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Transform your script into a storyboard with preliminary backgrounds. Write out the words you ll speak during the presentation. Review the three ground rules for storyboarding.

If your integers go to only 2,147,483,647, the intermediate result is too large for the integer data type. In this case, the intermediate result that should be 1,000,000,000,000 is 727,379,968, so when you divide by 100,000, you get -727, rather than 100,000. You can handle overflow in intermediate results the same way you handle integer overflow, by switching to a long-integer or floating-point type.

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ASCII('A') ASCII('Z') ASCII('A') ASCII('Z') ASCII('ABC') CHR(77) ---------- ---------- ---------- ---------- ------------ ------97 122 65 90 65 M The first two column headings in Listing 5-8 are very confusing, because SQL*Plus converts all SELECT clause expressions to uppercase, including your function arguments. If you want lowercase characters in your column headings, you must add column aliases and specify them between double quotes. For example, the first line of Listing 5-8 would look like this: select ascii('a') as "ASCII('a')", ascii('z') as "ASCII('z')" Listings 5-9 and 5-10 show some self-explanatory examples of using the INSTR, SUBSTR, LTRIM, and RTRIM text functions. (The layout in Listing 5-9 is formatted to increase readability.)

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The main consideration in using floating-point numbers is that many fractional decimal numbers can t be represented accurately using the 1s and 0s available on a digital computer. Nonterminating decimals like 1/3 or 1/7 can usually be represented to only 7 or 15 digits of accuracy. In my version of Visual Basic, a 32 bit floating-point representation of 1/3 equals 0.33333330. It s accurate to 7 digits. This is accurate enough for most purposes, but inaccurate enough to trick you sometimes. Here are a few specific guidelines for using floating-point numbers:

Avoid additions and subtractions on numbers that have greatly different magnitudes With a 32-bit floating-point variable, 1,000,000.00 + 0.1 probably produces an answer of 1,000,000.00 because 32 bits don t give you enough significant digits to encompass the range between 1,000,000 and 0.1. Likewise, 5,000,000.025,000,000.01 is probably 0.0.

Listing 5-9. Using the INSTR and substr Functions select , , , , , from dname substr(dname,4) substr(dname,4,3) instr(dname,'I') instr(dname,'I',5) instr(dname,'I',3,2) departments; as as as as as substr1 substr2 instr1 instr2 instr3

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In 4, you used a story thread to prepare new information for the eye of the needle of your audience s working memory, and in 5, you used the sharp tip of a triangle of hierarchy to determine the sequence and order of information along that thread. Now in this chapter you will focus on the two strands of that story thread. These two strands represent the two essential elements that you have to coordinate in any multimedia presentation the visual and verbal channels, as described in 2. You ll learn how to guide the visual and verbal strands over the next three chapters. Your challenge in this chapter is to set up your PowerPoint presentation in speci c ways to guide these two strands through the entire presentation so that you don t split the attention of the audience or create wasteful redundancy. In 7, you ll explore the wide range of options you have to plan and sketch the graphics for your storyboard; in 8,

For algorithms books that describe ways to solve these problems, see Additional Resources on Data Types in Section 10.1.

Solutions If you have to add a sequence of numbers that contains huge differences like this, sort the numbers first, and then add them starting with the smallest values. Likewise, if you need to sum an infinite series, start with the smallest term essentially, sum the terms backwards. This doesn t eliminate round-off problems, but it minimizes them. Many algorithms books have suggestions for dealing with cases like this.

SUBSTR1 SUBSTR2 INSTR1 INSTR2 INSTR3 ------- ------- -------- -------- -------OUNTING OUN 8 8 0 0 0 0 ES ES 0 0 0 INING INI 4 6 6

Avoid equality comparisons Floating-point numbers that should be equal are not always equal. The main problem is that two different paths to the same number don t always lead to the same number. For example, 0.1 added 10 times rarely equals 1.0. The first example on the next page shows two variables, nominal and sum, that should be equal but aren t.

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