20210628, 18:04  #1 
Jun 2021
3 Posts 
Compositional Equations
I am working on equations which have 2 variables that are not seperated from each other with the equation. Variables are a mathematical references to each other. I get results and I called them a compositional arithmetic or compositional equations before I continue to work with them. Compositional arithmetic has a vital point with calculus through It’s form of 2 variables that are not seperated from each other with the equation and thats gives us a theorem of compositional equational calculus. I’ve suggested new approach to number theory with compositional arithmetic. I’ve applied compositional equations to number theory. Then result was distribution of prime numbers can be expressed by applying of compositional arithmetic to prime numbers. This is showed at: Oguzhan C. Yer, ”Examining Distribution of Prime Numbers with Compositional Equations”, International Journal of Science and Research (IJSR), Volume 9 Issue 6, June 2020, 1458  1458. First publication on the topic was Oguzhan C. Yer, "Compositional Equations and New Description of Triangle & Circle", International Journal of Science and Research (IJSR), Volume 9 Issue 6, June 2020, 1273  1275.
My ORCID ID: https://orcid.org/0000000209574006 You can contact with me about the subject by my email. My email address: oguzhan DOT yer AT studio DOT unibo DOT it Last fiddled with by axn on 20210629 at 02:32 Reason: email 
20210801, 13:40  #2 
Jun 2021
3_{10} Posts 
Distribution of Prime Numbers Through Numbers and Its Contents
Consider an equation which has 2 variables that are not seperated from each other with the equation. Variables should be mathematical references to each other with a unique way in this equation. These equations has to contain a number and its content (other number seperated with a semicolon) also. I considered this then I get results and I called them a compositional arithmetic or compositional equations before I continue to work with them. Compositional arithmetic has a vital point with calculus through It’s form of 2 variables that are not seperated from each other with the equation and thats gives the theorem of compositional equational calculus. I’ve suggested new approach to number theory with compositional arithmetic. I’ve applied compositional equations to number theory. Then result was distribution of prime numbers can be expressed by applying of compositional arithmetic to prime numbers. This is showed at: Oguzhan C. Yer, ”Examining Distribution of Prime Numbers with Compositional Equations”, International Journal of Science and Research (IJSR), Volume 9 Issue 6, June 2020, 1458  1458. First publication on the topic was Oguzhan C. Yer, "Compositional Equations and New Description of Triangle & Circle", International Journal of Science and Research (IJSR), Volume 9 Issue 6, June 2020, 1273  1275.
My ORCID ID: https://orcid.org/0000000209574006 You can contact with me about the subject by my email. My email address: oguzhan DOT yer AT studio DOT unibo DOT it 
20210801, 14:37  #3 
Sep 2002
Database er0rr
2^{2}×1,063 Posts 
Spot the differences! OP, please keep to one thread and do not spam this site.

20210802, 15:35  #4  
Feb 2017
Nowhere
2^{2}×3×491 Posts 
From the Introduction to "Compositional Equations and New Description of Triangle & Circle" we have all we need to know about the paper and the journal that published it. I have refrained from giving a link.
Quote:


20210802, 19:35  #5 
"Serge"
Mar 2008
Phi(4,2^7658614+1)/2
9,901 Posts 
I am familiar with that journal!
"The Internashional Jornal of Trash Research on Anything and Everythign". Pay 200 bucks and you are "published"! 
20210803, 03:32  #6  
Feb 2017
Nowhere
2^{2}×3×491 Posts 
Quote:
This august journal pronounces itself to be strongly against plagiarism. Imagine something like the article I quoted from being plagiarized. 

20210808, 20:34  #7 
Jun 2021
3 Posts 
Review on article entitled "Dynamic of the Calculus: Pedestals of Compositional Equations"
May I venture to remark that work entitled "Dynamic of the Calculus: Pedestals of Compositional Equations" which is provides a theorem that is a vital point on relation between calculus and compositional equations which I submitted to The American Mathematical Monthly got a review from Susan Jane Colley and Editorial Board. "This manuscript offers a new notation for understanding derivative and integrals of functions." is a remark on work from the Editorial Board.

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