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1:49 AM
Q: A property of twin primes

Craw Craw$(a,b)$ is a couple of twin primes such that $b=a+2$ and $a > 29$. Let $N = 4^b$ and $q$ the quotient which results from the division of $N$ by $a$ and $r$ is the remainder. We calculate $P = (q\bmod b)a+r-1$ Below we prove that $P = 3(10b+1)$ using Fermat's little theorem. $N=16\cdot4^a\equiv64...

2 hours later…
3:30 AM
Q: Looking at the twin prime conjecture in terms of intersections of monoid and group "cosets" in $\Bbb{Q}$. Where did my computation go wrong?

Abstract Space CrackLet $S = \{ x^2 : x \in \Bbb{Z}\}$. It forms a mult. submonoid of $\Bbb{Z}$. Define $\Omega: \Bbb{Q}^{\times} \to \Bbb{Z}$ to be $\Omega(\dfrac{a}{b}) = \Omega(a) - \Omega(b)$. It forms a group homomorphism. So it's kernel $K = \ker \Omega$ is the set of all fractions $\dfrac{q_1\cdots q_n}{r...

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6:26 AM
6:46 AM
7:27 AM
Is this question suitable for MSE ?
2 hours later…
9:19 AM
[ SmokeDetector | MS ] Link at beginning of body (40): Category Theory: product of mono-arrows is mono?‭ by userx‭ on math.SE
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11:10 AM
6 hours later…
5:40 PM
I had dupe-hammered this question, but it was inadvertently reopened by another gold-badge holder. I suggest to close the question again, the given answer does not add anything to the solutions given before.
@MartinR It is closed. I would recommend deletion.
@XanderHenderson Thanks. Agreed.
4 hours later…

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