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var movie:XML = <movie id="000" rating="*****"> <title>The Big Lebowski</title> <year>1998</year> <director>The Coen Brothers</director> </movie>; trace(movie.@*.toXMLString()); //000 //*****

Remember that any kind of XML element can be contained in an XML object; the result of querying the attribute axis is zero or more text nodes in an XMLList. When converted directly to a String, these run together like 000*****. When you use toXMLString(), each text node gets its own line in the output. Similarly, when called on an XMLList, the attribute axis searches for the speci ed attributes on any node in the set.



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Figure 3.1: Generic stream cipher. We must assunie that Trudy, the cryptanalyst, knows (or can guess) some of the plaintext. For a stream cipher, known plaintext and the corresponding ciphertext immediately enables Trudy to recover part of the keystream. If Trudy can recover more of the keystream from such a captured segment: then the stream cipher is insecure. Therefore, the security of a stream cipher depends on properties of the generated keystream. But what properties should a keystreani ideally satisfy The keystream needs to be random, but there are many definitions of randomness, and many of these random sequences would be poor keystreams. For example, a common method for generating pseudo-random sequences is to employ a linear congruential generator (LCG). The output from these generators satisfy many statistical properties that make them excellent random sources for a variety of applications (for exaniple, simulations). The bits generated by an LCG could be used as a keystream, with the seed value acting as the key. However, an LCG would make a very poor stream cipher, since given a sniall section of the keystreani it is not difficult to determine the entire sequence [9]. This is exactly what we must avoid with a stream cipher keystream. In other words, statistical randomness is insufficient to ensure the security of a keyst rcarn. The crucial property required of a keystream sequence is that it be unpredictable, or cr gptop-aphically strong. Intuitively, it is clear what we mean by unpredictable, but there is no entirely satisfactory technical definition. We discuss this problem briefly in the ncxt section. In this chapter we first discuss linear feedback shift registers (LFSRs), which are often used as building blocks for stream ciphers. We also consider correlation attacks against a particular class of LFSR-based stream cipher.





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trace(movieList.movie.@id); //123456789012

The ciphertext is read from the columns in alphabetical order (as determined by the keyword), so that, in this example, the ciphertext is ROUPSXCTFYIN. Is it possible to conduct a ciphertext-only attack on a keyword columnar transposition cipher It is certainly not as straightforward as attacking a non-keyword columnar cipher. Suppose we obtain the ciphertext

The attributes() and attribute() methods are provided to access all attributes, and attribute(s) by name, respectively.

+ f( )

movieList.movie[1].attribute("id"); // 456 movieList.movie[2].attributes(); // 789

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which we believe was encrypted using a keyword columnar transposition. Our goal is to recover the key and the plaintext. First, note that there are 45 letters in the ciphertext. Assuming the array is not a single column or row, the array could have any of the following dimensions: 9 x 5. 5 x 9. 15 x 3 or 3 x 15. Suppose that we first try a 9 x 5 array. Then we have the ciphertext array in Table 1.1. We focus our attention on the top row of the array in Table 1.1. If we permute the columns as shown in Table 1.2, we see the word GIVE in the first row and we see words or partial words in the other rows. Therefore, we have almost certainly recovered the key. This method is somewhat ad hoc, but the process could be automated, provided we can automatically recognize likely plaintexts. In this example, we have recovered the encryption key 24013 and the plaintext is

The preceding code is functionally identical to the following code:

movieList.movie[1].@id; // 456 movieList.movie[2].@*; // 789

There are many ways to systematically mix the letters of the plaintext. For example, we can strengthen the columnar transposition cipher by allowing the permutation of columns and rows. Since two transpositions are involved, this is known as a double transposition cipher, which we briefly describe next.

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