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Of course, once your system has been compromised, never rely on backup tapes to restore your system they are most likely infected as well To properly recover from an attack, you ll have to rebuild your system from the original media

@property int someInt; @property id (assign) anyObject @property(readonly) int ceiling; @property(getter=isRunning) BOOL running; @property(nonatomic,readonly,copy) id safe;

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Having your system(s) rooted is bad, but perhaps the worst outcome of this vulnerable position is having a network eavesdropping utility installed on the compromised host Sniffers, as they are commonly known (after the popular network monitoring software from Network General), could arguably be called the most damaging tools employed by malicious attackers This is primarily because sniffers allow attackers to strike at every system that sends traffic to the compromised host and at any others sitting on the local network segment totally oblivious to a spy in their midst

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Let P be a function on the natural numbers 1 P(1); 2 [P( j) for all j n] P(n + 1) for every natural number n; then P(n) is true for every n It turns out that the complete induction principle is logically equivalent to the ordinary induction principle enunciated at the outset of this section But in some instances strong induction is the more useful tool An alternative terminology for complete induction is the set formulation of induction

Sniffers arose out of the need for a tool to debug networking problems They essentially capture, interpret, and store for later analysis packets traversing a network This provides network engineers a window on what is occurring over the wire, allowing them to troubleshoot or model network behavior by viewing packet traffic in its most raw form An example of such a packet trace appears next The user ID is guest with a password of guest All commands subsequent to login appear as well

The introspection functions for instance variables follows the same pattern as those for methods, protocols, and properties. There are functions, listed in Table 10-9, to obtain a list of Ivar structures that describe all instance variables defined by a class, or just one. The functions ivar_getName, ivar_getOffset, ivar_getTypeEncoding will reveal the name, byte offset within the object s structure, and type of each Ivar but these latter two should not generally be used to access the variable. To get or set an instance variable, call object_getIvar(id,Ivar) or object_setIvar(id,Ivar,id). The value returned or passed is an object that is converted, as needed, to the actual type of the variable (a.k.a. auto-boxing). Key-Value Coding is implemented using these low-level instance variable introspection functions. If you need to programmatically get or set the value of instance variables, you might find it easier to use the higher-level KVC methods. Listing 10-8 demonstrates setting the name instance variable to the string @"Hugh" via introspection, and is equivalent to the statement object->name = @"Hugh".

Complete induction is sometimes more convenient, or more natural, to use than ordinary induction; it nds particular use in abstract algebra Complete induction also is a simple instance of trans nite induction, which you will encounter in a more advanced course EXAMPLE 28 Every integer greater than 1 is either prime or the product of primes (Here a prime number is an integer whose only factors are 1 and itself) Solution: We will use strong induction, just to illustrate the idea For convenience we begin the induction process at the index 2 rather than at 1 Let P(n) be the assertion Either n is prime or n is the product of primes Then P(2) is plainly true since 2 is the rst prime Now assume that P( j) is true for 2 j n and consider P(n + 1) If n + 1 is prime then we are done If n + 1 is not prime then n + 1 factors as n + 1 = k , where k, are integers less than n + 1, but at least 2 By the strong inductive hypothesis, each of k and factors as a product of primes (or is itself a prime) Thus n + 1 factors as a product of primes The complete induction is done, and the proof is complete

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