Debunking nonsense on YT: Up and Atom on Aristotle's Wheel Paradox
Paradox is a word loved and cherished by ignorant mainstream mathematics academics. They love mystery, obfuscation and delight in the bliss of pure ignorance. For them understanding is not important. This creator has close to 1 million subscribers and earns between $10,000 to $20000 per month.
I am surprised that not every language and culture had a word for symmetry because it is through symmetry that we first begin to make sense of the world around us.
There are no axioms or postulates in sound mathematics:
https://drive.google.com/file/d/1vlU-PJeIk672bFwZyULD1ASTRFF3jXg8
My free eBook:
https://drive.google.com/file/d/1CIul68phzuOe6JZwsCuBuXUR8X-AkgEO
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https://www.youtube.com/watch?v=kqBCYTkPYaQ
Learn about the Holy Grail of Calculus:
https://www.academia.edu/105576431/The_Holy_Grail_of_Calculus
Shows summary of Historic Geometric Theorem:
www.academia.edu/103723139/My_historic_geometric_theorem_for_Dummies
Shows proof of Historic Geometric Theorem:
www.academia.edu/62358358/My_historic_geometric_theorem_of_January_2020
Link to free downloadable applet:
https://drive.google.com/file/d/1uY0Dd6lYkTeoBHzvGKrvpZ39jIdgxGYJ
Download the best book ever written on the number concept:
https://www.academia.edu/105399167/The_Ultimate_Book_of_Numbers
Get the true Origins and History of Calculus:
https://www.academia.edu/106488069/The_Non_fictional_Origins_and_History_of_Calculus
Discover closed -form trigonometric functions never realised before:
https://www.academia.edu/109334669/Ancient_Greek_trigonometric_formulas_better_than_anything_ever_known
Follow me on Academia.edu:
https://independent.academia.edu/JohnGabriel30
Donate here:
https://gofund.me/af8a5312
or here:
https://wise.com/pay/me/johng3933
All my YouTube videos are backed up here:
https://odysee.com/@NewCalculus:1
The scum of YouTube are constantly threatening and looking for excuses to shut down my channel.
Want to get instant updates for the newest math around? Join our discord server! https://discord.gg/CJ9Ks3WerR
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https://www.youtube.com/watch?v=ZtI5kyevrjo
Article explaining my historic geometric theorem:
https://www.academia.edu/62358358/My_historic_geometric_theorem_of_January_2020
Link to differentiation applet:
https://drive.google.com/file/d/1ON1GQ7b6UNpZSEEsbG14eAFCPv8p03pv
Link to integration applet:
https://drive.google.com/file/d/1JYRxjGb3MxlYWp_2KqVXwXNr5XUvUNz7
Thank me for enlightening you here:
https://gofund.me/af8a5312
Download my free e-book on the New Calculus here:
https://www.academia.edu/41616655/An_Introduction_to_the_Single_Variable_New_Calculus
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https://www.youtube.com/watch?v=hMm4YTfHNNo
Only a fool thinks he can define objects on the fly through his whimsical thought processes. Names are of utmost importance and do impact both learning and understanding.
You cannot call x in the equation 4=x+2 anything but a place-holder for some unknown. x is decidedly not a variable, but a constant - the opposite of variable. In fact, in more rigorous terms, we cannot call x an unknown because it is a value that can either be determined or not, so a better name would be "undetermined".
With respect to functions, there is nothing that varies - all the ordered pairs remain constant whether we think of them or no.
In any given function, for example f(x)=x^2, the pair (x, x^2) hasn't changed in past perpetuity and shall no doubt remain the same indefinitely. To say that x varies is both wrong and illogical.
In mathematics it is imperative to call objects by appropriate names.
Call things by their *name* !
Required reading:
https://drive.google.com/file/d/0B-mOEooW03iLcy1FVGw4RHRibzg
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https://www.youtube.com/watch?v=Ifz6BYRjDCo
A differential is simply a difference. A derivative is a fraction of differences.
