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Edited ch08_signatures.adoc with Atlas code editor
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@ -444,7 +444,7 @@ Bob waits to receive Alice's public nonce
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actual equation the impersonator simply chooses a random number for _s_, generates
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actual equation the impersonator simply chooses a random number for _s_, generates
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_sG_, and then uses EC subtraction to select a _kG_ that equals _kG_ =
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_sG_, and then uses EC subtraction to select a _kG_ that equals _kG_ =
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_sG_ – _exG_. They give Bob their calculated _kG_ and later their random
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_sG_ – _exG_. They give Bob their calculated _kG_ and later their random
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_sG_, and Bob thinks that's valid because _sG_ == (_sG_ – _exG_) + _exG_.
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_sG_, and Bob thinks that's valid because [.keep-together]#_sG_ == (_sG_ – _exG_)# + _exG_.
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This explains why the order of operations in the protocol is
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This explains why the order of operations in the protocol is
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essential: Bob must only give Alice the challenge scalar after Alice
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essential: Bob must only give Alice the challenge scalar after Alice
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has committed to her public nonce.
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has committed to her public nonce.
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