We know that a convenient linear approximation of (1-x) is equal to -x. If I have something in the following form: $f= [1 - \alpha(Bk)^{\sigma}]\cdot C$. How can I rewrite it in log since my $x$ is elevated to $\sigma$?
2026-04-03 21:23:31.1775251411
Help with a (very) simple log approximation (1+x) with exponent
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