You Cannot Have Exactly-Once Delivery

I’m often surprised that people continually have fundamental misconceptions about how distributed systems behave. I myself shared many of these misconceptions, so I try not to demean or dismiss but rather educate and enlighten, hopefully while sounding less preachy than that just did. I continue to learn only by following in the footsteps of others. In retrospect, it shouldn’t be surprising that folks buy into these fallacies as I once did, but it can be frustrating when trying to communicate certain design decisions and constraints.

Within the context of a distributed system, you cannot have exactly-once message delivery. Web browser and server? Distributed. Server and database? Distributed. Server and message queue? Distributed. You cannot have exactly-once delivery semantics in any of these situations.

As I’ve described in the past, distributed systems are all about trade-offs. This is one of them. There are essentially three types of delivery semantics: at-most-once, at-least-once, and exactly-once. Of the three, the first two are feasible and widely used. If you want to be super anal, you might say at-least-once delivery is also impossible because, technically speaking, network partitions are not strictly time-bound. If the connection from you to the server is interrupted indefinitely, you can’t deliver anything. Practically speaking, you have bigger fish to fry at that point—like calling your ISP—so we consider at-least-once delivery, for all intents and purposes, possible. With this model of thinking, network partitions are finitely bounded in time, however arbitrary this may be.

So where does the trade-off come into play, and why is exactly-once delivery impossible? The answer lies in the Two Generals thought experiment or the more generalized Byzantine Generals Problem, which I’ve looked at extensively. We must also consider the FLP result, which basically says, given the possibility of a faulty process, it’s impossible for a system of processes to agree on a decision.

In the letter I mail you, I ask you to call me once you receive it. You never do. Either you really didn’t care for my letter or it got lost in the mail. That’s the cost of doing business. I can send the one letter and hope you get it, or I can send 10 letters and assume you’ll get at least one of them. The trade-off here is quite clear (postage is expensive!), but sending 10 letters doesn’t really provide any additional guarantees. In a distributed system, we try to guarantee the delivery of a message by waiting for an acknowledgement that it was received, but all sorts of things can go wrong. Did the message get dropped? Did the ack get dropped? Did the receiver crash? Are they just slow? Is the network slow? Am slow? FLP and the Two Generals Problem are not design complexities, they are impossibility results.

People often bend the meaning of “delivery” in order to make their system fit the semantics of exactly-once, or in other cases, the term is overloaded to mean something entirely different. State-machine replication is a good example of this. Atomic broadcast protocols ensure messages are delivered reliably and in order. The truth is, we can’t deliver messages reliably and in order in the face of network partitions and crashes without a high degree of coordination. This coordination, of course, comes at a cost (latency and availability), while still relying on at-least-once semantics. Zab, the atomic broadcast protocol which lays the foundation for ZooKeeper, enforces idempotent operations.

State changes are idempotent and applying the same state change multiple times does not lead to inconsistencies as long as the application order is consistent with the delivery order. Consequently, guaranteeing at-least once semantics is sufficient and simplifies the implementation.

“Simplifies the implementation” is the authors’ attempt at subtlety. State-machine replication is just that, replicating state. If our messages have side effects, all of this goes out the window.

We’re left with a few options, all equally tenuous. When a message is delivered, it’s acknowledged immediately before processing. The sender receives the ack and calls it a day. However, if the receiver crashes before or during its processing, that data is lost forever. Customer transaction? Sorry, looks like you’re not getting your order. This is the worldview of at-most-once delivery. To be honest, implementing at-most-once semantics is more complicated than this depending on the situation. If there are multiple workers processing tasks or the work queues are replicated, the broker must be strongly consistent (or CP in CAP theorem parlance) so as to ensure a task is not delivered to any other workers once it’s been acked. Apache Kafka uses ZooKeeper to handle this coordination.

On the other hand, we can acknowledge messages after they are processed. If the process crashes after handling a message but before acking (or the ack isn’t delivered), the sender will redeliver. Hello, at-least-once delivery. Furthermore, if you want to deliver messages in order to more than one site, you need an atomic broadcast which is a huge burden on throughput. Fast or consistent. Welcome to the world of distributed systems.

