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Remove changelog
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@ -41,7 +41,7 @@ The basic proof generation uses a random scalar ''k'', the secret ''a'', and the
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* Let ''e = hash(R<sub>1</sub> || R<sub>2</sub>)''.
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* Let ''e = hash(R<sub>1</sub> || R<sub>2</sub>)''.
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* Let ''s = (k + e⋅a)''.
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* Let ''s = (k + e⋅a)''.
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Providing only the point being proven ''C'', and ''e'' and ''s'' as a proof does not reveal ''a'' or ''k''.
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Providing only ''C'', ''e'' and ''s'' as a proof does not reveal ''a'' or ''k''.
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Verifying the proof involves recreating ''R<sub>1</sub>'' and ''R<sub>2</sub>'' with only ''e'' and ''s'' as follows:
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Verifying the proof involves recreating ''R<sub>1</sub>'' and ''R<sub>2</sub>'' with only ''e'' and ''s'' as follows:
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@ -117,10 +117,6 @@ This proposal is compatible with all older clients.
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A reference python implementation is included [./bip-DLEQ/reference.py here].
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A reference python implementation is included [./bip-DLEQ/reference.py here].
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Test vectors can be generated by running `./bip-DLEQ/gen_test_vectors.py` which will produce a CSV file of random test vectors for both generating and verifying proofs. These can be run against the reference implementation with `./bip-DLEQ/run_test_vectors.py`.
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Test vectors can be generated by running `./bip-DLEQ/gen_test_vectors.py` which will produce a CSV file of random test vectors for both generating and verifying proofs. These can be run against the reference implementation with `./bip-DLEQ/run_test_vectors.py`.
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== Changelog ==
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TBD
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== Footnotes ==
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== Footnotes ==
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<references />
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<references />
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