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Sending and Receiving the Signaling Tone. Figure 4.2-2 is a simpli ed presentation of the signaling circuitry in the four-wire trunk circuits TC4 of a trunk. At each exchange, a signaling tone source (STS) supplies all trunk circuits with the 2600-Hz signaling tone. The sending of the tone is controlled by the exchange processor, which controls switch X in the TC4. In the gure, the processor at exchange A has sent an off-hook command to TC4-1, and no tone is sent on the send channel (S) of the trunk. At exchange B, the processor has sent an on-hook command to



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(Bernardo and Smith 1994, p. 395). This is the smallest possible subset of the sample space where the probability that is in the region is maximized at the chosen 1 level. Unlike the more common con dence interval, the Bayesian approach is to treat like the random quantity as opposed to the interval. Figure 4.3 shows a 95% HPD interval for a bimodal density where k and C from (4.25) are labeled. The gure illustrates the utility of an HPD interval as opposed to a con dence interval where one starts at the mean and marches out a

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which is the same as the SNR in the case of wideband interference, as given by Eq (1044) Note that this does not mean that if the power of the narrowband and wideband interferences is the same, the average error rate is the same We can substitute Eq (1044) into the formula for the probability of error of the modulation technique and determine the error rate of the FHSS system in wideband interference However, we cannot substitute Eq (1047) into the same error rate formula to calculate the average error rate in the presence of narrowband interference Instead, we should substitute Eq (1046) into the error-rate formula to obtain the error rate in the hop hit by the interferer Since there is no error in other hops, the average error rate is N times less than this value.

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The following example will serve to clarify the situation Example 1016: Error Rate in Narrowband Interference Assume that we have an FH/BPSK modem transmitting 10 hops, operating in an interference environment Further assume that the effects of additive noise are negligible, the received interference power is at the same level as the received power of the desired signal, and the interference bandwidth is suf ciently narrow that it interferes with only one hop frequency At this hop frequency the signal-to-interference ratio is b = 1 and the BPSK error rate, given by 05 erfc( b,NI ), is approximately 10 1 Other hops are disturbed only by additive noise, with negligible effect The error rate at these hops is essentially zero From the user s perspective, the average error rate over the 10 hops is then approximately 10 2 .

Now consider a case in which the interferer is wideband with the same total power but with its power distributed uniformly over all hops Here the interference power at each hop is 10 times smaller, but all hops are affected by the interference Therefore, the SNR per bit at each hop is b,WI = 10 dB, which produces an error rate of 10 5 in all hops, three orders of magnitude better than the average error rate over all hops in the presence of the narrowband interferer with the same power In terms of signal power, the three-order-of-magnitude improvement in error rate of a BPSK-modulated signal accounts for approximately 5 dB in SNR Thus, the impact on performance with narrowband interference in this example is 5 dB greater than with wideband interference.

In general, the average probability of error over all hops for a xed narrowband interferer affecting only one hop is given by Ps,FHNI = Ps ( b,NI ) N (1048).

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5.2.4 GRAZING-EXIT ELECTRON PROBE MICROANALYSIS (GE-EPMA)

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