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Every item in the list is less than 10, so they re all evaluated as true. You have to try each one to make sure there s not a really big number at the end. Let s try again with the some() method with moreThanTen.



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Timing attacks vividly illustrate that when analyzing the strength of a cryptosystem, all aspects must be considered. In particular, it is not sufficient for a cipher to be mathematically secure, or even secure against standard cryptanalytic attacks. Attackers will always look for the weakest link, and thcy are not obliged to play by any set of presumed rules.





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It can be seen from the current vectorization methods that, except for black pixel region graph-based methods, other methods are mainly focused on the speed and accuracy of generating vectors themselves, not on holo-extraction of information Although black pixel region graph-based methods build certain relationships between constructed runs, rectangles or trapezoids, the regions are so small that it is not appropriate for curve line vectorization and it is difficult to construct the relationships among vectors In fact, the understanding process for its subsequent 3D reconstruction is an iterative process for searching different level relationships and performing corresponding connections For instance, linking certain related pixels can form a vector Connecting a certain set of vectors can form primitives or characters of the text.

Conversely, all the values are not more than 10, so the some() function executes all the way to the end. The filter() method acts similarly to the previous two methods but adds a twist. Instead of searching for a Boolean stopper value, this method processes the entire array and then returns a new array containing all the elements that resulted in a true:

var smallNumbers:Array = myArray.filter(lessThanThree); trace(smallNumbers); //1,2

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Timing attacks are just one example of a general class of attacks known as side-channel attacks. A side channel is a source of information thatbased solely on an analysis of the underlying algorithm-is not supposed to be available to the attacker. Side-channel attacks have been developed which rely on power analysis, fault analysis and electromagnetic fields (EMF). These types of attacks have been very significant recently, particularly in the design of smartcards. Side-channel attacks will undoubtedly continue to play an important role in the design and implementation of systems that use public key cryptography. As mentioned above, timing attacks have recently been developed for symmetric ciphers [la], but, so far at least, these attacks appear to be considerably less practical than timing attacks on public key cryptosyst ems.

The map() method takes a slightly different approach than every(), some(), and filter(). You use this method to transform, or map, one list to another. Whereas forEach() just executes a method on every element without returning anything, map() creates a new list from the results of its function applied to every element. Mapping takes in an input list, applies a function, and outputs a new list. The following code demonstrates a map that returns the square of every element.

var myArray:Array = [1,2,3,4,5]; function square(elem:*, i:int, a:Array):Number { if (isNaN(elem)) { return -1; } else { return elem * elem; } } var squaredArray:Array = myArray.map(square); trace(myArray); //1,2,3,4,5 trace(squaredArray); //1,4,9,16,25

In some situations, it is possible to induce a glitch or error in an RSA computation. For example, if a srnartcard is abused in some way, it might flip a bit or cause some other type of error in the resulting computation. Any system that is in the attacker s possession is potentially subject to such a glitch. An NGSCB trusted computing system is one non-smartcard example of such a system [142]. Surprisingly, in some RSA implementations, a single glitch can enable an attacker to factor the modulus, and thereby recover the private key. Specifically, an RSA implementation that employs the CRT (as discussed above) is potentially subject to a glitching attack. Suppose that an RSA signature is computed for the message M in a system that uses CRT. Then the signature is computed as follows. First,

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