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as claimed in [go]. However, a careful reading of the Sigaba manual [113] reveals that the setting of the control rotors was sent in the clear as a message indicator or MI. Therefore, assuming the MI was intercepted and its meaning was known to the attacker, the actual keyspace for Sigaba-as it was generally used in WWII-was of size

92.733,

172 12.392 2 712.982 2 8 8 2

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Safety Shift adjusts the shutter speed in conjunction with an acceptable aperture so that you get the best possible exposure for your shot. You can turn this control on or off. Safety Shift kicks in when your desired exposure would go off the scales and either underexpose or overexpose the shot, and it automatically shifts the shutter speed to a higher or lower value to attain an acceptable exposure.

1 2.70 B8

lo! . 210 . 105

92.733 1 8

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0.35 2.145, the null hypothesis cannot be 8. Conclusions: Since 2.145 t0 rejected. That is, at the 0.05 level of signi cance, we do not have strong evidence to conclude that catalyst 2 results in a mean yield that differs from the mean yield when catalyst 1 is used. A P-value could also be used for decision making in this example. From Appendix Table IV we nd that t0.40,14 0.258 and t0.25,14 0.692. Therefore, since 0.258 0.35 0.692, we conclude that lower and upper bounds on the P-value are 0.50 P 0.80. Therefore, since the P-value exceeds 0.05, the null hypothesis cannot be rejected.

(2.8)

The Minitab two-sample t-test and con dence interval procedure for Example 10-5 follows:

Two-Sample T-Test and CI: Cat 1, Cat 2 Two-sample T for Cat 1 vs Cat 2 Cat 1 Cat 2 N 8 8 Mean 92.26 92.73 StDev 2.39 2.99 SE Mean 0.84 1.1

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as (correctly) stated in the article [lag]. But, on the POTUS-PRIME' link between Roosevelt and Churchill, the control and cipher rotor settings were set independently, and neither was sent in the clear, which implies a keyspace in excess of 95 bits [l28]. In the next section we provide a precise calculation of the keyspace for this particular case. A keyspace of size 248.4is small enough that today it is susceptible to an exhaustive key ~ e a r c h . But a keyspace of this magnitude would have ~ been unassailable using 1940s technology, provided no shortcut attack was available.

Difference mu Cat 1 Estimate for difference: 95% CI for difference: ( T-Test of difference 0 Both use Pooled StDev

Notice that the numerical results are essentially the same as the manual computations in Example 10-5. The P-value is reported as P 0.73. The two-sided CI on 1 2 is also reported. We will give the computing formula for the CI in Section 10-3.3. Figure 10-2 shows the normal probability plot of the two samples of yield data and comparative box plots. The normal probability plots indicate that there is no problem with the normality assumption. Furthermore, both straight lines have similar slopes, providing some veri cation of the assumption of equal variances. The comparative box plots indicate that there is no obvious difference in the two catalysts, although catalyst 2 has slightly greater sample variability.

2 Case 2: 2 1 2 In some situations, we cannot reasonably assume that the unknown variances 2 and 2 are 1 2 equal. There is not an exact t-statistic available for testing H0: 1 2 0 in this case. However, if H0: 1 2 0 is true, the statistic

For this attack, we assume that all three banks of rotors are set independently. We also assume that there is only one set of index rotors, and that these five rotors can be placed in any order, and that a total of ten rotors are available for use as cipher and control rotors. The control and cipher rotors can be inserted in any order and there are two orientations for each of these rotors. Under these assumptions, the keyspace is apparently of size

1 Catalyst type (b)

Figure 10-2 Normal probability plot and comparative box plot for the catalyst yield data in Example 10-5. (a) Normal probability plot, (b) Box plots.

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