To: Mike Brooks via bitcoin-dev <bitcoin-dev@lists.linuxfoundation.org>
References: <CAPaMHfTSqyDDBfmdM=z-FtLRTUxed2pNmoOFx-t2w0MyZ_mgCg@mail.gmail.com>
From: bitcoin ml <bitcoin.ml@thomaskerin.io>
Message-ID: <dbb83152-bca4-9ac6-a7cc-9f39ece7a2e4@thomaskerin.io>
Date: Fri, 25 Sep 2020 16:18:17 +0100
MIME-Version: 1.0
In-Reply-To: <CAPaMHfTSqyDDBfmdM=z-FtLRTUxed2pNmoOFx-t2w0MyZ_mgCg@mail.gmail.com>
Content-Type: multipart/alternative;
 boundary="------------3FCAF818CF8B3F72DE2CF89D"
Content-Language: en-US
Subject: Re: [bitcoin-dev] Floating-Point Nakamoto Consensus
Precedence: list

This is a multi-part message in MIME format.
--------------3FCAF818CF8B3F72DE2CF89D
Content-Type: text/plain; charset=utf-8; format=flowed
Content-Transfer-Encoding: 8bit

Hi,

This is a pretty big departure from cumulative POW.

Could you explain to me what you see happening if a node with this patch 
and no history starts to sync, and some random node gives it a block 
with a better fitness test for say height 250,000? No other solution 
will have a better fitness test at that height, so from my understanding 
its going to stop syncing. How about even later - say this proposal is 
activated at block 750,000. At 850,000, someone decides it'd be fun to 
publish a new block 800,000 with a better fitness test. What happens the 
50,000 blocks?

I can imagine the miners not being particularly happy about it - their 
previously 50:50 chance (well, sort of, it's based on resources- 
connectivity, validation overheads, etc) their tied block would succeed, 
vs the situation with this change - blocks that are inherently more or 
less valid than others.

I think these days people are more focused on improving defences at the 
networking layer than in the consensus layer - especially when it 
affects mining incentives. I don't see how people will take this 
seriously - especially when you regard how often consensus changes are 
made to _fix_ something as opposed to add something new.

Best regards,

Thomas

On 9/24/20 8:40 PM, Mike Brooks via bitcoin-dev wrote:
>   Hey Everyone,
>
>  A lot of work has gone into this paper, and the current revision has 
> been well received and there is a lot of excitement on this side to be 
> sharing it with you today. There are so few people that truly 
> understand this topic, but we are all pulling in the same direction to 
> make Bitcoin better and it shows.  It is wildly underrated that future 
> proofing was never really a consideration in the initial design - but 
> here we are a decade later with amazing solutions like SegWit 
> which gives us a real future-proofing framework.  The fact that 
> future-proofing was added to Bitcoin with a softfork gives me 
> goosebumps. I'd just like to take the time to thank the people who 
> worked on SegWit and it is an appreciation that comes up in 
> conversation of how difficult and necessary that process was, and this 
> appreciation may not be vocalized to the great people who worked on 
> it. The fact that Bitcoin keeps improving and is able to respond to 
> new threats is nothing short of amazing - thank you everyone for a 
> great project.
>
> This current proposal really has nothing to do with SegWit - but it is 
> an update that will make the network a little better for the future, 
> and we hope you enjoy the paper.
>
> PDF:
> https://github.com/in-st/Floating-Point-Nakamoto-Consensus/blob/master/Floating-Point%20Nakamoto%20Consensus.pdf
> Pull Request:
> https://github.com/bitcoin/bitcoin/pull/19665/files
>
> ---
>
>
> Floating-Point Nakamoto Consensus
>
>
> Abstract — It has been shown that Nakamoto Consensus is very useful in 
> the formation of long-term global agreement — and has issues with 
> short-term disagreement which can lead to re-organization (“or-org”) 
> of the blockchain.  A malicious miner with knowledge of a specific 
> kind of denial-of-service (DoS) vulnerability can gain an unfair 
> advantage in the current Bitcoin network, and can be used to undermine 
> the security guarantees that developers rely upon.  Floating-Point 
> Nakamoto consensu makes it more expensive to replace an already mined 
> block vs. creation of a new block, and by resolving ambiguity of 
> competition solutions it helps achieve global consumers more quickly.  
