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Notice that, as was the casewith linear interpolation, still represents slope the b2 the of line connectingpoints xy and "r2Thus, the first two terns of Eq (156) are equivalent to linear interpolationbetweenx, and rr, as specifiedpreviouslyin Eq (155)The lastterm, b:(-r - xr)(r -r:2), introduces second-ordercurvature the formula the into Before illustrating how to use Eq (156), we should examinethe form of the coefficient &,It is very similar to the finite-differenceapproximationof the secondderivative introducedpreviously inEq (427') Thus, Eq (156) is beginningto manifesta structure that is very similar to the Taylor seriesexpansion That is, terms are addedsequentially t0 captureincreasinglyhigher-order curvature

Begin by creating the following database on your server:

Q u o d r o t i cI n i e r p o l o t i o n Problem Stotement Employ a second-orcler Newton polynomial to estimateln 2 with the samethreeooints usedin Example 152: rl:1 \z:4 r-r : 6 "/(xt):0 J$):1386291 -f(r:) : l'791159

y S o l u t i o n A p p l y i n gE q ( 1 5 7 ) i e l d s bt:o Equation( 158)gives b 1: |386294- 0 _:04610981 +- |

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A numbers table can be useful for a variety of reasons. You can create result sets on the fly without having to store the data itself. Using a numbers table, you can also do setbased operations; this will speed up some operations dramatically because you aren t looping anymore. To find gaps in identity values, all you need to do is left-join your table with a numbers table and select the rows that have no value. Splitting off strings can also be accomplished fairly easy with a numbers table, as you ll see later on. How big should a numbers table be To store a million numbers in a numbers table, you ll need about 13 megabytes. If you re just doing date ranges and splitting off strings, then 10,000 rows might be enough; if you need to find identity gaps, then you need more rows than the maximum value in your identity column. Let s start by creating our numbers table. We do this by creating an empty table, into which we insert 251 rows with values between 0 and 250 with the SQL script in listing 1.

Advice A career in adult education, be it continuing education, community education, higher education, popular education, or any number of variations on the theme, is most frequently marked by both variety and commitment a variety of work in a variety of places, all of it characterized and somehow uni ed by a foundational commitment to adult learners and adult learning The eld at times is maddening and is itself perhaps only a state of mind: we struggle with issues of identity, and if you need a career that is clearly de ned and delimited, adult education is not the career for you Adult educators are never really sure of their jobs: we may be the rst ones let go from our positions, our programs may be cut more readily than others, and funding for our jobs may come to an end depending on current governmental priorities If a lucrative, steady paycheck for life is your goal, then adult education may not be a viable choice

FIGURE54 I T h eu s eo f q u o d r o t irc t e r p o o t i o ne s tm o l eI n 2 T h el i n e o irn l e r p o l o i ifo n m , r : I t o4 i s n lo ro o l s oi n c l u d efd rc o m p o r i s o n o

CREATE TABLE Numbers(number int primary key not null) GO DECLARE @Loop int SET @Loop = 0 SET NOCOUNT ON WHILE @Loop <=250 BEGIN INSERT Numbers(number) VALUES (@Loop) SET @Loop = @Loop + 1 END GO

- 0462098r : -00518731

these valuesinto Eq (156)yieldsthe quadratic formula Substituting f z @ ): 0 r ( + 0 4 6 2 0 9 8 1 ( - l ) - 0 0 - 5 1 8 7 3 1- x l ) ( : r - 4 )

Let s look at how you can use a numbers table to create a result set of dates. When working with dates and number tables, you ll use the DATEADD function. The syntax for DATEADD function looks like this: DATEADD ( datepart , number, date ).

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