On representing integers as products of the \(p+1\) (Q788027)
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scientific article; zbMATH DE number 3841982
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On representing integers as products of the \(p+1\) |
scientific article; zbMATH DE number 3841982 |
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On representing integers as products of the \(p+1\) (English)
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1984
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Every positive integer n has a representation \(n=t(p_ 1+1)^{\epsilon_ 1}...(p_ k+1)^{\epsilon_ k}\) with the \(p_ i\) prime, each \(\epsilon_ i=\pm 1\), and all the prime divisors of t less than an explicit absolute bound. Furthermore, if such a representation is always possible with \(t=1\), then it is also possible with an absolutely bounded number of factors k.
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product representation of integers
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0.9411622
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0.8868475
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