Robert McKay [ARCHIVE] on Nostr: 📅 Original date posted:2015-03-27 📝 Original message:Basically the problem with ...

📅 Original date posted:2015-03-27
📝 Original message:Basically the problem with that is that someone could setup a single
full node that has the blockchain and can answer those challenges and
then a bunch of other non-full nodes that just proxy any such challenges
to the single full node.

Rob

On 2015-03-26 23:04, Matt Whitlock wrote:
> Maybe I'm overlooking something, but I've been watching this thread
> with increasing skepticism at the complexity of the offered solution.
> I don't understand why it needs to be so complex. I'd like to offer
> an
> alternative for your consideration...
>
> Challenge:
> "Send me: SHA256(SHA256(concatenation of N pseudo-randomly selected
> bytes from the block chain))."
>
> Choose N such that it would be infeasible for the responding node to
> fetch all of the needed blocks in a short amount of time. In other
> words, assume that a node can seek to a given byte in a block stored
> on local disk much faster than it can download the entire block from
> a
> remote peer. This is almost certainly a safe assumption.
>
> For example, choose N = 1024. Then the proving node needs to perform
> 1024 random reads from local disk. On spinning media, this is likely
> to take somewhere on the order of 15 seconds. Assuming blocks are
> averaging 500 KiB each, then 1024 blocks would comprise 500 MiB of
> data. Can 500 MiB be downloaded in 15 seconds? This data transfer
> rate
> is 280 Mbps. Almost certainly not possible. And if it is, just
> increase N. The challenge also becomes more difficult as average
> block
> size increases.
>
> This challenge-response protocol relies on the lack of a "partial
> getdata" command in the Bitcoin protocol: a node cannot ask for only
> part of a block; it must ask for an entire block. Furthermore, nodes
> could ban other nodes for making too many random requests for blocks.
>
>
> On Thursday, 26 March 2015, at 7:09 pm, Sergio Lerner wrote:
>>
>> > If I understand correctly, transforming raw blocks to keyed blocks
>> > takes 512x longer than transforming keyed blocks back to raw. The
>> key
>> > is public, like the IP, or some other value which perhaps changes
>> less
>> > frequently.
>> >
>> Yes. I was thinking that the IP could be part of a first layer of
>> encryption done to the blockchain data prior to the asymetric
>> operation.
>> That way the asymmetric operation can be the same for all users (no
>> different primers for different IPs, and then the verifiers does not
>> have to verify that a particular p is actually a pseudo-prime
>> suitable
>> for P.H. ) and the public exponent can be just 3.
>>
>> >
>> >> Two protocols can be performed to prove local possession:
>> >> 1. (prover and verifier pay a small cost) The verifier sends a
>> seed to
>> >> derive some n random indexes, and the prover must respond with
>> the hash
>> >> of the decrypted blocks within a certain time bound. Suppose that
>> >> decryption of n blocks take 100 msec (+-100 msec of network
>> jitter).
>> >> Then an attacker must have a computer 50 faster to be able to
>> >> consistently cheat. The last 50 blocks should not be part of the
>> list to
>> >> allow nodes to catch-up and encrypt the blocks in background.
>> >>
>> >
>> > Can you clarify, the prover is hashing random blocks of
>> *decrypted*,
>> > as-in raw, blockchain data? What does this prove other than,
>> perhaps,
>> > fast random IO of the blockchain? (which is useful in its own
>> right,
>> > e.g. as a way to ensure only full-node IO-bound mining if baked
>> into
>> > the PoW)
>> >
>> > How is the verifier validating the response without possession of
>> the
>> > full blockchain?
>>
>> You're right, It is incorrect. Not the decrypted blocks must be
>> sent,
>> but the encrypted blocks. There correct protocol is this:
>>
>> 1. (prover and verifier pay a small cost) The verifier sends a seed
>> to
>> derive some n random indexes, and the prover must respond with the
>> the
>> encrypted blocks within a certain time bound. The verifier decrypts
>> those blocks to check if they are part of the block-chain.
>>
>> But then there is this improvement which allows the verifier do
>> detect
>> non full-nodes with much less computation:
>>
>> 3. (prover pays a small cost, verifier smaller cost) The verifier
>> asks
>> the prover to send a Merkle tree root of hashes of encrypted blocks
>> with
>> N indexes selected by a psudo-random function seeded by a challenge
>> value, where each encrypted-block is previously prefixed with the
>> seed
>> before being hashed (e.g. N=100). The verifier receives the Markle
>> Root
>> and performs a statistical test on the received information. From
>> the N
>> hashes blocks, it chooses M < N (e.g. M = 20), and asks the proved
>> for
>> the blocks at these indexes. The prover sends the blocks, the
>> verifier
>> validates the blocks by decrypting them and also verifies that the
>> Merkle tree was well constructed for those block nodes. This proves
>> with
>> high probability that the Merkle tree was built on-the-fly and
>> specifically for this challenge-response protocol.
>>
>> > I also wonder about the effect of spinning disk versus SSD. Seek
>> time
>> > for 1,000 random reads is either nearly zero or dominating
>> depending
>> > on the two modes. I wonder if a sequential read from a random
>> index is
>> > a possible trade-off,; it doesn't prove possession of the whole
>> chain
>> > nearly as well, but at least iowait converges significantly. Then
>> > again, that presupposes a specific ordering on disk which might
>> not
>> > exist. In X years it will all be solid-state, so eventually it's
>> moot.
>> >
>> Good idea.
>>
>> Also we don't need that every node implements the protocol, but only
>> nodes that want to prove full-node-ness, such as the ones which want
>> to
>> receive bitnodes subsidy.
>
>
>
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