> A floating-point fitness test strongly incentivises the correct 
> network behavior, and prevents disagreement from ever forming in the 
> first place.
>
>
>         Introduction
>
> The Bitcoin protocol was created to provide a decentralized consensus 
> on a fully distributed p2p network.  A problem arises when more than 
> one proof-of-work is presented as the next solution block in the 
> blockchain.  Two solutions of the same height are seen as 
> authoritative equals which is the basis of a growing disagreement. A 
> node will adopt the first solution seen, as both solutions propagate 
> across the network a race condition of disagreement is formed. This 
> race condition can be controlled by byzentiene fault injection 
> commonly referred to as an “eclipsing” attack.  When two segments of 
> the network disagree it creates a moment of weakness in which less 
> than 51% of the network’s computational resources are required to keep 
> the network balanced against itself.
>
>
>         Nakamoto Consensus
>
> Nakamoto Consensus is the process of proving computational resources 
> in order to determine eligibility to participate in the decision 
> making process.  If the outcome of an election were based on one node 
> (or one-IP-address-one-vote), then representation could be subverted 
> by anyone able to allocate many IPs. A consensus is only formed when 
> the prevailing decision has the greatest proof-of-work effort invested 
> in it. In order for a Nakamoto Consensus to operate, the network must 
> ensure that incentives are aligned such that the resources needed to 
> subvert a proof-of-work based consensus outweigh the resources gained 
> through its exploitation. In this consensus model, the proof-of-work 
> requirements for the creation of the next valid solution has the exact 
> same cost as replacing the current solution. There is no penalty for 
> dishonesty, and this has worked well in practice because the majority 
> of the nodes on the network are honest and transparent, which is a 
> substantial barrier for a single dishonest node to overcome.
>
>
> A minimal network peer-to-peer structure is required to support 
> Nakamoto Conesus, and for our purposes this is entirely decentralized. 
> Messages are broadcast on a best-effort basis, and nodes can leave and 
> rejoin the network at will, accepting the longest proof-of-work chain 
> as proof of what happened while they were gone.  This design makes no 
> guarantees that the peers connected do not misrepresent the network or 
> so called “dishonest nodes.” Without a central authority or central 
> view - all peers depend on the data provided by neighboring peers - 
> therefore a dishonest node can continue until a peer is able to make 
> contact an honest node.
>
>
>         Security
>
> In this threat model let us assume a malicious miner possesses 
> knowledge of an unpatched DoS vulnerability (“0-day”) which will 
> strictly prevent honest nodes from communicating to new members of the 
> network - a so-called “total eclipse.”  The kind of DoS vulnerability 
> needed to conduct an eclipse does not need to consume all CPU or 
> computaitly ability of target nodes - but rather prevent target nodes 
> from forming new connections that would undermine the eclipsing 
> effect. These kinds of DoS vulnerabilities are somewhat less 
> substional than actually knocking a powerful-mining node offline.  
> This class of attacks are valuable to an adversary because in order 
> for an honest node to prove that a dishonest node is lying - they 
> would need to form a connection to a segment of the network that isn’t 
> entirely suppressed. Let us assume a defense-in-depth strategy and 
> plan on this kind of failure.
>
>
> Let us now consider that the C++ Bitcoind has a finite number of 
> worker threads and a finite number of connections that can be serviced 
> by these workers.  When a rude client occupies all connections - then 
> a pidgin-hole principle comes into play. If a network's maximum 
> capacity for connection handlers ‘k’, is the sum of all available 
> worker threads for all nodes in the network, establishing ‘k+1’ 
> connections by the pidgin-hole principle will prevent any new 
> connections from being formed by honest nodes - thereby creating a 
> perfect eclipse for any new miners joining the network would only be 
> able to form connections with dishonest nodes.
