Kislev in the modern Jewish
calendar. In table No. 1 we have the names of the months in numerical
order, also the number of days in each month. Though the months consist of
30 and 29 days alternately, yet, in the embolismic year, Adar, which in
common years has 29 days, is given 30 days, and 2d Adar 29; so that two
months of 30 days come together. Table No. 2 shows the earliest and the
latest possible date of the new moons of each of the months respectively.
TABLE 1. HEBREW MONTHS.
Public-domain text, read in full here on John Shaqi.
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