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Fix major typo (wrong sign, + -> -)
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2 changed files with 2 additions and 2 deletions
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@ -70,7 +70,7 @@ A more involved approach to picking a good value might utilize the Plank-Einstei
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=> https://en.wikipedia.org/wiki/Planck%E2%80%93Einstein_relation Plank-Einstein relation (Wikipedia)
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=> https://en.wikipedia.org/wiki/Planck%E2%80%93Einstein_relation Plank-Einstein relation (Wikipedia)
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It's also probably a better idea to make this value an estimate for flipping a single bit, and to estimate the average number of bit-flips it takes to make a single password guess. If that bothers you, pick a number b you believe to be a good estimate for a bit-flip-count and calculate P(n+b, e) instead of P(n, e).
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It's also probably a better idea to make this value an estimate for flipping a single bit, and to estimate the average number of bit-flips it takes to make a single password guess. If that bothers you, pick a number b you believe to be a good estimate for a bit-flip-count and calculate P(n-b, e) instead of P(n, e).
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What's the temperature of the system? Three pieces of information help us find out:
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What's the temperature of the system? Three pieces of information help us find out:
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@ -124,7 +124,7 @@ relation](https://en.wikipedia.org/wiki/Planck%E2%80%93Einstein_relation).
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It's also probably a better idea to make this value an estimate for flipping a single
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It's also probably a better idea to make this value an estimate for flipping a single
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bit, and to estimate the average number of bit-flips it takes to make a single
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bit, and to estimate the average number of bit-flips it takes to make a single
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password guess. If that bothers you, pick a number `b` you believe to be a good
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password guess. If that bothers you, pick a number `b` you believe to be a good
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estimate for a bit-flip-count and calculate `P(n+b, e)` instead of `P(n, e)`.
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estimate for a bit-flip-count and calculate `P(n-b, e)` instead of `P(n, e)`.
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What's the temperature of the system? Three pieces of information help us find out:
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What's the temperature of the system? Three pieces of information help us find out:
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