Guest guest Posted May 20, 2002 Report Share Posted May 20, 2002 Om Dear Guru Narasimha and other Gurus and list members, As suggested in (your book - Guru Narasimha) Vedic Astrology: An Integrated Approach, the Sayanaadi Avastha is the most important of all states. The formula given to compute is (C x P x A) + M + G + L C - constellation no. P - planet index A - Amsa number of planet M - Moon's constellation G - Ghati running at birth L - Lagna rasi Would very much appreciate if Guru Narasimha or any learned member could give the values of the planet index (P) one should use for Rahu, Ketu, Saturn and Mars. >From the examples given in the book the values for Sun (1), Moon (2), Mercury (4), Jupiter (5), and Venus (6) can be figured out. Many thanks in advance. Ashwin. Quote Link to comment Share on other sites More sharing options...
Guest guest Posted May 20, 2002 Report Share Posted May 20, 2002 Dear Ashwin, I wrote: "Suppose P is the index of the planet whose avastha we are finding (1 for Sun, 2 for Moon etc)." I thought that the rest would be obvious based on these two, but I guess not. If I get a chance to revise the text for a future edition, I will clarify further. The complete list is: 1 - Sun 2 - Moon 3 - Mars 4 - Mercury 5 - Jupiter 6 - Venus 7 - Saturn 8 - Rahu 9 - Ketu May Jupiter's light shine on us, Narasimha > Om > > Dear Guru Narasimha and other Gurus and list members, > > As suggested in (your book - Guru Narasimha) Vedic Astrology: An > Integrated Approach, the Sayanaadi Avastha is the most important of > all states. > > The formula given to compute is (C x P x A) + M + G + L > C - constellation no. > P - planet index > A - Amsa number of planet > M - Moon's constellation > G - Ghati running at birth > L - Lagna rasi > > Would very much appreciate if Guru Narasimha or any learned member > could give the values of the planet index (P) one should use for > Rahu, Ketu, Saturn and Mars. > > From the examples given in the book the values for Sun (1), Moon > (2), Mercury (4), Jupiter (5), and Venus (6) can be figured out. > > Many thanks in advance. > > Ashwin. Quote Link to comment Share on other sites More sharing options...
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