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The New York franchise was more than just another store Located in the heart of the theater district, the store become a favorite stop for famous writers, singers, and particularly actors, who bought their sundries there, ate in the basement restaurant, and admired the caricatures of famous patrons adorning the walls Those who longed to join them on the Wall of Fame often worked for the store on their way up or whiled away the afternoons with their fellow starving artists in the soda fountain booths, dreaming of great days ahead With so many future stars having worked there, the site earned a place in acting lore Long after she had become a household name, Lucille Ball liked to tell the story of her brief tenure as a waitress there in 1938, when she was fired for forgetting to put the bananas in a banana split a little detail the store managers apparently stressed Legendary columnist Walter Winchell called these aspiring thespians Walgreen actors and the Walgreens basement Ham Cellar, Sardi s Basement, or The Banana Split Club Two decades later, the Kogans reported and years after Walgreens opened a larger store in the Times Square Building just two blocks south a feature writer for the New York World Telegram in the 1940s described Walgreens Paramount store as one of the major institutions of the theatrical world 64 The spot inspired writer Ruth McKenney to pen a series of New Yorker Talk of the Town stories, which were adapted for a stage play called My Sister Eileen in 1941, which in turn became a popular Hollywood movie musical of the same name in 1955 Loyalty to Walgreens flagship Manhattan store was not limited to the famous or famous-to-be, of course John Oveian, a Yugoslavian immigrant who worked in the Paramount Building as a maintenance man, set a record that, undoubtedly, still stands From the time Walgreens first New York store opened in 1927 to 1957, Oveian said in his letter to Chuck Walgreen that he ate every breakfast, lunch, and dinner in the Walgreens.

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(3511)

when the positive recurrent state r from Assumption 331 is aperiodic Before giving the remaining proof of Theorem 332, we give an interesting interpretation of the ratio i / j for two recurrent states i and j Lemma 3510 Suppose that the Markov chain {Xn } satis es Assumption 331 Then for any two recurrent states s and E(number of visits to state between two successive visits to state s) = s

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CAMEL control of MO-SMS relates to data transfer from MS to SMSC The SMS-Submit TPDU and the SMS-Command TPDU may trigger a CAMEL service The SMS-Deliver-Report TPDU does not constitute data/message transfer, but is used to report the success or failure of the transmission of a previous TPDU Therefore, the SMS-Deliver-Report TPDU does not trigger a CAMEL service The relation between these TPDUs is depicted in Figure 565 The gure also contains the TPDUs for MT-SMS If the subscriber has MO-SMS-CSI, then both TPDU SMS-Submit and TDP SMS-Command lead to unconditional triggering of a CAMEL service One exception is the BAOC

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Proof Fix states , s R The Markov chain can be considered as a regenerative process with the epochs at which the process visits state s as regeneration epochs De ning a cycle as the time elapsed between two successive visits to state s, it follows from the de nition of the mean recurrence time ss that E(length of one cycle) = ss By Lemma 358 the mean cycle length ss is nite Imagine that the Markov chain earns a reward of 1 each time the process visits state Assuming that the process starts in state s, we have by the renewal-reward theorem from 2 that the long-run average reward per time unit = = E(reward earned during one cycle) E(length of one cycle) 1 E(number of visits to state ss in one cycle) (3512)

with probability 1 On the other hand, the long-run average reward per time unit = the long-run average number of visits to state In the proof of Theorem 331 we have seen that the long-run average number of visits to state = with probability 1 per time unit (3513) per time unit

when X0 = However, this result also holds when the Markov chain starts in state s To see this, de ne the indicator variable Ik equal to 1 if Xk = and Ik equal to 0 otherwise Let = (s, i1 , i2 , ) be any realization of the Markov chain with ik denoting the realized state at the kth state transition Since fs = 1, we have for almost all that there is a nite integer t = t ( ) such that it = Hence, for n > t ( ), 1 n

Ik ( ) =

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