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term SEO has been perceived within the organization throughout recent years. It s important to know whether you re the first vendor that the client has used, or whether the company is coming off a bad relationship with another firm. If the latter, your strategy and suggestions may face increased scrutiny as the client regains faith in the industry. Y also need to know about any dodgy tactics that the ou client used in the past, as part of your time might be devoted to cleaning up the mess. If at all possible, read previous SEO audits and reports.

If the converse of Fermat's Little Theorem were true, then we would have a primality-testing algorithm that would be computationally equivalent to modular exponentiation (ie, O(1og N)) Unfortunately, the converse is not true For example, 2'30 l(mod 341), but 341 is composite ( I1 x 31 ) To do the primality test, we need an additional theorem, Theorem 102

= 1 (mod P), then X = 2 1 (mod P)

Because X2 - 1 = O(mod P) implies (X - 1)(X + 1) = O(mod P) and P is prime, then X - 1 or X + 1 = O(mod P)

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A combination of Theorems 101 and 102 is useful Let A be any integer between 2 and N - 2 If we compute A N - '(mod N) and the result is not 1, we know that N cannot be prime; otherwise, we would contradict Fermat's Little Theorem As a result, A is a value that proves that N is not prime We say then that A is a witness to N's compositeness Every composite number N has some witnesses A, but for some numbers, called the Carmichael numbers, these witnesses are hard to find We need to be sure that we have a high probability of finding a witness no matter what the choice of N is To improve our chances, we use Theorem 102 S In the course of computing Ai, we compute ( A L ' / * ~ ) ~ o we let X = A L ~ / ~ Jand Y = X2 Note that X and Yare computed automatically as part of the power routine If Y is 1 and if X is not f 1 (mod N), then by Theorem 102, N cannot be prime We can return 0 for the value of A i when that condition is detected, and N will appear to have failed the test of primality implied by Fermat's Little Theorem

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If the algorithm declares a number not to be prime, it is not prime with 100 percent certainty Each random attempt has at most a 25 percent false positive rate

Some composites will pass the test and be declared prime A composite is very unlikely to pass 20 consecutive independent random tests

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