>
>
> Now let’s assume a dishonest node is modified in two ways - it 
> increases the maximum connection handles to hundreds of thousands 
> instead of the current value which is about 10. Then this node is 
> modified to ignore any solution blocks found by honest nodes - thus 
> forcing the dishonest side of the network to keep searching for a 
> competitive-solution to split the network in two sides that disagree 
> about which tip of the chain to use.  Any new solution propagates 
> through nodes one hop at a time. This propagation can be predicted and 
> shaped by dishonest non-voting nodes that are being used to pass 
> messages for honest nodes.
>
>
> At this point an attacker can expedite the transmission of one 
> solution, while slowing another. If ever a competing proof-of-work is 
> broadcasted to the network, the adversary will use their network 
> influence to split knowledge of the proof-of-work as close to ½ as 
> possible. If the network eclipse is perfect then an adversary can 
> leverage an eigen-vector of computational effort to keep the 
> disagreement in balance for as long as it is needed. No mechanism is 
> stopping the attacker from adding additional computation resources or 
> adjusting the eclipsing effect to make sure the system is in balance. 
>   As long as two sides of the network are perfectly in disagreement 
> and generating new blocks - the attacker has intentionally created a 
> hard-fork against the will of the network architects and operators. 
> The disagreement needs to be kept open until the adversary’s 
> transactions have been validated on the honest chain - at which point 
> the attacker will add more nodes to the dishonest chain to make sure 
> it is the ultimate winner - thus replacing out the honest chain with 
> the one generated by dishonest miners.
>
>
> This attack is convenient from the adversary’s perspective,  Bitcoin 
> being a broadcast network advertises the IP addresses of all active 
> nodes - and Shodan and the internet scanning project can find all 
> passive nodes responding on TCP 8333.  This should illuminate all 
> honest nodes on the network, and even honest nodes that are trying to 
> obscure themselves by not announcing their presence.  This means that 
> the attacker doesn’t need to know exactly which node is used by a 
> targeted exchange - if the attacker has subdued all nodes then the 
> targeted exchange must be operating a node within this set of targeted 
> honest nodes.
>
>
> During a split in the blockchain, each side of the network will honor 
> a separate merkel-tree formation and therefore a separate ledger of 
> transactions. An adversary will then broadcast currency deposits to 
> public exchanges, but only on the weaker side, leaving the stronger 
> side with no transaction from the adversary. Any exchange that 
> confirms one of these deposits is relying upon nodes that have been 
> entirely eclipsed so that they cannot see the competing chain - at 
> this point anyone looking to confirm a transaction is vulnerable to a 
> double-spend. With this currency deposited on a chain that will become 
> ephemeral, the attacker can wire out the account balance on a 
> different blockchain - such as Tether which is an erc20 token on the 
> Ethereum network which would be unaffected by this attack.  When the 
> weaker chain collapses, the transaction that the exchange acted upon 
> is no longer codified in Bitcoin blockchain's global ledger, and will 
> be replaced with a version of the that did not contain these deposits.
>
>
> Nakamoto Consensus holds no guarantees that it’s process is 
> deterministic.  In the short term, we can observe that the Nakamoto 
> Consensus is empirically non-deterministic which is evident by 
> re-organizations (re-org) as a method of resolving disagreements 
> within the network.   During a reorganization a blockchain network is 
> at its weakest point, and a 51% attack to take the network becomes 
> unnecessary. An adversary who can eclipse honest hosts on the network 
> can use this as a means of byzantine fault-injection to disrupt the 
> normal flow of messages on the network which creates disagreement 
> between miners.
>
>
> DeFi (Decentralized Finance) and smart-contract obligations depend on 
> network stability and determinism.  Failure to pay contracts, such as 
> what happened on “black thursday” resulted in secured loans 
> accidentally falling into redemption.  The transactions used by a 
> smart contract are intended to be completed quickly and the outcome is 
> irreversible.  However, if the blockchain network has split then a 
> contract may fire and have it’s side-effects execute only to have the 
> transaction on the ledger to be replaced.  Another example is that a 
> hard-fork might cause the payer of a smart contract to default - as 
> the transaction that they broadcasted ended up being on the weaker 
> chain that lost. Some smart contracts, such as collateral backed loans 
> have a redemption clause which would force the borrower on the loan to 
> lose their deposit entirely.
