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Table C1 The exact and approximate values for Qn s=2 s=5 n 5 10 15 25 exact 050000 0173828 006024170 00072355866 approximate 050156 0173824 006024171 00072355866 n 15 50 100 200 exact 0831543 04558865475 01931794513 00346871989 approximate 0831541 04558865475 01931794513 00346871989

Myrtle s brother Paul asked her to come along with him to Mr Blood s drugstore Myrtle recalled: While Paul was talking business with Mr Walgreen, I was walking around the store looking at everything on the counters, and I came upon a box of bath tablets I had no more idea of buying those bath tablets than I had of buying hair tonic; but just to make conversation, I picked up one of the packages and said, Mr Walgreen, are these bath tablets any good He walked over to me and said, Miss Norton, I couldn t recommend them personally because I have never used them, but I sell a great many When we went out of the store I said to Paul, Well, that certainly is an honest druggist You would have thought he d say, Certainly they re good! thinking I was going to buy some, but he didn t That made a real impression on me I kept thinking how forthright that young Mr Walgreen was68 Yet Walgreen again let the opportunity slip away Months later, Paul and Myrtle were planning an August fishing trip to Wisconsin with a dozen or so friends when they happened to visit Mr Blood s store again While browsing the selections, Myrtle overheard her brother ask Walgreen, Do you like to fish I admit I was hoping this friendly young druggist was going to answer Yes, although I never thought of Paul s suggesting he come on the trip, Myrtle wrote Walgreen replied, Sure I like to fish, but failed to take the bait once more Paul tried to invite him yet again a few weeks later, but again, no definite answer Finally Mrytle returned for some stamps and told him she had almost completed her fishing outfit, trying to gauge his interest but maddeningly, no response Whether Walgreen was dense or merely modest is hard to say, but the communication gap between the Nortons and the young druggist was downright comical to observe On a warm Friday night, on the eve of the long-awaited trip, Paul and.

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calculated A safe and fast method to compute z0 is the bisection method Once z0 is computed, we can approximately calculate pj from pj p(pz0 )s

(1 p)

811 Capability Negotiation Two mechanisms are used between (G)MSC and gsmSCF and between SGSN and gsmSCF to indicate the supported CAMEL phase 4 capability of that node [SGSN or (G)MSC] These are the offered Camel 4 CSIs parameter and the offered Camel 4 functionalities parameter

k(pz0 )

Denoting by Qn = j =n pj the probability that it takes n or more Bernoulli trials to obtain a sequence of s consecutive successes, we give in Table C1 the exact and approximate values of Qn for several values of n We take p = 05 and s = 2 and s = 5 The numerical results in Table C1 con rm the nding that the asymptotic expansion (C7) is remarkably accurate and already applies for relatively small values of j This nding is very important for practical purposes

The discrete Fast Fourier Transform (FFT) method is a very powerful method to recover numerically the values of unknown probabilities pk , k = 0, 1, when an explicit expression is available for the generating function P (z) = pk zk k=0 The FFT method has many other applications Another applied probability problem for which the discrete FFT method may be very useful is the calculation of the convolution of two or more discrete probability distributions The discrete FFT method represents a breakthrough in numerical analysis Before stating the discrete FFT method for the numerical inversion of a generating function, here are some basic facts from discrete Fourier analysis The discrete Fourier transform takes n numbers f0 , , fn 1 into n coef cients c0 , , cn 1 such that there is a one-to-one correspondence between {fk } and {ck } The fk are real or complex numbers and the ck are complex numbers A nite Fourier series

is sought that agrees with f at n equally spaced points xl = 2 /n between 0 and 2 More speci cally, we look for complex numbers c0 , , cn 1 such that

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