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  title: '"Wait, really? Is this a joke or does being tran..."',
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  anchorContext: 'It's an intricate lattice that preservers a huge amount of structure — all the structure of the numbers, in fact, given that $\\log$ is invertible\\. $\\log_2(3)$ is a number that is simultaneously $1$ less than $\\log_2(6),$ and half of $\\log_2(9)$, and a tenth of $\\log_2(3^{10}),$ and $\\log_2(3^9)$ less than $\\log_2(3^{10}).$ The value of $\\log_2(3)$ has to satisfy a massive number of constraints, in order to be precisely the number such that multiplication on the left corresponds to addition on the right\\. It's no surprise, then, that it's transcendental\\.',
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