/*! Align and divide an interval \param maxNumSteps Max. number of steps \param x1 First limit of the interval (In/Out) \param x2 Second limit of the interval (In/Out) \param stepSize Step size (Out) \sa QwtScaleEngine::setAttribute() */ void QwtLog10ScaleEngine::autoScale(int maxNumSteps, double &x1, double &x2, double &stepSize) const { if ( x1 > x2 ) qSwap(x1, x2); QwtDoubleInterval interval(x1 / pow(10.0, lowerMargin()), x2 * pow(10.0, upperMargin()) ); if (interval.maxValue() / interval.minValue() < 10.0) { // scale width is less than one decade -> build linear scale QwtLinearScaleEngine linearScaler; linearScaler.setAttributes(attributes()); linearScaler.setReference(reference()); linearScaler.setMargins(lowerMargin(), upperMargin()); linearScaler.autoScale(maxNumSteps, x1, x2, stepSize); stepSize = ::log10(stepSize); return; } double logRef = 1.0; if (reference() > LOG_MIN / 2) logRef = qwtMin(reference(), LOG_MAX / 2); if (testAttribute(QwtScaleEngine::Symmetric)) { const double delta = qwtMax(interval.maxValue() / logRef, logRef / interval.minValue()); interval.setInterval(logRef / delta, logRef * delta); } if (testAttribute(QwtScaleEngine::IncludeReference)) interval = interval.extend(logRef); interval = interval.limited(LOG_MIN, LOG_MAX); if (interval.width() == 0.0) interval = buildInterval(interval.minValue()); stepSize = divideInterval(log10(interval).width(), qwtMax(maxNumSteps, 1)); if ( stepSize < 1.0 ) stepSize = 1.0; if (!testAttribute(QwtScaleEngine::Floating)) interval = align(interval, stepSize); x1 = interval.minValue(); x2 = interval.maxValue(); if (testAttribute(QwtScaleEngine::Inverted)) { qSwap(x1, x2); stepSize = -stepSize; } }
/*! Align and divide an interval \param maxNumSteps Max. number of steps \param x1 First limit of the interval (In/Out) \param x2 Second limit of the interval (In/Out) \param stepSize Step size (Out) \sa setAttribute() */ void QwtLinearScaleEngine::autoScale( int maxNumSteps, double &x1, double &x2, double &stepSize ) const { QwtInterval interval( x1, x2 ); interval = interval.normalized(); interval.setMinValue( interval.minValue() - lowerMargin() ); interval.setMaxValue( interval.maxValue() + upperMargin() ); if ( testAttribute( QwtScaleEngine::Symmetric ) ) interval = interval.symmetrize( reference() ); if ( testAttribute( QwtScaleEngine::IncludeReference ) ) interval = interval.extend( reference() ); if ( interval.width() == 0.0 ) interval = buildInterval( interval.minValue() ); stepSize = QwtScaleArithmetic::divideInterval( interval.width(), qMax( maxNumSteps, 1 ), base() ); if ( !testAttribute( QwtScaleEngine::Floating ) ) interval = align( interval, stepSize ); x1 = interval.minValue(); x2 = interval.maxValue(); if ( testAttribute( QwtScaleEngine::Inverted ) ) { qSwap( x1, x2 ); stepSize = -stepSize; } }
void ScaleEngine::autoScale (int maxNumSteps, double &x1, double &x2, double &stepSize) const { if (!hasBreak() || testAttribute(QwtScaleEngine::Inverted)){ QwtScaleEngine *engine = newScaleEngine(); engine->setAttributes(attributes()); engine->setReference(reference()); engine->setMargins(lowerMargin(), upperMargin()); if (type() == ScaleTransformation::Log10 || type() == ScaleTransformation::Ln || type() == ScaleTransformation::Log2){ if (x1 <= 0.0) x1 = LOG_MIN; if (x2 <= 0.0) x2 = LOG_MIN; } engine->autoScale(maxNumSteps, x1, x2, stepSize); delete engine; } else { QwtScaleEngine *engine = newScaleEngine(); engine->setAttributes(attributes()); double breakLeft = d_break_left; engine->autoScale(maxNumSteps, x1, breakLeft, stepSize); delete engine; engine = new QwtLinearScaleEngine(); engine->setAttributes(attributes()); double breakRight = d_break_right; engine->autoScale(maxNumSteps, breakRight, x2, stepSize); delete engine; } }
/*! \brief Calculate a scale division for an interval \param x1 First interval limit \param x2 Second interval limit \param maxMajorSteps Maximum for the number of major steps \param maxMinorSteps Maximum number of minor steps \param stepSize Step size. If stepSize == 0, the engine calculates one. \return Calculated scale division */ QwtScaleDiv QwtLogScaleEngine::divideScale( double x1, double x2, int maxMajorSteps, int maxMinorSteps, double stepSize ) const { QwtInterval interval = QwtInterval( x1, x2 ).normalized(); interval = interval.limited( LOG_MIN, LOG_MAX ); if ( interval.width() <= 0 ) return QwtScaleDiv(); const double logBase = base(); if ( interval.maxValue() / interval.minValue() < logBase ) { // scale width is less than one decade -> build linear scale QwtLinearScaleEngine linearScaler; linearScaler.setAttributes( attributes() ); linearScaler.setReference( reference() ); linearScaler.setMargins( lowerMargin(), upperMargin() ); if ( stepSize != 0.0 ) { if ( stepSize < 0.0 ) stepSize = -qPow( logBase, -stepSize ); else stepSize = qPow( logBase, stepSize ); } return linearScaler.divideScale( x1, x2, maxMajorSteps, maxMinorSteps, stepSize ); } stepSize = qAbs( stepSize ); if ( stepSize == 0.0 ) { if ( maxMajorSteps < 1 ) maxMajorSteps = 1; stepSize = divideInterval( qwtLogInterval( logBase, interval ).width(), maxMajorSteps ); if ( stepSize < 1.0 ) stepSize = 1.0; // major step must be >= 1 decade } QwtScaleDiv scaleDiv; if ( stepSize != 0.0 ) { QList<double> ticks[QwtScaleDiv::NTickTypes]; buildTicks( interval, stepSize, maxMinorSteps, ticks ); scaleDiv = QwtScaleDiv( interval, ticks ); } if ( x1 > x2 ) scaleDiv.invert(); return scaleDiv; }
