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Figure 7 4 serves to point out a valuable rule when configuring access lists : Configure the access list so that the most specific entries are listed first If we examine Figure 7 4, we can see that the added entry is more specific than the original What do we mean by this Well, let's examine the protocol first In this case, they are both IP If one had been TCP instead of IP, however, the TCP entry would be more specific All TCP packets are also IP packets, but not all IP packets are TCP packets Thus, entries matching on IP packet are more general than packets matching on TCP packets The same holds true for UDP and ICMP packets as well Although all UDP and ICMP packets are also IP packets, not all IP packets are UDP or ICMP As a point of analogy, imagine a security guard in a building whose job it is to stop (filter) all people from entering the building carrying tan briefcases Assume there is another guard whose job it is to stop (filter) all people carrying briefcases of any kind The security guard that stops people carrying tan briefcases has a more specific job than the guard who stops people carrying just any old briefcase In this scenario, if the guard stopping people carrying tan briefcases is placed deep in the building and the guard stopping people with any briefcase is placed at the entrance, no people carrying tan briefcases will ever reach the second guard He has no job to perform because all the people with briefcases will be stopped at the entrance In this analogy, the tan briefcases would be TCP packets and the generic briefcases would be IP packets Returning to our comparison of the two entries in Figure 7-4, we next look at the source address The original entry states it will match any address in the source address The new entry states it will match packets from the 17510010/24 network, which is certainly more specific than the original with regard to source address Also, if we examine the destination address, we see they are the same Thus, we know that the new packet is more specific because the Internet protocol (IP) is the same, the source address is more specific, and the destination address is the same If the destination address for the new packet had been a different host, the decision would have been arbitrary If the destination address for the new packet was less specific than the original, such as the entire 1601020/24 subnet, the decision would also have been arbitrary because the two access list entries would block different types of packets It is only important to follow the rule of placing more specific entries first in the access list when there is in fact an entry that matches at least some of the packets that would be matched by another access list entry Here we illustrate several examples of this principle: Address 10000/8 IS a subset of 'any' Address 101600/16 IS a subset of 10000/8 Address 101010/24 IS NOT a subset of 101600/16 Protocol number 25 IS a subset of 'less than 1024' Protocol number 25 IS NOT a subset of 'range 100 115' In general, we can see that address range #1 is a subset of address range #2 if it falls completely within the range of address range #2 All subnets of 101600 are also subnets of 10000 In the same way, we can see that all subnets of 101010 are not subnets of 101600 The examples later in this chapter will serve to reinforce the concepts presented in this section.

CHAPTER 5:

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There are two facts you should come away with from Cauchy s integral formulas: If a function f (z) is known on a simple closed curve g, then that function is known at all points inside g Moreover, all of the functions derivatives can be found inside g If a function is analytic in a simply connected region of the complex plane, and hence has a rst derivative, all of its higher derivatives exist in that simply connected region Now we turn to a statement known as Cauchy s inequality This statement is related to Eq (72), which gives us an expression we can use to calculate the derivative of an analytic function in a simply connected region Consider a circle of radius r, which has the point z = a at its center, and suppose that f (z) is analytic on the circle and inside the circle Let M be a positive constant such that | f ( z) | M in the region | z a | < r Then f ( n ) (a) Mn ! rn (73)

FIGURE 5-4

The next theorem, which is due to Liouville, tells us that an entire function cannot be bounded unless it is a constant This statement is called Liouville s theorem but it was rst proved by Cauchy So maybe we should call it the Cauchy-Liouville theorem In any case, it simply says that if f (z) is analytic and bounded in the entire complex plane, that is, f ( z) < M for some constant M, then f (z) is a constant

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