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As long as the cashier is honest, there is nothing wrong with this procedure! A dishonest cashier could, however, practice a procedure known as lapping Mr X left the hotel, and his account for $175 is one of the accounts receivable When he receives his statement at month s end, he sends in his check for $175 The cashier does not record the payment on Mr X s account Instead, the check is simply put in the cash drawer and the cashier removes $175 for personal use The cashier s remittance at the end of the shift will balance, but Mr X s account will still show an outstanding balance of $175 When Mr Y, who has an account in the city ledger for $285, sends in his payment, the cashier records $175 as a payment on Mr.

The above code is 1.2 bits longer on the average than the Huffman code for this source (Example 5.6.1). The Shannon Fano Elias coding procedure can also be applied to sequences of random variables. The key idea is to use the cumulative distribution function of the sequence, expressed to the appropriate accuracy, as a code for the sequence. Direct application of the method to blocks of length n would require calculation of the probabilities and cumulative distribution function for all sequences of length n, a calculation that would grow exponentially with the block length. But a simple trick ensures that we can calculate both the probability and the cumulative density function sequentially as we see each symbol in the block, ensuring that the calculation grows only linearly with the block length. Direct application of Shannon Fano Elias coding would also need arithmetic whose precision grows with the block size, which is not practical when we deal with long blocks. In 13 we describe arithmetic coding, which is an extension of the Shannon Fano Elias method to sequences of random variables that encodes using xed-precision arithmetic with a complexity that is linear in the length of the sequence. This method is the basis of many practical compression schemes such as those used in the JPEG and FAX compression standards. 5.10 COMPETITIVE OPTIMALITY OF THE SHANNON CODE

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8 EIA/TIA Mobile station base station compatibility standard for dual-mode wideband spreadspectrum cellular system Technical Report IS-95, EIA/TIA, 1993 9 M Oliphant, Radio interfaces make the difference in 3G cellular systems, IEEE Spectrum, 53 58, Oct 2000 10 J Kim and I Widjaja, PRMA/DA: A new media access control protocol for wireless ATM, Proc IEEE ICC 96, pp 1 19, Dallas, TX, June 1996 11 D Petras and A Kr mling, MAC protocol with polling and fast collision resolution for ATM air interface, IEEE ATM Workshop, San Fransisco, CA, Aug 1996 12 N Passas et al, Quality-of-service-oriented medium access control for wireless ATM networks, IEEE Commun Mag, 43 50, Nov 1997 13 D Raychaudhuri and N Wilson, ATM-based transport architecture for multiservices wireless personal communication networks, IEEE JSAC, 12, 8, 1401 1414, Oct 1992 14 F Tobagi and L Kleinrock, Packet switching in radio channels II.

One technique involves using a Collection object. You can add items to a Collection object with the following syntax:

X s account, puts the $285 check in the cash drawer, and removes a further $110 in cash for personal use A few days later, Mr Z s payment of $350 on his city ledger account is received The cashier records $285 on Mr Y s account, puts the $350 check in the cash drawer and takes out $65 more in cash This lapping of accounts will eventually snowball to the point where the cashier can no longer cover a particular account and the fraud will be discovered However, the outstanding account may be so large that the misappropriated cash cannot be recovered from the dishonest cashier To aid in preventing this type of loss, the separation of cash receiving and recording on accounts should be instituted.

The hidden terminal problem in carrier sense multiple-access and the busy-tone solution, IEEE Trans on Commun, COM-23, 12, 1417 1433, Dec 1975 15 C Wu and V Li, Receiver-initiated busy tone multiple access in packet radio networks, Comput Commun Rev, 17, 5, 336 342, Aug 1987 16 P Karn, MACA A new channel access protocol for packet radio, Proc ARRL/CRRL Amateur Radio 9th Comput Networking Conf, Sept 22, pp 134 140, 1990 17 V Bharghavan et al, MACAW: A media access protocol for wireless LAN s, Comput Commun Rev, 24, 4, 212 225, Oct 1994 18 C Lin and M Gerla, Real-time support in multihop wireless networks, ACM/Baltzer Wireless Networks, 5, 2, 125 135, 1999 19 F Talucci and M Gerla, MACA-BI (MACA by invitation): A wireless MAC protocol for high speed ad hoc networking, Proc IEEE ICUPC 97, vol 2, pp.

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