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The Node B needs to be aware of the terminal s capability. This means taking into account the limitations in terms of number of supported codes and modulation as well as the potential inter-TTI restriction. Were there a need for the use of a larger set of HS-SCCH codes than four, then the di erent terminals would monitor partly di erent set of HS-SCCHs. Scheduler control allows quality of service (QoS) management in the Node B scheduler. Di erent scheduling priority indications can be used per user and per service. For example, the Voice-over-IP (VoIP) service can have a higher scheduling priority than the background-type data service regardless of whether these services are for the same user or not. Further, scheduler bu er management can be controlled by a discard timer which indicates the maximum time packets should be kept in the bu er and upon expiration of the timer how many are to be discarded. Terminal-speci c parameters become part of the Iur interface as well were there a need to run HSDPA over the Iur. Normally, that is not needed since there is no soft handover and, thus, relocation can always be made to the RNC directly connected to the serving HS-DSCH cell.

Using each of these strategies (as well as in combination) doesn t necessarily quickly solve the puzzle, but it at least gives you a starting point. Naturally, as you start filling in the cells, some of the other rows and columns in the puzzle can become easier to solve because fewer valid digit choices will remain that will fit. For example, in Figure 10-21, I start by looking at the sixth column because it has only three empty cells. I can tell that the remaining three cell values cannot be a 9, 8, 7, 6, 5, or 4, because those digits are already present in the sixth column. Focusing on the top-most empty cell, I also can see that the top-center 3 3 grid already has a 2 and a 3 in it. So for this cell, there is only one possible value, 1, which I enter in Figure 10-22. Whew, only 49 more cells to go!

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several bits set to zero is not necessarily more effective than a full length 64 bit key) As the mobile and the base station system were not supposed to manipulate Kc but use it as received from the SIM and the Authentication Centre of the subscriber s home network respectively, the effective key length could be controlled by the operator Some equipment manufacturers had, however, interpreted the speci cations differently The issue was nally clari ed by SMG#30 in November 1999 where the original meaning was con rmed User access to the SIM as a medium to provide GSM service is controlled by a Personal Identi cation Number (PIN) This number can be changed and freely chosen by the user within the range of 4-8 digits The introduction of new features created a new security scenario as the user of the SIM might not be the subscriber.

Typical examples at the time were lorry drivers using SIMs with xed dialling numbers controlled by the eet manager and SIMs supporting advice of charge with a spending limit set in the card by a parent As the driver should not necessarily be able to edit the numbers or the child to reset the spending limit, a super-PIN needed to be speci ed to protect the contents of the new data- elds against unauthorised changes As neither of these two features was completed for phase 1, the super-PIN became a phase 2 item Before its introduction in September 1991 at SIMEG#23, it was renamed PIN2 to emphasise the fact that it was not superior to the normal PIN, but of a similar nature, accessing data- elds compared with accessing an application PIN Unblocking Keys (PUKs) had been introduced by SIMEG as another hitherto unknown feature.

The algorithm computes random variables Y1 , .., Y and outputs their median Y as the estimator for F2 Each Yi is in turn the average of independent, identically distributed random variables Xij , with 1 j The parameters and need to be carefully chosen in order to obtain the desired bounds on space, approximation, and probability of error: such parameters will depend on the approximation guarantee and on the error probability Each Xij is computed as follows Select at random a hash function mapping the items of the universe U to { 1, +1}: is selected from a family of 4-wise independent hash functions Informally, 4-wise independence means that for every four distinct values u1 , .., u4 U and for every 4-tuple 1 , .., 4 { 1, +1}, exactly (1/16)fraction of the hash functions in the family map ui to i , for i = 1, ...

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