219 lines
3.7 KiB
C++
219 lines
3.7 KiB
C++
/* Distance.inl
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*
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* Copyright (C) 2016 Jim Evins <evins@snaught.com>
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*
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* This file is part of gLabels-qt.
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*
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* gLabels-qt is free software: you can redistribute it and/or modify
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* it under the terms of the GNU General Public License as published by
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* the Free Software Foundation, either version 3 of the License, or
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* (at your option) any later version.
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*
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* gLabels-qt is distributed in the hope that it will be useful,
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* but WITHOUT ANY WARRANTY; without even the implied warranty of
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* MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
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* GNU General Public License for more details.
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*
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* You should have received a copy of the GNU General Public License
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* along with gLabels-qt. If not, see <http://www.gnu.org/licenses/>.
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*/
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#include <cmath>
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namespace glabels
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{
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inline Distance::Distance() : mDPts(0)
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{
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}
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inline Distance Distance::pt( double dPts )
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{
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Distance d;
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d.mDPts = dPts;
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return d;
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}
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inline Distance Distance::in( double dInches )
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{
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Distance d;
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d.mDPts = dInches * PTS_PER_INCH;
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return d;
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}
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inline Distance Distance::mm( double dMm )
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{
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Distance d;
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d.mDPts = dMm * PTS_PER_MM;
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return d;
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}
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inline Distance Distance::cm( double dCm )
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{
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Distance d;
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d.mDPts = dCm * PTS_PER_CM;
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return d;
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}
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inline Distance Distance::pc( double dPicas )
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{
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Distance d;
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d.mDPts = dPicas * PTS_PER_PICA;
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return d;
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}
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inline double Distance::pt() const
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{
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return mDPts;
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}
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inline double Distance::in() const
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{
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return mDPts / PTS_PER_INCH;
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}
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inline double Distance::mm() const
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{
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return mDPts / PTS_PER_MM;
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}
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inline double Distance::cm() const
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{
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return mDPts / PTS_PER_CM;
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}
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inline double Distance::pc() const
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{
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return mDPts / PTS_PER_PICA;
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}
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inline Distance& Distance::operator+=( const Distance& d )
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{
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mDPts += d.mDPts;
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return *this;
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}
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inline Distance& Distance::operator-=( const Distance& d )
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{
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mDPts -= d.mDPts;
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return *this;
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}
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inline Distance Distance::operator-()
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{
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return Distance::pt( -mDPts );
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}
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inline Distance operator+( const Distance& d1, const Distance& d2 )
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{
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return Distance::pt( d1.mDPts + d2.mDPts );
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}
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inline Distance operator-( const Distance& d1, const Distance& d2 )
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{
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return Distance::pt( d1.mDPts - d2.mDPts );
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}
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inline Distance operator*( double x, const Distance& d )
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{
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return Distance::pt( x * d.mDPts );
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}
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inline Distance operator*( const Distance& d, double x )
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{
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return Distance::pt( d.mDPts * x );
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}
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inline double operator/( const Distance& d1, const Distance& d2 )
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{
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return d1.mDPts / d2.mDPts;
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}
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inline Distance operator/( const Distance& d, double x )
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{
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return Distance::pt( d.mDPts / x );
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}
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inline bool operator<( const Distance& d1, const Distance& d2 )
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{
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return d1.mDPts < d2.mDPts;
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}
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inline bool operator<=( const Distance& d1, const Distance& d2 )
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{
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return d1.mDPts <= d2.mDPts;
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}
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inline bool operator>( const Distance& d1, const Distance& d2 )
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{
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return d1.mDPts > d2.mDPts;
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}
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inline bool operator>=( const Distance& d1, const Distance& d2 )
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{
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return d1.mDPts >= d2.mDPts;
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}
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inline bool operator==( const Distance& d1, const Distance& d2 )
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{
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return d1.mDPts == d2.mDPts;
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}
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inline bool operator!=( const Distance& d1, const Distance& d2 )
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{
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return d1.mDPts != d2.mDPts;
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}
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inline Distance fabs( const Distance& d )
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{
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return Distance::pt( std::fabs( d.mDPts ) );
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}
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inline Distance min( const Distance& d1, const Distance& d2 )
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{
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return (d1.mDPts < d2.mDPts) ? d1 : d2;
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}
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inline Distance max( const Distance& d1, const Distance& d2 )
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{
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return (d1.mDPts > d2.mDPts) ? d1 : d2;
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}
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inline Distance fmod( const Distance& d1, const Distance& d2 )
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{
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return Distance::pt( std::fmod( d1.mDPts, d2.mDPts ) );
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}
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}
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