1,695 karma · joined October 19, 2010
This architecture is better for OLTP because all maintenance operations are moved to storage AND it has all other benefits such as LTAP that emerge from having a scalable storage.
Historical data when pushed to s3 is in parquet. This happens async - not on the transaction hot path.
So older data below certain LSN is on s3 in parquet available to all analytics processing. Hot data is on page servers in page format for OLTP.
You can be smart in querying both representations for real time analytical queries
It streams WAL to pageservers and Postgres read replicas
* Large tenants are broken up into shards, reducing hotspots
* Each shard is throttled to a fixed req/s rate
* We do not run pageservers at their redline in terms of CPU load, so there is some slack to take up bursts
* Capacity quotas which selectively throttle write traffic to the largest databases if they are competing with others for disk space, until the larger database is migrated away.
After this change latencies are back to normal and throughput increased.
Since data is on s3 (or lake) you can perform direct to s3 type operations like data loading, reading this data by engines that are not Postgres and more
Small and large instances benefit from this performance optimization.
In the past we relied on Postgres compute to periodically send a full page so reconstructive a page was always a bounded process. Once we turned it off (and got all those perf gains) we got another problem: unbounded page reconstruction which we had to solve separately.
However generally disaggregating storage makes HA simpler and allows for things like zero downtime patching: https://www.databricks.com/blog/zero-downtime-patching-lakeb...
Read replicas can be "shallow". You don't need to replicate all the data to create a replica. This allows to create them very very quickly (sub second).
All the extension still work. We don't support Citus today, but mostly because customers are not asking for it rather due to technical limitations. We support lots of extensions: https://docs.databricks.com/aws/en/oltp/projects/extensions
Not really. OrioleDB solve the vacuum problem with the introduction of the undo log. Neon gives you scale out storage which is in a way orthogonal to OrielDB. With some work you can run OrioleDB AND neon storage and get benefits of both.
I think the biggest use case is big data and dev platform that need application compatibility and wrapping Atlas is less attractive for some reason.
So I have this problem here: given that for positive integers m and n, 0 ≤ x[m + n] ≤ x[m] + x[n], I need to prove that the limit of x[n]/n exists. Hmm, okay, let's see how to approach this.
…
Alternative approach: maybe I can show that a_n is convergent by showing that it's a Cauchy sequence.
But that might be complicated.
Alternatively, perhaps I can use the subadditivity to bound a_n.
Wait, let's consider the following:
Since x is subadditive, x[m + n] ≤ x[m] + x[n].
Let me set m = n, then x[2n] ≤ x[n] + x[n] = 2x[n].
Therefore, x[2n]/(2n) ≤ x[n]/n.
So, a_{2n} ≤ a_n.
That means that a_{2n} ≤ a_n.
Similarly, x[3n] ≤ x[2n] + x[n] ≤ 2x[n] + x[n] = 3x[n].
So, x[3n]/(3n) ≤ x[n]/n.
Similarly, x[4n]/(4n) ≤ x[2n]/(2n) ≤ x[n]/n.
It seems like a_{kn} ≤ a_n for any integer k ≥ 1.
This suggests that as n increases, a_n tends to decrease or stay the same.
But wait, in the example where x[n] = n, a_n = 1 for all n, so it's constant.
In the example where x[n] = sqrt(n), a_n = 1/sqrt(n), which decreases to 0.
So, in some cases, a_n is decreasing, and in some cases, it's constant.
But in general, a_n is bounded below by 0 and is decreasing along powers of 2, for example.
Wait, from x[2n]/(2n) ≤ x[n]/n, and x[4n]/(4n) ≤ x[2n]/(2n), and so on, so along the sequence n, 2n, 4n, 8n, etc., a_n is decreasing.
Maybe I can use this to show that a_n has a limit.
Let me consider n = 2^k, for integer k.
Let b_k = x[2^k]/2^k.
Then, from x[2^{k+1}] ≤ x[2^k] + x[2^k] = 2x[2^k], so b_{k+1} = x[2^{k+1}]/2^{k+1} ≤ (2x[2^k])/2^{k+1} = x[2^k]/2^k = b_k.
So, b_{k+1} ≤ b_k, meaning that b_k is a decreasing sequence.
Since b_k ≥ 0, it must converge to some limit, say L.
Now, I need to show that x[n]/n approaches L as n approaches infinity.
Given that b_k is decreasing and converges to L, and for general n, a_n is bounded below by L, and perhaps approaches L.
Wait, more carefully:
For any n, there exists k such that 2^{k-1} < n ≤ 2^k.
