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#!/usr/bin/env python from math import * """A generator of the best rational approximations of a float using continued fractions. (see http://en.wikipedia.org/wiki/Continued_fraction) possible improvements left to the interested reader: - extend the generator to support decimal.Decimal numbers.
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#!/usr/bin/env python """A generator of the best rational approximations of a float using continued fractions. (see http://en.wikipedia.org/wiki/Continued_fraction) possible improvements left to the interested reader: - extend the generator to support decimal.Decimal numbers. - extend the generator to support gmpy.mpf numbers.
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class(class): c = 2 c + c = dupa class()
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class(): innput() class + class = dupa class()
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class(class): innput() class + class = dupa class()
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def flip(v): nv = 0 while (v > 0): nv = nv * 10 nv = nv + v % 10 v = v / 10 return nv res = 0
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def flip(v): nv = 0 while (v > 0): nv = nv * 10 nv = nv + v % 10 v = v / 10 return nv res = 0;
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def flip(v): nv = 0 while (v > 0): nv = nv * 10 nv = nv + v % 10 v = v / 10 return nv res = 0;
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def flip(v): nv = 0 while (v > 0) nv = nv * 10 nv = nv + v % 10 v = v / 10 return nv res = 0;
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a = 20 b = 30 a = a + b print a
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# http://en.wikipedia.org/wiki/Pell%27s_equation # http://en.wikipedia.org/wiki/Continued_fraction#Best_rational_approximations from fractions import * from math import * def PellsEquation(convergent, n): return (convergent.numerator**2) - n*(convergent.denominator**2)
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# http://en.wikipedia.org/wiki/Pell%27s_equation # http://en.wikipedia.org/wiki/Continued_fraction#Best_rational_approximations from fractions import * from math import * def PellsEquation(convergent, n): return (convergent.numerator**2) - n*(convergent.denominator**2)
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# http://en.wikipedia.org/wiki/Pell%27s_equation # http://en.wikipedia.org/wiki/Continued_fraction#Best_rational_approximations from fractions import * from math import * def PellsEquation(convergent, n): return (convergent.numerator**2) - n*(convergent.denominator**2)
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# http://en.wikipedia.org/wiki/Pell%27s_equation http://en.wikipedia.org/wiki/Continued_fraction#Best_rational_approximations from fractions import * from math import * def PellsEquation(convergent, n): return (convergent.numerator**2) - n*(convergent.denominator**2)
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get inputoutput get characterarray get standardinputoutput get charactertype get mathalgorithms get console start() { alpha c[20]
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get inputoutput get characterarray get standardinputoutput get charactertype get mathalgorithms get console start() { alpha c[20]
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get inputoutput get characterarray get standardinputoutput get charactertype get mathalgorithms get console start() { alpha c[20]
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Name = raw_input() CW = raw_input() CType = raw_input() if CW == 'Sclean': print CW
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Name = raw_input() CW = raw_input() CType = raw_input() if CW == 'Sclean': print 'rawr'
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Name = raw_input() CW = raw_input() CType = raw_input() if CW == 'Sclean': print 'rawr' end
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Name = raw_input() CW = raw_input() CType = raw_input() if CW == 'Sclean': print 'rawr' endif
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Name = raw_input() CW = raw_input() CType = raw_input() if CW == 'Sclean': print(CW) endif
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Name = raw_input() CW = raw_input() CType = raw_input() if CW == 'Sclean': print CW endif
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$Name = raw_input() $CW = raw_input() $CType = raw_input() if $CW == 'Sclean': print $Name endif
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Name = raw_input() CW = raw_input() CType = raw_input() if CW == 'Sclean': print Name endif
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Name = raw_input() CW = raw_input() CType = raw_input() if CW == 'Sclean': print n endif
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Name = raw_input() CW = raw_input() CType = raw_input() IF CW == 'Sclean': print n ENDIF
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Name = raw_input() CW = raw_input() CType = raw_input() IF CW == 'Sclean' print n ENDIF


