Chetansing Rajput

Chetansing Rajput
File:Commisioner Chetansingh Rajput.jpgCommisioner Chetansingh Rajput.jpg Commisioner Chetansingh Rajput.jpg Chetansing Rajput
Born	21 september 1978
🏳️ Nationality	Indian
🏫 Education	M.B.B.S
🎓 Alma mater	•M.G vidyalaya,varangaon •Jawahar navodya, vidyalaya,Bhusawal •T.N. Medical college (Nair Hospital) ,Mumbai University
💼 Occupation	Assistant Commissioner of GST
👩 Spouse(s)	Priyadarshani Rajput
👶 Children	Sanga (Son) Prithvi (Son)
🌐 Website	https://goldenratiorajput.com

Chetansing Rajput is an Indian inventor and a doctor-turned-bureaucrat from Nashik in the State of Maharashtra. He is a medical graduare from Nair Hospital, Mumbai, and currently working as the Asst. Commissioner (Dept. of GST) in India. He previously worked as Medical Officer at Jalgaon Civil Hospital, at Ruby Hall Clinic in Pune city of Maharashtra, and also at Tirath Ram Hospital, New Delhi. Since February 2010, he is working as a gazetted officer for the State of Maharashtra, India. Apart from his medical background and the civil service as profession, Chetansing has contributed in various disciplines of mathematics and natural sciences through his research works and publications, including the mathematical concepts of Golden Ratio and Metallic Means, Electro-Chemical Oscillations, X-Ray Tubes, etc. He is well-known for his pioneering work on the Metallic Ratios.

Research Work

Being a doctor-turned-bureaucrat, Chetansing has not received any formal education in Mathematics. All the findings communicated in his mathematical publications are the results of his home-based, self-sponsored research pursuits. His contributions on the Golden Ratio and Metallic Means are cited as the groundbreaking work by various reputed math websites, including Wikipedia.

Through a series of publications in the year 2021, Chetansing has put forward several new aspects of Golden Ratio and Metallic Means. He has recently put forward the idea that the primitive Pythagorean triples are the prototypical forms of metallic means. Beside, he has also introduced the geometric construction methods of metallic means, and the mathematical relations between different metallic ratios. Most importantly, he has introduced the concept of the Triads of metallic means, and the classical correspondence between metallic ratios and Pythagorean triangles as well as Pythagorean Primes. He has also put efforts on the inclusion of Golden Ratio and Metallic Means in schools, colleges and university curriculums, through induction programmes, lectures series and seminars, beside popularising these concepts through his multiple publications and the website.

Publications

1) Metallic Ratios in Pythagorean Triples :This pioneering work has put forward the concept of Primitive Pythagorean Triples as the purest expressions of various Metallic Ratios. The Primitive Pythagorean Triples are found to be the prototypical forms of all Metallic Means.

2) Metallic Ratios: Mathematical Relationships This work put forward the precise mathematical relationships between different Metallic Ratios. The work presents various explicit formulae those provide the exact mathematical correlations between different Metallic Ratios

3) Golden Ratio Paper: This publication has introduced the unique geometric features of 1:2: right triangle, which is observed to be the quintessential form of Golden Ratio (φ). This special right triangle also unveiled the fundamental Pi:Phi (π:φ) correlation, in terms of precise geometric ratios, with an extreme level of precision. Further, this 1:2: triangle is found to have a classical geometric relationship with 3-4-5 Pythagorean triple. More importantly, it also put forward the idea of the generalized geometric substantiation of all Metallic Means, with right angled triangle.

4) Geometry and Mathematics of Metallic Means: This work put forward various novel aspects of Metallic Ratios, such as the new mathematics and geometry of all Metallic, the formation of the “Triads” of Metallic Means, and their classical correspondence with Pythagorean Triples and p≡1(mod 4) primes, also the correlation between Metallic numbers and the Ddgits 3 6 9

5) Metallic Means and Pascal's Triangle: This work introduces the concept of special right triangles those provide the accurate geometric substantiations of all Metallic Ratios. These right angled triangles not only have the Metallic Means embedded in all their geometric features, but they are also observed to be the quintessential forms of the corresponding Metallic Ratios.

6) Metallic Means "TRIADS" : The publication illustrates the concept of the “TRIADS of Metallic Means”.  The Metallic Means and their TRIADS can be geometrically substantiated, in an intriguing manner, as described in this work.

7) Metallic Means and Pythagoras Triples and Primes: This work synergizes the newly discovered geometry of all Metallic Means and the recently published mathematical formulae those provide the precise correlations between different Metallic Ratios. The paper illustrates the close correspondence between Metallic Ratios and the Pythagorean Triples as well as Pythagorean Primes

8) Metallic Means and Numbers 3, 6, and 9 : This work has highlighted the intriguing relation between Metallic Means and the Numbers 3, 6 and 9. These numbers are observed to occupy special positions in the realm of Metallic Ratios.

9) Metallic Means Geometric Substantiation Paper: Certain new geometric aspects of the Metallic Ratios are introduced herein. Each Metallic Ratio is observed to be closely associated with a special right triangle, which provides the precise fractional expression of that Metallic Ratio. This work explicates the geometric substantiation of each Metallic Mean, on basis of the right angled triangle which is the quintessential form of that particular ratio. Every single feature of such special right triangle is the geometric expression of corresponding Metallic Mean.

10) Golden Ratio and Metallic Means: Complete Geometry Paper: This paper introduces the close correspondence between Pascal’s Triangle and the recently published mathematical formulae those provide the precise relations between different Metallic Ratios. The precise correlations between various Metallic Means, and the Triads of Metallic Ratios can be substantiated with Pascal’s Triangle, as described herein.

External links

1. Chetansing rajput publications on Academia.edu
2. Publications by Chetansing rajput, at ResearchGate
3.  Lectures and Publications on Golden Ratio and Metallic Means:  https://goldenratiorajput.com/
4. Semantic Scholar
5. The PKP Index
6. Chetansing rajput publications indexed by Google Scholar
7. Science Gate

This article "Chetansing rajput" is from Wikipedia. The list of its authors can be seen in its historical and/or the page Edithistory:Chetansing rajput. Articles copied from Draft Namespace on Wikipedia could be seen on the Draft Namespace of Wikipedia and not main one.

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