The Essence of Astrology and the Eightfold Division of Horoscopy

5 Mean Moon: 0s 2° 25' 45" 0 signs, 2 degrees, 25 minutes, 45 seconds. Mean Motion: 7° 9' 35". True Moon: 0s 24° 33' 42". True Motion: 7° 32' 31".
Ahargana 3 Ahargana refers to the "heap of days," the number of days elapsed since the beginning of the current epoch (Kali Yuga). In the Kali Yuga day-count 447786... The following numbers represent complex astronomical ratios 4 ... 4 ... 5 5 4 4 4 15348; 2; 45.
Thus, at the time of entering the Sun's period Surya Dasha, the fractional, civil Savana, mean? day-count is written here for easy understanding, even if out of sequence. In the Shalivahana Era A historical Indian calendar starting in 78 CE 159 Likely 159x or 1659, as 159 would be too early for the cited texts, in the year named Sarvajit, on a Saturday in the month of Ashvina, at 39 Ghati and 31 Pala Traditional units of time: 1 Ghati = 24 minutes; 1 Pala = 24 seconds. In the Ashvina year 61, from sunrise: 1 Ghati 4 Pala 44.
For the purpose of calculating the civil period Savani Dasha for a certain gentleman, a shorter alternative method is provided according to the Talu... system. As follows: The sum of the elapsed periods in the solar reckoning, the measure of age is 557; 6; 26; 0.
Daily calculation 5616; 22; 0. With the "True Rasa" 68; 2; 35; 40 added, it becomes 5699; 14; 0. Divided by the local parameters? 90391, the quotient is 133; 9; 18; 11. This is the civil day-count... at the start of the period.
5688; 27; 31 no
Always in the month of Mesha Aries/April and so on.

Now, the calculation of the entry time and proximity by the method of the astrologer Ganesha Daivajna, as presented in the Jataka Paddhati—

—and correctly explained in the chapter on periods Dasha-adhyaya by the author of the Jatakabharana A famous 15th-century astrological treatise.
As stated: "In the Shaka era, the count of days... the mean should be placed... in the middle of the periods; the Sun is multiplied by the months at the entry of the period." 1. The sequence of signs and so on...
Here an objection is raised: "How is the intercalary month Adhimasa obtained?"

Multiplied by the qualities 13... from this. By the "Raya-Nandana-Aga" 689 and so on, the fractional day-heap is formed: 12. Combined with the correction, the elapsed Ghatis and days...
Multiplied by 30, the lunar day Tithi is found... the months starting from Madhu Chaitra/March-April are 12. The day-count Ahargana multiplied by seven and the remainder gives the weekday, starting from Sunday.
In that Shaka year, in that month, on that lunar day and weekday, the entry into the next period occurs. 4. If the entry into the period occurs after sunrise, the remaining arc is divided by the mean motion.
The result is the Ghatis of the period entry. 5. Thus ends the section.

Now, the method for Tithi correction from the Tithi Chintamani p composed by Ganesha Daivajna is stated.

As follows: The Shaka year 447...
is equal to the true... 1007... 800... is?... with 84 added... by 8... 27... again 171. East or West of the prime meridian Rekha The meridian of Ujjain in Yojanas... the minutes...
One should determine the Lord of the Year as decreased or increased based on being East or West of the prime meridian. The result is in days, Ghatis, and Palas. and The years are equal, minus the intercalary months.