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Therefore, the use of the Hartley, cosine and PSD approaches is not optimal for the recognition under consideration. We find from Equations (22.11) and (22.14) that if simultaneously: the features in Equations (22.1) and (22.2) are uncorrelated, i.e. r = 0, and the standard deviations of the features XR and XI are equal for hypothesis Hj , i.e. Rj = Ij = j , the likelihood ratio in Equation (22.11) is the PSD (except for a constant multiplier and addendum, which are nonessential for recognition). Thus, in this case, the use of the PSD is optimal. Now we estimate and compare the recognition effectiveness of the proposed approach and the Hartley, cosine and PSD approaches. We use an information criterion of recognition effectiveness, Fisher s criterion [40]. The following Fisher s criteria are employed for comparison: Fo = FH = FC = FPSD = m So /H1 m So /H0 2 2 S /H + 2 S /H o 1 o 0 m SH /H1 m SH /H0 2 2 S /H + 2 S /H H 1 H 0 m SC /H1 m SC /H0 2 2 S /H + 2 S /H C 1 C 0 m SPSD /H1 m SPSD /H0 2 2 S 2 S PSD /H1 + PSD /H0 (22.15) (22.16) (22.17) (22.18)



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The name of the shared object cannot contain spaces or these characters: % & \ ; : " , < > #.





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In an effort to decrease the number of rounds required, some recent block cipher designs (such as the AES) differ significantly from the standard Feistel approach Next, we turn our attention to Hellman s time-memory trade-off attack This is an interesting attack method that can be applied to any block cipher Then for the remainder of this chapter, we focus on the cryptanalysis of three specific block ciphers, namely, CMEA, Akelarre and FEAL These three ciphers are each weak enough to be broken with a relatively small amount of work, and each attack has some interesting and noteworthy aspects The CMEA cipher is extremely simple, at least by block cipher standards We discuss a chosen plaintext attack on CMEA, as well as a more realistic known plaintext attack The known plaintext attack is particularly interesting, since it lends itself well to several algorithmic techniques that significantly improve the attack.

In Example 29-1 you retrieve the SharedObject named hiscores. The rst time you try to get the SharedObject with this name, it is created for you, so you don t have to worry if a SharedObject already exists.

import flash.net.SharedObject; var hiscores:SharedObject = SharedObject.getLocal("hiscores");

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Akelarre combines important features from two different highly-regarded Mock ciphers In spite of these two rights, Akelarre is a wrong [82],since it is very weak FEAL is a seriously flawed cipher that, nevertheless, proved extremely important in the development of modern cryptanalysis While there are many versions of FEAL, in this chapter we only consider the original version, now known as FEAL-4 We discuss both linear and differential cryptanalytic attacks on FEAL-4 In fact, differential cryptanalysis was originally developed to attack FEAL, and it later proved its true worth when applied to t,he cryptanalysis of the Data Encryption Standard (DES) In a sense, linear and differential cryptanalysis form the foundation on which modern block ciphers are constructed, since all block ciphers are designed to withstand attacks based on these two powerful techniques Generally, these techniques arc only of theoretical interest, but in the case of FEAL they yield practical attacks.

Do not use new to construct a SharedObject. Use the static method SharedObject.getLocal().

where m and 2 are the mean and variance operators respectively. Using Equations (22.1) (22.3), and (22.6) (22.9), after transformations, we obtain: Fo = 1 2 b+ 1 b

After you have retrieved a local shared object (LSO), use its data property, an Object, as an associative array. Any property you add to the data object is stored and available in later sessions. You can set and retrieve properties of data, like any other Object, using either dot notation or array access notation. For a refresher on using Objects as associative arrays, see 10, Objects and Dictionaries. To read from the SharedObject, just access the desired property of the data object. If you try to access a property that has not yet been stored, you get undefined.

Differential crypt,analysis is also particularly well-suited for attacking hash functions In 5, we present attacks on two well-known hash functions (MD4 and MD5) and both of these attacks rely on differential cryptanalytic techniques..

EXAMPLE 29-1

package { import com.actionscriptbible.Example; import flash.net.SharedObject; public class ch29ex1 extends Example { public function ch29ex1() { //retrieve or create a SharedObject var hiscores:SharedObject = SharedObject.getLocal("hiscores"); //initialize properties if they don t exist if (!hiscores.data.highest) hiscores.data.highest = 999999; if (!hiscores.data.scores) hiscores.data.scores = new Array(); //add a new entry hiscores.data.scores.push( {score: int(Math.random()*1000), time: (new Date()).time} ); //dump all the data trace("HIGHEST SCORE: " + hiscores.data.highest); for (var i:int = 0; i < hiscores.data.scores.length; i++) { trace("Score:\t" + hiscores.data.scores[i].score + "\tat\t" + new Date(hiscores.data.scores[i].time).toString()); } } } }

ence is used. This is the part of the attack that is most shrouded in mystery, but we provide some hints on the methodology, below. In any case, finding useful difference patterns is obviously extremely challenging, since all MD5 attacks to date are based on Wang s lone differential patterns.

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