Every major message queue in existence which provides any guarantees will market itself as at-least-once delivery. If it claims exactly-once, it’s because they are lying to your face in hopes that you will buy it or they themselves do not understand distributed systems. Either way, it’s not a good indicator.

RabbitMQ attempts to provide guarantees along these lines:

When using confirms, producers recovering from a channel or connection failure should retransmit any messages for which an acknowledgement has not been received from the broker. There is a possibility of message duplication here, because the broker might have sent a confirmation that never reached the producer (due to network failures, etc). Therefore consumer applications will need to perform deduplication or handle incoming messages in an idempotent manner.

The way we achieve exactly-once delivery in practice is by faking it. Either the messages themselves should be idempotent, meaning they can be applied more than once without adverse effects, or we remove the need for idempotency through deduplication. Ideally, our messages don’t require strict ordering and are commutative instead. There are design implications and trade-offs involved with whichever route you take, but this is the reality in which we must live.

Rethinking operations as idempotent actions might be easier said than done, but it mostly requires a change in the way we think about state. This is best described by revisiting the replicated state machine. Rather than distributing operations to apply at various nodes, what if we just distribute the state changes themselves? Rather than mutating state, let’s just report facts at various points in time. This is effectively how Zab works.

Imagine we want to tell a friend to come pick us up. We send him a series of text messages with turn-by-turn directions, but one of the messages is delivered twice! Our friend isn’t too happy when he finds himself in the bad part of town. Instead, let’s just tell him where we are and let him figure it out. If the message gets delivered more than once, it won’t matter. The implications are wider reaching than this, since we’re still concerned with the ordering of messages, which is why solutions like commutative and convergent replicated data types are becoming more popular. That said, we can typically solve this problem through extrinsic means like sequencing, vector clocks, or other partial-ordering mechanisms. It’s usually causal ordering that we’re after anyway. People who say otherwise don’t quite realize that there is no now in a distributed system.

To reiterate, there is no such thing as exactly-once delivery. We must choose between the lesser of two evils, which is at-least-once delivery in most cases. This can be used to simulate exactly-once semantics by ensuring idempotency or otherwise eliminating side effects from operations. Once again, it’s important to understand the trade-offs involved when designing distributed systems. There is asynchrony abound, which means you cannot expect synchronous, guaranteed behavior. Design for failure and resiliency against this asynchronous nature.

Understanding Consensus

A classical problem presented within the field of distributed systems is the Byzantine Generals Problem. In it, we observe two allied armies positioned on either side of a valley. Within the valley is a fortified city. Each army has a general with one acting as commander. Both armies must attack at the same time or face defeat by the city’s defenders. In order to come to an agreement on when to attack, messengers must be sent through the valley, risking capture by the city’s patrols. Consider the diagram below illustrating this problem.

byzantine_generals

In the above scenario, Army A has sent a messenger to Army B with a message saying “Attack at 0700.” Army B receives this message and dispatches a messenger carrying an acknowledgement of the attack plans; however, our ill-fated messenger has been intercepted by the city’s defenders.

How do our armies come to an agreement on when to attack? Perhaps Army A sends 100 messengers and attacks regardless. Unfortunately, if all of the messengers are captured, this would result in a swift defeat because A would attack without B. What if, instead, A sends 100 messengers, waits for acknowledgements of those messages, and only attacks if it reaches a certain level of confidence, say receiving 75 or more confirmations? Yet again, this could very well end in defeat, this time with B attacking without A.

We also need to bear in mind that sending messages has a certain amount of overhead. We can’t, in good conscience, send a million messengers to their potential demise. Or maybe we can, but it’s more than the number of soldiers in our army.

In fact, we can’t reliably make a decision. It’s provenly impossible. In the face of a Byzantine failure, it becomes even more complicated by the possibility of traitors or forged messages.

Now replace two generals with N generals. Coming to a perfectly reliable agreement between two generals was already impossible but becomes dramatically more complicated. It’s a problem more commonly referred to as distributed consensus, and it’s the focus of an army of researchers.

