List questions from prime-factorization

Published on 23 Feb 2026 - 6:39

430

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In Pollard p-1 how is the bound B chosen?

Published on 30 Oct 2019 - 9:19

330

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Sum and product of coprime numbers

Published on 23 Feb 2026 - 6:39

180

Views

Ratios between consecutive $k$-smooth numbers

Published on 27 Mar 2026 - 18:08

90

Views

Ideal factorization in cubic extension

Published on 02 Nov 2019 - 5:04

102

Views

Infinite primes proof based on natural logarithm

Published on 02 Nov 2019 - 20:05

494

Views

$(2, 1 + \sqrt[]{−17})$ is a prime ideal in $\Bbb Z[\sqrt[]{-17}]$

Published on 03 Nov 2019 - 3:49

71

Views

Prime factors of a number in the form $2^n+1$

Published on 23 Feb 2026 - 6:39

56

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Finding a prime factorization close to a particular number...

Published on 04 Nov 2019 - 2:50

80

Views

Using the fundamental theorem of arithmetics

Published on 05 Nov 2019 - 21:23

940

Views

When is Euler's totient function for two different integers equal?

Published on 06 Nov 2019 - 7:30

46

Views

Showing that $ \# \{(a,b) \in \mathbb{Z} ^2 | a^2 + b^2=n \} = 4(e_1+1)...(e_r +1 ) $

Published on 06 Nov 2019 - 12:01

41

Views

determining a prime factorization

Published on 07 Nov 2019 - 10:09

67

Views

Showing the existence of an integral number

Published on 08 Nov 2019 - 13:29

213

Views

what primes divide $ 1963^{1965}-1963 $

Published on 13 Nov 2019 - 18:55

List Question

Can irreversibility of trapdoor functions generally not be proved?

In Pollard p-1 how is the bound B chosen?

Sum and product of coprime numbers

Ratios between consecutive $k$-smooth numbers

Ideal factorization in cubic extension

Infinite primes proof based on natural logarithm

$(2, 1 + \sqrt[]{−17})$ is a prime ideal in $\Bbb Z[\sqrt[]{-17}]$

Prime factors of a number in the form $2^n+1$

Finding a prime factorization close to a particular number...

Using the fundamental theorem of arithmetics

When is Euler's totient function for two different integers equal?

Showing that $ \# \{(a,b) \in \mathbb{Z} ^2 | a^2 + b^2=n \} = 4(e_1+1)...(e_r +1 ) $

determining a prime factorization

Showing the existence of an integral number

what primes divide $ 1963^{1965}-1963 $

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