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Fun with Scoped Assignments
Chris Webb
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Who Am I? Chris Webb chris@crossjoin.co.uk
Independent Analysis Services and MDX consultant and trainer Author: “MDX Solutions” and “Expert Cube Development with SSAS 2008” SQL Server MVP Blogger:
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Agenda What are scoped assignments and why should I use them?
Defining subcubes Assignments to calculated measures Complex subcubes Assignments to real measures and aggregation FREEZE and IF Assigning to properties
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What are scoped assignments?
Scoped assignments allow you to overwrite the value of cells inside your cube Contrast this with calculated members, which extend the space of the cube They are defined on the MDX Script of your cube, on the Calculations tab in BIDS
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Calculated Members
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Calculated Members
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Scoped Assignments
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Scoped Assignments
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Why should I use them? Among other things, they allow you to:
Make calculations behave in different ways in different parts of the cube Break up logic for complex calculations into more comprehensible parts Perform calculations at low levels of granularity that can then be aggregated up very efficiently They are often the most efficient way of writing certain calculations
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Defining subcubes Scoped assignments have two parts:
The subcube definition - the part of the cube whose value will be overwritten The assignment - the new value written to the subcube There are two ways of defining a subcube Direct assignment The SCOPE statement
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Direct assignment syntax
Direct assignment uses the following syntax: (subcube definition) = value; For example: ([Measures].[Internet Sales Amount])=1; I prefer not to use it, because this syntax can very quickly become unreadable
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SCOPE statements SCOPE statements take the form: SCOPE(subcube definition); THIS = value; END SCOPE; For example: SCOPE([Measures].[Internet Sales Amount]); THIS=1; END SCOPE;
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Nesting SCOPE statements
The advantage of using SCOPE statements is that you can nest several to build up complex subcubes, eg: SCOPE([Measures].[Internet Sales Amount]); SCOPE([Date].[Calendar Year].[Calendar Year].MEMBERS); THIS=1; END SCOPE; END SCOPE; This has obvious benefits for readability You can also make assignments at different levels within the nesting
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Subcube definition rules
A subcube definition is made up of one or more sets of members from different hierarchies These sets can be included in a single SCOPE statement, or several nested SCOPE statements They define the boundaries of the subcube on different hierarchies
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Subcube definition rules
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Subcube definition rules
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Subcube definition rules
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Subcube definition rules
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Subcube definition rules
There are limitations on the shape of a subcube you can assign to If you break them, you will get the infamous ‘arbitrary shaped set’ error These are that a set of members can only contain: One member from an attribute hierarchy Several members from an attribute hierarchy, not including the All Member Every member from an attribute hierarchy, including the All Member
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Not allowed!
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Subcube definition best practices
Best to ignore user hierarchies Include sets of members from different hierarchies on the same dimension in the same SCOPE statement Avoids problems with attribute overwrite Specifically scope on one or more measures Unless you really do want to scope on all measures Even then can cause problems if you add new measures/measure groups in the future
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Assignments to calculated members
Scoped assignments can be made to calculated members as well as real members In fact, assignments to calculated measures are probably the most common use Calculated measures don’t aggregate up… You should not assign to a set containing both calculated members and real members In most cases you can’t do this
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Complex subcubes Often we will want to scope on several attributes in a dimension at once Eg all calendar year attributes, or all financial year attributes To do this, you need to know your attribute relationships The rule is: For the lowest attribute, scope on all members in the hierarchy including the All Member For the highest attribute, scope on all members in the hierarchy except the All Member
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Controlling area of calculation
Calculated measures often need to do different things in different places Some calculations should not be done at all in some places Eg you may not want to see a 3 month moving average at the year level Eg previous period growth for your first year with data Some calculations may need different logic in different part of the cube Eg tax calculations could be different every year Eg calculation logic may change for business reasons, but you want to see the older algorithm used for historical data Eg previous year growth could mean ‘previous financial year’ or ‘previous calendar year’ depending on which hierarchy you’re using
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Assignments to real measures
When you assign to real (ie not calculated) measures, any values you assign will automatically aggregate up through the cube This in turn may overwrite previous assignments that you have made …and make it very difficult to know what’s going on…
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Assignments and aggregation: example #1
120 30 40 10
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Assignments and aggregation: example #1
120 30 40 10 20
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Assignments and aggregation: example #1
120 30 40 50 10 20
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Assignments and aggregation: example #1
130 30 40 50 10 20
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Assignments and aggregation: example #1
120 30 40 10
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Assignments and aggregation: example #1
500 30 40 10
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Assignments and aggregation: example #1
500 30 40 10 20
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Assignments and aggregation: example #1
500 or 130? 30 40 50 10 20
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Assignments and aggregation: example #1
130 30 40 50 10 20
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Special cases for aggregation
In some cases, a cell can be calculated in two different ways from previous assignments When this happens, the assignment made last in the script will take precedence This is the ‘last pass wins’ rule Also, when there are unary operators, these will always take precedence This is the ‘closest pass wins’ rule
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The ‘Last Pass Wins’ rule
120 30 40 10
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The ‘Last Pass Wins’ rule
120 30 40 10 20
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The ‘Last Pass Wins’ rule
120 30 40 50 10 20
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The ‘Last Pass Wins’ rule
130 30 40 50 10 20
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The ‘Last Pass Wins’ rule
130 30 40 50 10 20
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The ‘Last Pass Wins’ rule
140 or 290? 70 80 50 10 20 40
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The ‘Last Pass Wins’ rule
140 70 80 50 10 20 40
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The ‘Closest Pass Wins’ rule
60 15 40 10 20 5 + + -
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The ‘Closest Pass Wins’ rule
60 15 50 40 10 20 5 + + -
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The ‘Closest Pass Wins’ rule
60 15 50 40 10 20 5 + + -
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Uses for assignments to real measures
There are several practical uses for making assignments to real measures: Replacing custom member formulas, so you can have all your code in the MDX Script Always scope on members on the lowest level first then work upwards Performing calculations at a low level of granularity and them aggregating the results Eg currency conversion
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Assignment ‘Passes’ Each new assignment creates a new ‘pass’ in the script Think of the cube like an onion, with each new pass as a new layer in the skin on the outside When you refer to an existing cell value in an assignment, you are actually referring to that cell value in the previous pass Therefore avoiding infinite recursion
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The FREEZE statement When you assign a value to a cell, you create something like a pointer to that cell So you don’t copy the new values assigned subcube So if the values the assignment points to subsequently change, the values in your subcube will change Using the FREEZE statement on a subcube stops this happening Do not use FREEZE as a substitute for correct ordering of calculations There is a performance overhead for using it!
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The IF statement Conditional assignments can be made using the IF statement: SCOPE(MEASURES.SALES); IF MEASURES.SALES>100 THEN THIS=0 END IF; END SCOPE; Note that even when the condition evaluates to false and no assignment is made, a new pass is created
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Assigning cell property values
The following cell property values can also be directly assigned to: Format_String, Non_Empty_Behavior, Language, Font_Size, Font_Flags, Font_Name, Fore_Color, Back_Color Error values can be assigned to cells using the ERROR statement Useful when: A single measure holds values in different currencies which should be formatted differently depending on the currency Debugging complex subcube definitions
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Thanks!
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