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Martin Sleziak
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Two algebraically independedntindependent irrational numbers $\alpha,\beta$ s.t. $\alpha^\beta$ is a rational number

deleted 4 characters in body; edited title
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Oleg Eroshkin
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Two algebraicalgebraically independednt irrational numbers $\alpha,\beta$ s.t. $\alpha^\beta$ is a rational number

Are there two transcententally independedntalgebraically independent irrational numbers $\alpha,\beta$ s.t. $\alpha^\beta$ is a rational number?

Two algebraic independednt irrational numbers $\alpha,\beta$ s.t. $\alpha^\beta$ is a rational number

Are there two transcententally independednt irrational numbers $\alpha,\beta$ s.t. $\alpha^\beta$ is a rational number?

Two algebraically independednt irrational numbers $\alpha,\beta$ s.t. $\alpha^\beta$ is a rational number

Are there two algebraically independent irrational numbers $\alpha,\beta$ s.t. $\alpha^\beta$ is a rational number?

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Ali Taghavi
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Two transcententallyalgebraic independednt irrational numbers $\alpha,\beta$ s.t. $\alpha^\beta$ is a rational number

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Ali Taghavi
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