Finding Columns with Skewed Data

Queries with parameter sensitive plans can perform poorly when an inappropriate query plan is used.

Even if your statistics are up to date, parameter sensitive plans can be caused by skewed data,
so performing a data skew analysis can identify which filter columns might be involved in poor query plans.

I’ve adapted the code found here into a SQL Server stored procedure that can be run across an entire database, a schema, a single table or just a single column.

It should be relatively easy to convert this to other RDBMS.

Here’s an example of the output when run on the Stackoverflow 2013 downloadable database (approximately 50GB):

SQL Server: Script out all indexes in a database

Kendra Little has a gist to script out all indexes HOW TO SCRIPT OUT INDEXES FROM SQL SERVER but it didn’t include XML or columnstore indexes, so I’ve forked her gist and added a few things to it. I changed the FOR XML/STUFF trick into STRING_AGG() (which is SQL Server 2017 onwards) for no other reason than I’m not working with any instance versions less than that.

The updated gist is here.

SQL Server: Compressing a Table and/or Indexes

I always forget whether the first syntax compresses the NC indexes as well, so posting here so I don’t forget again!

This compresses just the clustered index (i.e. the table data):

-- Just clustered index
ALTER TABLE dbo.Table
REBUILD PARTITION = ALL
WITH (DATA_COMPRESSION = PAGE);

This compresses all indexes including the clustered index:

-- All indexes including clustered index
ALTER INDEX ALL ON dbo.Table
REBUILD PARTITION = ALL
WITH (DATA_COMPRESSION = PAGE);

Solving the Monty Hall Problem using Bayes Theorem

The ‘Monty Hall’ problem is best described by the wikipedia entry:

The Monty Hall problem is a probability puzzle, loosely based on the American television game show Let’s Make a Deal and named after its original host, Monty Hall. The problem was originally posed (and solved) in a letter by Steve Selvin to the American Statistician in 1975. It became famous as a question from reader Craig F. Whitaker’s letter quoted in Marilyn vos Savant‘s “Ask Marilyn” column in Parade magazine in 1990.

Suppose you’re on a game show, and you’re given the choice of three doors A, B and C.

Behind one door is a car; behind the other two are goats. You pick a door, say door A, and the host, who knows what’s behind the doors, opens another door, say door B, which has a goat. He then says to you, “Do you want to change your choice to door C?”

Is it to your advantage to switch? (It is!)

Many readers of vos Savant’s column refused to believe switching is beneficial and rejected her explanation. After the problem appeared in Parade, approximately 10,000 readers, including nearly 1,000 with PhDs, wrote to the magazine, most of them calling vos Savant wrong.[4] Even when given explanations, simulations, and formal mathematical proofs, many people still did not accept that switching is the best strategy.[5]Paul Erdős, one of the most prolific mathematicians in history, remained unconvinced until he was shown a computer simulation demonstrating vos Savant’s predicted result.[6]

First we need to define some notation:

A, B – events
P(A) – the probability of event A occurring
P(B) – the probability of event B occurring
P(A | B) – the probability of event A occurring, given that event B has already occurred
P(B | A) – the probability of event B occurring, given that event A has already occurred

Bayes Theorem is defined as:

The following reasoning is from Julian Havil’s book “Impossible?”

Assign symbols to the events:

A – the event “car is behind door A”
B – the event “car is behind door B”
C – the event “car is behind door C”
MA – the event “Monty opens door A” … similarly for MB , MC

Assume door A is chosen initially by the player, so Monty can open door B or C:

P(MB | A) = ½ ,   P(MB | B) = 0,   P(MB | C) = 1

So, since A, B and C are mutually exclusive events:

P(MB) = P(MB | A)P(A) + P(MB | B)P(B) + P(MB | C)P(C) = ½ x ⅓ + 0 x ⅓ + 1 x ⅓ = ½ 

Now, the player can stick or change. If they stick with door A, their probability of winning the car is:

P(A | MB) = P(MB | A)P(A) / P(MB) = (½ x ⅓) / ½ = 

If they switch to door C, their probability of winning the car is:

P(C | MB) = P(MB | C)P(C) / P(MB) = (1 x ⅓) / ½ =

Performance Improvements in .NET 6

There have been a large number of Performance Improvements in .NET 6 as evidenced in Stephen Toub’s blog post. Most of the time we don’t care about assembly level performance optimisations because the bottleneck is usually accessing some external resource, such as a database or web service.