Then, x[n]/n ≤ x[2^k]/2^{k-1} = 2(x[2^k]/2^k) = 2b_k.
Since b_k approaches L, for large k, b_k is close to L.
But I need to show that x[n]/n is close to L.
Wait, perhaps I can bound x[n]/n between b_k and something else.
Given that 2^{k-1} < n ≤ 2^k, then x[n] ≤ x[2^{k-1}] + x[n - 2^{k-1}] ≤ x[2^{k-1}] + x[2^{k-1}] = 2x[2^{k-1}].
Therefore, x[n]/n ≤ (2x[2^{k-1}])/n ≤ (2x[2^{k-1}])/2^{k-1} = 2(x[2^{k-1}]/2^{k-1}) = 2b_{k-1}.
But b_{k-1} approaches L as k increases.
Similarly, since n > 2^{k-1}, x[n]/n > x[2^k]/2^k = b_k.
But b_k ≤ b_{k-1}, and both approach L.
Therefore, x[n]/n is squeezed between b_k and 2b_{k-1}, both of which approach L.
Therefore, x[n]/n approaches L as n approaches infinity.
This suggests that the limit exists and is equal to L.
Therefore, the limit of x[n]/n exists.
Alternatively, if I recall correctly, this is exactly what Fekete's lemma states.
So, in conclusion, the limit of x[n]/n exists.
*Final Answer*
\boxed{\lim_{n \to \infty} \frac{x[n]}{n} \text{ exists}}
This is possible from the cost perspective due to the architecture of Neon and the ability scale to 0. Happy to answer questions!
1. Chipping away more at vacuum. Fundamentally Postgres doesn't have undo log and therefore has to have vacuum. It's a trade-off of fast recovery vs well.. having to vacuum. The unfortunate part about vacuum is that it adds load to the system exactly when the system needs all the resources. I hope one day people stop knowing that vacuum exists, we are one step closer, but not there.
2. Performance gets better and not worse. Mark Callaghan blogs about MySQL and Postgres performance changes over time and MySQL keep regressing performance while Postgres keeps improving.
https://x.com/MarkCallaghanDB https://smalldatum.blogspot.com/
3. JSON. Postgres keep improving QOL for the interop with JS and TS.
4. Logical replication is becoming a super robust way of moving data in and out. This is very useful when you move data from one instance to another especially if version numbers don't match. Recently we have been using it to move at the speed of 1Gb/s
5. Optimizer. The better the optimizer the less you think about the optimizer. According to the research community SQL Server has the best optimizer. It's very encouraging that every release PG Optimizer gets better.
Being open is extremely important to us to build trust and we had this since day 1. VCs are fine with it because monetization is all cloud
Happy to answer any questions
Here are the scenarios and how to address them
1. Query Parquet and Iceberg from Postgres. When Parquet files are stored in S3 Postgres should be able to run analytical queries on them.
2. Postgres should allow creation of columnstore tables inside Postgres storage subsystem. Analytical queries on top of these table should be FAST. Top 10 on Clickbench fast. This allows to run analytics without S3 and have super low latencies for analytics.
3. Postgres should allow creation of secondary columnstore indexes to speed up analytical queries in mixed workloads. This is super useful for Oracle migrations since Oracle had this feature for a while.
So How do we get there? 10 years ago it would be a MASSIVE project, but today we have @duckdb - super fast analytical engine with an open license. The work is still not trivial, but it is much much simpler.
First you need to integrate an analytical query processor into Postgres and today @duckdblabs announced github.com/duckdb/pg_duck…. Yay and congrats!
This plugin runs duckdb alongside with Postgres and integrated Postgres syntax with the @duckdb query processor (QP)
With that it now can trivially query external files from S3. This addresses scenario 1.
With that it now can trivially query external files from S3. This addresses scenario 1.
Building columnar table requires either implementing columnar storage from scratch or integrating duckdb storage into the Postgres subsystem. You can of course let duckdb create duckdb files on local disk, but then all the Postgres machinery: replication, backup, recovery won't work
Duckdb tables have to mapped into 8kb Postgres pages pushed through the Postgres WAL for replication, recovery and transactionality. This will give us scenario 2
Scenario 3 is even more work. You need secondary index maintenance and it will require hybrid query execution. We will need to modify Postgres executor so that it can mix and match regular Postgres query operators and "vectorized" query operators from duckdb. Or built vectorized operators into Postgres
Scenarios 2 and 3 will take some time, but I'm excited for this roadmap: this will unlock a huge world for millions of Postgres users and simplify the lives of many developers dealing with moving data between transactional and analytical systems.