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Thus, by combining a sequence of two fractional factorial designs, we can isolate both the main effects and the two-factor interactions. This property makes the fractional factorial design highly useful in experimental problems since we can run sequences of small, ef cient experiments, combine information across several experiments, and take advantage of learning about the process we are experimenting with as we go along. This is an illustration of the concept of sequential experimentation. A 2k 1 design may be constructed by writing down the treatment combinations for a full factorial with k 1 factors, called the basic design, and then adding the kth factor by identifying its plus and minus levels with the plus and minus signs of the highest order interaction. Therefore, a 23 1 fractional factorial is constructed by writing down the basic design as a full 22 factorial and then equating factor C with the AB interaction. Thus, to construct the principal fraction, we would use C AB as follows:

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To obtain the alternate fraction we would equate the last column to C EXAMPLE 14-7

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To illustrate the use of a one-half fraction, consider the plasma etch experiment described in Example 14-5. Suppose that we decide to use a 24 1 design with I ABCD to investigate the four factors gap (A), pressure (B), C2F6 ow rate (C ), and power setting (D). This design would be constructed by writing down as the basic design a 23 in the factors A, B, and C and then setting the levels of the fourth factor D ABC. The design and the resulting etch rates are shown in Table 14-25. The design is shown graphically in Fig. 14-29.

In this design, the main effects are aliased with the three-factor interactions; note that the alias of A is A#I A # ABCD or A A2BCD BCD

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Q First, we consider the constant bitas of Q 4 . l l i e function F ( Q 4 , QR, z ) selects the bits of Q:j or Q 2 based on the hits of Q 4 . From VQ4, we have ( Q 4 = Q&)0...8,2(j...31 and for each of these bits of Q 4 it, follows that:

and similarly B ACD, C ABD, and D ABC. The two-factor interactions are aliased with each other. For example, the alias of AB is CD: AB # I AB # ABCD or AB A 2B 2CD CD

The other aliases are AC BD and AD BC. The estimates of the main effects and their aliases are found using the four columns of signs in Table 14-25. For example, from column A we obtain the estimated effect /A A BCD

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Side lighting renders a three-dimensional look to scenes that add interest and character to the image. Back. Backlighting is a dramatic lighting technique where the main light is striking the back of the subject, rendering the side that faces the camera in shadow or of a darker value. Sometimes dif cult to deal with, strong backlighting creates a rim of light around your subject that can add separation from the background, especially backgrounds that are darker than the subject. Backlighting can be controlled by using a ash or a re ector to kick light back into the shadowed front of your subject, and care must be taken to always block the light source from shining directly into your camera s lens.

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and (Pi = Q ,), .

Clearly, /A and /D are large, and if we believe that the three-factor interactions are negligible, the main effects A (gap) and D (power setting) signi cantly affect etch rate. The interactions are estimated by forming the AB, AC, and AD columns and adding them to the table. For example, the signs in the AB column are , , , , , , , , and this column produces the estimate /AB AB CD

The /AD estimate is large; the most straightforward interpretation of the results is that since A and D are large, this is the AD interaction. Thus, the results obtained from the 24 1 design agree with the full factorial results in Example 14-5.

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