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At times, rules can appear to be more powerful than the user lling out your form When using the Set a eld s value action, a read-only Text Box control can be assigned a value! This might sound weird at rst, but don t forget about the ever-important separation between the view and the data source Since the Rules feature is data-centric, it should not surprise you that it operates directly on the data source A Text Box control that is readonly is simply a restriction of that speci c control in the view Since the user must pass through the view layer before getting to the data source, it appears as if the node is read-only, but it is not (If a node itself is read-only, an action to set its value will fail) When we shift our discussion to writing form code in the advanced chapters, the distinction between the view and data gets much clearer



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HugeInt x, y ; fullGcd( a, n , x , y ) ; return x > 0 x : x + n;

the fact that nobody else besides Bob should be able to perform the decryption, including Alice (if she did not save the original message) Thus Bob must provide Alice with a method of encryption that only he knows how to reverse This problem is extremely challenging Many proposed algorithms can be compromised by subtle code-breaking techniques One method, described here, is the RSA cryptosystem (named after the initials of its authors), an elegant implementation of an encryption strategy Here we give only a high-level overview of encryption, showing how the methods written in this section interact in a practical way The references contain pointers to more detailed descriptions, as well as proofs of the key properties of the algorithm





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Adding data validation, calculated default values (which we talked about in 3), and rules to your form templates enables you to build very complex forms in a short amount of time However, what happens when something goes wrong Or what if you are given a form template to maintain that you have never seen before How do you determine what data validation, calculated default values, and rules are included in the form In these cases, if the form template is even slightly complex, includes many nodes in the data source, and/or uses these features quite extensively, nding the root of the problem could be very dif cult In order to make the process of diagnosing problems a little easier, InfoPath includes a tool called the Logic Inspector that you can use while in design mode The Logic Inspector allows you to view all the logic in

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First, however, note that a message consists of a sequence of characters and each that character is just a sequence of bits Thus a message is a sequence of bits If we break the message into blocks of R bits, we can interpret the message as a series of very large numbers Thus the basic problem is reduced to encrypting a large number and then decrypting the result

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The RSA algorithm begins by having the receiver determine some constants First, two large primes p and q are randomly chosen Typically these would be at least 100 or so digits each For the purposes of this example, suppose that p = 127 and q = 2 1 1 Note that Bob is the receiver and thus is performing these computations Note, also, that primes are plentiful Bob can thus keep trying random numbers until two of them pass the primality test (discussed in 10) Next, Bob computes N = p q and N' = ( p - 1 )(q - 1 ), which for this ' example gives N = 26,797 and N = 26,460 Bob continues by choosing any e > I such that gcd(e, N')In mathematical terms, he chooses any e that is relatively prime to N'Bob can keep trying different values of e by using the routine shown in Figure 817 until he finds one that satisfies the property Any prime e would work, so tinding e is at least as easy as finding a prime number In this case, CI = 13,379 is one of many valid choices Next, d, the multiplicative inverse of e, mod N' is computed by using the routine shown in Figure 818 In this example, d = 1 1,099 Once Bob has computed all these constants, he does the following First, he destroys p, q, and N' The security of the system is compromised if any one of these values is discovered Bob then tells anybody who wants to send him an encrypted message the values of e and N,but he keeps d secret

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