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$\therefore, e^{b\ln(a)}$ is single valued $\iff e^{b\ln(a)} = a^b \iff 1 = e^{2kbi\pi}$ Now $$1 = e^{2kbi\pi} = \cos(2kbi\pi) i\sin(2kbi\pi) \iff$$ $$\cos(2kbi\pi) = 1 \wedge \sin(2kbi\pi) = 0 \iff bk \in \mathbb Z \iff b \in \mathbb Z$$ $\therefore, e^{b\ln(a)}$ is single valued $\iff e^{b\ln(a)} = a^b \iff b \in \mathbb Z$ QED Question 1A/src/HOL/Euclidean_Divisionthy Tue 0100 b/src/HOL/Euclidean_Divisionthy Sat @@Overview QED was an attempt at creating a better performing image format by removing some features compared to qcow2 However, it turned out that the achieved performance improvements were mostly related to an improved implementation rather than the file format per se

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