Is it true, they pay Kibo Parry Moroney more, to stalk sci.math than Harvard pays Dr Hau to conduct slow light experiments, and no wonder AP cannot get Dr. Hau to finish her experiment by turning off the light switch.

AP's 174th book// Mathopedia-- Listing of 61 fakes and mistakes of Old Math..

Last revision was 15May2021.

Some of these can be found in AP's TEACHING TRUE MATHEMATICS series.

TEACHING TRUE MATHEMATICS: Volume 3 for ages 18-19 Freshperson College, math textbook series, book 3
Teaching True Mathematics, by Archimedes Plutonium 2019
Listing the Errors of Old Math, list of 1 to 50.

Alright, well, mathematics is a closed subject. What I mean by that is due to the textbook series of Archimedes Plutonium TEACHING TRUE MATHEMATICS, that once you learn the polynomial transform and learn the two Power Rules of Calculus, you reached the peak the pinnacle of all of mathematics, and anything further in math is just details of what you learn in that textbook series. Math is a completed science, unlike the other 5 hard sciences of physics, chemistry, biology, geology, astronomy. Those other five will continue to find new ideas, new things, while math remains static and complete. Mathematics is finished complete as far as a science goes. And even though Physics will find new science such as how the proton toruses inside of atoms are configured in geometry, the geometry and calculus used in that configuration, that new science does not change nor does it create or require new math to handle the new physics.

Now I do need to discuss the Errors of Math in General and the errors of math in geometry in particular. I have the feeling that Geometry is the more important of the two-- algebra - geometry. This list appears in most of AP's Teaching True Mathematics textbook series by Archimedes Plutonium, meant to be a guide and orientation, and a organizing of what must be covered before graduating from College, and what math to steer clear of.

Errors mostly, but not always, for some are included because too much time spent on them.

1) No curves exist in Geometry, only finer and smaller straight line segments attached to one another.
We can still keep the name "curve" as long as we know it is a string of fine tiny straightline segments strung together in what looks like a smooth curve. If curves exist, then the Calculus in Fundamental Theorem of Calculus cannot be proven and thus Calculus does not exist. We all know that we have to have Calculus, and so we throw out onto the trash pile the curve of Old Math. And this is reasonable because starting in 1900 in physics there arose the Quantum Mechanics of Space being discrete. And a discrete space has no continuum, has no curve of Old Math.

2) Space has gaps in between one point and the next point. These gaps are empty space from one point to the next point, for example in 10 Grid there is no number between .1 and .2, and in 100 Grid there exists no number between .01 and .02.

3) Infinity has a borderline and there is a microinfinity compared to a macroinfinity. For example in 10 Grid, the microinfinity is .1 if we exclude 0 and so there is no number smaller than .1 and no number larger than 10 in 10 Grid, where 10 is macroinfinity.

4) The 1st Quadrant Only in Coordinate System Geometry. Sad that the first coordinate system of Descartes was correct but soon became corrupted with 4 quadrants. See Mathematical Thought, Volume 1, Kline, 1972, page 303. Where Fermat then Descartes starts the Cartesian Coordinate System as 1 axis only and from 0 rightwards, meaning in our modern day math, 1st Quadrant Only.. Why did math screw up on coordinate systems? I suppose some clowns thought negative numbers were true and they wanted ease of drawing a circle with center at 0. When they could have just as easily drawn the circle in 1st Quadrant Only.

5) Calculus needed a Geometry proof of the Fundamental Theorem of Calculus, but Old Math never provided such, instead they provided some stupid Limit argument. The reason for the creation of the Limit disaster was that the French mathematician Cauchy got sick and tired of hearing his smartest students complain that the width of rectangles in the integral are 0 width, and those smart students could not, for the life of them understand how a rectangle with 0 width has any interior area. So instead of the math community denouncing the limit, instead they elevated the fakery.

6) Further in Calculus, they knew you could do a transform of coordinate points to turn any function into a polynomial function, a method of Lagrange. However, they in Old Math were too stupid to take this transform to its highest form-- all functions are polynomial functions and only polynomial functions. When you learn that-- the derivative and integral of any and every function of math is a snap breeze simple and easy.

7) With the error filled 4 quadrants, when it should be 1st Quadrant Only, we have Trigonometry's sine and cosine with the fakery of sinusoid wave when it never was that. The sine and cosine are semicircle waves, and no sinusoid wave exists.

8) There is only one Geometry-- Euclidean, and there is not three distinct geometries of elliptical Riemannian or hyperbolic Lobachevsky. Those two are just duals that make up Euclidean.

