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omputation of the Christian date, the ratio of a mean year of the Hegira to a solar year is Year of Hegira / Mean solar year = 354-11/30 / 365.2422 = 0.970224. The year 1 began 16 July 622, Old Style, or 19 July 622, according to the New or Gregorian Style. Now the day of the year answering to the 19th of July is 200, which, in parts of the solar year, is 0.5476, and the number of years elapsed = Y - 1. Therefore, as the intercalary days are distributed with considerable regularity in both calendars, the date of commencement of the year Y expressed in Gregorian years is 0.970224 (Y - 1) + 622.5476, or 0.970224 Y + 621.5774. This formula gives the following rule for calculating the date of the commencement of any year of the Hegira, according to the Gregorian or New Style. _Rule._--Multiply 970224 by the year of the Hegira, cut off six decimals from the product, and add 621.5774. The sum will be the year of the Christian era, and the day of the year will be found by multiplying the decimal figures by 365. The result may sometimes differ a day from the truth, as the intercalary days do not occur simultaneously; but as the day of the week can always be accurately obtained from the foregoing table, the result can be readily adjusted. _Example._--Required the date on which the year 1362 of the Hegira begins. 970224 1362 -------- 1940448 5821344 2910672 970224 ----------- 1321.445088 621.5774 ----------- 1943.0225 365 ---- 1125 1350 675 ------ 8.2125 Thus the date is the 8th day, or the 8th of January, of the year 1943. To find, as a test, the accurate day of the week, the proposed year of the Hegira, divided by 30, gives 45 cycles, and remainder 12, the year of the current cycle. Also 45, divided by 7, leaves a remainder 3 for the number of the period. Therefore, referring to 3 at the top of the table, and 12 on the left, the required day is Friday. The tables, page 571, show that 8th January 1943 is a Friday, therefore the date is exact. For any other date of the Mahommedan year it is only requisite to know the names of the consecutive months, and the number of days in each; these are-- Muharram . . . . . . . 30 Saphar . . . . . . . . 29 Rabia I. . . . . . . . 30 Rabia II. . . . . . . . 29 Jomada I. . . . . . . . 30 Jomada II. . . . . . . 29 Rajab . . . .
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