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Bagadi, R. (2016). TRL Rectifying And/ Or Rigging Of Any Aspect Primality Of Concern To Perfection. (Universal Engineering Services). ISSN 1751-3030.. PHILICA.COM Article number 662.

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TRL Rectifying And/ Or Rigging Of Any Aspect Primality Of Concern To Perfection. (Universal Engineering Services). ISSN 1751-3030.

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

Published in engi.philica.com

Abstract
TRL Rectifying And/ Or Rigging Of Any Aspect Primality Of Concern To Perfection. (Universal Engineering Services). ISSN 1751-3030.

Author:
Ramesh Chandra Bagadi
Founder, Owner, Co-Director And Advising Scientist In Principal
Ramesh Bagadi Consulting LLC (R420752), 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)

Article body

TRL Rectifying And/ Or Rigging Of Any Aspect Primality Of Concern To Perfection. (Universal Engineering Services). ISSN 1751-3030.

Author:
Ramesh Chandra Bagadi
Founder, Owner, Co-Director And Advising Scientist In Principal
Ramesh Bagadi Consulting LLC (R420752), 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)

1.For anygiven Aspect of concern, we find the Primality of it using author’s [1],[2] and [3]. We now slate the thusly found Entire Aspect Primality of concern in terms of a Sub-Set of some distinct (possibly, but not necessarily) Higher (>=1) Order Sequence Of Primes which starts from its beginning. Now, this is a Single Primality Tree Branch that represents the Entire Primality of concern. We now check for any Discreteness (of Prime Metric Bases of the aforementioned some distinct (possibly, but not necessarily) Higher Order (<=) Sequences of Primes) in this Primality Tree Branch (in the interval between the Beginning Smallest Basis Element and the Largest Basis Element of the thusly Slated Single Primality Tree Branch) and we fill in the blanks appropriately.

2.If the computed Aspect Primality has some Repeating Elements, we then find for each Once Repeating Elements, Twice Repeating Elements, Thrice Repeating Elements, ,…, and so on so forth upto N times Repeating Elements, a corresponding respective Single Primality Tree Branch {that is a Sub-Set of some distinct (possibly, but not necessarily) Higher Order Sequence Of Primes (which starts from the beginning and goes along up to the largest element of the thusly Slated Single Primality Tree Branch)}. We now check for any Discreteness (of Prime Metric Bases of the aforementioned some distinct (possibly, but not necessarily) Higher Order (<=) Sequences of Primes) in these Primality Tree Branches (in the interval between the Beginning Smallest Basis Element and the Largest Basis Element of it’s respective Primality Tree Branch) and we fill in the blanks appropriately.

3.Now, after putting up the Entire Aspect Primality Tree together again (after having filled in the necessary blanks), for each of the Primality Tree Branches (inclusive of the Main Stem Branch) of the thusly updated and filled Aspect Primality Tree, we Slate the Set comprising of the Largest Elements of Each Primality Tree Branch (inclusive of the Main Stem Branch) as a Sub-Set of some distinct (possibly, but not necessarily) Higher Order Sequence Of Primes. We now check for any Discreteness (of Prime Metric Bases of the aforementioned some distinct (possibly, but not necessarily) Higher Order (<=) Sequences of Primes) in this Set (in the interval between the Beginning Smallest Basis Element and the Largest Basis Element of it’s respective Primality Tree Branch) and we fill in the blanks appropriately. Any Repeating issues can be dealt with as detailed already.

4.Furthermore, for each of the Primality Tree Branches (inclusive of the Main Stem Branch) of the thusly updated and filled Aspect Primality Tree, we again Slate the Sub-Branch Emanation Points form a branch as a Sub-Set of some distinct (possibly, but not necessarily) Higher Order Sequence Of Primes. We now check for any Discreteness (of Prime Metric Bases of the aforementioned some distinct (possibly, but not necessarily) Higher Order (<=) Sequences of Primes) in this Set (in the interval between the Beginning Smallest Basis Element and the Largest Basis Element of it’s respective Primality Tree Branch) and we fill in the blanks appropriately. Any Repeating issues can be dealt with as detailed already.

Or, alternately, considering all of the Primality Tree Branches (inclusive of the Main Stem Branch) of the thusly updated and filled Aspect Primality Tree, we again Slate all the Sub-Branch Emanation Points Position Elementsto form a Sub-Set of some distinct (possibly, but not necessarily) Higher Order Sequence Of Primes. We now check for any Discreteness (of Prime Metric Bases of the aforementioned some distinct (possibly, but not necessarily) Higher Order (<=) Sequences of Primes) in this Set (in the interval between the Beginning Smallest Basis Element and the Largest Basis Element of it’s respective Primality Tree Branch) and we generate the Sub-Branches (Completely, from this point to the smallest Possible Basis along this Sub-Branch) appropriately. Any Repeating issues can be dealt with as detailed already.

5.Our Holistic Complete Primality Tree of the Aspect of concern is now ready for use.

We can also refer to this as the Galaxy Primality Of the Aspect Concept of concern. Also, in this fashion, one can Roughly find the Primalty of any Aspect by simply using the Verbose of the same [4].

References:

1.Bagadi, R. (2016). Primality Tree Of Any Given Set. PHILICA.COM Article number 631.

http://www.philica.com/display_article.php?article_id=631 

2.Bagadi, R. (2016). Recursive Calculation Of Elements Of Sequence Of Fractional Any Higher Order Primes Using Total Combinational Uncertainty. ISSN 1751-3030. PHILICA.COM Article number 653.

http://www.philica.com/display_article.php?article_id=653

3.Bagadi, R. (2016). TRL Recursive Quantization Scheme For Any Aspect Primality Of Concern. Hyper-Primality Computation. (Universal Engineering Series). ISSN 1751-3030. PHILICA.COM Article number 654.

http://www.philica.com/display_article.php?article_id=654

4.See authors Research Papers on Primality Engineering at 5. Below

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

6.www.vixra.org/author/ramesh_chandra_bagadi

 

 

 

 

 

 

 

 

 

 

 

 

 

 

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The full citation for this Article is:
Bagadi, R. (2016). TRL Rectifying And/ Or Rigging Of Any Aspect Primality Of Concern To Perfection. (Universal Engineering Services). ISSN 1751-3030.. PHILICA.COM Article number 662.


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