B. V. Tarasov

activity

20002008

most citedThe concrete theory of numbers: initial numbers and wonderful properties of numbers repunit

2 citations · 2 across the 3 of their papers we have counts for

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math.GM2008

The concrete theory of numbers : New Mersenne conjectures. Simplicity and other wonderful properties of numbers $L (n) = 2^{2 n} \pm 2^{n} \pm 1$

Boris V. Tarasov

New Mersenne conjectures. The problems of simplicity, common prime divisors and free from squares of numbers $L (n) = 2^{2 n} \pm 2^{n} \pm 1$ are investigated. Wonderful formulas $g c d$ f…

math.GM2007

The concrete theory of numbers : Problem of simplicity of Fermat number-twins

Boris V. Tarasov

The problem of simplicity of Fermat number-twins $f_{n}^{\pm} = 2^{2^{n}} \pm 3$ is studied. The question for what $n$ numbers $f_{n}^{\pm}$ are composite is investigated. The factor-ide…

math.GM2007★ 2 cited

The concrete theory of numbers: initial numbers and wonderful properties of numbers repunit

Boris V. Tarasov

In this work initial numbers and repunit numbers have been studied. All numbers have been considered in a decimal notation. The problem of simplicity of initial numbers has been st…

The concrete theory of numbers : New Mersenne conjectures. Simplicity and other wonderful properties of numbers L(n)=22n±2n±1

The concrete theory of numbers : Problem of simplicity of Fermat number-twins

The concrete theory of numbers: initial numbers and wonderful properties of numbers repunit

The concrete theory of numbers : New Mersenne conjectures. Simplicity and other wonderful properties of numbers $L (n) = 2^{2 n} \pm 2^{n} \pm 1$