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a good DBA must be a jack of all trades and a master of at least some! It s not easy, and it s more than just a job for a good DBA. SQL Server is a passion for these DBAs a hobby in addition to their job and they re constantly learning and expanding on what they know to improve their uptime, minimize data loss, and even allow them to take a vacation once in a while... This book won t teach you everything you need to know to be a good DBA, but it s one important part in the lifelong quest to get you there. Specifically, this section consists of tips and tricks from some of the many MVPs who are either full-time DBAs (or used to be) or who consult with DBAs who are constantly improving their systems and skills. Many of these topics are the particular passions of the authors, and they ve donated their time and experiences to help us all become better DBAs. We truly want to thank them for their time and especially their passion. SQL Server is a passion for both of us and we ve enjoyed reading and learning from these chapters and experiences. Whether you re a seasoned DBA or a newcomer to SQL Server, we know you ll find material in this section that will help you learn, grow, and become a better DBA.

Theseequationscan be usedto evaluatethe function at any point betweenx1 ardl,, is by first locating the interval within which the point lies Then the appropriate equation usedto determinethe function valuewithin the intervalInspectionof Eq (164)indicates to that the linear spline amountsto using Newton'sfirst-orderpolynomial[Eq (155)] interpolate within eachinterval

Editor s note: The author of this chapter is from Fairbanks, Alaska, which is several times smaller than Anchorage. He assures me that there is, in fact, no rivalry between the two cities at all.

F i r s t - O r d eS p l i n e s r Problem Stotement Fit the data in Table 16I with first-ordersulinesEvaluate the functionotx:5 TABIE l6 l ix,f, I 2 3

44 62,948,000 12,520,000 45 75,995,000 14,984,000 46 90,490,000 16,899,000

30 45 74 90

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An interesting characteristic of a TVP is that it has a non-null default value: an empty recordset. That means that this statement,

25 I0 25 05

does not cause an error, even though the stored procedure definition does not define a default value for the parameter, nor does it allow nulls. The default value for a TVP is an empty recordset, even if you never initialize the variable. Keep that behavior in mind as you work with TVPs, because it is quite different for other variable types.

Solution The data can be substituted into Eq (164) to generate the linearspline functions for intervalfrom x : 45 to x :7, the function is For exarnple, the second sr(x ) : 10 + 25-10 --::-------:tr - 451 10 - 45

FIGURE 64 T S p l i n ei t s f o s e lo f f o u rp o i n i s{o )L i n e o rp l i n e(,b )q u o d r o f is p l i n eo n d ( c )c u b i c p l i n ew i t h f o s c , s , o c u b i ci n f e r p o l o l i p o l y n o m i o l s op l o t t e d ng

Okay, that wasn t the most extraordinary use of a TVP. But it shows the steps and syntax that you ll use with TVPs. Let s look at another example of how to use TVPs. This example, in the Products.sql file, uses a TABLE type to read product data from the AdventureWorksLT2008 database and insert new rows into another products table along with inventory data and the current date through a stored procedure. The first step is to create the TABLE type, which contains two fields for product information:

The equationsfor the other intervalscan be computed,and the resultingfirst-ordersplines a r ep l o t t e di n F i g l 6 4 c tT h e v a l u ea t x : 5 i s 1 3 2 5- t 0 -45): s-r ( x ) : 1 0 + - ( 5 1 0- 4 5 l-l

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