>
>
> With two sides of the network balanced against each other - an 
> attacker has split the blockchain and this hard-fork can last for as 
> long as the attacker is able to exert the computational power to 
> ensure that proof-of-work blocks are regularly found on both sides of 
> the network.  The amount of resources needed to balance the network 
> against itself is far less than a 51% attack - thereby undermining the 
> security guarantees needed for a decentralized untrusted payment 
> network to function.  An adversary with a sufficiently large network 
> of dishonest bots could use this to take a tally of which miners are 
> participating in which side of the network split. This will create an 
> attacker-controlled hard fork of the network with two mutually 
> exclusive merkle trees. Whereby the duration of this split is 
> arbitrary, and the decision in which chain to collapse is up to the 
> individual with the most IP address, not the most computation.
>
>
> In Satoshi Nakamoto’s original paper it was stated that the electorate 
> should be represented by computational effort in the form of a 
> proof-of-work, and only these nodes can participate in the consues 
> process.  However, the electorate can be misled by non-voting nodes 
> which can reshape the network to benefit an individual adversary.
>
>
>         Chain Fitness
>
> Any solution to byzantine fault-injection or the intentional formation 
> of disagreements must be fully decentralized. A blockchain is allowed 
> to split because there is ambiguity in the Nakamoto proof-of-work, 
> which creates the environment for a race-condition to form. To resolve 
> this, Floating-Point Nakamoto Consensus makes it increasingly more 
> expensive to replace the current winning block. This added cost comes 
> from a method of disagreement resolution where not every solution 
> block is the same value, and a more-fit solution is always chosen over 
> a weaker solution. Any adversary attempting to have a weaker chain to 
> win out would have to overcome a kind of relay-race, whereby the 
> winning team’s strength is carried forward and the loser will have to 
> work harder and harder to maintain the disagreement.  In most cases 
> Floating-Point Nakamoto Consensus will prevent a re-org blockchain 
> from ever going past a single block thereby expediting the formation 
> of a global consensus.  Floating-Point Nakamoto Consensus cements the 
> lead of the winner and to greatly incentivize the network to adopt the 
> dominant chain no matter how many valid solutions are advertised, or 
> what order they arrive.
>
>
> The first step in Floating-Point Nakamoto Consensus is that all nodes 
> in the network should continue to conduct traditional Nakamoto 
> Consensus and the formation of new blocks is dictated by the same 
> zero-prefix proof-of-work requirements.  If at any point there are two 
> solution blocks advertised for the same height - then a floating-point 
> fitness value is calculated and the solution with the higher fitness 
> value is the winner which is then propagated to all neighbors. Any 
> time two solutions are advertised then a re-org is inevitable and it 
> is in the best interest of all miners to adopt the most-fit block, 
> failing to do so risks wasting resources on a mining of a block that 
> would be discarded.  To make sure that incentives are aligned, any 
> zero-prefix proof of work could be the next solution, but now in order 
> to replace the current winning solution an adversary would need a 
> zero-prefix block that is also more fit that the current solution - 
> which is much more computationally expensive to produce.
>
> Any changes to the current tip of the blockchain must be avoided as 
> much as possible. To avoid thrashing between two or more competitive 
> solutions, each replacement can only be done if it is more fit, 
> thereby proving that it has an increased expense.  If at any point two 
> solutions of the same height are found it means that eventually some 
> node will have to replace their tip - and it is better to have it done 
> as quickly as possible so that consensus is maintained.
>
>
> In order to have a purely decentralized solution, this kind of 
> agreement must be empirically derived from the existing proof-of-work 
> so that it is universally and identically verifiable by all nodes on 
> the network.  Additionally, this fitness-test evaluation needs to 
> ensure that no two competing solutions can be numerically equivalent.
>
>
> Let us suppose that two or more valid solutions will be proposed for 
> the same block.  To weigh the value of a given solution, let's 
> consider a solution for block 639254, in which the following hash was 
> proposed:
>
>     00000000000000000008e33faa94d30cc73aa4fd819e58ce55970e7db82e10f8
>
>
> There are 19 zeros, and the remaining hash in base 16 starts with 9e3 
> and ends with f8.  This can value can be represented in floating point as:
>
>     19.847052573336114130069196154809453027792121882588614904
>
>
> To simplify further lets give this block a single whole number to 
> represent one complete solution, and use a rounded floating-point 
> value to represent some fraction of additional work exerted by the miner.
