X-Git-Url: https://git.donarmstrong.com/?a=blobdiff_plain;f=flower%2Finclude%2Foffset.hh;h=98f400ed9d1b257953b1337edc7042ae316a4978;hb=c496b95fc4c1d0bda1098945f53c513e56060881;hp=03685c1a1a2e19e6582d8dea80f7a8b5b4127a24;hpb=63c9cee8ce190aaae4a5db3d2e200d35a570838d;p=lilypond.git diff --git a/flower/include/offset.hh b/flower/include/offset.hh index 03685c1a1a..98f400ed9d 100644 --- a/flower/include/offset.hh +++ b/flower/include/offset.hh @@ -1,120 +1,145 @@ /* offset.hh -- part of GNU LilyPond - (c) 1996,97 Han-Wen Nienhuys + (c) 1996--2005 Han-Wen Nienhuys */ #ifndef OFFSET_HH #define OFFSET_HH -#include "real.hh" #include "axes.hh" +#include "string.hh" + +Offset complex_multiply (Offset, Offset); +Offset complex_divide (Offset, Offset); +Offset complex_exp (Offset); + + +/* + +This is a mixture a 2D vector. Sometimes it can +also be convenient to think of 2D vectors as complex numbers +(ie. x + i y). The naming of some methods reflects that. -/** 2d vector - should change to Complex */ -struct Offset { +class Offset +{ public: - Real coordinate_a_[NO_AXES]; - Real &y() { return coordinate_a_[Y_AXIS]; } - Real &x() { return coordinate_a_[X_AXIS]; } - Real y() const { return coordinate_a_[Y_AXIS]; } - Real x() const { return coordinate_a_[X_AXIS]; } - - Real &operator[](Axis i) { + Real &operator[] (Axis i) + { return coordinate_a_[i]; } - Real operator[](Axis i) const{ + + Real operator[] (Axis i) const + { return coordinate_a_[i]; } - Offset& operator+=(Offset o) { - x()+=o.x (); - y()+=o.y (); + Offset& operator+= (Offset o) + { + (*this)[X_AXIS] += o[X_AXIS]; + (*this)[Y_AXIS] += o[Y_AXIS]; return *this; } - Offset operator - () const { + + Offset operator - () const + { Offset o = *this; - o.x () = - o.x (); - o.y () = - o.y (); - return *this; + + o[X_AXIS] = - o[X_AXIS]; + o[Y_AXIS] = - o[Y_AXIS]; + return o; } - Offset& operator-=(Offset o) { - x()-=o.x (); - y()-=o.y (); + + Offset& operator-= (Offset o) + { + (*this)[X_AXIS] -= o[X_AXIS]; + (*this)[Y_AXIS] -= o[Y_AXIS]; + return *this; } - Offset &scale (Offset o) { - x()*=o.x (); - y()*=o.y (); + Offset &scale (Offset o) + { + (*this)[X_AXIS] *= o[X_AXIS]; + (*this)[Y_AXIS] *= o[Y_AXIS]; + return *this; } - Offset &operator *=(Real a) { - y() *= a; - x() *= a; + + Offset &operator *= (Real a) + { + (*this)[X_AXIS] *= a; + (*this)[Y_AXIS] *= a; + return *this; } - Offset (Real ix , Real iy) { - x()=ix; - y()=iy; + Offset (Real ix , Real iy) + { + coordinate_a_[X_AXIS] =ix; + coordinate_a_[Y_AXIS] =iy; } - Offset() { - x()=0.0; - y()=0.0; + + Offset () + { + coordinate_a_[X_AXIS] = coordinate_a_[Y_AXIS]= 0.0; } -#ifndef STANDALONE - String str () const; -#endif - void mirror (Axis); - Real arg () const; + String to_string () const; + + Offset& mirror (Axis a) + { + coordinate_a_[a] = - coordinate_a_[a]; + return *this; + } + + Real arg () const; Real length () const; -}; -Offset complex_multiply (Offset, Offset); -Offset complex_exp (Offset); + Offset operator *= (Offset z2) + { + *this = complex_multiply (*this, z2); + return *this; + } +}; -inline Offset -operator* (Offset z1, Offset z2) -{ - return complex_multiply (z1,z2); -} +IMPLEMENT_ARITHMETIC_OPERATOR (Offset, +); +IMPLEMENT_ARITHMETIC_OPERATOR (Offset, -); +IMPLEMENT_ARITHMETIC_OPERATOR (Offset, *); inline Offset -operator+ (Offset o1, Offset const& o2) +operator* (Real o1, Offset o2) { - o1 += o2; - return o1; + o2 *= o1; + return o2; } inline Offset -operator- (Offset o1, Offset const& o2) +operator* (Offset o1, Real o2) { - o1 -= o2; + o1 *= o2; return o1; } - inline Offset -operator* (Real o1, Offset o2) +mirror (Offset o, Axis a) { - o2 *= o1; - return o2; + o.mirror (a); + return o; } -inline Offset -operator* (Offset o1, Real o2) +inline +Real +dot_product (Offset o1, Offset o2) { - o1 *= o2; - return o1; + return o1[X_AXIS] * o2[X_AXIS] + o1[Y_AXIS] * o2[Y_AXIS]; } -#endif // OFFSET_HH +#endif /* OFFSET_HH */