Timothy Foo
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Registered User
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Dec 10 |
revised |
Analogues of Jacobsthal’s function grammar |
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Dec 10 |
revised |
Analogues of Jacobsthal’s function corrected a statement |
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Dec 10 |
comment |
Analogues of Jacobsthal’s function Gerhard, I'd eagerly await the follow ups you've mentioned regarding this answer, as well as the remarks you mention on the arXiv preprint which inspired your post. Thank you! |
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Dec 10 |
revised |
Analogues of Jacobsthal’s function added a detailed update |
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Dec 7 |
revised |
Which integer polynomials represent fewer primes, in terms of order of magnitude, when shifted by a constant integer? elaborated on second question |
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Dec 6 |
comment |
Average orders of multiplicative functions Hi Daniel, interesting question. It seems that at least one nice thing that can be said is that the primes in such a multiplicatively closed set must have zero density in the primes. This would be due to Theorem 1 of this paper (arxiv.org/abs/1110.0708) of Moree, and also from this MO question (mathoverflow.net/questions/94543/…), Density of a set of integers. Wonder exactly how sparse they have to be, though. |
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Dec 5 |
revised |
Which integer polynomials represent fewer primes, in terms of order of magnitude, when shifted by a constant integer? improved the condition |
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Dec 4 |
revised |
Which integer polynomials represent fewer primes, in terms of order of magnitude, when shifted by a constant integer? fixed latex |
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Dec 3 |
comment |
Which integer polynomials represent fewer primes, in terms of order of magnitude, when shifted by a constant integer? Hi @js, and thanks for your comment. It indeed seems elusive. And from the comments in the first question linked to here, it seems that even the question of which integers are represented by multivariate polynomials is not all that straightforward... |
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Dec 3 |
asked | Which integer polynomials represent fewer primes, in terms of order of magnitude, when shifted by a constant integer? |
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Nov 28 |
answered | Examples of statements that provably can’t be proved using a promising looking method |
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Nov 28 |
answered | Monic polynomial with integer coefficients with roots on unit circle, not roots root of unity? |
