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6 Feb 2015 ... Generate and print barcode in VB . NET : Today we will show you how to create barcode and print it in ASP.NET using VB. Over here we use two ...

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Closed Captioning (CC) is a method of encoding text within a video signal CC is included widely in broadcast video, cable, videotapes, DVDs, and so on CC data are embedded on a video line before the first line of active video In order to extract CC data from a video stream, a capture device either needs to provide a method for passing this data line to the host for decoding or must decode the CC data line in hardware itself In either case, the decoded CC text data can be passed to applications out of band from the video stream or even overlaid in the video itself thus having the appearance of movie subtitles RealNetworks RealText is a method for streaming text Some capture devices, such as the Osprey products, provide methods for interfacing their drivers directly with the RealText engine They can easily stream CC data along with streaming audio/video data CC is also often used for logging and searching purposes in conjunction with the creation of streaming content Such companies as Convera and Virage are well known for this type of work

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REMINDER Be sure to enter the number of symbols you placed on the Stage in the second line of code We used 10, but you need to adjust this if you used a different number of symbols

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A83

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This section provides a number of de nitions that are needed when talking about MOO De nitions include dominance, Pareto-optimal, Pareto-optimal front, and others These de nitions assume minimization Definition A11 Domination: A decision vector, x1 dominates a decision vector, x2 (denoted by x1 x2 ), if and only if x1 is not worse than x2 in all objectives, ie fk (x1 ) fk (x2 ), k = 1, , nk , and x1 is strictly better than x2 in at least one objective, ie k = 1, , nk : fk (x1 ) < fk (x2 ) Similarly, an objective vector, f1 , dominates another objective vector, f2 , if f1 is not worse than f2 in all objective values, and f1 is better than f2 in at least one of the objective values Objective vector dominance is denoted by f1 f2 From De nition A11, solution x1 is better than solution x2 if x1 x2 (ie x1 dominates x2 ), which happens when f1 f2 The concept of dominance is illustrated in Figure A5, for a two-objective function, f(x) = (f1 (x), f2 (x)) The striped area denotes the area of objective vectors dominated by f Definition A12 Weak domination: A decision vector, x1 , weakly dominates a decision vector, x2 (denoted by x1 x2 ), if and only if

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x1 is not worse that x2 in all objectives, ie fk (x1 ) fk (x2 ), k = 1, , nk Definition A13 Pareto-optimal: A decision vector, x F is Pareto-optimal if there does not exist a decision vector, x = x F that dominates it That is, k : fk (x) < fk (x ) An objective vector, f (x), is Pareto-optimal if x is Paretooptimal The concept of Pareto-optimality is named after the mathematician Vilfredo Pareto, who generalized this concept, rst introduced by Francis Ysidro Edgeworth Definition A14 Pareto-optimal set: The set of all Pareto-optimal decision vectors form the Pareto-optimal set, P That is, P = {x F| x F : x x } (A47)

The Pareto-optimal set therefore contains the set of solutions, or balanced trade-o s, for the MOP The corresponding objective vectors are referred to as the Pareto-optimal front: Definition A15 Pareto-optimal front: Given the objective vector, f(x), and the Pareto-optimal solution set, P , then the Pareto-optimal front, PF O, is defined as (A48) PF = {f = (f1 (x ), f2 (x ), , fk (x ))|x P} The Pareto front therefore contains all the objective vectors corresponding to decision vectors that are not dominated by any other decision vector An example Pareto front is illustrated for the following functions in Figure A6 [664, 665]: The convex, uniform Pareto front in Figure A6(a) for MOP f(x) = (f1 (x), f2 (x)) f1 (x) = f2 (x) = 1 nx 1 nx

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