The above is the method of trinal reductions. Now the method of reduction to the pairs of Rasis, which have common lords is explained below. This is called Ekadhipathya Shodhana. This reduction is applicable, when there are benefic dots in both the Rasis owned by a Grah. Should there be less number of dots in a Rasi, while the other Rasi (of the same Grah) is not occupied, the smaller number of dots shall be used for both the Rasis. If the occupied Rasi has more dots than the occupied Rasi, then make the dots nil in the unoccupied Rasi. (The occupation can be by any Grah) Similar reduction applies, when there are equal number of dots in both the Rasis owned by a Grah, but one of them should be free from occupation. Should both the Rasis be occupied, no reduction shall be made. Should there be the same number of dots in both the Rasis, which are not occupied, dots should be made nil in both the Rasis. If one of the Rasis is vacant in respect of dots, retain dots in the other Rasi. The rules for Ekadhipathya Shodhana do not apply to Kark and Simh.

Notes: The suggestions given in Slokas 32-37 are for reductions applicable to two Rasis owned by one Grah and are called Ekadhipathya reductions, which should be done after trinal reductions. Since Candr and Surya have each one Rasi only, there is no Ekadhipathya Shodhana for Kark and Simh.

The final figures in each Rasi, after effecting trinal reduction as well, as Ekadhipathya reduction, as above, be multiplied by the concerned Rasi multipliers and, if a particular Rasi is occupied the figure must be multiplied by the respective Grahs multiplier. The Rasi multipliers from Mesh onwards are: 7, 10, 8, 4, 10, 5, 7, 8, 9, 5, 11 and 12, respectively.