Adam Back / @adam3us on Nostr: **R to @adam3us: borromean ring sig by Greg Maxwell extends and optimizes more for ...
**R to @adam3us: borromean ring sig by Greg Maxwell extends and optimizes more for the case of multiple rings hwere you want (A1 or B1 or C1) and (A2 or B2 or C2) and ... which is what you want for the range proof. and that reduces from k*(n+1) (n r values and 1 c value per digit) to k*n+1**
borromean ring sig by Greg Maxwell extends and optimizes more for the case of multiple rings hwere you want (A1 or B1 or C1) and (A2 or B2 or C2) and ... which is what you want for the range proof. and that reduces from k*(n+1) (n r values and 1 c value per digit) to k*n+1**R to @adam3us: borromean ring sig by Greg Maxwell extends and optimizes more for the case of multiple rings hwere you want (A1 or B1 or C1) and (A2 or B2 or C2) and ... which is what you want for the range proof. and that reduces from k*(n+1) (n r…
https://nitter.net/adam3us/status/1605997017121009664#mPublished at
2022-12-22 18:41:41Event JSON
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"content": "**R to @adam3us: borromean ring sig by Greg Maxwell extends and optimizes more for the case of multiple rings hwere you want (A1 or B1 or C1) and (A2 or B2 or C2) and ... which is what you want for the range proof. and that reduces from k*(n+1) (n r values and 1 c value per digit) to k*n+1**\n\nborromean ring sig by Greg Maxwell extends and optimizes more for the case of multiple rings hwere you want (A1 or B1 or C1) and (A2 or B2 or C2) and ... which is what you want for the range proof. and that reduces from k*(n+1) (n r values and 1 c value per digit) to k*n+1**R to @adam3us: borromean ring sig by Greg Maxwell extends and optimizes more for the case of multiple rings hwere you want (A1 or B1 or C1) and (A2 or B2 or C2) and ... which is what you want for the range proof. and that reduces from k*(n+1) (n r…\n\nhttps://nitter.net/adam3us/status/1605997017121009664#m",
"sig": "b8d5b2cc3e339d7e2b6f984b3d7e4a050d6d23ebf9c036319874084d49955a89bc60853a99a4a9e56ecd62bbe796db502c373bf51ece5122c69637998f91226d"
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