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 Met

Cover 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 Met
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 Met
George Nichols Packer
The book 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 Met was written by author Here you can read free online of 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 Met book, rate and share your impressions in comments. If you don't know what to write, just answer the question: Why is 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 Met a good or bad book?
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The lunations are supposed to consist of twenty-nine and thirty days alternately, or the lunar year of 354 days ; and in order to make up nineteen solar years, six embolismic or intercalary months, of thirty days each, are introduced in the course of the cycle, and one of twenty-nine days is added at the end.
This gives (i9X354)+(6X3o)+29=:6935 days, to be distributed among 235 lunar months.
But every leap-year one day must be added to the lunar month in which the 29th of February is included.
...Now if leap-year happened on the first, second or third year of the period, there will be five leap-years in the period, but only four when the first leap-year falls on the fourth. In the former case the number of days in the period becomes 6940, and in the latter 6939. The mean length of the cycle is, therefore, 6939^ days, Digitized by Google 78 agreeing exactly with nineteen Julian years. By means of the lunar cycle the new moons of the calendar were indicated before the reformation in 1582. As the cycle restores these phenomena to the same days of the civil month, they will fall on the same days in any two years which occupy the same place in the cycle; conse- quently a t^ble of the moon's phases for nineteen years will serve for any year whatever when we know its number in the cycle.

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