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Function calls and blocks of code, such as code contained within a loop, are often replaced by a one-line natural language sentence. Depending on the writer, pseudocode may therefore vary widely in style, from a near-exact imitation of a real programming language at one extreme, to a description approaching formatted prose at the other.
Negamax can be implemented without the color parameter. In this case, the heuristic evaluation function must return values from the point of view of the node's current player (Ex: In a chess game, if it is white's turn and white is winning, it should return a positive value. However if it is black's turn, it should return a negative value).
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The following pseudocode describes a basic implementation of the Bowyer-Watson algorithm. Its time complexity is ().Efficiency can be improved in a number of ways. For example, the triangle connectivity can be used to locate the triangles which contain the new point in their circumcircle, without having to check all of the triangles - by doing so we can decrease time complexity to ().
This point forms a triangle with the two points on the line. The points lying inside of that triangle cannot be part of the convex hull and can therefore be ignored in the next steps. Recursively repeat the previous two steps on the two lines formed by the two new sides of the triangle.
Pseudocode or a small code sample demonstrating the construct in use; Description of any equivalences between the construct and other constructs; A discussion of any variations in the semantics of the construct; A discussion of any disadvantages to use of the construct; Examples include continuation, closure (computer programming), and ...
Note that this example code avoids the need to specify a bit-ordering convention by not using bytes; the input bitString is already in the form of a bit array, and the remainderPolynomial is manipulated in terms of polynomial operations; the multiplication by could be a left or right shift, and the addition of bitString[i+n] is done to the ...
From a mathematician's point of view, this formula only works in limit where n goes to infinity, but very reasonable estimates can be found with just a few additional iterations after the main loop exits. Once b is found, by the Koebe 1/4-theorem, we know that there is no point of the Mandelbrot set with distance from c smaller than b/4.