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This approach suggests a recursive algorithm to determine the value of a position Keeping track of the best move is a matter of bookkeeping once the basic algorithm to find the value of the position has been written If the position is a terminal position (ie, we can see right away that tic-tac-toe has been achieved or the board is full without tic-tac-toe), the position's value is immediate Otherwise, we recursively try all moves, computing the value of each resulting position, and choose the maximum value The recursive call then requires that the human player evaluate the value of the position For the human player the value is the minimum of all the possible next moves because the human player is trying to force the computer to lose Thus the recursive function chooseMove,shown in Figure 828 takes a parameter s, which indicates whose turn it is to move Lines 1 1 and 12 handle the base case of the recursion If we have an immediate answer, we can return Otherwise, we set some values at lines 14 to 21, depending on which side is moving The code in lines 28 to 38 is executed once for each available move We try the move at line 28, recursively evaluate the move at line 29 (saving the value), and then undo the move at line 30 Lines 33 and 34 test to determine whether this move is the best seen so far If so, we adjust value at line 36 and record the move at line 37 At line 41 we return the value of the position; the move is stored in the parameters bestRow and bestcolumn,which are passed by reference Although the routine shown in Figure 828 optimally solves tic-tac-toe, it performs a lot of searching Specifically, to choose the first move on an empty board, it makes 549,946 recursive calls (this number is obtained by running the program) By using some algorithmic tricks, we can compute the same information with fewer searches One such technique is known as alpha-beta pruning, which is an improvement to the minimax algorithm We describe his technique in detail in 1 1 Application of alpha-beta pruning reduces the number of recursive calls to only 18,297.

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5 Design Patterns 155 51 What Is a Pattern' 155 52 The Functor (Function Objects) 156 53 Adapters and Wrappers 162 531 Wrapper for Pointers 162 532 A Constant Reference Wrapper 168 533 Adapters: Changing an Interface 169 54 terators 170 541 Iterator Design 1 171 542 Iterator Design 2 174 543 Inheritance-Based Iterators and Factories 55 Composite (Pair) 179 56 Observer 179 Summary 184 Objects of the Game 184 Common Errors 185 On the Internet 186 Exercises 186 References 190. Bar Code In Visual Basic .NET Using Barcode creator for VS .NET Control to generate, create bar code .Related: QR Code Creating .NET Data, .NET Data Matrix Generator , PDF417 Generator .NET

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