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As a consequence, the case of a constant failure rate r(x) = for all x corresponds to the exponential distribution function F (x) = 1 e x , x 0 In other words, an item in use is as good as new when its lifetime is exponentially distributed Other important cases are the case of an increasing failure rate (the older, the worse) and the case of a decreasing failure rate (the older, the better) A random variable with an increasing (decreasing) failure rate can be shown to have the property that its coef cient of variation is smaller (larger) than 1 The failure rate is a concept that enables us to discriminate between distributions on physical considerations Convergence theorems To conclude this appendix, we state a number of basic convergence theorems that will be used in this book These theorems can be found in any textbook on real analysis, eg Rudin (1964)

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Theorem A1 Let anm , n, m = 0, 1, be real numbers If all the numbers anm are non-negative or if n=0 m=0 |anm | < , then

This theorem is a special case of what is known as Fubini s theorem in analysis Theorem A2 Let {pm , m = 0, 1, } be a sequence of non-negative numbers Suppose that the numbers anm , n, m = 0, 1, are such that

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in the CDR; that would enable CDR processing systems to post-calculate the correct charge of the call and apply post-charging for the unpaid portion of this call 5283 Deferred Charging Calculation Description of charging mechanisms so far have assumed that all the information that is needed for calculation of the cost of the call is known at the start of the CAMEL service For an MO call speci cally, the above implies that, at DP collected info, the required information is available This may, however, not be the case for all call scenarios The number that was dialled by the calling subscriber may be subject to number translation by subsequent processes in the MSC The call will in that case be established to a different destination than indicated by the dialled number In another call scenario, the subscriber dials a short code number; a dialled service translates the number to the appropriate destination (Figure 525) In the example in Figure 525, the subscriber dials dest #1; the subscribed CAMEL service (OCSI) uses dest #1 for an initial credit check This destination address for the call is subsequently modi ed by the D-CSI service and the N-CSI service, respectively The B-number analysis that

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The rst part of the theorem is a special case of Fatou s lemma and the second part of the theorem is a special case of the bounded convergence theorem The above theorems can be stated in greater generality For example, a more general version of the bounded convergence theorem is as follows Let {Xn } be a sequence of random variables that converge with probability 1 to a random variable X Then lim E(Xn ) = E(X)

provided that |Xn | Y , n 1, for some random variable Y with E(Y ) < Recall that convergence with probability 1 means that P { : lim Xn ( ) = X( )} = 1,

monthly salary from $35 to $45, and then again a little while later to $55 pretty good money for a drugstore clerk Valentine also began mentoring the young man in earnest, urging him to study the pharmacology bibles the US Pharmacopoeia, the National Formulary, and Remington s Walgreen probably surprised both Valentine and himself by taking the bait, poring over those dense tomes well enough to pass the Illinois State Board of Pharmacy examination in 1897 and become a registered pharmacist This meant that for the first time in his life, Walgreen was free to own and operate his own store, if he ever had the urge and the opportunity

Initial check (dest #1) Final check (dest #4)

where is the common sample space of the random variables Xn , n 1, and the random variable X Often one uses the term almost sure convergence instead of the term convergence with probability 1 Finally, we mention the important concept of the Cesaro limit A sequence {an , n 1} of real numbers is said to have a Cesaro limit if limn (1/n) n ak k=1 exists A sequence {an } may have a Cesaro limit while the ordinary limit does

not exist For example, suppose that an = 1 for n even and an = 0 for n odd Then limn an does not exist, while limn (1/n) n ak = 1/2 However, if k=1 the ordinary limit exists then the Cesaro limit exists as well and is equal to the ordinary limit

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