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为了便于人们通俗地理解Paxos算法,Lanmport于2001年简化原来的文章,发表了 Paxos Made Simple. Proposal: 提议 = 提议编号 提议的值. 这样做的原因是,Prepare阶段得到只是Proposal number 和 Proposal value,而一个值最终是否被选定,还需要Accept阶段的验证。 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在提议{n1,v1}被多数Acceptors接受,其中n0 n1,v1! 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在Acceptors接受提议{n1,v1},其中n0 n1, v1! 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在Proposer发出提议{n1,v1},其中n0 n1, v1! 假设,提议{m, v}(简称m)被多数派接受,那么提议m到n(n = m),对应的值也是v。 设n = k时,结论成立,即如果提议(m, v)被多数派接受,则提议m到k对应的值为v。 当n = k 1时,若提议k 1不存在,则结论成立。 Weka中有两个Evalu...

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PAGE TITLE
Milestone | subond.com Reviews
<META>
DESCRIPTION
为了便于人们通俗地理解Paxos算法,Lanmport于2001年简化原来的文章,发表了 Paxos Made Simple. Proposal: 提议 = 提议编号 提议的值. 这样做的原因是,Prepare阶段得到只是Proposal number 和 Proposal value,而一个值最终是否被选定,还需要Accept阶段的验证。 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在提议{n1,v1}被多数Acceptors接受,其中n0 n1,v1! 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在Acceptors接受提议{n1,v1},其中n0 n1, v1! 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在Proposer发出提议{n1,v1},其中n0 n1, v1! 假设,提议{m, v}(简称m)被多数派接受,那么提议m到n(n = m),对应的值也是v。 设n = k时,结论成立,即如果提议(m, v)被多数派接受,则提议m到k对应的值为v。 当n = k 1时,若提议k 1不存在,则结论成立。 Weka中有两个Evalu...
<META>
KEYWORDS
1 milestone
2 about me
3 深入理解paxos算法
4 1paxos算法
5 直到1998年,才引起人们的注意,lanmport重新发表文章
6 文章循序渐进地推导出了paxos算法,并用数学归纳法进行了证明
7 paxos算法解决的问题是一个分布式系统中如何就某个值 或协议 达成一致
8 这是一个分布式系统中的重要问题
9 paxos算法中有三种角色
10 proposer
CONTENT
Page content here
KEYWORDS ON
PAGE
milestone,about me,深入理解paxos算法,1paxos算法,直到1998年,才引起人们的注意,lanmport重新发表文章,文章循序渐进地推导出了paxos算法,并用数学归纳法进行了证明,paxos算法解决的问题是一个分布式系统中如何就某个值 或协议 达成一致,这是一个分布式系统中的重要问题,paxos算法中有三种角色,proposer,acceptor,learner,每个节点需要同时扮演 两种或两种以上的角色,proposal value 提议的值,proposer 提议发起者
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Milestone | subond.com Reviews

https://subond.com

为了便于人们通俗地理解Paxos算法,Lanmport于2001年简化原来的文章,发表了 Paxos Made Simple. Proposal: 提议 = 提议编号 提议的值. 这样做的原因是,Prepare阶段得到只是Proposal number 和 Proposal value,而一个值最终是否被选定,还需要Accept阶段的验证。 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在提议{n1,v1}被多数Acceptors接受,其中n0 n1,v1! 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在Acceptors接受提议{n1,v1},其中n0 n1, v1! 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在Proposer发出提议{n1,v1},其中n0 n1, v1! 假设,提议{m, v}(简称m)被多数派接受,那么提议m到n(n = m),对应的值也是v。 设n = k时,结论成立,即如果提议(m, v)被多数派接受,则提议m到k对应的值为v。 当n = k 1时,若提议k 1不存在,则结论成立。 Weka中有两个Evalu...

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Milestone

为了便于人们通俗地理解Paxos算法,Lanmport于2001年简化原来的文章,发表了 Paxos Made Simple. Proposal: 提议 = 提议编号 提议的值. 这样做的原因是,Prepare阶段得到只是Proposal number 和 Proposal value,而一个值最终是否被选定,还需要Accept阶段的验证。 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在提议{n1,v1}被多数Acceptors接受,其中n0 n1,v1! 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在Acceptors接受提议{n1,v1},其中n0 n1, v1! 如果一个提议{n0,v0}被多数Acceptors所接受,那么不存在Proposer发出提议{n1,v1},其中n0 n1, v1! 假设,提议{m, v}(简称m)被多数派接受,那么提议m到n(n = m),对应的值也是v。 设n = k时,结论成立,即如果提议(m, v)被多数派接受,则提议m到k对应的值为v。 当n = k 1时,若提议k 1不存在,则结论成立。 Weka中有两个Evalu...

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