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  anchorContext: 'This says that the way that growing the input by a factor of $x$ changes the output is exactly the opposite from the way that shrinking the input by a factor of $x$ changes the output\\. In terms of the "communication cost" interpretation, if doubling \\(or tripling, or $n$\\-times\\-ing\\) the possibility space increases costs by $c$, then halving \\(or thirding, or $n$\\-parts\\-ing\\) the space decreases costs by $c.$',
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  text: 'May need to build the intuition that knowing how f(x) behaves tells me how f(c*x) is different from f(c).\n\n(You're using the language of "growing the input," but I just see a static input called x.)',
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