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i. H ( u ,b, c) = -H(-a, b,c) = y H ( a , -b, c ) = - H ( u , b, y e ) ii. H ( a , b, c ) = H ( l a , 4 , c ) = H ( i u ,b, y e ) = H ( a , 4-c). , 10. Recall that for the differential attack on MD4 (which is outlined in Table 5.5), the only difference between M and M is in word X12, and Xi2 = X12 1. Assuming that a similar attack could succeed using a different word, why would it make sense to focus the attack on word 12

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In the list of free products find "VBA Macros for Excel & Access". Click on the link and download the product to your computer. The program is downloaded as the archive. Press Alt + F11 at the same time to open the Visual Basic editor. Find the downloaded file. After import it appears in the "Modules" folder.

40.00 +1

160.0 +1 40.00 158.0 38.00 +1 156.0 36.00 154.0 0 34.00 0 152.0 32.00 x2 (temperature) x1 (time) 150.0 30.00 1 1 Three-dimensional surface plot (b)

Figure S14-8 Response surface plots for the rst-order model in Example S14-3.

11. Show that the following statements are true, where steps refer to the steps of the differential attack on MD4, as given in Table 5.5. Also, G and H are defined in (5.5) and (5.6), respectively. a. To verify steps 22, 23, 26, 27, 30, and 31 it is sufficient to show that G(X, Y , = G(X, Y, 2) 2 ( f l << n)),

14-15

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2, TO CALCULATE THE CHECK DIGIT FOR THE EAN-13 BARCODE . 3 ... 6, 3, In the cell directly under this (A3), enter the following formula : =A2+1. 7, 4, Click ...

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EXAMPLE S14-3 In Example S14-2 we described an experiment on a chemical process in which two factors, reaction time (x1) and reaction temperature (x2), affect the percent conversion or yield (Y ). Figure S14-3 shows the 22 design plus ve center points used in this study. The engineer found that both factors were important, there was no interaction, and there was no curvature in the response surface. Therefore, the rst-order model Y

with a probability of about p = 1/3 for any n E {0,1,2,. . . ,31}. b. To verify steps 24, 25, 28 and 29 it is sufficient to show that

should be appropriate. Now the effect estimate of time is 1.55 hours and the effect estimate of temperature is 0.65 F, and since the regression coef cients 1 and 2 are one-half of the corresponding effect estimates, the tted rst-order model is

0.775x1

G ( X ,Y, = G ( X ,Y 2)

0.325x2

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Figure S14-8(a) and (b) show the contour plot and three-dimensional surface plot of this model. Figure S14-8 also shows the relationship between the coded variables x1 and x2 (that de ned the high and low levels of the factors) and the original variables, time (in minutes) and temperature (in F). From examining these plots (or the tted model), we see that to move away from the design center the point (x1 0, x2 0) along the path of steepest ascent, we would move 0.775 unit in the x1 direction for every 0.325 unit in the x2 direction. Thus, the path of steepest ascent passes through the point (x1 0, x2 0) and has a slope 0.325 0.775. The engineer decides to use 5 minutes of reaction time as the basic step size. Now, 5 minutes of reaction time is equivalent to a step in the coded variable x1 of x1 1. Therefore, the steps along the path of steepest ascent are x1 1.0000 and x2 (0.325 0.775) x1 0.42. A change of x2 0.42 in the coded variable x2 is equivalent to about 2 F in the original variable temperature. Therefore, the engineer will move along the path of steepest ascent by increasing reaction time by 5 minutes and temperature by 2 F. An actual observation on yield will be determined at each point. Figure S14-9 shows several points along this path of steepest ascent and the yields actually observed from the process at those points. At points A D the observed yield increases steadily, but beyond point D, the yield decreases. Therefore, steepest ascent would terminate in the vicinity of 55 minutes of reaction time and 163 F with an observed percent conversion of 67%.

170 Original region of experimentation D 160 Temperature B A C Path of steepest ascent Point Point Point Point Point Point A: 40 minutes, 157 F, y = 40.5 B: 45 minutes, 159 F, y = 51.3 C: 50 minutes, 161 F, y = 59.6 D: 55 minutes, 163 F, y = 67.1 E: 60 minutes, 165 F, y = 63.6 F: 65 minutes, 167 F, y = 60.7 F E

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