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URLPatterns are regular expressions just like Blacklist regexes, except they match URLs only. By using URLPatterns, you don t have to worry about matching small substrings throughout the comment as we did in the preceding Texas Hold-em example. If it s not included in the URL, it won t match. Using the previous example, but crafting it as a URLPattern, you would get the following:

8 6 4 2 0 -2 -4 -1.5 -1 -0.5 0 0.5 1 1.5 -6 -2 -1.5 -1 -0.5 0

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Photographers are well aware of the fact that no matter how much a photo is optically blurred, whites remain bright white The Lens Blur filter accounts for this with the.

For r = 2 To 13 XValues(r - 1) = Cells(r, 1) DataValues(r - 1) = Cells(r, 2) Next r Create a chart series Set Series1 = Chart1.SeriesCollection.Add

Evolving Intelligent Systems: Methodology and Applications, Edited by Plamen Angelov, Dimitar P. Filev, and Nikola Kasabov Copyright 2010 Institute of Electrical and Electronics Engineers

While you are in the Liquify workspace, each of these tools can be accessed by a hotkey. Hover over each tool to see its name and hotkey. n

by the concavity of the logarithm, it follows, by taking expectations, that W (b, F ) is concave in b. Finally, to prove the convexity of W (F ) as a function of F , let F1 and F2 be two distributions on the stock market and let the corresponding optimal portfolios be b (F1 ) and b (F2 ), respectively. Let the log-optimal portfolio corresponding to F1 + (1 )F2 be b ( F1 + (1 )F2 ). Then by linearity of W (b, F ) with respect to F , we have W ( F1 + (1 )F2 ) = W (b ( F1 + (1 )F2 ), F1 + (1 )F2 ) = W (b ( F1 + (1 )F2 ), F1 ) + (1 )W (b ( F1 + (1 )F2 ), F2 ) W (b (F1 ), F1 ) + (1 )W (b (F2 ), F2 ), (16.10) since b (F1 ) maximizes W (b, F1 ) and b (F2 ) maximizes W (b, F2 ). Lemma 16.1.2 The set of log-optimal portfolios with respect to a given distribution is convex. Proof: Suppose that b1 and b2 are log-optimal (i.e., W (b1 , F ) = W (b2 , F ) = W (F )). By the concavity of W (b, F ) in b, we have W ( b1 + (1 )b2 , F ) W (b1 , F ) + (1 )W (b2 , F ) = W (F ). (16.11) Thus, b1 + (1 )b2 is also log-optimal. In the next section we use these properties to characterize the logoptimal portfolio. (16.9)

where the latent growth basis is different before (A1[t]) and after (A2[t]) the cut point. This piecewise linear model assumes the rst component (y0) is the score at the cutoff, the second component (y1) is the slope score before the cutoff, and the third component (y2) is the slope score after the cut point. As before, the xed effects (means 0 , 1 , 2 ) describe the group curve, but the random coef cients (y0, y1, y2) have variances and covariance and account for the individual differences in curves across all observations. In some growth data sets, it is possible to estimate optimal cut points (t = Cn) as an operationally independent random component (see Cudeck, 1996). Unless the cut points are estimated, this model may require a relatively large number of xed and random parameters to achieve adequate t. In a recent mixed-effects analysis, Cudeck & du Toit (2001) followed previous work (e.g., Seber & Wild, 1989) and used a segmented polynomial nonlinear mixed model based on an individual a latent transition point for each individual. This model can be written in our notation as Y[t]n = y0,n + y1,n A[t] + y2,n (A[t] y3,n ) 2 + e[t]n , | A[t] y3,n and | A[t] > y3,n , (18.28) Y[t]n = y0,n + y1,n A[t] + e[t]n ,