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README
1009
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-rw-r--r--
2013-05-12 05:32
beer.py
459
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2013-05-12 05:32
beer.pyc
703
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2026-08-05 22:07
beer.pyo
703
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2026-08-05 22:07
eqfix.py
6.16
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2013-05-12 05:32
eqfix.pyc
4.52
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2026-08-05 22:07
eqfix.pyo
4.52
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2026-08-05 22:07
fact.py
1.11
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fact.pyc
1.14
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2026-08-05 22:07
fact.pyo
1.14
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2026-08-05 22:07
find-uname.py
1.18
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2026-08-05 22:06
find-uname.pyc
1.47
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2026-08-05 22:07
find-uname.pyo
1.47
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2026-08-05 22:07
from.py
874
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from.pyc
749
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2026-08-05 22:07
from.pyo
749
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2026-08-05 22:07
lpwatch.py
2.77
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lpwatch.pyc
2.54
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2026-08-05 22:07
lpwatch.pyo
2.54
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2026-08-05 22:07
makedir.py
510
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2013-05-12 05:32
makedir.pyc
732
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2026-08-05 22:07
makedir.pyo
732
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2026-08-05 22:07
markov.py
3.51
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2013-05-12 05:32
markov.pyc
3.93
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2026-08-05 22:07
markov.pyo
3.93
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2026-08-05 22:07
mboxconvert.py
3.11
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2013-05-12 05:32
mboxconvert.pyc
3.17
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2026-08-05 22:07
mboxconvert.pyo
3.17
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2026-08-05 22:07
morse.py
4.21
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morse.pyc
4.33
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2026-08-05 22:07
morse.pyo
4.33
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2026-08-05 22:07
newslist.doc
2.36
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2013-05-12 05:32
newslist.py
11.17
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newslist.pyc
7.55
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2026-08-05 22:07
newslist.pyo
7.55
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2026-08-05 22:07
pi.py
888
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pi.pyc
921
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2026-08-05 22:07
pi.pyo
921
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2026-08-05 22:07
pp.py
3.73
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pp.pyc
2.28
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2026-08-05 22:07
pp.pyo
2.28
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primes.py
603
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primes.pyc
921
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2026-08-05 22:07
primes.pyo
921
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2026-08-05 22:07
queens.py
2.19
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2013-05-12 05:32
queens.pyc
2.95
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2026-08-05 22:07
queens.pyo
2.95
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2026-08-05 22:07
script.py
962
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script.pyc
1.21
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2026-08-05 22:07
script.pyo
1.21
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2026-08-05 22:07
unbirthday.py
3.07
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2013-05-12 05:32
unbirthday.pyc
2.93
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2026-08-05 22:07
unbirthday.pyo
2.93
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2026-08-05 22:07
update.py
2.69
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2013-05-12 05:32
update.pyc
2.69
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2026-08-05 22:07
update.pyo
2.69
KB
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2026-08-05 22:07
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#! /usr/bin/env python """N queens problem. The (well-known) problem is due to Niklaus Wirth. This solution is inspired by Dijkstra (Structured Programming). It is a classic recursive backtracking approach. """ N = 8 # Default; command line overrides class Queens: def __init__(self, n=N): self.n = n self.reset() def reset(self): n = self.n self.y = [None] * n # Where is the queen in column x self.row = [0] * n # Is row[y] safe? self.up = [0] * (2*n-1) # Is upward diagonal[x-y] safe? self.down = [0] * (2*n-1) # Is downward diagonal[x+y] safe? self.nfound = 0 # Instrumentation def solve(self, x=0): # Recursive solver for y in range(self.n): if self.safe(x, y): self.place(x, y) if x+1 == self.n: self.display() else: self.solve(x+1) self.remove(x, y) def safe(self, x, y): return not self.row[y] and not self.up[x-y] and not self.down[x+y] def place(self, x, y): self.y[x] = y self.row[y] = 1 self.up[x-y] = 1 self.down[x+y] = 1 def remove(self, x, y): self.y[x] = None self.row[y] = 0 self.up[x-y] = 0 self.down[x+y] = 0 silent = 0 # If true, count solutions only def display(self): self.nfound = self.nfound + 1 if self.silent: return print '+-' + '--'*self.n + '+' for y in range(self.n-1, -1, -1): print '|', for x in range(self.n): if self.y[x] == y: print "Q", else: print ".", print '|' print '+-' + '--'*self.n + '+' def main(): import sys silent = 0 n = N if sys.argv[1:2] == ['-n']: silent = 1 del sys.argv[1] if sys.argv[1:]: n = int(sys.argv[1]) q = Queens(n) q.silent = silent q.solve() print "Found", q.nfound, "solutions." if __name__ == "__main__": main()