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in SNR, which is the same as the AWGN channel. Since the instantaneous mutual information is a random variable, if a code with constant rate C0 is transmitted over the fading channel, this code cannot be recovered correctly at the receiver at a fading block whose instantaneous mutual information is lower than the code rate C0 , thus causing an outage event. We de ne the outage probability as the probability that the instantaneous mutual information is less than the rate of C0 ; that is, Pout (C0 ) = Pr (I (x; z|h) < C0 ) . (2.8)

Most of the federal recapitalizations of banks from October 2008 through February 2009, do not seem to have been based on the toobig-to-fail doctrine. Instead, they seem to have been part of a broad

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(The last three columns generate the parity bits. The rows of the column indicate which bits of the data are to be used for the calculation. The rst parity bit will be based on bits 1, 2 and 4.) c 0 1 1 1 1 0 0 The matrix multiplication is performed modulo 2. The effect of this multiplication is to add n7k parity bits to the end of the user data signal of k bits. At the receiving end, the user data part of the signal (as received) is again subjected to the same parity calculation. The n7k parity check result generated by the receiver is represented by the matrix formula dH [P], where dH is that part of the received codeword representing the user data. The result should be equal to the received parity bit code cp. This can be determined by electronic hardware by a modulo 2 addition (which is equivalent to a modulo 2 subtraction). The result should be 0: dH P cp 0 For our example above, let us assume that the data is received with a bit error at position three of the user data. This is equivalent to the second example of Figure 6.14: cp Received codeword 0 1 0 1 1 0 0 dH dH 0 1 0 1 0 B1 P B @1 1 0 1 0 1 1 1 1 1C C 0A 1

processing tasks. Similar issues arise when considering the decision of allocating a function to people within the system or a combination of hardware and software. This allocation decision is discussed in more detail later. Figure 9.3 expands upon Figure 9.4 for the allocation of the system s functions to subsystems and components. Clearly allowing the allocation decision to be represented as a mathematical relation, and not a function, as shown in the top left of Figure 9.3 is inadequate; there will be some functions that are not allocated to any component and some functions that are being processed by two or more components. Forcing the allocation of functions to components to be represented as a mathematical function, as shown in the top right of Figure 9.3, solves these problems. However, there may be some components with no functions to perform; these components should either be dropped from the system or the engineers should revisit their functional architecture to ensure that the functional architecture is complete. There is also the possibility that some functions will be performed by the same component; there is nothing wrong with this because the functions can be aggregated into a single function. If as expected all of the components are

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