If you need to benchmark .NET code take a look at a great tool, BenchmarkDotNet and also take a look at the book referenced there, Pro .NET Benchmarking as getting benchmarking correct can sometimes be quite tricky.

If you’re not yet on .NET 6, and you have code in a large loop that you want to squeeze some performance out of it (and it won’t make the code hard to understand and maintain!) here are a couple of simple tips:

  • Testing if n is even: replace (n % 2 == 0) with ((n & 1) == 0)
  • Dividing by 2: replace n / 2 by n >> 1 (but be aware of the unsigned / signed behaviour of right shift)

LINQPad script to Generate SQL Server Database Restore Script from Ola Hallengren’s Backup Solution

Unless you perform regular restores of your database backups, you don’t know that you actually have a valid backup. In a career spanning over 30 years, I’ve seen two occasions where a company was performing backups (or so they thought!) and sending tapes offsite, assuming they were good when in fact the tapes were blank!

The majority of SQL Server installations use Ola Hallengren’s maintenance solution (and certainly all the ones I’ve had anything to do with).

If you are doing regular (5 minutes or less) transaction log backups, a restore might involve applying quite a few transaction logs.

I’ve written a short LINQPad script here which will generate the TSQL to perform a database restore either from a point in time or the latest available, based upon the default locations and naming conventions used by Ola’s backups. It’s Differential backup aware, as well as creating the multiple Transaction Log restore statements. It’s also takes into account where backups are split into separate backup files (which is quite common). You specify the server name, the database name, the root folder where the backups are stored, and either a point in time or the latest.

Disclaimer: Use at your own risk AND test thoroughly!

Example output:

USE [master]

RESTORE DATABASE [AdventureWorks] FROM 
   DISK = N'C:\temp\Backup\K7\AdventureWorks\FULL\K7_AdventureWorks_FULL_20211118_151558.bak'
 WITH NORECOVERY, REPLACE

RESTORE DATABASE [AdventureWorks] FROM 
   DISK = N'C:\temp\Backup\K7\AdventureWorks\DIFF\K7_AdventureWorks_DIFF_20211118_152101.bak'
 WITH NORECOVERY

RESTORE DATABASE [AdventureWorks] FROM 
   DISK = N'C:\temp\Backup\K7\AdventureWorks\LOG\K7_AdventureWorks_LOG_20211118_152226.trn'
 WITH NORECOVERY, STOPAT = '2021-11-21 17:07:22'

RESTORE DATABASE [AdventureWorks] WITH RECOVERY

.NET: Disable Insecure TLS protocols

TLS1.1 and TLS1.0 (and lower) protocols are insecure and should no longer be used.

For .NET 4.7 or later, you do not need to set System.Net.ServicePointManager.SecurityProtocol. The default value (SecurityProtocolType.SystemDefault) allows the operating system to use whatever versions it has been configured for, including any new versions that may not have existed at the time your application was created.

If you want to explicitly code this in .NET, rather than specify the allowed protocols, disable the disallowed protocols before making any connections:

// TLS must be 1.2 or greater. Disable SSL3, TLS1.0 and TLS1.1 [Note: this is the default behaviour for .NET 4.7 or later] 
ServicePointManager.SecurityProtocol &= (~SecurityProtocolType.Ssl3 & ~SecurityProtocolType.Tls & ~SecurityProtocolType.Tls11);


Tuning SQL Server Queries 101

First, get an actual query execution plan. Look for warnings in the query plan.

Basic

  • First look for large scans and lookups: these can often be resolved by creating a new index or extending an existing one with additional included columns. Seeks are usually preferable to scans.
  • Then look for significant variance of Actual versus Estimated row counts: you can provide the optimiser with more accurate information by updating statistics, creating new statistics objects, adding statistics on computed columns, or by breaking the query up into simpler parts. Might be caused by ‘parameter sniffing’.
  • Then look for expensive operators in the query plan, especially those that consume memory such as sorts and hashes. Sorting can sometimes be avoided by altering/adding indexes.

More Advanced

Joe Sack has an excellent walkthrough here: The Case of the Cardinality Estimate Red Herring