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In addition to adding and editing contacts, this application must also supply a way to view all existing contacts and details about any specific contact. These features in turn require four distinct URL patterns to be accounted for in the application s URL configuration. Two of these will map to the view described in the previous section, while two more will be mapped to Django s own generic views. The list of all existing contacts, with links to individual contact details An empty form where a new contact can be added A simple view of all the contact information for a given user A form populated with any existing data, where that data can be changed and new data can be added

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support for a new encryption algorithm by adding an abstract algorithm class (for example, CAST128, which is similar to DES but is not provided in the framework) and a concrete implementation class (such as CAST128Managed).

The encryption classes are one of the few examples in the .NET class library where the standard naming and case rules are not followed. For example, you ll find classes such as TripleDES and RSA rather than TripleDes and Rsa.

first second third fourth fifth sixth : : :

As mentioned earlier in this chapter, the .NET Framework supports three types of encryption: symmetric, asymmetric, and one-way encryption (hashes). Symmetric algorithms always use the same key for encryption and decryption. Symmetric algorithms are fast for encryption and decryption. Table 25-2 lists the most important symmetric algorithms supported by the .NET Framework. Table 25-2. Symmetric Algorithms Supported by .NET

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The portion at the beginning of these URLs isn t integral to any of the contact views themselves; it s a site-level distinction, pointing to the application as a whole. Therefore, it won t be included in the URL configuration for the application, but in the configuration for the site. What remains is a set of URL patterns that can be made portable across whatever URL structure the site requires. The first pattern, the list of all existing contacts, is quite simple on the surface. Once is removed from the URL, there s nothing left rather, all that s left is an empty string. An empty string is indeed easy to match with a regular expression, but the view that we ll use for it, , requires some additional customization to behave properly. To start, it requires both a and a , controlling where it can find the objects and how they should be displayed. For the purposes of this application, all contacts are available, without any filtering. The template name could be whatever works best according to your style; I ll call it .

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The strength of the encryption corresponds to the length of the key. Keep in mind that the greater the key size, the harder it is for a brute-force attack to succeed, because there are far more possible key values to test. Of course, greater symmetric key sizes also lead to larger messages and

slower encryption times. For most purposes, a good standard choice is Rijndael. It offers solid performance and support for large key sizes.

By showing all contacts, the list could get quite long, so it would be more useful to be able to split up the results across multiple pages, if necessary. The view provides this as well, by way of its argument. If provided, it supplies the maximum number of results that should be shown on a single page before spilling over to the next. The template can then control how page information and links to related pages are displayed.

DES, TripleDES, and RC2 are all implemented using the CryptoAPI and thus need the high encryption pack on Windows 2000. Note also that the key length for DES and TripleDES include parity bits that don t contribute to the strength of the encryption. TripleDES with a 192-bit key uses only 168 bits, while a 128-bit key uses 112 bits. In DES, the 64-bit key uses only 56 bits. For that reason, it s considered fairly weak, and you should use other key algorithms instead. For additional information about the relative strengths of these algorithms, consult a dedicated book or Internet resource about encryption theory, such as Bruce Schneier s Applied Cryptography: Protocols, Algorithms, and Source Code in C, Second Edition (Wiley, 1995).

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