Given that fractions can be equivalent, we call dy and dx symbolic differentials meaning they can take on any value as long as dy/dx is an equivalent fraction so obtained.
There is no such thing as an infinitesimal or infinity - both are junk concepts.
To claim as do the ignorant fools of mainstream mathematics academia that dy = f'(x) dx is a definition for a differential is CIRCULAR, but this should not surprise because in their sewer brains there is a lot of circularity! :-)
If Newton and Leibniz used angle for slope, then all smooth functions would have derivative functions whose ranges fall into the interval (-π/2, π/2) and vertical lines would have a slope.
The New Calculus:
https://www.academia.edu/41616655/An_Introduction_to_the_Single_Variable_New_Calculus
https://www.academia.edu/video/joX821
My historic geometric theorem which exposes Newton's and Leibniz's fraudulent formulation:
https://www.academia.edu/62358358/My_historic_geometric_theorem_of_January_2020
What exactly are differentials?
https://www.academia.edu/75882879/What_exactly_are_differentials_in_calculus
Six simple reasons why mainstream calculus formulation is flawed:
https://www.academia.edu/79881709/Six_simple_reasons_why_the_mainstream_derivative_definition_of_calculus_is_flawed
Theory of number, fractions and arithmetic:
https://www.academia.edu/44820487/Discovering_the_concept_of_number_a_personal_journey
Find many interesting articles here:
https://independent.academia.edu/JohnGabriel30
Thank me for enlightening you by contributing money here:
https://gofund.me/af8a5312
I am hated by mainstream math academics because I expose their ignorance, incompetence, unbelievable stupidity and arrogance. The more I reveal new knowledge and publish truth, the more I am persecuted and hated.
The truth is that I do know better than anyone else. Don't believe me! Prove that my claims are indeed true.
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https://www.youtube.com/watch?v=MeTUrXSfYk8
Newton and Leibniz were clowns stumbling around in the darkness of their ignorance. In this video I show you how sewer brains think.
For example, the slopes of the non-parallel secant lines (which are also difference ratios) can NEVER result in the derivative f(x). To wit, f(x) is not the same as t(x) and the derivative is equal to the slope of t(x), that is, it is an expression that evaluates to m in the equation t(x)=mx+c at a given point (x, f(x)).
Somehow, in their dysfunctional brains, [ f(x+h)-f(x) ] / h magically morphs into an expression which is the slope of t(x).
Article explaining my historic geometric theorem:
https://www.academia.edu/62358358/My_historic_geometric_theorem_of_January_2020
Link to differentiation applet:
https://drive.google.com/file/d/1ON1GQ7b6UNpZSEEsbG14eAFCPv8p03pv
Link to integration applet:
https://drive.google.com/file/d/1JYRxjGb3MxlYWp_2KqVXwXNr5XUvUNz7
You can open any of the above applets in your browser through this link:
https://www.geogebra.org/classic
Click on the three horizontal lines in the top right hand corner of the browser to reveal a drop down menu and select Open. Next, click on the gray folder under the Geogebra icon also in the top right hand corner. Click on the Geogebra applet which you downloaded or navigate to the above Google URL.
Thank me for enlightening you here:
https://gofund.me/af8a5312
Download my free e-book on the New Calculus here:
https://www.academia.edu/41616655/An_Introduction_to_the_Single_Variable_New_Calculus
...
https://www.youtube.com/watch?v=9rp3aog9e9s
Expanding binomials:
https://www.youtube.com/watch?v=gHq2oEhLm8Q
Completing the square:
https://www.youtube.com/watch?v=EBbtoFMJvFc
You can factor any trinomial by completing the square.
Understanding the foundations of mathematics:
https://www.academia.edu/44820487/Discovering_the_concept_of_number_a_personal_journey
https://www.academia.edu/68520938/Book_5_of_the_Elements
Help me live the last few years of my unfortunate life in peace and without further persecution from mainstream mathematics academics:
https://gofund.me/af8a5312
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https://www.youtube.com/watch?v=OfcGIhxvfEU
The logic of Anders Kaesorg, MIT Master's Graduate:
Assumption of fact-proof-hypothesis-GUESS-verification-happiness
That's what an education at MIT cost Kaesorg's father! Chuckle.
