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Fix typo

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Andrew Toth 2024-12-21 16:18:24 -05:00
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@ -48,7 +48,7 @@ Verifying the proof involves recreating ''R<sub>1</sub>'' and ''R<sub>2</sub>''
* Let ''R<sub>1</sub> = s⋅G - e⋅A''.
* Let ''R<sub>2</sub> = s⋅B - e⋅C''.
This can be verified by substituing ''s = (k + e⋅a)'':
This can be verified by substituting ''s = (k + e⋅a)'':
* ''s⋅G - e⋅A = (k + e⋅a)⋅G - e⋅A = k⋅G + e⋅(a⋅G) - e⋅A = k⋅G + e⋅A - e⋅A = k⋅G''.
* ''s⋅B - e⋅C = (k + e⋅a)⋅B - e⋅C = k⋅B + e⋅(a⋅B) - e⋅C = k⋅B + e⋅C - e⋅C = k⋅B''.