Rudraksh - mystical seed holding secrets of Shiv upasana. Part 9


They were happy and were clear so far. He said,  yes this will also be a hypothetical line.
Agreed but its a great game changer. 
Now, I would request you to recall our mathematics classes. This  central line will bisect and will be  perpendicular on the line connecting the two eyes, then only it will be the shortest distance. This imaginary line will divide the triangle into two Right angled triangles. 
Does it remind you of some theorem...

This central line that bisects the axis between the eyes is the shortest distance between seer and  the seen. It was found mathematically in ancient  India. Just recall it’s a well-known fact which was highlighted by Rishi Baudhayana and is known as Baudhayana theorem.  Baudhāyana presented a geometrical proof using  isosceles triangles. Later on Apastamba gave a numerical proof for it. Then Bhaskara, another ancient  Indian mathematician provided a unique  geometrical as well as numerical proof. 
It was well established that this will be the  shortest distance between seer and the seen and is very  important in the quest of merging the Seer and  Seen. In this merger a new dimension was  experienced that was beyond the triads and was a field of  Union or Adwait.
He was surprised this time and said, Could you  explain it a bit more. We have heard of Pythagorean theorem but not about Budhayana, Apastamba  or Bhaskar on this property of Triangles.

Its unfortunate part of Indian education system  that it does not give any reference to Indian scholars or their works. Anyways, you said it right we are well versed with Pythogorean theorem, it was  taught when we were in eight standard.

But you will be surprised to note that as per the in formation  Baudhāyana gave this theorem in his book called  Baudhayana Sulbasutra in about 800 BCE that  was 1000 years before birth of  Pythogoras.

This theorem, applies on Right angled Triangles and in our yogic  quest to reduce the distance between seer and the seen, we move at the center of  the axis between the two eyes. This place is the  location for the third eye. Now when third eye  point is connected with  bindu where image is formed, it gives us two  right angled triangles.

The triad of vision is the basis for this theorem and then for entire trigonometry... 
Hope so far its clear...
yep! 
continued in part 10............

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