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In order for pivot tables (and charts) and DAX formulas to work with multiple tables, it s important for PowerPivot to understand any relationships that may exist between the tables For example, customers place orders, so the Customers and the Orders tables have some kind of connection or relationship In order to understand relationships, it helps if you have a background in relational databases PowerPivot honors any relationships defined in a relational source (for example, SQL Server or Access or Oracle) and imports them for you In Excel, SSAS, data feeds, and other non-relational sources (such as tables imported from text files), you can help PowerPivot establish the necessary relationships Without relationships, it is likely that your pivot tables and charts may not display the correct data When you create a pivot table, PowerPivot will suggest that relationships are required (if it can t find them) and optionally offer to create them for you If that happens, you will see a relationship needed message at the top of the pivot table s field list along with a Create button It is recommended that you create the relationships yourself, if you can after all, PowerPivot may not find and create all the correct relationships Let s see if PowerPivot has inherited any relationships from our source data To view relationships, go to the Design ribbon (Figure 2-23) and click Manage Relationships in the Relationships group You should be looking at something similar to either Figure 2-24 (Access and SQL Server sources) or Figure 2-25 (Excel/data feed source) You either have relationships or you don t! Let s deal with the first situation that applies when you import from a relational database like Access or SQL Server In our example, there are five relationships established These are as follows (although the order may be different):.

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Figure 9-8

When we set the vertical angle equal to a constant in spherical coordinates, we get a double cone whose axis corresponds to the vertical axis

1 2 3 4 5

Project Delivery Rate (hours per function point) Likely (median) Number Target of Project Value Matches Java 7 Conserv (75th%) Optim (25th%) Speed of Delivery (function points per month) Likely (median) 1115 381 540 378 1038 Conserv (25th%) Optim (75th%) 1979 381 540 380 1582

Converting coordinates between xyz space and spherical three-space is a little tricky, but not too difficult Let s think about a point P whose spherical coordinates are (q,f,r) and whose Cartesian coordinates are (x,y,z)

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Spherical to Cartesian: finding x In spherical coordinates, the radius is usually outside of the reference plane, so we can t use it directly in the same formulas as the cylindrical radius But we can construct a projection radius identical to the cylindrical radius: the distance from the origin to the projection point P in the reference plane In Fig 9-9, the projection radius is called r From this geometry, we can see that r is equal to the true spherical radius times the sine of the vertical angle As an equation, we have

Order Details to Orders (using the OrderID column) Order Details to Products (using the ProductID column) Orders to Customers (using the CustomerID column) Orders to Employees (using the EmployeeID column) Products to Categories (using the CategoryID column)

The x value conversion formula from cylindrical coordinates, which we learned earlier in this chapter, tells us that x = r cos q where q is the horizontal direction angle, which is the same in spherical and cylindrical coordinates Substituting the quantity (r sin f) for r gives us x = r sin f cos q

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Attribute Primary Programming Language Organization Type Application Type Maximum Team Size Used Prototyping Used JAD Web Development

Spherical to Cartesian: finding y When we found the cylindrical equivalent of the Cartesian y value, we took the radius in the reference plane and multiplied by the sine of the direction angle in that plane In the spherical-coordinate situation of Fig 9-9, that translates to

Why Write SQL Queries Where to Create and Test SQL Queries Where to Use SQL Queries in PowerPivot SQL Examples Selecting Specific Columns Using a T-SQL Function Suppressing Duplicates Creating Buckets Implementing a Filter A More Complex Filter Using Wildcards Sorting Records Denormalizing Data Self-Join Grouping Data Stored Procedure SQL Queries for Excel

y = r sin q where q is the horizontal direction angle We can substitute (r sin f) for r to get y = r sin f sin q

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Spherical to Cartesian: finding z Let s look again at Fig 9-9, and locate the projection point P on the z axis, such that the z values of P and P are equal We can see that P , P, P , and the origin form the vertices of a

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Figure 9-9

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