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<p> is an irrational algebraic number, is  necessarily transcendental? The affirmative answer was provided in 1934 by the <a href="page.php?w=Gelfond-Schneider_theorem">Gelfond-Schneider theorem</a>. This work was extended by <a href="page.php?w=Alan_Baker_%28mathematician%29">Alan Baker</a> in the 1960s in his work on lower bounds for linear forms in any number of logarithms (of algebraic numbers).</p>

<p><big>Properties</big></p>
<p>A transcendental number is a (possibly complex) number that is not the root of any integer polynomial. Every real transcendental</p><p>
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