>
>    1.847
>
>
> Now let us suppose that a few minutes later another solution is 
> advertised to the network shown in base16 below:
>
>     000000000000000000028285ed9bd2c774136af8e8b90ca1bbb0caa36544fbc2
>
>
> The solution above also has 19 prefixed zeros, and is being broadcast 
> for the same blockheight value of 639254 - and a fitness score of 
> 1.282.  With Nakamoto Consensus both of these solutions would be 
> equivalent and a given node would adopt the one that it received 
> first.  In Floating-Post Nakamoto Consensus, we compare the fitness 
> scores and keep the highest.  In this case no matter what happens - 
> some nodes will have to change their tip and a fitness test makes sure 
> this happens immediately.
>
>
> With both solutions circulating in the network - any node who has 
> received both proof-of-works should know 1.847 is the current highest 
> value, and shouldn’t need to validate any lower-valued solution.  In 
> fact this fitness value has a high degree of confidence that it won’t 
> be unseated by a larger value - being able to produce a proof-of-work 
> with 19 0’s and a decimal component greater than 0.847 is 
> non-trivial.  As time passes any nodes that received a proof-of-work 
> with a value 1.204 - their view of the network should erode as these 
> nodes adopt the 1.847 version of the blockchain.
>
> All nodes are incentivized to support the solution with the highest 
> fitness value - irregardless of which order these proof-of-work were 
> validated. Miners are incentivized to support the dominant chain which 
> helps preserve the global consensus.
>
>
> Let us assume that the underlying cryptographic hash-function used to 
> generate a proof-of-work is an ideal primitive, and therefore a node 
> cannot force the outcome of the non-zero component of their 
> proof-of-work.  Additionally if we assume an ideal cipher then the 
> fitness of all possible solutions is gaussian-random. With these 
> assumptions then on average a new solution would split the keyspace of 
> remaining solutions in half.  Given that the work needed to form a  
> new block remains a constant at 19 blocks for this period - it is 
> cheaper to produce a N+1 block that has any floating point value as 
> this is guaranteed to be adopted by all nodes if it is the first 
> solution.  To leverage a chain replacement on nodes conducting 
> Floating-Point Nakamoto Consensus a malicious miner would have to 
> expend significantly more resources.
>
>
> Each successive n+1 solution variant of the same block-height must 
> therefore on average consume half of the remaining finite keyspace. 
> Resulting in a the n+1 value not only needed to overcome the 19 zero 
> prefix, but also the non-zero fitness test.   It is possible for an 
> adversary to waste their time making a 19 where n+1 was not greater, 
> at which point the entire network will have had a chance to move on 
> with the next solution.  With inductive reasoning, we can see that a 
> demissiniong keyspace increases the amount of work needed to find a 
> solution that also meets this new criteria.
>
>
> Now let us assume a heavily-fragmented network where some nodes have 
> gotten one or both of the solutions.  In the case of nodes that 
> received the proof-of-work solution with a fitness of 1.847, they will 
> be happily mining on this version of the blockchain. The nodes that 
> have gotten both 1.847 and .240 will still be mining for the 1.847 
> domainite version, ensuring a dominant chain.  However, we must assume 
> some parts of the network never got the message about 1.847 proof of 
> work, and instead continued to mine using a value of 1.240 as the 
> previous block.   Now, let’s say this group of isolated miners manages 
> to present a new conflicting proof-of-work solution for 639255:
>
>
>      000000000000000000058d8ebeb076584bb5853c80111bc06b5ada35463091a6
>
>
> The above base16 block has a fitness score of 1.532  The fitness value 
> for the previous block 639254 is added together:
>
>
>      2.772 = 1.240 + 1.532
>
>
> In this specific case, no other solution has been broadcast for block 
> height 639255 - putting the weaker branch in the lead.  If the weaker 
> branch is sufficiently lucky, and finds a solution before the dominant 
> branch then this solution will have a higher overall fitness score, 
> and this solution will propagate as it has the higher value.  This is 
> also important for transactions on the network as they benefit from 
> using the most recently formed block - which will have the highest 
> local fitness score at the time of its discovery.  At this junction, 
> the weaker branch has an opportunity to prevail enterally thus ending 
> the split.
