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To Divide A Cube Into Two Other Cubes, A Fourth Power, Or In General Any Power Whatever Into Two Powers Of The Same Denomination Above The Second Is Impossible, And I Have Assuredly Found An Admirable Proof Of This, But The Margin Is Too Narrow To Contain It.
-Pierre De Fermat
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To Divide A Cube Into Two Other

Pierre De Fermat
To Divide A Cube Into Two Other Cubes, A Fourth Power, Or In General Any Power Whatever Into Two Powers Of The Same Denomination Above The Second Is Impossible, And I Have Assuredly Found An Admirable Proof Of This, But The Margin Is Too Narrow To Contain It.
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