Historical Resolution of the Mathematical Structure of Modern Trigonometry at 1:3 Pythagoras (360/19) (Revision of Isaac Newton’s Fallacy of Trigonometry.)

Abstract

This paper is geared towards the students and admirers of Sir Isaac Newton, to assert by this paper, almost after400years; to remind him and them; that it is mathematicallyimprecise to calculate a curve or area of a circle, without the parity of numbers equations with correcttrigonometry and equations of numbers, aligned to the great theorem of Pythagoras, specially Pythagoras 1:3, which is the keel of the universe of mathematics at subtended angle 360/19 degrees. The inverse curvature  of the universe of mathematics ( Universe itself) is precisely related to  Pythagoras 1:1; 1:3 ; 1:5 as shown in this paper using the correct value of 360/19 degrees at Pythagoras 1:3; is easily mathematically plotted and as hereinpublished, and Newton’s attempt to describe curves by linear numbers equation is at best approximate.

 The horizons and the curvature of the universe are precise based on non-linear equations, not approximate as per the rumination of Newton, as in the proof in the previous published paper (Divestiture of mathematics), 360/19 is the correct value in degrees at 1:3 Pythagoras which should have been suspected by the great master of mathematics newton. The world of mathematics must come to terms with numbers and trigonometric diversions of Pythagoras. The intent is not to challenge the methods of Sir IsaacNewton, but to assert that on what mathematics he based his apparent logical approximations, that basis of mathematics is flawed; given that degrees defined in the mathematics are precisely concordant with numbers( (360/2)/3=60 precise), representing the constant factor 6.

 The author maintains in this paper and the previously published paper the following, and provides ample mathematical proof of the keel value of Pythagoras 1:3.

1.1 Pythagoras=360/8=45 (90/2) degrees subtended

1:2 Pythagoras=360/16=22.5 (90/4) degrees subtended

1:3 Pythagoras=360/19= 18.94736842105(90/4.75) degrees, subtended

1.4 Pythagoras=360/24=15 degrees (90/6), subtended

1:5 Pythagoras=360/30= 12 (90/7.5) degrees, subtended (90/7.5)

1:6 Pythagoras=360/38 degrees subtended

For Pythagoras1:1;1:3;1:5, the arithmetic is simple and further proven under methods, as from above a factor of 90 degrees (4.75-2) = (7.5-4.75).

 The fundamental precise mathematical parity of the above Pythagorean precision is defined by the mathematical premise not understood by the approximation of IsaacNewton’s understanding of mathematics that degrees and numbers as understood currently .