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These facts are more naturally appealing, because they seem to reveal an underlying pattern. It is just so tempting to suppose that this property applies to any square at all, and the moment we start to wonder whether it does, then we are thinking mathematically. In fact, there are any number of patterns in the whole numbers, from simple patterns like this one to patterns so complex and subtle that the greatest mathematicians have never been able to prove that the pattern does in fact go on for ever, or even that it exists at all. The sequence of integers starting from 1 already has one strong pattern - the unit digits (at the right-hand end) repeat in the sequence 1 2 3 4 5 6 7 8 9 0 1 2 3 4 5 ... and the 'tens' digits repeat in the pattern (0) 1 2 3 4 5 6 7 8 9 0 ... and so on. Higher-place values repeat in the same pattern, which is why even children can do today what the Greeks and Romans found difficult: count to very high numbers by following a simple pattern. However, supposing only that we can add, subtract, multiply and divide, we can find many more patterns than this. Following the example of 1, we can hope to find special numbers, and special sets of numbers, which are outstanding for their remarkable and curious properties. The perfect squares are among the most familiar numbers:

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The vast majority of the customers of telecommunication networks are subscribers who are attached to their local exchanges by analog subscriber lines. The signaling between subscriber and local exchange is known as subscriber signaling [1 4]. The original, and still predominant, application of subscriber signaling is plain old telephone service (POTS) calling. However, subscriber signaling today also supports supplementary services such as call waiting, call forwarding, and caller identi cation.

There are four basic reasons why performance analysis is one of the most difficult aspects of systems administration:

For desktop machines (Ultra 1, 2, 5, 20, 30, 250 or 450), the process of updating the PROM is more painful than for Ultra Enterprise machines. Essentially, a new boot image needs to be installed that boots a single purpose kernel used for updating the Flash PROMs. To do so, follow these steps: 1. Download the appropriate flash files from SunSolve. 2. Copy the boot image to the flashboot directory and give it a name you can remember. Also set permissions on the directory as follows:

4. Consider an alphabet containing 5 symbols, xi , i = 1 . . . 5, with probabilities: p(x1 ) = 0.35, p(x2 ) = 0.2, p(x3 ) = 0.15, p(x4 ) = 0.15, p(x5 ) = 0.15. Construct a Huffman code and compute the average length of the code. 5. Explain the reasons for error propagation when the compressed video bitstream has experienced bit error or packet loss. 6. Consider a compressed video that is subject to unequal error protection. Should greater protection be given to I-pictures or P-pictures Explain the reason why. 7. Why is UDP preferred over TCP for video streaming

Too many processes are competing for access to the CPU or one or more processes are using the CPU excessively. Memory is in such high demand that the system is heavily paging or swapping. Disks are slow or I/O is excessively heavy. The network interface is overloaded.

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