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* {ext,lib,test}/**/*.rb: removed trailing spaces.
git-svn-id: svn+ssh://ci.ruby-lang.org/ruby/branches/ruby_1_8@27366 b2dd03c8-39d4-4d8f-98ff-823fe69b080e
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@ -1,5 +1,5 @@
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#
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# complex.rb -
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# complex.rb -
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# $Release Version: 0.5 $
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# $Revision: 1.3 $
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# $Date: 1998/07/08 10:05:28 $
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@ -14,7 +14,7 @@
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# Complex numbers can be created in the following manner:
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# - <tt>Complex(a, b)</tt>
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# - <tt>Complex.polar(radius, theta)</tt>
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#
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#
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# Additionally, note the following:
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# - <tt>Complex::I</tt> (the mathematical constant <i>i</i>)
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# - <tt>Numeric#im</tt> (e.g. <tt>5.im -> 0+5i</tt>)
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@ -38,14 +38,14 @@ class Numeric
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def im
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Complex(0, self)
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end
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#
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# The real part of a complex number, i.e. <i>self</i>.
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#
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def real
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self
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end
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#
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# The imaginary part of a complex number, i.e. 0.
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#
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@ -53,7 +53,7 @@ class Numeric
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0
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end
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alias imag image
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#
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# See Complex#arg.
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#
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@ -61,14 +61,14 @@ class Numeric
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Math.atan2!(0, self)
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end
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alias angle arg
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#
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# See Complex#polar.
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#
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def polar
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return abs, arg
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end
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#
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# See Complex#conjugate (short answer: returns <i>self</i>).
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#
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@ -145,7 +145,7 @@ class Complex < Numeric
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x + y
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end
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end
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#
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# Subtraction with real or complex number.
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#
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@ -161,7 +161,7 @@ class Complex < Numeric
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x - y
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end
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end
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#
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# Multiplication with real or complex number.
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#
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@ -177,7 +177,7 @@ class Complex < Numeric
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x * y
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end
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end
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#
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# Division by real or complex number.
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#
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@ -191,7 +191,7 @@ class Complex < Numeric
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x/y
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end
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end
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def quo(other)
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Complex(@real.quo(1), @image.quo(1)) / other
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end
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@ -240,7 +240,7 @@ class Complex < Numeric
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x**y
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end
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end
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#
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# Remainder after division by a real or complex number.
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#
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@ -254,7 +254,7 @@ class Complex < Numeric
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x % y
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end
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end
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#--
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# def divmod(other)
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# if other.kind_of?(Complex)
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@ -269,7 +269,7 @@ class Complex < Numeric
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# end
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# end
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#++
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#
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# Absolute value (aka modulus): distance from the zero point on the complex
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# plane.
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@ -277,14 +277,14 @@ class Complex < Numeric
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def abs
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Math.hypot(@real, @image)
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end
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#
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# Square of the absolute value.
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#
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def abs2
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@real*@real + @image*@image
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end
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#
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# Argument (angle from (1,0) on the complex plane).
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#
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Math.atan2!(@image, @real)
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end
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alias angle arg
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#
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# Returns the absolute value _and_ the argument.
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#
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def polar
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return abs, arg
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end
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#
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# Complex conjugate (<tt>z + z.conjugate = 2 * z.real</tt>).
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#
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Complex(@real, -@image)
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end
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alias conj conjugate
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#
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# Compares the absolute values of the two numbers.
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#
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def <=> (other)
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self.abs <=> other.abs
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end
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#
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# Test for numerical equality (<tt>a == a + 0<i>i</i></tt>).
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#
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def denominator
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@real.denominator.lcm(@image.denominator)
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end
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#
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# FIXME
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#
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Complex(@real.numerator*(cd/@real.denominator),
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@image.numerator*(cd/@image.denominator))
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end
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#
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# Standard string representation of the complex number.
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#
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end
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end
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end
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#
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# Returns a hash code for the complex number.
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#
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def hash
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@real.hash ^ @image.hash
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end
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#
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# Returns "<tt>Complex(<i>real</i>, <i>image</i>)</tt>".
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#
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sprintf("Complex(%s, %s)", @real.inspect, @image.inspect)
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end
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#
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# +I+ is the imaginary number. It exists at point (0,1) on the complex plane.
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#
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I = Complex(0,1)
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# The real part of a complex number.
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attr :real
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# The imaginary part of a complex number.
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attr :image
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alias imag image
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end
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class Integer
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alias atan2! atan2
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alias acosh! acosh
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alias asinh! asinh
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alias atanh! atanh
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alias atanh! atanh
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# Redefined to handle a Complex argument.
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def sqrt(z)
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end
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end
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end
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# Redefined to handle a Complex argument.
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def exp(z)
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if Complex.generic?(z)
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Complex(exp!(z.real) * cos!(z.image), exp!(z.real) * sin!(z.image))
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end
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end
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# Redefined to handle a Complex argument.
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def cos(z)
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if Complex.generic?(z)
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-sin!(z.real)*sinh!(z.image))
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end
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end
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# Redefined to handle a Complex argument.
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def sin(z)
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if Complex.generic?(z)
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cos!(z.real)*sinh!(z.image))
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end
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end
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# Redefined to handle a Complex argument.
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def tan(z)
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if Complex.generic?(z)
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sinh(z)/cosh(z)
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end
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end
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# Redefined to handle a Complex argument.
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def log(z)
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if Complex.generic?(z) and z >= 0
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Complex(log!(r.abs), theta)
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end
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end
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# Redefined to handle a Complex argument.
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def log10(z)
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if Complex.generic?(z)
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module_function :asinh
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module_function :atanh!
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module_function :atanh
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end
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# Documentation comments:
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