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Certainly, the most common complaint about wireless networks (after security) is related to connectivity Intermittent connectivity problems are some of the hardest to analyze The user may lose her connection three or four times in a five-minute window and then call you for help in frustration The problem is that, when you arrive, the connection is stable If we re not careful, it s easy to write off the situation as user error; however, it is more likely that an intermittent interference source is the problem If the connectivity problem has been occurring for some time, suspect a device permanently in the environment If the problem just started, an attack against your network could be under way In both situations, you can use a spectrum analyzer (as referenced in 6) to locate the interference Many devices cause interference, but the interference they cause may not be problematic to devices that are closer to the AP An example of this is a microwave oven Many microwaves operate (roughly) in the range from channels 5 to 11 of the 80211 standard within the 24 GHz ISM band The microwave is not designed to work in those channels; the channels just happen to use the frequency range that is best absorbed by water If a microwave is near a client and that client is far from the AP, the microwave may all but drown out the signals from the AP Some older microwave ovens will operate in the entire 24 GHz spectrum and not just the higher channels



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not cause problems for the rest of the network) or at the client Since many clients do not support external antennas, you may have to upgrade the AP antenna or replace the client wireless NIC entirely

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Weak signal strength can be identified using the client tools in the computer or free applications like NetStumbler Any time users complain of poor performance on the WLAN, check the signal strength In an environment that is noisy (understood as RF noise), more signal strength will be needed to maintain higher data rates You may be able to adjust the output power in the AP in order to resolve signal strength issues At other times, using high-gain antennas may be helpful





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From a mathematical point of view, the integers are more attractive than the natural numbers because they are closed under certain arithmetic operations notably substraction The expression 3 7 makes good sense in the integers; it does not in the natural numbers We denote the set of integers by Z (because Z is the rst letter of the German word Zahlen, meaning numbers) While the integers are closed under addition, subtraction, and multiplication, they are not closed under division As an example, 5/7 makes no sense in the integers For this reason we create the number system known as the rational numbers These are all fractions p/q, where p and q are integers and q is not equal to zero (because of course we are never allowed to divide by 0) The rational numbers form an attractive number system because they are closed under all four arithmetic operations We denote the rational numbers by Q (standing for quotient ) The most subtle and sophisticated number system, from our point of view, is the real number system The real numbers consist of all decimal expansions, both terminating and nonterminating All the rational numbers are also real numbers (and a rational number has a decimal expansion that is either terminating or repeating) But there are also decimal expansions that are both nonterminating and nonrepeating These represent the irrational numbers which are real numbers that are not rational Most of modern science and engineering is done with the real number system The real numbers are not only closed under the four basic arithmetic operations, but they are also closed under various limiting processes that are important for mathematical analysis We denote the real number system by R In closing, we shall brie y mention the complex number system These are numbers of the form x + i y where x and y are both real (and i denotes the square root of 1) The complex numbers have an addition operation and a multiplication/division operation and the number system is closed under both of these The complex numbers were invented to be a number system in which every polynomial equation has a root But complex numbers have proved to be important in physics and engineering and partial differential equations They are fundamental to modern mathematics and science However, we shall see little of the complex numbers in the present book The complex number system is denoted by C It is worth noting that we have presented the number systems in order of sophistication Each new number system was created because of some lack in the preceding number system For instance, the integers were created because the natural numbers were not closed under subtraction The rational numbers were created because the integers are not closed under division And so forth 5 provides some detailed discussion of the number systems In the remainder of the book we shall frequently use various number systems to illustrate important ideas from set theory or discrete mathematics.

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