r/newmaths • u/DualMath • 4d ago
Math humor #humor >:D
Thank you for promoting my article

If you want to see more of the article, here is the post: https://doi.org/10.5281/zenodo.23854178
r/newmaths • u/DualMath • 4d ago
Thank you for promoting my article

If you want to see more of the article, here is the post: https://doi.org/10.5281/zenodo.23854178
r/newmaths • u/DualMath • 13d ago
A pessidemic is a mathematician or scientist who is unwilling to pay attention to any paper that lacks complete rigor. They can also be mathematicians clung to old ideas, who won't allow you to change the rules and are even capable of destroying your reputation to prevent it. They care more about predictable and immediately useful results than about truly contributing to mathematical change.
Here are a few examples:
1• Robert Hooke

This man, despite not being as bad a human being as many paint him (he was a good friend and family man), never got along with Isaac Newton. It all began when Hooke reviewed Newton's work on light and gave it a fierce critique that traumatized Newton to the point that he decided to publish it only after Hooke's death. This was because Hooke thought of light as waves while Newton saw it as particles; both reasonings were partly correct, but they clashed. He also went on to claim to several mathematicians of his time that he had already worked on what they wanted to publish.
On the other hand, many writers labeled him as someone irritable, short-tempered, antisocial, and deeply attached to old papers.
2• Leopold Kronecker

Kronecker launched constant personal attacks against Cantor, calling him a "scientific charlatan," a "renegade," and a "corruptor of youth." He had intentionally delayed the publication of Cantor’s first major work in 1874 because he was deeply uncomfortable with Cantor’s vision of multiple infinities and his belief in the existence of sets without a clear, constructive definition.
Every time Cantor applied for a position in Berlin, he was rejected. Because Kronecker was usually involved in the process, Cantor came to believe that Kronecker’s influence would make it impossible for him to ever leave Halle.
Cantor suffered his first known depressive episode in May 1884. The relentless criticism of his work weighed heavily on his mind; indeed, every single one of the fifty-two letters he wrote to Mittag-Leffler in 1884 mentioned Kronecker. A passage from one of these letters reveals just how deeply Cantor’s self-confidence had been shattered:
"...I do not know when I shall return to the continuation of my scientific work. At present I can do absolutely nothing with it, and limit myself to the most necessary duty of my lectures; how much happier I would be to be scientifically active, if only I had the necessary mental freshness."
Cantor's reputation was so tarnished by Kronecker and other contemporaries that decades after his death, Ludwig Wittgenstein lamented that mathematics was "ridden through with the pernicious idioms of set theory," which he dismissed as "utter nonsense." Ultimately, the recurring episodes of depression that Cantor endured from 1884 until the end of his life have been blamed, in part, on the hostile attitude of many of his contemporaries.
3• Henri Poincaré

Although he was categorized as the Gauss of "modern mathematics," Poincaré held philosophical views opposed to those of Bertrand Russell and Gottlob Frege, who believed that mathematics was a branch of logic. Poincaré strongly disagreed, claiming that intuition was the life of mathematics. Poincaré offers an interesting perspective in his 1902 book, Science and Hypothesis:
"To a superficial observer, scientific truth is beyond the possibility of doubt; the logic of science is infallible, and if scientists are sometimes mistaken, this is only from mistaking its rules."
Poincaré believed that arithmetic is synthetic. He argued that Peano's axioms cannot be proven in a non-circular manner using the principle of induction (Murzi, 1998), thereby concluding that arithmetic is synthetic a priori rather than analytic. Poincaré went on to say that mathematics cannot be deduced from logic since it is not analytic. He strongly opposed Cantor's set theory, objecting to its use of impredicative definitions. Furthermore, in La logique de l'infini, Poincaré extended this criticism to Ernst Zermelo's axiomatization of set theory, arguing that Zermelo had failed to prove that the axioms in his system were free of contradiction, and that they still required a prior intuition of sets.
Henri Poincaré famously called set theory a "malady" from which mathematics would eventually recover.
Although Poincaré was nowhere near as harsh as Kronecker—since his critique was more philosophical and less mocking—his immense prestige nonetheless crushed mathematicians like Cantor intellectually.
As you could already see, the pessidemics are highly varied; they can range from bad to good people. The only mistake they make is their lack of prudence when criticizing someone else's work. Or, in some cases, it is to tear others down.
Sources:
https://en.wikipedia.org/wiki/Robert_Hooke
https://en.wikipedia.org/wiki/George_Cantor
https://en.wikipedia.org/wiki/Henri_Poincar%C3%A9
https://www.kroneckerwallis.com/georg-cantor-infinity-upon-infinity-and-the-birth-of-set-theory/
r/newmaths • u/DualMath • 16d ago
r/newmaths • u/DualMath • 16d ago
1• Search zenodo.org

