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anchorContext: '\nEvidence you are twice as likely to see if the hypothesis is true than if it is false is ${+1}$ bits of evidence and a ${^+1}$\\-bit update, regardless of how confident or unconfident you were to start with\\-\\-the strength of new evidence, and the distance we update, shouldn't depend on our prior belief\\.\nIf your credence in something is 0 bits\\-\\-neither positive or negative belief\\-\\-then you think the odds are 1:1\\.\nThe distance between $0.01$ and $0.000001$ is much greater than the distance between $0.11$ and $0.100001.$\n',
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text: 'Wrong, they are exactly the same distances. I read the next paragraph so I get where you were going with this, but I find it confusing to start off with a blatantly wrong claim, especially when the next line compares `0.11` to `0.1` (11% to 10%) -- not to `0.100001` -- in order to describe how the significance of `0.00001` gets "lost in translation" when speaking in probabilities and not in bits.',
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