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write him with that rarest of things: good news from an accountant Dated November 7, 1932, Andersen wrote: My Dear Mr Walgreen: I have had the pleasure of reviewing the Walgreen Company statements for the fiscal year ended September 30, 1932 In view of the fact that I have seen so much red ink this year, the performance of your Company is clearly an outstanding one I wonder sometimes how you have been able to do it I think it is all summed up in a statement of one of our managers who remarked to me that he thinks that the Walgreen organization is one of the best chain store set-ups he has ever seen and that everybody on the job is working for the best interest of the Company No finer tribute than this could have been paid With kindest regards, Very truly yours, (signed) Arthur Andersen12 Walgreens faced the Great Depression with the same simple philosophy with which it has approached every era in its 103-year history: an uncanny combination of timeless values and cutting-edge innovations In the nation s toughest decade, that meant creating a mutually beneficial network of affiliated stores, creating a bold advertising campaign, increasing food service to previously unthinkable levels, and entering new markets while other chains shrank In other words, while everyone else was playing defense, just trying to survive, Walgreens confidently went on the offensive, working toward a bright future few others dared imagine

location update, including the updating of the stored location in the VLR and mobility management noti cation, takes place after completion of the call The mobility management noti cation to the gsmSCF uses MAP The noti cation is sent to the gsmSCF after the related mobility management procedure is completed The gsmSCF has no control over the mobility management The mobility management noti cations may be sent to another gsmSCF than the gsmSCF that is used for CAMEL service execution The gsmSCF may relay the mobility management noti cations to a database for subscriber location and subscriber state 552 Subscription Data The sending of mobility management noti cations is subscription-based Individual subscribers may have M-CSI in their subscriber record in HLR The HLR sends M-CSI to the MSC during

i=0

p(i, s)zi s p(0, s)

= s

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This gives for s = 0, 1, , m, ( s + s + s + s )Gs (z) s p(0, s) = s zGs (z) + s [Gs (z) p(0, s)] z + s 1 Gs 1 (z) + s+1 Gs+1 (z)

Contents of M-CSI Description This is the address, in GT format, of the gsmSCF to which the mobility management noti cations will be sent The service key may be used to select between different mobility management applications An operator may have different applications that use CAMEL mobility management This element contains a list of mobility events for which a noti cation shall be sent if the event occurs

We rewrite this as [ s z2 + s ( s + s + s + s )z]Gs (z) + s 1 zGs 1 (z) + s+1 zGs+1 (z) = s (1 z)p(0, s), s = 0, 1, , m (445)

This is a system of linear equations in the unknowns G0 (z), , Gm (z) To see what the solution looks like, it is convenient to write (445) in matrix notation To do so, de ne the diagonal matrices and M by = diag( 0 , 1 , , m ) and M = diag( 0 , 1 , , m )

De ne the transition rate matrix T = (tab ) with a, b = 0, 1, , m by ts,s 1 = s 1 , ts,s+1 = s+1 , tss = ( s + s ) and tab = 0 otherwise Finally, de ne the matrix A(z) by A(z) = z2 ( T + M)z + M

Although Charles Walgreen was an unabashed capitalist, he occasionally backed positions and policies that had a certain collectivist bent In 1911, just two years after he had opened his second store, Walgreen organized

and the column vectors p0 and g(z) by p0 = (p(0, 0), , p(0, m)) and g(z) = (G0 (z), , Gm (z)) Then the linear equations (445) in matrix notation are A(z)g(z) = (1 z)Mp0 By Cramer s rule for linear equations, the solution of (446) is given by Gs (z) = det As (z) , det A(z) s = 0, 1, , m, (447) (446)

where As (z) is the matrix that results from replacing the (s + 1)th column vector of A(z) by the vector (1 z)Mp0 The functions det As (z) and det A(z) are polynomials in z and are thus de ned on the whole complex plane Assuming that the function N (z) = det A(z) satis es the conditions stated in Theorem C1 in Appendix C, the representation (447) implies the following result Theorem 441 For each s = 0, 1, , m, there is a constant s such that p(i, s) s i as i , (448)

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