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Co-authored-by: M. J. Fromberger <fromberger@interchain.io>
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William Banfield
2022-04-15 23:50:06 -04:00
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parent 5c8efdc7b3
commit 78b9badcc2
1 changed files with 7 additions and 6 deletions
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13
docs/rfc/rfc-018-bls-agg-exploration.md
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@@ -51,7 +51,7 @@ and `e(P + Q, R) = e(P, R) * e(Q, R)`. The most familiar example of this is
exponentiation. Written in common notation, `P^(Q+R) = P^Q * P^R`.
Pairing-based elliptic-curve cryptography creates a bilinear mapping using
an elliptic-curve. With some original curve, you can define two groups,
elliptic curves over a finite field. With some original curve, you can define two groups,
`G1` and `G2` which are points of the original curve _modulo_ different values.
Finally, you define a third group `Gt`, where points from `G1` and `G2` satisfy
the property of bilinearity with `Gt`. In this scheme, the function `e` takes
@@ -338,11 +338,12 @@ the block.
### Library Support
BLS signatures creation is limited, although active development appears to be
ongoing. Cryptographic algorithms are difficult to implement correctly and
correctness issues are extremely serious and dangerous. No further exploration
of BLS should be undertaken without strong assurance of a well tested and
continually supported library for creating and verifying BLS signatures.
Libraries for BLS signature creation are limited in number, although active
development appears to be ongoing. Cryptographic algorithms are difficult to
implement correctly and correctness issues are extremely serious and dangerous.
No further exploration of BLS should be undertaken without strong assurance of
a well-tested library with continuing support for creating and verifying BLS
signatures.
#### Go Standard Library