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Bird -$name : String = "no-name" -$breed : String = "unknown" -$price : Float = 15.00 +$type : String = 'bird' +fly($direction: String) : void <<create> + _construct($name: String,$breed: String,$price: float) : Bird +getName() : String +getPrice() : Float +getBreed() : String +setPrice($price: float) : void +setName($name: String) : void +setBreed($breed: String) : void

9

Note Since COM+ builds upon the functionality available in COM, you have the ability to actively manage

If both operands are exact numeric, multiplying the operands produces an exact numeric with a scale equal to the sum of the scales of the operands, for example:

CREATE TABLE t1 ( n1 NUMERIC(9,2), n2 NUMERIC(9,3)); COMMIT; INSERT INTO t1 VALUES (12.12, 123.123); COMMIT;

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You can use several tools to create UML class diagrams, including Microsoft Visio (Windows platforms only) and Borland Together Designer (Windows, Linux, Mac OS X, Solaris). Many of the more sophisticated tools include code-generation and reverse-engineering capabilities. For most of the diagrams in this book, we used something a bit simpler and less expensive: the open-source Umbrello UML Modeller, which is already included in some Linux distributions as part of the K Desktop Environment (KDE). You can also get the Umbrello source code for Linux from http://uml.sourceforge.net/ and compile it yourself. It is also possible to compile and run Umbrello on Windows platforms using Cygwin, a Unix emulator available from http://www.cygwin.com/. Version 1.4 is included with KDE 3.4. We had no problems compiling or using this release, or the more recent version 1.4.1, with KDE 3.3 and 3.4.

The following query returns the number 1492.25076 because n1 has a scale of 2 and n2 has a scale of 3. The sum of the scales is 5.

In dialect 3, the precision of the result of multiplying a fixed numeric by a fixed numeric is 18. Precautions must be taken to ensure that potential overflows will not result from the propagation of scale in multiplication. In dialect 1, if the propagation of scale caused by the calculation would produce a result with precision higher than 9, the result will be DOUBLE PRECISION.

the COM identity for your interfaces and classes. You accomplish this by applying the Guid and ProgId attributes to your types.

If all operands are exact numeric, adding or subtracting the operands produces an exact numeric with a scale equal to that of the largest operand, for example:

A cross-platform application called ArgoUML is available for free under a Berkeley Software Distribution (BSD) license from http://argouml.tigris.org/. Because ArgoUML is written in Java, it should run identically on all common platforms (which is important to us, as we use Linux, Windows, and occasionally FreeBSD and Solaris). It is also easy to install and run: 1. Download the archive for the latest release. 2. Unpack the archive into a convenient directory. 3. Open a shell or DOS prompt. 4. cd to the directory in which you unpacked the archive, and run the following command: java -jar argouml.jar (it should not be difficult to create a shortcut to handle this for you). The only other requirement for ArgoUML is that you have the Java 2 Virtual Machine installed on your computer. If you run into problems, you can obtain documentation from the project website. While ArgoUML remains under development, the latest version (0.18.1) is sufficiently complete and stable for basic day-today use and makes a good learning tool. In both the open-source modeling applications, the interface is fairly intuitive, and you can generate and save your class diagrams in PNG, JPG, SVG, PostScript, and other formats, as well as store data in the portable XML format. Each will also allow you to generate skeleton class code from your diagrams.

CREATE TABLE t1 ( n1 NUMERIC(9,2), n2 NUMERIC(9,3)); COMMIT; INSERT INTO t1 VALUES (12.12, 123.123); COMMIT; SELECT n1 + n2 FROM t1;

The query returns 135.243, taking the scale of the operand with the larger scale. Similarly, the following query returns the numeric 111.003:

SELECT n1 - n2 FROM t1;

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