9) Torus, volume and surface area formulas in Old Math are all screwed up and in error because they imagined bending a cylinder to form a torus. This brings back memories, for I had to do a percentage formula, since I could not follow the fake way of bending a cylinder. Where 78.5% of Disc Torus (pi)R^2h - (pi)r^2h is the volume of Circle Torus, and 78.5% of Disc Torus 2(pi)Rh + 2(pi)rh + 2 ((pi)R^2 - (pi)r^2) is the surface area of Circle Torus.

10) Ellipse is never a single cone slant cut, always a cylinder slant cut. Although you do get an ellipse from double cones of this configuration <> which in Old Math was the hyperbola, but two hyperbolas joined together to form a ellipse.

11) All Parallelepipeds reduced to a Rectangular Box by making 2 cuts and pastes. Volume of the original Parallelepiped is simply a*b*c of the Rectangular Box length*width*depth formed. Old Math never understood that a precise definition of Parallelepiped has two kinds, the parallelepiped that has 90 degree angles and the parallelepiped that has no 90 degree angle.

12) All of Old Logic such as the textbooks by Copi and Boole and Jevons with their messed up operators -- their logic connectors of AND, OR, If->Then, Equal+Not, Boole went insane with logic for he never lived a logical life as he even thought cold bathes and a wet bed would cure him of pneumonia, so insane was Boole he taught class shivering in rain soaked clothes and so when it came time to decide for Boole what AND should be, he thought its table was TFFF, not realizing that if just one statement among many statements is true, then the entire collection is true and thus the true truth table of AND must be TTTF and now in modern day computer making times of 1990s onward we see clearer the Boole error of logic for the computers are expressing the thoroughly wrong and muddle headed Boole logic of 2 OR 1 = 3 with AND as subtraction of 2 AND 1 = either 1 or 2 as in subtraction of the other. And the Boole mistake of AND and OR is easily fixed as we correct AND to be TTTF and we accept only a OR truth table of FTTF.

13) Set theory is thrown out completely, although we can use the word "set" to mean collection, group. All of Cantor set theory is phony baloney, not worth reading. There never was anything to set theory and was seen as the "part of math inhabited by those crippled in mind to doing regular math" as they played around with Venn diagrams when they should be learning true math of calculus.

14) Rationals and Negative Numbers thrown out completely because the only true numbers are Decimal Grid Numbers. Some would complain, why AP throws out Rationals? And the answer is simple, that numbers must be free of operations, for Rationals are unresolved divisions. Numbers are free and clear of any operator. Numbers have to be formed purely from mathematical-induction and having no unfinished operator. The Smallest set of Grid numbers is the 10 Grid System with its infinitesimal being .1, and the entire collection of 10 Grid is 0, .1, .2, .3, . . , 9.9, 10.0 where .1 is microinfinity and 10 is macroinfinity. In 100 Grid the infinitesimal is .01, in 1000 Grid the infinitesimal is .001, etc etc. In such a true system of numbers, all the numbers are built by mathematical-induction. Not just one group of numbers-- counting, but all numbers from mathematical-induction.

15) Irrationals thrown out completely (ditto to Rationals and Negative numbers).

16) Reals thrown out completely (ditto).

17) Imaginary numbers and Complex numbers are b.s. and thrown out completely.

18) Trigonometry pared down so much-- 90% thrown out, and no trigonometry ever enters Calculus. Only real use of trigonometry is when you have an angle and side, you can figure out the rest of the right triangle. But no, when you give true math to a gaggle of kooks, it is not long before they stretch true math way way out of its "zone of truth". And even fill up by 50% of calculus, when trig should never be in calculus.

19) Continuum and continuity thrown out as horrible fakery (in fact the Quantum Mechanic Physics of early 1900s had a better handle on the truth and reality of math with discrete space).

20) Topology is junk and a waste of time for many reasons such as continuum does not exist, and the fact that the idea of "bending" is not really ever a mathematical concept.

21) Prime numbers are fakery for the Naturals never had division in the first place. The real true numbers of mathematics are the Decimal Grid Numbers and they do not have a concept of "prime". The key evidence that primes were silly stupid error, was the fact that there never existed a "pattern for primes". And all of mathematics is a science of "pattern". If any part of mathematics has no pattern, is indication that such was a phony fake concept to start with. Below begins a write-up of Math topics all have pattern, if not, then not math. Now some may worry about the idea that no primes ever existed for they worry about the Unique Prime Factorization Theorem of Old Math. But here again, there is no worry. For "Factors exist" just not prime factors.