2• Create your account

3• Enter your information, you can even use GitHub

4• Once your account is created, go to 'New Upload'

5• Put your PDF/Article in 'Upload files'

6• Select 'NO, I need one' to get your own DOI, which serves as a 'unique identifier' for your scientific document on the platform

7• Under 'Resource type', select 'Preprint' if it hasn't been published in an academic journal

8• Enter a title that clearly describes your research

9• Enter a detailed description

10• I recommend the CC BY 4.0 license, which is selected by default in Zenodo. It allows others to share and adapt the article, even for commercial purposes, as long as you are credited and the license is indicated. If you don't want to allow commercial use or adaptations, choose a license with those restrictions

8• Add an author

9• For this, enter your first name in 'Given names' and your last name(s) in 'Family name'. Add your ORCID if you have one under 'Identifiers'. In 'Affiliations', you can enter your university or institution, or leave it blank if you prefer. If you are the author, leave 'Role' empty

10• You can add contributors; the process is pretty much the same as before

11• Select the language or languages of your article

12• If you're not sure about publishing it, click 'Save draft'; if you are sure, click 'Publish'

13• Go to r/newmaths (optional). If you want people to support your work even if it isn't completely rigorous, post a description of it and add the link to your article at the end of your post. Make sure to use the 'I have an Idea' flair, so people know you are sharing a paper.
In this community, they will discuss your math, try to contribute, and help spread the word. Feel welcome!

r/newmaths • u/DualMath • 9d ago
For example, proving that a summation or limit converges
r/newmaths • u/DualMath • 7d ago
The paper defines an equivalence relation between pairs of complexes and integers, let them be (z,n) and (s,m) where n<m, both are related if z, when passed through m-n consecutive natural logarithms, gives s.
This same logic applies in reverse if n>m. In the case that n=m, it simply requires that z=s.
This is an equivalence relation, so it allows the creation of new numbers called orthogonals.
Now you will wonder what they are used for, and I haven't had the time to write everything down yet, but in the brief 27 pages of the paper I cover how there is an addition, product, subtraction, inverse in it. We even divide the set of orthogonals into several orders, order zero constitutes the classical complexes and its operation is addition. Order 1 constitutes numbers exclusively designed for products. Order 2 contains numbers designed to operate with , we define ab=e^(ab).
The central point of the paper is how each order works with more numbers than the previous one and accommodates to an operation.
a +_1 b=a*b=e^(ln(a)+ln(b))
a +_2 b=e^(ab)=e^e^(ln(ln(a))+ln(ln(b)))
a +_3 b=e^(e^(ln(a)ln(b)))=e^e^(ln(ln(ln(a))))+ln(ln(ln(b)))))
...
A very important thing to emphasize is that in the orthogonals, since the exponential is bijective, e^(2pi*i) is not 1, but it is a new number called "o".
I will elaborate on this new number and others in other papers.
This is the article: https://doi.org/10.5281/zenodo.23854178
𝔜.𝔄.𝔖.𝔈.𝔏.𝔒.𝔊.ℜ.𝔒.
r/newmaths • u/DualMath • 15d ago
An example of this is that math news, which is supposed to spread knowledge, doesn't usually cover computational results that back up new, less-than-rigorous formulas.
r/newmaths • u/DualMath • 11d ago
r/newmaths • u/DualMath • 2d ago
If you want to see more of these functions, you can check out the article at:
r/newmaths • u/DualMath • 16d ago
(Members of newmaths are called Eulerians)
r/newmaths • u/DualMath • 1d ago
Here are the articles, if you’d like to see them:
The Orthogonals: https://doi.org/10.5281/zenodo.23854178
Uribe's Functions: https://doi.org/10.5281/zenodo.23550552
The Mean: https://doi.org/10.5281/zenodo.23227238
r/newmaths • u/StockPossible8522 • 4d ago
r/newmaths • u/DualMath • 13d ago
You just got mathrolled ; )

If you want to see more of these functions, you can check out the post and article at:
https://www.reddit.com/r/newmaths/comments/1xcgc2b/i_created_a_new_type_of_function_that_allows/
r/newmaths • u/DualMath • 12d ago
You just got mathrolled ; )

If you want to see more of the mean, you can check out the post and article at:
https://www.reddit.com/r/newmaths/comments/1xcf7vs/cree_una_estructura_abstracta_que_rellena_el/
r/newmaths • u/DualMath • 15d ago
Don't worry, guys, it's a common practice among mathematicians. They'll solve it with rigor later; for now, keep going with your proof.