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content in different ways. If you are relatively new to JDeveloper and Oracle ADF, you will probably be more comfortable with the declarative and visual editors. However, if you look at the tabs running along the bottom of the main editor window, you will notice that you have different options for how you can edit and view the selected source file. As you become more comfortable with the technology, you may find yourself, for example, clicking the Source tab and editing the source directly. Regardless of whether you choose to edit the source directly or through a more declarative means, you are still editing the same source file.

The subroutine will take a string and return the reverse of it (word drow) You will need to invent three words for this subroutine: the subroutine identifier will be reverse_string, the parameter label will be a_string, and the identifier of the actual variable used in the subroutine will be string_to_reverse Script 18-11 shows how the subroutine definition will look Script 18-11 to reverse_string given reversing_string:string_to_reverse set text item delimiters to "" return (reverse of (characters of string_to_reverse)) as string end reverse_string This really isn t as bad as it seems You already know about the subroutine identifier and the parameter variable All you did was add your own label to the parameter Here is the call for that subroutine: reverse_string given a_string:"play time" --> result: "emit yalp" Now let s try it with two parameters The following subroutine will calculate the area of a rectangle.

The parameter labels will be width and height Here you go: to calculate_rectangle_area given width:w, height:h return w * h end get_the_area What s nice in this situation is calling the subroutine The parameter labels make it easy to remember what the values stand for calculate_rectangle_area given width:12, height:5.

Another unique feature of the labeled parameter subroutines is the ability to specify Boolean values, like you would in any other AppleScript command, using the with and without labels. As an example, you will create a subroutine that trims tabs and spaces from strings. As for parameters, you will have four Boolean parameters and one direct parameter.

So, with a basic understanding of the IDE features, how do you start building an application It was A. A. Milne, the author of Winnie the Pooh, who was credited as saying: Organizing is what you do before you do something, so that when you do it, it is not all mixed up. So, with that thought in mind, let s look at how you can organize a Fusion application.

The direct parameter is the first parameter used in a subroutine definition The label of the direct parameter is either in or of, and it always has to be the first parameter The direct parameter will be the actual string you want to trim white text from The four Boolean parameters will be from_front, from_back, trimming_spaces, and trimming_tabs You can assume that for the subroutine to do anything, either one of the first pair of parameters and either one of the second pair of parameters must be set to true, but that s beside the point Now let s inspect the subroutine Mainly pay attention to the first line in the definition and to the subroutine call Script 18-12 shows the subroutine definition Script 18-12 1 to trim_characters of the_text given from_front:f, from_back:b, trimming_spaces:s, trimming_tabs:t 2 --Assemble a list of characters to trim 3 set characters_to_trim to {} 4.

Valuation of a European-style call option requires that the mean of the call option s payout distribution on the expiration date be estimated, and the discount rate be applied to the option s expected terminal payout The first documented attempt to value a call option occurred near the turn of the twentieth century Bachelier wrote in his 1900 thesis that the call option can be valued under the assumption that the underlying claim follows an arithmetic Brownian motion38 Sprenkle and Samuelson used a geometric Brownian motion in their attempt to value options39 As the underlying asset prices have multiplicative, rather than additive (as with the arithmetic motion) fluctuations, the asset price distribution at the expiration date is lognormal, rather then normal Sprenkle and Samuelson s research set the stage, but there was still a problem.