From: Chenxi Cai <Chenxi_Cai@live•com>
To: William Morriss <wjmelements@gmail•com>,
Bitcoin Protocol Discussion
<bitcoin-dev@lists•linuxfoundation.org>
Subject: Re: [bitcoin-dev] BIP Idea: Marginal Pricing
Date: Thu, 30 Nov 2017 05:52:24 +0000 [thread overview]
Message-ID: <CY4PR1201MB019720B8D7C7AE10182F893186380@CY4PR1201MB0197.namprd12.prod.outlook.com> (raw)
In-Reply-To: <CADpM8jr_RrbPXLx6Up8HMW-fv=noFLjy817dfsFdYTg216Pu7w@mail.gmail.com>
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Hi All,
Auction theory is a well-studied problem in the economics literature. Currently what bitcoin has is Generalized first-price auction, where winning bidders pay their full bids. Alternatively, two approaches are potentially viable, which are Generalized second-price auction and Vickrey–Clarke–Groves auction. Generalized second-price auction, where winning bidders pay their next highest bids, reduces (but not eliminate) the need for bidders to strategize by allowing them to bid closer to their reservation price. Vickrey–Clarke–Groves auction, a more sophisticated system that considers all bids in relation to one another, elicit truthful bids from bidders, but may not maximize miners' fees as the other two systems will.
Due to one result called Revenue Equivalence, the choice of fee design will not impact miners' fees unless the outcomes of the auction changes (i.e, the highest bidders do not always win). In addition, the sole benefit of second-price auction over first-price auction is to spare people's mental troubles from strategizing, rather than actually saving mining fees, because in equilibrium the fees bidders pay remain the same. Therefore, in balance, I do not see substantial material benefits arising from switching to a different fee schedule.
Best,
Chenxi Cai
________________________________
From: bitcoin-dev-bounces@lists•linuxfoundation.org <bitcoin-dev-bounces@lists•linuxfoundation.org> on behalf of William Morriss via bitcoin-dev <bitcoin-dev@lists•linuxfoundation.org>
Sent: Wednesday, November 29, 2017 5:47 PM
To: bitcoin-dev@lists•linuxfoundation.org
Subject: [bitcoin-dev] BIP Idea: Marginal Pricing
Comrades,
Long term, tx fees must support hash power by themselves. The following is an economic approach to maximize total fee collection, and therefore hashpower.
Goals
Maximize total transaction fees
Reduce pending transaction time
Reduce individual transaction fees
Challenges
Validators must agree on the maximum block size, else miners can cheat and include extra transactions.
Allowing too many transactions per block will increase the cost of the mining without collecting much income for the network.
Problem
In the transaction market, users are the demand curve, because they will transact less when fees are higher, and prefer altcoins. The block size is the supply curve, because it represents miners' willingness to accept transactions.
Currently, the supply curve is inelastic:
[cid:ii_jalpxsnl1_1600a3d9def1eaff]
Increasing the block size will not affect the inelasticity for any fixed block size. The downsides of a fixed block size limit are well-known:
- Unpredictable transaction settlement time
- Variable transaction fees depending on network congestion
- Frequent overpay
Proposal
1. Miners implicitly choose the market sat/byte rate with the cheapest-fee transaction included in their block. Excess transaction fees are refunded to the inputs.
2. Remove the block size limit, which is no longer necessary.
Benefits
- Dynamic block size limit regulated by profit motive
- Transaction fees maximized for every block
- No overpay; all fees are fair
[cid:ii_jalqir4g2_1600a4c89811347a]
Miners individually will make decisions to maximize their block-reward profit.
Miners are incentivized to ignore low-fee transactions because they would shave the profits of their other transactions and increase their hash time.
Users and services are free to bid higher transaction fees in order to reach the next block, since their excess bid will be refunded.
The block size limit was added as a spam-prevention measure, but in order for an attacker to spam the network with low-fee transactions, they would have to offset the marginal cost of reducing the price with their own transaction fees. Anti-spam is thus built into the marginal system without the need for an explicit limit.
Rarely, sections of the backlog would become large enough to be profitable. This means every so many blocks, lower-fee transactions would be included en masse after having been ignored long enough. Low-fee transactions thus gain a liveness property not previously enjoyed: low-fee transactions will eventually confirm. Miners targeting these transactions would be at a noteworthy disadvantage because they would be hashing a larger block. I predict that this scheme would result in two markets: a backlog market and a real-time market. Users targeting the backlog market would match the price of the largest backlog section in order to be included in the next backlog block.
Examples
Scenario 1
Sat/byte Bytes Reward
400 500000 200000000
300 700000 210000000
200 1000000 200000000
100 1500000 150000000
50 5000000 250000000
20 10000000 200000000
A miner would create a 5MB block and receive 0.25 BTC
Scenario 2
Sat/byte Bytes Reward
400 600000 240000000
300 700000 210000000
200 1000000 200000000
100 1800000 180000000
50 4000000 200000000
20 10000000 200000000
A miner would create a 600KB block and receive 0.24 BTC
Thanks,
William Morriss
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next prev parent reply other threads:[~2017-11-30 5:52 UTC|newest]
Thread overview: 12+ messages / expand[flat|nested] mbox.gz Atom feed top
2017-11-30 0:47 William Morriss
2017-11-30 2:38 ` Ben Kloester
2017-11-30 6:13 ` William Morriss
2017-11-30 11:40 ` Gregory Maxwell
2017-11-30 12:03 ` Eric Voskuil
2017-11-30 9:37 ` Federico Tenga
2017-11-30 5:52 ` Chenxi Cai [this message]
2017-11-30 6:05 ` William Morriss
[not found] ` <CY4PR1201MB0197936CBE467B38DCC26DC986380@CY4PR1201MB0197.namprd12.prod.outlook.com>
2017-11-30 16:15 ` Chenxi Cai
[not found] ` <CAAS2fgS5jiNCmdwEt3YtZMJ0SfhC8Hw1eXr_0Vo5AQhYv7bJfg@mail.gmail.com>
2017-11-30 9:12 ` Gregory Maxwell
2017-12-01 7:58 ` Ryan J Martin
2017-12-02 3:55 ` Damian Williamson
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