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Bagadi, R. (2016). TRL Ramesh's Algebbra For Generating The Universe Of All Aspects From Any Given Aspect. (Universal Engineering Series). ISSN 1751-3030. PHILICA.COM Article number 716.

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TRL Ramesh’s Algebbra For Generating The Universe Of All Aspects From Any Given Aspect. (Universal Engineering Series). ISSN 1751-3030

Ramesh Chandra Bagadiunconfirmed user (Physics, Engineering Mechanics, Civil & Environmental Engineering, University of Wisconsin)

Published in engi.philica.com

Abstract
TRL Ramesh’s Algebbra For Generating The Universe Of All Aspects From Any Given Aspect. (Universal Engineering Series). ISSN 1751-3030.

Article body

TRL Ramesh’s Algebbra For Generating The Universe Of All Aspects From Any Given Aspect. (Universal Engineering Series). ISSN 1751-3030.

Author:
Ramesh Chandra Bagadi
Founder, Owner, Co-Director And Advising Scientist In Principal
Ramesh Bagadi Consulting LLC (R042752)

Madison, Wisconsin-53715, United States Of America.

Email:
rameshcbagadi@uwalumni.com

Permanent Home Address:
MIG-905, Mithilapuri Colony,
VUDA Layout, Madhurawada, Visakhapatnam 530 041,
Andhra Pradesh State, India.

Telephones:
+91-9440032711, +91-7702721450, +91-891-2501619 (Land Line)

Universal Reach Address:
U8.0 of the stated Spaces in [0]

 

One can note that given an Aspect Primality A, we can find the following:

Ac The Aspect Primality Complement.

ALN The Nth Order Cumulative Orthogonality {Orthogonal Primality to Orthogonal Primality to Orthogonal Primality to….(N times) to the given Aspect Primality A} Primality Overgrowth Over the given Aspect Primality A.

A<(x) The xth Fractional Order (where 0<x<1) Cumulative Orthogonality Primality Overgrowth Over the given Aspect Primality A.

A>(N+x) The xth Fractional Order (where 0<x<1) Cumulative Orthogonality Primality Overgrowth Over the Nth Order Cumulative Orthogonality {Orthogonal Primality to Orthogonal Primality to Orthogonal Primality to….(N times) to the given Aspect Primality A} Primality Overgrowth Over the given Aspect Primality A.

A{UIP(f,g)} The gth Level fth Universe In Parallel of the Aspect Primality A where f<E where E is the Number to possible Exhaustion of the existence of (gth Level) Universes In Parallel, and similarly g is a Number limited by the Exhaustiveness of the Level mentioned.

{} Null Set Primality

A(HU,N) The Nth Order Cumulative Primality Overgrowth Over the given Aspect Primality A into the Higher Up Universes Side. [3].

One can note that now using just Union, Intersection, Null Set, the above Operators, and the Standard Mathematical Operators, we can Standardize a Metric (Preferably Prime Metric Based) and can Create an Algebra that makes the Aspect Primality A, a Continuous (Normalized Primality Wise) one, while also being Non-Redundant, i.e., having True Life = 1.0, i.e., being Optimal i.e., the one which follows the Least Action Principle. Such an Algebra is also the Universal Field Algebra. The Author likes to call this Universal Field Algebbra as Ramesh’s Algebbra.

References

0.Bagadi, R. (2016). TRL The Universal Recursive Access Technology Even Through Quantum Lenses. (Universal Engineering Series). ISSN 1751-3030. PHILICA.COM Article number 671.

http://www.philica.com/display_article.php?article_id=671

1.www.vixra.org/author/ramesh_chandra_bagadi

2.http://www.philica.com/advancedsearch.php?author=12897

3.Bagadi, R. (2016). TRL Recursive Scheme For Tunneling A Higher Up Fundamental Axiom Of Initial Condition(s) For A Given Fundamental Axiom Of Initial Condition. (Universal Engineering Services). ISSN 1751-3030.. PHILICA.COM Article number 705.

http://philica.com/display_article.php?article_id=705

 

 

 





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The full citation for this Article is:
Bagadi, R. (2016). TRL Ramesh’s Algebbra For Generating The Universe Of All Aspects From Any Given Aspect. (Universal Engineering Series). ISSN 1751-3030. PHILICA.COM Article number 716.


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