From: Pieter Wuille <pieter.wuille@gmail.com>
To: erik@q32.com, Bitcoin Dev <bitcoin-dev@lists.linuxfoundation.org>
Subject: Re: [bitcoin-dev] Multiparty signatures
Date: Sun, 8 Jul 2018 19:29:19 -0700 [thread overview]
Message-ID: <CAPg+sBhGHOcyS7M2-Vm5en7Z+74pP5gzLbX_Lx_qyi0KDtOnwQ@mail.gmail.com> (raw)
In-Reply-To: <CAJowKgLrSe77sqO2iB7mYboo_HW=YjO4=AFdv7L5FUi2vygMiQ@mail.gmail.com>
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On Sun, Jul 8, 2018, 07:26 Erik Aronesty via bitcoin-dev <
bitcoin-dev@lists.linuxfoundation.org> wrote:
> To save space, start with the wiki terminology on schnorr sigs.
>
> Consider changing the "e" term in the schnorr algorithm to hash of message
> (elligator style) to the power of r, rather than using concatenation.
>
This is a very vague description. Is there some paper you can reference, or
a more detailed explanation of the algorithm?
This would allow m of n devices to sign a transaction without any of them
> knowing a private key at all.
>
IE: each device can roll a random number as a share and the interpolation
> of that is the private key.
>
> The public shares can be broadcast and combines. And signature shares can
> be broadcast and combined.
>
> The net result of this is it really possible for an arbitrary set of
> devices to create a perfectly secure public-private key pair set.
>
At no point was the private key anywhere.
>
All of this sounds like a threshold signature scheme, which as Tim pointed
out is already possible with Schnorr.
What are the advantages of what you're describing?
Cheers,
--
Pieter
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prev parent reply other threads:[~2018-07-09 2:29 UTC|newest]
Thread overview: 26+ messages / expand[flat|nested] mbox.gz Atom feed top
2018-07-08 14:19 [bitcoin-dev] Multiparty signatures Erik Aronesty
2018-07-08 15:16 ` Tim Ruffing
2018-07-08 18:23 ` Erik Aronesty
2018-07-08 21:01 ` Gregory Maxwell
2018-07-09 0:27 ` Erik Aronesty
2018-07-09 2:33 ` Pieter Wuille
2018-07-09 4:29 ` Erik Aronesty
2018-07-09 4:39 ` Pieter Wuille
[not found] ` <CAJowKg+=7nS4gNmtc8a4-2cu1uCOPqxjfchFwDVqUciKNMUYWQ@mail.gmail.com>
2018-07-09 15:02 ` Erik Aronesty
2018-07-09 15:57 ` Dan Robinson
2018-07-09 15:59 ` Gregory Maxwell
2018-07-09 16:33 ` Erik Aronesty
2018-07-09 16:58 ` Gregory Maxwell
2018-07-09 17:59 ` Erik Aronesty
2018-07-10 11:46 ` Erik Aronesty
2018-07-11 10:35 ` Adam Back
2018-07-11 14:45 ` Erik Aronesty
2018-07-19 12:16 ` Erik Aronesty
2018-07-19 12:24 ` Erik Aronesty
2018-07-19 13:11 ` Russell O'Connor
2018-07-20 16:25 ` Erik Aronesty
2018-07-20 17:34 ` Erik Aronesty
2018-07-20 20:18 ` Erik Aronesty
2018-07-26 2:05 ` Erik Aronesty
2018-07-09 16:21 ` Gregory Maxwell
2018-07-09 2:29 ` Pieter Wuille [this message]
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