He is studying for a PhD at Indian Institute of Technology Bombay. He received his master's in Production Engineering from Indian Institute of Technology Delhi. He did B. Tech. (Hons) in Mechanical Engineering at Madan Mohan Malaviya University of Technology, Gorakhpur (UP). He did his high school at D.A.V. Inter College, Mahoba (UP), and Intermediate at Oxford Model Inter College, Syam Nagar, Kanpur (UP) India. He made his best efforts for academic research in Geometry and Theoretical Physics based on mathematical derivations and formulations. He derived a formula for permutations of alphabetic words, positive integral numbers, and all other linear permutations to calculate the position (hierarchical rank) of any linear permutation in the ordered sequence. It had been certified by the International Journal of Mathematics and Physical Sciences Research. Manuscript ID: 004022014A. Consequently, he, using HCR's Rank formula, proved that the factorial of any natural number can be expanded as a sum of finite terms. 
He proposed 'HCR's Theory of Polygon', 'HCR's Theorem, and Corollary'. He derived a number of formulas in Mathematics specifically Geometry.
He wrote his first book Advanced Geometry based on research articles in Applied Mathematics & Radiometry for higher education which was first published by Notion Press, Chennai, India in April 2014.
He published a Hand Book (Formula Kit) of Advanced Geometry in Public Domain in 2015.
He also authored a book 'Electro-Magnetism' in Theoretical Physics published by Notion Press & Amazon in Feb 2020.
Published Papers of the author by International Journals of Mathematics
1) HCR's Rank or Series Formula" IJMPSR March-April, 2014
2) HCR's Series (Divergence)" IOSR March-April, 2014
3) HCR's Infinite-series (Convergence)" IJMPSR Oct 2014
4) HCR's Theory of Polygon" IJMPSR Oct 2014
  • Mumbai
  • JoinedMay 6, 2014



Stories by Harish Chandra Rajpoot (PhD, IIT Bombay)
Regular N-gonal Right Antiprism by HarishChandraRajpoot
Regular N-gonal Right Antiprism
A regular n-gonal right antiprism is a semiregular convex polyhedron which has 2n identical vertices all lyin...
ranking #3 in discrete See all rankings
Regular Pentagonal Right Antiprism by HarishChandraRajpoot
Regular Pentagonal Right Antiprism
A regular pentagonal right antiprism is a convex polyhedron which has 10 identical vertices all lying on a sp...
ranking #151 in regular See all rankings
Circuminscribed Trapezium by HarishChandraRajpoot
Circuminscribed Trapezium
The circumscribed and the inscribed polygons are well known and mathematically well defined in the context of...
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