This calculator can be used to determine any type of logarithm of a real number of any base you wish. Common, binary, and natural logarithms can all be found using the online logarithm calculator.

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Logarithm(log, lg, ln) If b = a c => c = log a b a, b, c are real numbers and b > 0, a > 0, a ≠ 1 a is called "base" of the logarithm.

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I believe I've read somewhere that $\log_{2} x = \lg x$ but some people say $\lg = \log$. So what does $\lg$ really stand for? specifically when talking about "binary trees"