A unique 6-step process of rigour and mathematics that will
blow your mind. The pathetic part of all this is that hundreds of
mainstream academics have referred to Kaesorg's mastery of the
mainstream concepts in this very debate! It is however doubtful any
of them got as far as page 19 where the real debate started.
Modern academics are cowards, incompetent, arrogant, ignorant and
stupid beyond belief.
If you think the 6 step process described by Kaesorg is sound and
you still believe the LIE that Weierstrass rigorized calculus, then
you are all those unflattering adjectives and also intellectually
dishonest.
I am calling it as it is. I am the great John Gabriel, discoverer
of the first and only rigorous formulation of calculus in human
history: http://thenewcalculus.weebly.com
A new limit verification method I invented for the bogus mainstream calculus that does not use inequalities:
https://drive.google.com/open?id=0B-mOEooW03iLMDAtai1rcE9jV1E
The cranks who spew out their rot (Jan Burse and Zelos Malum are regulars):
https://groups.google.com/forum/#!topic/sci.math/1ScoUBSKBYg
Mainstream academics are insanely jealous of me.
The full debate:
https://drive.google.com/open?id=0B-mOEooW03iLNXFJS0t4MEJydTA
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https://www.youtube.com/watch?v=clWC13y288g
I simply cannot tell you how fed up I am with stupid mainstream academics - they are truly the bane of my existence.
So the crap described here:
https://en.wikipedia.org/wiki/Fundamental_increment_lemma
has NOTHING to do with my historic theorem:
https://www.academia.edu/62358358/My_historic_geometric_theorem_of_January_2020
The Holy Grail of Calculus:
https://www.academia.edu/105576431/The_Holy_Grail_of_Calculus
If I had indeed copied the bullshit from the Wiki link, I would be as wrong as those fools who administer the shit pile known as Wikipedia. It is COMPLETELY WRONG in the "lemma" to say:
"The lemma asserts that the existence of this derivative f'(a) implies the existence of a function phi(h)..."
because the function Q(x,h) exists IF AND ONLY IF, the function f is SMOOTH throughout the interval. You cannot talk about one point and then assume it is true for the entire interval. I claimed my theorem based on the assumption that f is smooth over the given interval.
Moreover, everything you learn about derivatives and limits in mainstream calculus is just a load of rubbish. Even the ubiquitous definition of derivative in terms of limits is a joke because it REQUIRES that a function be SMOOTH about a point where it supposes there is a derivative, but this is entirely circular, since all finite differences that converge to the slope of the tangent line must exist. Ironically, the finite difference which matters most, that is, the tangent line slope at the required point DOES NOT exist - EVER! It is only assumed in terms of a "limit" - that bullshit circular concept which crept into calculus with the likes of idiots such as Augustin Cauchy and others.
Here is an applet where you can see that my theorem is true for ANY smooth function, unlike that troll and liar Markus Klyver has been claiming that it only works for polynomials. It works for ALL smooth functions. The troll simply spreads lies on sci.math and everywhere else where the psychopath obsessed with me stalks my articles and videos. He recently followed me on Academia.edu but I blocked the scum bag. There is no reason to give an ignoramus access to pearls of knowledge, rather let him die in his ignorance.
https://drive.google.com/file/d/1ON1GQ7b6UNpZSEEsbG14eAFCPv8p03pv
Don't believe me! Prove that what I am telling you is true. I have given you ALL the information. You have no excuse to be an ignoramus, especially if you are a math professor or teacher. This video is aimed at YOU, MORON!
I was the first human to define area and volume generally in terms of a general formula.
Any area = product of two arithmetic means.
Any volume = product of three arithmetic means.
I have shown these facts to be true in single and multi-variable calculus, including surfaces where a normal vector is used to represent an area.
Want to get instant updates for the newest math around? Join our discord server! https://discord.gg/CJ9Ks3WerR
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https://www.youtube.com/watch?v=mDQxAWWGGN8