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Standard GAs use populations where all individuals are of the same xed size For an nx -dimensional search space, a standard GA nds a solution through application of the evolutionary operators to the complete nx -dimensional individuals It may happen that good individuals are found, but some of the genes of a good individual are nonoptimal It may be di cult to nd optimal allele for such genes through application of crossover and mutation on the entire individual It may even happen that crossover looses optimized genes, or groups of optimized genes Goldberg et al [321, 323, 324] developed the messy GA (mGA), which nds solutions by evolving optimal building blocks and combining building blocks Here a building block refers to a group of genes In a messy GA individuals are of variable length, and speci ed by a list of position-value pairs The position speci es the gene index, and the value speci es the allele for that gene These pairs are referred to as messy genes As an example, if nx = 4, then the individual, ((1, 0)(3, 1), (4, 0)(1, 1)), represents the individual 0 10 The messy representation may result in individuals that are over-speci ed or underspeci ed The example above illustrates both cases The individual is over-speci ed because gene 1 occurs twice It is under-speci ed because gene 2 does not occur, and has no value assigned Fitness evaluation of messy individuals requires strategies to cope with such individuals For over-speci ed individuals, a rst-come- rst-served approach is followed where the rst speci ed value is assigned to the repeating gene For under-speci ed individuals, a missing gene s allele is obtained from a competitive template The competitive template is a locally optimal solution As an example, if 1101 is the template, the tness of 0 10 is evaluated as the tness of 0101 The objective of mGAs is to evolve optimal building blocks, and to incrementally combine optimized building blocks to form an optimal solution An mGA is implemented using two loops as shown in Algorithm 98 The inner loop consists of three steps: Initialization to create a population of building blocks of a speci ed length, nm Primordial, which aims to generate small, promising building blocks Juxtapositional, to combine building blocks The outer loop speci es the size of the building blocks to be considered, starting with the smallest size of one, and incrementally increasing the size until a maximum size is reached, or an acceptable solution is found The outer loop also sets the best solution obtained from the juxtaposition step as the competitive template for the ext iteration.



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Visual Studio s Server Explorer window (or VWD s Database Explorer) will now show aspnetdb.mdf under DataConnections with a plus sign next to it. Click the plus sign to expand the database, and click the plus sign next to Tables to see all the tables in the Security database created for you, as shown in Figure 9-7.

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3) Microsoft Content Management Server 2002: A Complete Guide is the first book that explains as PostingCollection; how to effectively unlock the power of CMS Administrators and developers alike will learn how to enhance their Web servers' scalability, flexibility, and extensibility by using CMS features and //3 Empty the ListBox Microsoft platform API to manage content on theof all previous entries ListBox1ItemsClear(); This thorough reference explains the product architecture, then shows you how to create and //4 List the name of every Posting returned by the search edit content and use the workflow Topic coverage includes CMS administration and security, foreach(Posting cmsPosting in cmsPostingsFound) the Publishing API, deployment options, site configuration, and template development A running example is used throughout the book to illustrate how important CMS features are ListBox1ItemsAdd(. Bar Code Maker In .NET Using Barcode encoder for .Related: Generate QR Code VB.NET , Word Codabar Generation , Create UPC-E Excel

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Figure 12.5 The search results are displayed from the Ajax live search with CSS applied to the elements.

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become important, especially if you ever try to convert source code to NASM from another assembler such as MASM, TASM, or A86 In the best of all worlds, every assembler would respond in precisely the same way to all the same mnemonics and directives set up all the same ways In reality, syntax differs Here's a common example: In Microsoft's MASM, memory data that includes segment override must be coded like this: MOV AX,ES:[BX] Note here that the segment override "ES:" is outside the brackets enclosing BX NASM places the overrides inside the brackets: MOV AX,[ES:BX] These two lines perform precisely the same job The people who wrote NASM feel (and I concur) that it makes far more sense to place the override inside the brackets than outside The difference is purely one of syntax The two instructions mean precisely the same thing, right down to generating the very same binary machine code: 3E 8B 07 Worse, when you enter the same thing in DEBUG, it must be done this way: ES: MOV AX,[BX] Differences in syntax will drive you crazy on occasion, especially when flipping between NASM and DEBUG It's best to get a firm grip on what the instructions are doing, and understand what's required to make a particular instruction assemble correctly I point out some common differences between NASM and MASM throughout this book, since MASM is by far the most popular assembler in the x86 world, and more people have been exposed to it than any other. EAN128 Generator In Visual C#.NET Using Barcode creator for .Related: Codabar Generating .NET , .NET ITF-14 Generating , Generate Interleaved 2 of 5 .NET

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One of the more unusual uses of arrays is the params keyword. If you have a method that accepts an array, the params keyword allows you to pass that method a variable number of parameters, instead of explicitly declaring the array. Of course, the parameters must all be of the same type. Because of the params keyword, the method will receive an array of that type. In the next example, you create a method, DisplayVals( ), that takes a variable number of integer arguments:

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