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#equation

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Félicien Breton ⏚ 🍉 🔻

Nicole Narea, "a first-generation American", wrote: All three [university] presidents refused to say that students should be punished for invoking those [hateful] phrases across the board — only when it rises to the level of harassment, discrimination, or incitement to violence.

“I have little doubt that if student activists actually were issuing unequivocal calls for the genocide of Jews on university campuses, they would be swiftly disciplined by their administrations — and rightly so,” Berkman said. “This should have been an easy question for Magill, Kornbluth, and Gay to answer, but because they felt they couldn’t contest the description of pro-Palestinian rhetoric as inherently genocidal, despite knowing that description to be untrue, they ended up looking foolish.”

Internal discord at elite institutions and bipartisan doubt about the sanctity of higher education was the outcome that Stefanik and her Republican colleagues wanted — but not because they’re any great defenders of Jews.

#Stefanik has echoed the antisemitic “great replacement” theory that Jews have pushed immigration and multiculturalism as a means of amassing political power over white Americans: In a 2021 campaign ad, she railed against what she characterized as Democrats’ plan to “overthrow our current electorate” by allowing undocumented immigrants to enter the country, leading to accusations of antisemitism.

(15 Dec 2023) vox.com/politics/2023/12/15/24 @supremacy

VoxWhat elite colleges and their critics get wrong about antisemitism and free speechBy Nicole Narea
#freeSpeech#equation#conflation
Rémi Eismann

#decompwlj ➡️ It's a decomposition of positive integers. The weight is the smallest such that in the Euclidean division of a number by its weight, the remainder is the jump (first difference, gap). The quotient will be the level. So to decompose a(n), we need a(n+1) with a(n+1)>a(n) (strictly increasing sequence), the decomposition is possible if a(n+1)<3/2×a(n) and we have the unique decomposition a(n) = weight × level + jump.

We see the fundamental theorem of arithmetic and the sieve of Eratosthenes in the decomposition into weight × level + jump of natural numbers. For natural numbers, the weight is the smallest prime factor of (n-1) and the level is the largest proper divisor of (n-1). Natural numbers classified by level are the (primes + 1) and natural numbers classified by weight are the (composites +1).

For prime numbers, this decomposition led to a new classification of primes. Primes classified by weight follow Legendre conjecture and i conjecture that primes classified by level rarefy. I think this conjecture is very important for the distribution of primes.

It's easy to see and prove that lesser of twin primes (>3) have a weight of 3. So the twin primes conjecture can be rewritten: there are infinitely many primes that have a weight of 3.

I am not mathematician so i decompose sequences to promote my vision of numbers. By doing these decompositions, i apply a kind of sieve on each sequences.

➡️ oeis.org/wiki/Decomposition_in

GIF
#math#maths#mathematics
Replied to Xavier B.
Xavier B.

Alternative method for solving equations with denominators...

In the image, you can see solving \[7x/3 - 4x/10 = 20 -10x/7\] #equation with two methods:

Left: using 210 (a common multiple of 3, 10 and 7 - the #denominators) and multiply the equation by this

Right: choosing 21 (arbitrary choose) and multiplying by this.

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