The Extension Theorem.

The 5 Atharva SheerSha.

पञ्च अथर्वशीर्ष

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In the last post it was pointed out that how a plain is contained in a sphere, and a sphere is contained in a plain.

We can see that any four points on a sphere could be said to have a one-one relationship with four assumed points on a plain.

This implies that every plain could be seen to be a  representation of a sphere. 

In the same way a point and a straight line are also related to one-another. 

This could be explained by treating them in terms of equivalence class and equivalence relations, or also in terms of envelopes and evolutes.

The same principle applies to and fits well  perfectly in the case of all thise 5 Atharva SheerSha texts.

That is How Rudra, GaNapati, DevI, Surya and Narayana are aspects of the one and the same unique principle.

Furthermore treatment of the topic is left to those who could check, see and verify if the arguments presented / made in the earlier post are valid enough on the criteria of the Mathematics.

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