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One way of using this capability is to implement the Factory pattern to return a function object. For example, in Ajax you have two ways to instantiate the XMLHttpRequest object, and the method used depends on the browser. The Factory pattern is used to separate the interface from the implementation. Usually that means implementing an interface, but because JavaScript is a dynamic language, there is no real notion of an interface. In a dynamic language, an interface is not necessary because you can call a method directly without requiring a specific type. In the case of the XMLHttpRequest object instantiation, the Factory pattern returns a function reference that can be used to instantiate XMLHttpRequest using the appropriate technique.

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In this appendix, I d like to offer a few comments on the tuple-bag algebra presented in the book by Hector Garcia-Molina, Jeffrey D Ullman, and Jennifer Widom (Database System Implementation, Prentice-Hall, 2000) That algebra, you might recall, was referenced in the letter from Lauri Pietarinen that I quoted in the opening to this chapter Here first is an extract from page 237 of the book in question:6 [The relational] algebra involves operations on relations .. However, SQL uses a bag (multiset) model, rather than a set model Also, there are operations in SQL, such as aggregation, grouping, and ordering (sorting), that are not part of the classical relational algebra Thus, we need to reconsider this algebra in the light of its role as a representation for SQL queries.

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The good news is that there are a number of options, from respected companies, that offer current encryption solutions for the OS X platform Naturally each product has its own strengths and weaknesses, and this fact makes it very important to choose the right product depending on your needs (which makes it important to know your needs in the first place!) In this section we ll take a look at some encryption options that you have available outside of OS X s native tools..

A few comments right away: So SQL uses a bag (multiset) model, does it OK: Where s that model defined Note: Perhaps this question is unfair Probably all that Garcia-Molina et al mean is that the basic SQL construct is a bag, not a set, of rows Well, OK again; but then I wish they wouldn t use such high-flown language to make such a simple point As I ve written elsewhere see my article Models, Models, Everywhere, Nor Any Time to Think ( 25 in the present book I think the word model is one of the most grotesquely overused in the whole IT field I don t quite know what Garcia-Molina et al.

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Check Point is a full disk encryption (FDE) technology for OS X. By full disk encryption, we mean that any and all data written to a particular file system, regardless of where in the file system it is written to, is fully encrypted. One key aspect to Check Point s solution is that it has full support for booting OS X from an encrypted volume. To absolutely ensure that all potentially data stored on a volume is encrypted this is a key need, and the same support cannot be said for all the products that we discuss throughout this section. Check Point accomplishes this task by utilizing a custom built boot-loader that runs prior to loading OS X. A boot loader is simply a very small, efficient program that is responsibly for initiating the Operating System boot process. It loads a small portion of the operating

mean when they talk about the classical relational algebra, but aggregation and grouping have been part of the algebra ever since the early 1970s; that seems classical enough to me! (In case you re interested, the reference I have in mind here is the paper by Patrick Hall, Peter Hitchcock, and Stephen Todd titled An Algebra of Relations for Machine Computation, which appeared in the Conference Record of the 2nd ACM Symposium on Principles of Programming Languages, Palo Alto, Calif, January 1975 See also Stephen Todd s paper The Peterlee Relational Test Vehicle A System Overview, IBM System Journal 15, No 4, 1976) Ordering, by contrast, is not part of the relational algebra; nor can it be, because its result isn t a relation.

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