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As you can see, the subtraction on the second line results in a slightly inaccurate value being assigned to the variable b Errors like these occur because not all decimal fractional numbers can be accurately represented in the binary floating-point form used to represent the values of the Number type The value PI (defined by the class javafxutilMath) used in the expression 00001 * MathPI is of type DoubleAs a result, the whole expression evaluates to a Double, and the variable c will also be of type DoubleThis is why this particular result has more decimal places than the results of the other expressions, which are all of type Number The result shown for the operation 10/410 is 0024390243This is not the true mathemetical result in fact, it is accurate to only eight decimal placesWhen this result is multiplied by 41 on the next line of code, the small error in the division causes the result to be not quite 10, which would be the correct answer Small errors like this are common in floating-point arithmetic, and they accumulate, so that the more operations you

The ebXML specifications, created separately by individual authoring teams, were intended to fit within a comprehensive technical architecture, as described in the technical architecture specific ation The ebXML technical architecture builds on the experience of EDI but takes advantage of the flexibility of XML and the ubiquity of the Internet The ebXML architecture maps a business process and information model to XML documents and defines requirements for the software that processes the documents and exchanges them among trading partners ebXML is intended to fit within a comprehensive technical architecture

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perform, the less accurate your final result will be If you need complete accuracy, you can use the Java BigDecimal type, albeit with the possibility of worse performance1 The last example illustrates another floating-point error Here, a small value (10E-10) is added to a large value (30E10)The correct result is 300000000000000000001, a number that has 21 digits of precision, which is beyond the capability of the JavaFX Number typeAs a result, the least significant digits of the result are lost, and the value 30000001E10 is assigned to the variable f The operators +=, --=, *=, and /= combine an arithmetic operation and an assignment For example a += 3 is just a syntactic shorthand for a = a + 3 as it is in Java The ++ and -- operators work exactly as they do in JavaThey both increment or decrement the associated variable, but prefix increment and decrement return the modified value, whereas the postfix operation returns the original value:

11 Select MyFirstContentType ContentType1 from the list of available site content types 12 Click the Add button to add the content type to the library 13 Click OK to add the content type We are now redirected to the library settings page and, as you can see in Figure 7-17, the MyFirstContentType content type is added to the library

var var a = var a = 3; b = ++a; 3; c = a++; // Prefix increment--Assigns 4 to a and to b // Postfix increment--Assigns 4 to a, but 3 to c

Range Errors in Arithmetic Operations Like Java, JavaFX does not always throw exceptions when an arithmetic operation produces a result that cannot be represented using the possible values of the numeric type to which the result is assigned (with one exception, described next)This section illustrates some of the errors that can occur Integer Overflow Integer overflow in an operation involving integer types occurs when a number larger than 2147483647 or smaller than 2147483648 is produced, like this:

var result1:Integer = 2147483647 + 1; println("Result #1 is {result1}"); var result2:Integer = -2147483647 - 2; println("Result #2 is {result2}"); // Overflow: result too large

The result of running this code is as follows:

14 Because we want to use only this new content type in the library we should remove the Picture content type Click the Picture link in the Content Types section shown in Figure 7-17 The information page for the Picture content type shown in Figure 7-18 is opened

Clearly, these are not the results that might be expected, although they are perfectly logical to anybody who understands how two s complement binary arithmetic works

Because ebXML aligned with SOAP, it seems likely that the ebXML transport will be adopted and implemented However, the bigger question centers on business process, which is where ebXML started and how ebXML is different from EDI Standardizing business processes is at least as big a job as standardizing business data Many attempts at the latter have been made, and many have failed Business processes, like the businesses that invented them, are often unique and sometimes are part of a company's competitive advantage It's not clear that businesses will agree to standardize them or even to disclose them in sufficient detail for standardization And if this doesn't happen, ebXML may fall flat The ebXML architecture defines the following:

However, this option is available only with the desktop profile because neither the Java ME CLDC configuration nor the MIDP profile includes the BigDecimal class

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