Theorem of 1:3 Pythagoras Cone and Prime number predictive double spirals

  • Vinoo Cameron
Keywords: double spiral of Prime number distribution, 1:3 Pythagoras cone

Abstract

This article is a brief salute and validation of the exclusive Journal of Mathematics, JPRM, who had the wisdom and the savant to publish the preliminary papers of this author in nov 2017. This Theorem now is being published in brief with your journal  as proof of a new theorem and in Book  Form later this year ( The God of Papa Einstein and Isaac Newton) in production

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References

[1] Vinoo Cameron: The case against mathematical Dogma ( Precisemathematical Pi value by finite equation=3.14159292035,pure and appliedmathematics journal, vol. no 5,2013, PG 169-173.\
[2] Cameron. V. The first ever precise predictive prime number placement,International journal of applied mathematics research 2(3) (2013)345-351)(journal listed by theAmerican mathematics) society).
[3] Cameron. V. The spiral code of prime numbers, International journal ofapplied Mathematics research 2 (2)(2013)279-292).
[4] Cameron. V. The unified Theorem at -1 (Vedic Zero),International Journalof Mathematics research, 2(2) (2013) 221-251.
[5] Cameron .V, The disproof and fall of the Riemann’s hypothesis byquadratic base: The correct variable distribution of prime numbers by theclear mathematics of the half-line values (“Chan function”) of primenumbers, International Journal of AppliedMathematical Research, 2(1) (2013)103-110.
[6] Cameron V, den Otter T. Prime numbers 2012. Jam Sci 2012;8(7):329-334].(ISSN: 1545-1003),http://www.jofamericanscience.org.
[7] Cameron V, Prime number Coordinates and calculus J AmSci, 2012;8(10):9-10]. (ISSN: 1545-1003).http://www.jofamericanscience.org.
[8] Cameron: Prime number19, Vedic Zero and the fall of western mathematicsby theorem. International journal ofapplied mathematical research 2(1)(2013)111-115.
Published
2018-10-06
How to Cite
Cameron, V. (2018). Theorem of 1:3 Pythagoras Cone and Prime number predictive double spirals. Journal of Progressive Research in Mathematics, 14(1), 2327-2333. Retrieved from http://scitecresearch.com/journals/index.php/jprm/article/view/1607
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Articles