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Kalas678
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Mahler measure of a totally positive, expanding algebraic integer
Got it. Holder gives, $a \geq 2 \sqrt{a-1}$.
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Mahler measure of a totally positive, expanding algebraic integer
Which version of Holder's inequality you are using here? @XiaoshengMu
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Mahler measure of a totally positive, expanding algebraic integer
I've seen a one page proof of Lehmer's conjecture for totally real by Hohn and Skoruppa using such type of inequality. How does one come up with such "elementary inequality"?
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