The problem of consensus is blissfully simple, but the solution is far from trivial. Consensus is the basis of distributed coordination services, locking protocols, and databases. A monolithic system (think a MySQL server) can enforce ACID constraints with consistent reads but exhibits generally poor availability and fault tolerance. The original Google App Engine datastore relied on a master/slave architecture where a single data center held the primary copy of data which was replicated to backup sites asynchronously. This offered applications strong consistency and low latency with the implied trade-off of availability. The health of an application was directly tied to the health of a data center. Beyond transient losses, it also meant periods of planned unavailability and read-only access while Google performed data center maintenance. App Engine has since transitioned to a high-replication datastore which relies on distributed consensus to replicate data across sites. This allows the datastore to continue operating in the presence of failures and at greater availability. In agreement with CAP, this naturally means higher latency on writes.

There are a number of solutions to distributed consensus, but most of them tend to be pretty characteristic of each other. We will look at some of these solutions, including multi-phase commit and state-replication approaches.

Two-Phase Commit

Two-phase commit (2PC) is the simplest multi-phase commit protocol. In two-phase commit, all transactions go through a coordinator who is responsible for ensuring a transaction occurs across one or more remote sites (cohorts).

2pc

When the coordinator receives a request, it asks each of its cohorts to vote yes or no. During this phase, each cohort performs the transaction up to the point of committing it. The coordinator then waits for all votes. If the vote is unanimously “yes,” it sends a message to its cohorts to commit the transaction. If one or more vote is “no,” a message is sent to rollback. The cohorts then acknowledge whether the transaction was committed or rolled back and the process is complete.

Two-phase commit is a blocking protocol. The coordinator blocks waiting for votes from its cohorts, and cohorts block waiting for a commit/rollback message from the coordinator. Unfortunately, this means 2PC can, in some circumstances, result in a deadlock, e.g. the coordinator dies while cohorts wait or a cohort dies while the coordinator waits. Another problematic scenario is when a coordinator and cohort simultaneously fail. Even if another coordinator takes its place, it won’t be able to determine whether to commit or rollback.

Three-Phase Commit

Three-phase commit (3PC) is designed to solve the problems identified in two-phase by implementing a non-blocking protocol with an added “prepare” phase. Like 2PC, it relies on a coordinator which relays messages to its cohorts.

3pc

Unlike 2PC, cohorts do not execute a transaction during the voting phase. Rather, they simply indicate if they are prepared to perform the transaction. If cohorts timeout during this phase or there is one or more “no” vote, the transaction is aborted. If the vote is unanimously “yes,” the coordinator moves on to the “prepare” phase, sending a message to its cohorts to acknowledge the transaction will be committed. Again, if an ack times out, the transaction is aborted. Once all cohorts have acknowledged the commit, we are guaranteed to be in a state where all cohorts have agreed to commit. At this point, if the commit message from the coordinator is not received in the third phase, the cohort will go ahead and commit anyway. This solves the deadlocking problems described earlier. However, 3PC is still susceptible to network partitions. If a partition occurs, the coordinator will timeout and progress will not be made.

State Replication

Protocols like Raft, Paxos, and Zab are popular and widely used solutions to the problem of distributed consensus. These implement state replication or primary-backup using leaders, quorums, and replicas of operation logs or incremental delta states.

consensus quorum

These protocols work by electing a leader (coordinator). Like multi-phase commit, all changes must go through that leader, who then broadcasts the changes to the group. Changes occur by appending a log entry, and each node has its own log replica. Where multi-phase commit falls down in the face of network partitions, these protocols are able to continue working by relying on a quorum (majority). The leader commits the change once the quorum has acknowledged it.

The use of quorums provide partition tolerance by fencing minority partitions while the majority continues to operate. This is the pessimistic approach to solving split-brain, so it comes with an inherent availability trade-off. This problem is mitigated by the fact that each node hosts a replicated state machine which can be rebuilt or reconciled once the partition is healed.

Google relies on Paxos for its high-replication datastore in App Engine as well as its Chubby lock service. The distributed key-value store etcd uses Raft to manage highly available replicated logs. Zab, which differentiates itself from the former by implementing a primary-backup protocol, was designed for the ZooKeeper coordination service. In general, there are several different implementations of these protocols, such as the Go implementation of Raft.

Distributed consensus is a difficult thing to get right, but it’s important to frame it within the context of CAP. We can ensure stronger consistency at the cost of higher latency and lower availability. On the other hand, we can achieve higher availability with decreased latency while giving up strong consistency. The trade-offs really depend on what your needs are.