>
>
> Now let us return to the DoS threat model and explore the worst-case 
> scenario created by byzantine fault injection. Let us assume that both 
> the weaker group and the dominant group have produced competing 
> proof-of-work solutions for blocks 639254 and 639255 respectively.  
> Let’s assume that the dominant group that went with the 1.847 fitness 
> score - also produces a solution with a similar fitness value and 
> advertises the following solution to the network:
>
>
> 0000000000000000000455207e375bf1dac0d483a7442239f1ef2c70d050c113
>
> 19.414973649464574877549198290879237036867705594421756179
>
> or
>
> 3.262 = 1.847 + 1.415
>
>
> A total of 3.262 is still dominant over the lesser 2.772 - in order to 
> overcome this - the 2nd winning block needs to make up for all of the 
> losses in the previous block.  In this scenario, in order for the 
> weaker chain to supplant the dominant chain it must overcome a -0.49 
> point deficit. In traditional Nakamoto Consensus the nodes would see 
> both forks as authoritative equals which creates a divide in mining 
> capacity while two groups of miners search for the next block.  In 
> Floating-Point Nakamoto Consensus any nodes receiving both forks, 
> would prefer to mine on the chain with an overall fitness score of 
> +3.262 - making it even harder for the weaker chain to find miners to 
> compete in any future disagreement, thereby eroding support for the 
> weaker chain. This kind of comparison requires an empirical method for 
> determining fitness by miners following the same same system of rules 
> will insure a self-fulfilled outcome.  After all nodes adopt the 
> dominant chain normal Nakamoto Consuess can resume without having to 
> take into consideration block fitness. This example shows how 
> disagreement can be resolved more quickly if the network has a 
> mechanism to resolve ambiguity and de-incentivise dissent.
>
>
>         Soft Fork
>
> Blockchain networks that would like to improve the consensus 
> generation method by adding a fitness test should be able to do so 
> using a “Soft Fork” otherwise known as a compatible software update.  
> By contrast a “Hard-Fork” is a separate incompatible network that does 
> not form the same consensus.  Floating-Point Nakamoto Consensus can be 
> implemented as a soft-fork because both patched, and non-patched nodes 
> can co-exist and non-patched nodes will benefit from a kind of herd 
> immunity in overall network stability.  This is because once a small 
> number of nodes start following the same rules then they will become 
> the deciding factor in which chain is chosen.  Clients that are using 
> only traditional Nakamoto Consensus will still agree with new clients 
> over the total chain length. Miners that adopt the new strategy early, 
> will be less likely to lose out on mining invalid solutions.
>
>
>         Conclusion
>
> Floating-Point Nakamoto consensus allows the network to form a 
> consensus more quickly by avoiding ambiguity allowing for determinism 
> to take hold. Bitcoin has become an essential utility, and attacks 
> against our networks must be avoided and adapting, patching and 
> protecting the network is a constant effort. An organized attack 
> against a cryptocurrency network will undermine the guarantees that 
> blockchain developers are depending on.
>
>
> Any blockchain using Nakamoto Consensus can be modified to use a 
> fitness constraint such as the one used by a Floating-Point Nakamoto 
> Consensus.  An example implementation has been written and submitted 
> as a PR to the bitcoin core which is free to be adapted by other networks.
>
>
>
>
>
>
> A complete implementation of Floating-Point Nakamoto consensus is in 
> the following pull request:
>
> https://github.com/bitcoin/bitcoin/pull/19665/files
>
>
> Paper:
>
> https://github.com/in-st/Floating-Point-Nakamoto-Consensus
>
> https://in.st.capital <https://in.st.capital/>
>
>
>
> _______________________________________________
> bitcoin-dev mailing list
> bitcoin-dev@lists.linuxfoundation.org
> https://lists.linuxfoundation.org/mailman/listinfo/bitcoin-dev

--------------3FCAF818CF8B3F72DE2CF89D
Content-Type: text/html; charset=utf-8
Content-Transfer-Encoding: base64
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--------------3FCAF818CF8B3F72DE2CF89D--