Ekhhantar Sangya Inference!

Now we come to explain the inference of planets with ekhshantar Sangya. Since we have to make inference
about 
the planet on 29 Sawan Sambat 1949 Bikram Bhadoun Badi Teej isht pal after Sunset and the birth time in our horoscope is Bhadaun Budi Teej Monday (Veer war) 9 pal after Sunset,
namely after the midnight of purnmashi. Therefore, it has gone through ekhantar
Sangya (later sangya).
Here, the inference to be taken
is of purnmashi. Therefore, we have to note down the day and time of birth
of the target time which
is of Tuesday i.e. 5 days and 9 pals. The day and midnight
of puranmashi which is of
Monday i.e. 2 days 46 ghari and 41
pal will be deducted
from that. What remains there
is 2 days 13 ghari and 28
pal. This tells us that the difference from
purnmashi team target time is of 2 days 13 ghari and 28 pal. This difference is called ekshantar
sangya. As we have to
make inference
about the Sun, movement of the Sun on the
day
of purnmashi recorded in almanac as is to be multiplied
by the digits of ekhshantra.


  • 2 multiplied by
    57 Sun
    movement will give the
    product 114
  • 13 multiplied by 57
    Sun movement will give the product 741
  • 28 multiplied by 57 Sun movement will give the product 1590

The three products will be noted down separately. Again, 13 multiplied by 23 will give the product 299.

28 multiplied by 23 will give the product 644 which divided by 60 will give the quotient 10
with a remainder 44
to be left out.

Addition of quotient 10 to 1596 to make a total of 1606 which when 299 is added to it will make
1905. This when
divided by 60 will bring the quotient 31 with a remainder 45 which is to be left out.

Further, the quotient
31 added to 741 will make a total of 772
to which an addition of 46 will make 818 which when
divided by 60 will yield quotient 13 with a remainder 38.

Again, the quotient
13 is added to 114 to make a total
of 127 which when divided
by 60 will give a quotient 3 with a remainder 7. Thus the obtained numbers are 3 days 7 ghari and 7 pal. To this, the Sun
inference of the midnight
of
purnmashi is added to derive ekhahmtar sangya of our
isht (the target time). The Sun inference
of our target time is calculated
at 25 ansh, 10 kula
and 17 bakula in
kark raas.


  • 644 ÷ 60 = Quotient
    10, remainder 44
  • = Quotient 31, remainder 45
  • = Quotient 13, remainder 38
  • = Quotient 2, remainder 7
  • Since obtained ekhshantra numbers are 2 days 7 ghari 38 pal
  • Purnmashi Sun inference
    added
    with 3    23      2  
     39
  • 3
    Rashi 25 ansh 10 kula 17 bakula

    This will be
    the Sun inference of the target
    time. Inference of Mars – ekhantar 2 days. 13 Kula, 28 bakula

    On that day, the recorded Mars movement is 3/46. Why are the begures left undyped? First of
    all, 2 is multiplied by
    Mars movement
    3 to get the product 6. 13 is multiplied by
    Mars movement
    3 to get the product
    39. 28 is multiplied by Marc movement 28 to get the product
    84. These will be
    written separately.

    Now,
    46 is multiplied by 2 to get the product 598. 28 is multiplied by 46 to get the product
    1288 which will be
    divided by 60 to
    yield a quotient 21 with a remainder 28
    which
    is to be left out. The quotient 21 added to 28 and 598
    will make a total of 703 which when divided
    by 60 yields a quotient 11
    with a remainder 43 which are to be left out.

    Again, the quotient 11 added to 39 and 92 make a total of 142 which when divided by 60 quotient
    added to 6 makes total of 8 which when divided by 60 will yield a quotient
    0
    with a remainder 8.

= Quotient 21, remainder 28

= Quotient 0, remainder 8

= Quotient 2, remainder 22

= Quotient 11, remainder 43



The obtained numbers are 8 ghari and 22 pal. Mars has a crooked or reverse movement. These numbers have been deducted from the Mangal Spasht of purnmashi in order to derive Mars inference of our target time which is 13 ansh, 49 ghari and 7 pals in makar Rashi. Had its movement been straight it would have been added to the obtained numbers.

Dr. Shanker Adawal,
www.ShankerAdawal.com,
www.ShankerStudy.com




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