symbian-qemu-0.9.1-12/python-2.6.1/Demo/scripts/queens.py
author Gareth Stockwell <gareth.stockwell@accenture.com>
Wed, 22 Sep 2010 15:40:40 +0100
branchgraphics-phase-3
changeset 111 345f1c88c950
parent 1 2fb8b9db1c86
permissions -rw-r--r--
Fixes to syborg-graphicswrapper.vcproj These changes allow syborg-graphicswrapper to link against the hostthreadadapter and khronosapiwrapper libraries built by the graphics.simulator component. The .vcproj file uses relative paths, which requires that the following three packages are laid out as follows: os/ graphics adapt/ graphics.simulator qemu
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#! /usr/bin/env python
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"""N queens problem.
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The (well-known) problem is due to Niklaus Wirth.
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This solution is inspired by Dijkstra (Structured Programming).  It is
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a classic recursive backtracking approach.
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"""
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N = 8                                   # Default; command line overrides
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class Queens:
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    def __init__(self, n=N):
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        self.n = n
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        self.reset()
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    def reset(self):
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        n = self.n
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        self.y = [None]*n               # Where is the queen in column x
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        self.row = [0]*n                # Is row[y] safe?
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        self.up = [0] * (2*n-1)         # Is upward diagonal[x-y] safe?
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        self.down = [0] * (2*n-1)       # Is downward diagonal[x+y] safe?
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        self.nfound = 0                 # Instrumentation
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    def solve(self, x=0):               # Recursive solver
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        for y in range(self.n):
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            if self.safe(x, y):
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                self.place(x, y)
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                if x+1 == self.n:
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                    self.display()
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                else:
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                    self.solve(x+1)
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                self.remove(x, y)
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    def safe(self, x, y):
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        return not self.row[y] and not self.up[x-y] and not self.down[x+y]
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    def place(self, x, y):
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        self.y[x] = y
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        self.row[y] = 1
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        self.up[x-y] = 1
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        self.down[x+y] = 1
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    def remove(self, x, y):
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        self.y[x] = None
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        self.row[y] = 0
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        self.up[x-y] = 0
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        self.down[x+y] = 0
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    silent = 0                          # If set, count solutions only
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    def display(self):
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        self.nfound = self.nfound + 1
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        if self.silent:
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            return
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        print '+-' + '--'*self.n + '+'
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        for y in range(self.n-1, -1, -1):
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            print '|',
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            for x in range(self.n):
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                if self.y[x] == y:
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                    print "Q",
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                else:
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                    print ".",
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            print '|'
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        print '+-' + '--'*self.n + '+'
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def main():
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    import sys
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    silent = 0
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    n = N
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    if sys.argv[1:2] == ['-n']:
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        silent = 1
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        del sys.argv[1]
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    if sys.argv[1:]:
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        n = int(sys.argv[1])
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    q = Queens(n)
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    q.silent = silent
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    q.solve()
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    print "Found", q.nfound, "solutions."
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if __name__ == "__main__":
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    main()