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If the true optimum is a point of minimum response, we may think of descending into a valley The eventual objective of RSM is to determine the optimum operating conditions for the system or to determine a region of the factor space in which operating speci cations are satis ed Also, note that the word optimum in RSM is used in a special sense The hill climbing procedures of RSM guarantee convergence to a local optimum only Method of Steepest Ascent Frequently, the initial estimate of the optimum operating conditions for the system will be far from the actual optimum In such circumstances, the objective of the experimenter is to move rapidly to the general vicinity of the optimum We wish to use a simple and economically ef cient experimental procedure.

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baseX The width to base the frequency of noise on. Use the width of the bitmap as a standard of measurement. Fit more or less in the bitmap by scaling this factor up and down. baseY The height to base the frequency of noise on. See baseX. numOctaves The number of octaves to render. Typically only a few octaves are rendered.

When we are remote from the optimum, we usually assume that a rstorder model is an adequate approximation to the true surface in a small region of the x s The method of steepest ascent is a procedure for moving sequentially along the path of steepest ascent, that is, in the direction of the maximum increase in the response Of course, if minimization is desired, we are talking about the method of steepest descent The tted rst-order model is.

Frequency Distribution for the Compressive Strength Data in Table 6-2

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stitch Whether the edges of the noise are made to t together, should the noise be tiled. fractalNoise Whether the style of noise should be fractal noise (true) or turbulence (false). The setting slightly alters the noise algorithm to produce a different style of

70 x 2 0.0250 90 90 x 3 0.0375 110 110 x 6 0.0750 130 130 x 14 0.1750 150 150 x 22 0.2750 170 170 x 17 0.2125 190 190 x 10 0.1250 210 210 x 4 0.0500 230 230 x 2 0.0250 250

noise with the same properties. Fractal noise is more continuous, whereas turbulence has more gaps.

observations. The last row of Table 6-4 expresses the relative frequencies on a cumulative basis. Frequency distributions are often easier to interpret than tables of data. For example, from Table 6-4 it is very easy to see that most of the specimens have compressive strengths between 130 and 190 psi and that 97.5 percent of the specimens fail below 230 psi. The histogram is a visual display of the frequency distribution. The stages for constructing a histogram follow.

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channelOptions Which channels noise should be generated into. See the same option of noise(). Optional; defaults to RGB. grayscale Whether or not the noise is grayscale. Optional; defaults to false. offsets An array of Points, one for each octave, that position the layers.

Constructing a Histogram (Equal Bin Widths)

The perlinNoise() method has a ton of options, but a couple of examples illustrate its capabilities. Example 36-15 shows some basic Perlin noise and examines the effect of baseX, baseY, and

(1) Label the bin (class interval) boundaries on a horizontal scale. (2) Mark and label the vertical scale with the frequencies or the relative frequencies. (3) Above each bin, draw a rectangle where height is equal to the frequency (or relative frequency) corresponding to that bin.

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