Book Title: Indian Antiquary Vol 17
Author(s): John Faithfull Fleet, Richard Carnac Temple
Publisher: Swati Publications

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Page 166
________________ 152 THE INDIAN ANTIQUARY. (JUNE, 1888. Accordingly new-moon occurred 13 h. 23 m. Subtract 3333; the remainder 51=31.37m. before solar Phålgana, and belonged therefore Hence the 10th tithi ended 3 h. 37 m. before to Mágha. We calculate 0 Chaitra : sunrise at Lanka, on the 3rd March, which A.D. 1231... 8104 348 51 was a Wednesday, as required. The end of the 23rd Feb. ... 1548 169 144 10th tithi being near the beginning of the 8 hours ....... 127 14 1 day, we must now consider whether the result 50 min. ...... 12 1 0 may be influenced by the geographical position of the locality to which the record belongs; 91 532 196 viz., Girnar being about 21 minutes (of time) west of the meridian of Lanká (or Ujjain), arg. 532......... 112 the day begins there about 21 minutes later than arg. 196......... 2 on the meridian of Ujjain. Hence the 10th tithi ended about 3 h. 58 m. before the end of 205 = 14 hours, 31 minutes. the 3rd March. Again, the sun rises, before the 21st March, later on the circle of latitude of Accordingly, new-moon occurred 14 h. 31 m. Girnar, than on the equator, on which Lanka before 0 solar Chaitra, and belonged therefore is supposed to be situated. The difference still to Phålguna. In order to find éu di 10, we more removes the end of the 10th tithi from proceed, as tsual, by adding, to the a. b. c. the end of the 3rd March, as compared with of A.D. 1231, the a. . c. of that day after the the same moment at Lanka. The date, as we 22nd February, the a. of which is next below have found it, stands, therefore, proof against 4929 (or the index for su di 10). all doubts which can be raised against it. As A. D. 1231 ... (11) 8404 348 51 regards the week day, the (11) shows that 3rd March. ... (0) 4596 496 169 it was the fourth day or Wednesday 28 required. (11) 3000 844 220 2nd method. In calculating the date, we arg. 6 844, eq.............24 can also start from A.D. 1232, the Christian arg. c 220, eq.............1 year in which the date fell. But, in that case, we must make use of the first part of Table 7. A. = 3025 = 1 h. 46 m. We shall sum up the figures for the 3rd March A.D. 1232:As A. for bu di 10 is between 3000 and 3333, A.D. 1832 ... (1) 9128460 3 we see that the 10th tithi was running at the 6 Cent .......... (4) 2876 beginning of the 3rd March. That it ended 3 March ....... (6) 995 250 170 in the same day, is evident from the fact that the a, of the 4th March, vis. 4935, is, by itself, (11) 2999 845 220 larger than the index for su di 10, which we have found to be 4929, and will become still | Comparing this result with that found above, more so by adding the equations of b. and c. we see that a. is smaller, b. larger, by one, Let us calcnlate also the 4th March than found above. This difference is caused A.D. 1231... 8404 348 51 by our neglecting fractions below, and count4th March... 4935 532 171 ing them as 1 if larger than 4th Example.-An intercalary month. As a 3339 880 222 month in intercalated when two new-moons occur within one solar month-one soon after arg. 6. 880, eq....44 the beginning, and the other shortly before the end, of the solar month,--all that is required arg. c. 222, eq. ... 1 to decide any case, is, to calculate the phase of - A. 3384 the moon on the beginning and the end of the solar month. If the moon was waning at the 135 47 * The last method must be followed in cases in which the Hindu year begins in Karttika (Sept.- Oct.), and the date in question is later than March of the succeeding English year.

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