/*! Align and divide an interval The algorithm aligns and divides the interval into steps. Datetime interval divisions are usually not equidistant and the calculated stepSize can only be used as an approximation for the steps calculated by divideScale(). \param maxNumSteps Max. number of steps \param x1 First limit of the interval (In/Out) \param x2 Second limit of the interval (In/Out) \param stepSize Step size (Out) \sa QwtScaleEngine::setAttribute() */ void QwtDateScaleEngine::autoScale( int maxNumSteps, double &x1, double &x2, double &stepSize ) const { stepSize = 0.0; QwtInterval interval( x1, x2 ); interval = interval.normalized(); interval.setMinValue( interval.minValue() - lowerMargin() ); interval.setMaxValue( interval.maxValue() + upperMargin() ); if ( testAttribute( QwtScaleEngine::Symmetric ) ) interval = interval.symmetrize( reference() ); if ( testAttribute( QwtScaleEngine::IncludeReference ) ) interval = interval.extend( reference() ); if ( interval.width() == 0.0 ) interval = buildInterval( interval.minValue() ); const QDateTime from = toDateTime( interval.minValue() ); const QDateTime to = toDateTime( interval.maxValue() ); if ( from.isValid() && to.isValid() ) { if ( maxNumSteps < 1 ) maxNumSteps = 1; const QwtDate::IntervalType intvType = intervalType( from, to, maxNumSteps ); const double width = qwtIntervalWidth( from, to, intvType ); const double stepWidth = qwtDivideScale( width, maxNumSteps, intvType ); if ( stepWidth != 0.0 && !testAttribute( QwtScaleEngine::Floating ) ) { const QDateTime d1 = alignDate( from, stepWidth, intvType, false ); const QDateTime d2 = alignDate( to, stepWidth, intvType, true ); interval.setMinValue( QwtDate::toDouble( d1 ) ); interval.setMaxValue( QwtDate::toDouble( d2 ) ); } stepSize = stepWidth * qwtMsecsForType( intvType ); } x1 = interval.minValue(); x2 = interval.maxValue(); if ( testAttribute( QwtScaleEngine::Inverted ) ) { qSwap( x1, x2 ); stepSize = -stepSize; } }
/*! \brief Calculate a scale division \param x1 First interval limit \param x2 Second interval limit \param maxMajSteps Maximum for the number of major steps \param maxMinSteps Maximum number of minor steps \param stepSize Step size. If stepSize == 0, the scaleEngine calculates one. \sa QwtScaleEngine::stepSize, LogTimeScaleEngine::subDivide */ QwtScaleDiv LogTimeScaleEngine::divideScale(double x1, double x2, int maxMajSteps, int maxMinSteps, double stepSize) const { QwtDoubleInterval interval = QwtDoubleInterval(x1, x2).normalized(); interval = interval.limited(LOG_MIN, LOG_MAX); if (interval.width() <= 0 ) return QwtScaleDiv(); if (interval.maxValue() / interval.minValue() < 10.0) { // scale width is less than one decade -> build linear scale QwtLinearScaleEngine linearScaler; linearScaler.setAttributes(attributes()); linearScaler.setReference(reference()); linearScaler.setMargins( #if (QWT_VERSION >= 0x050200) lowerMargin(), upperMargin() #else loMargin(), hiMargin() #endif ); return linearScaler.divideScale(x1, x2, maxMajSteps, maxMinSteps, stepSize); } stepSize = qwtAbs(stepSize); if ( stepSize == 0.0 ) { if ( maxMajSteps < 1 ) maxMajSteps = 1; stepSize = divideInterval(log10(interval).width(), maxMajSteps); if ( stepSize < 1.0 ) stepSize = 1.0; // major step must be >= 1 decade } QwtScaleDiv scaleDiv; if ( stepSize != 0.0 ) { QwtValueList ticks[QwtScaleDiv::NTickTypes]; buildTicks(interval, stepSize, maxMinSteps, ticks); scaleDiv = QwtScaleDiv(interval, ticks); } if ( x1 > x2 ) scaleDiv.invert(); return scaleDiv; }
/*! Align and divide an interval \param maxNumSteps Max. number of steps \param x1 First limit of the interval (In/Out) \param x2 Second limit of the interval (In/Out) \param stepSize Step size (Out) \sa QwtScaleEngine::setAttribute */ void LogTimeScaleEngine::autoScale(int maxNumSteps, double &x1, double &x2, double &stepSize) const { if ( x1 > x2 ) qSwap(x1, x2); QwtDoubleInterval interval( #if (QWT_VERSION >= 0x050200) x1 / pow(10.0, lowerMargin()), x2 * pow(10.0, upperMargin()) #else x1 / pow(10.0, loMargin()), x2 * pow(10.0, hiMargin()) #endif ); double logRef = 1.0; if (reference() > LOG_MIN / 2) logRef = qwtMin(reference(), LOG_MAX / 2); if (testAttribute(QwtScaleEngine::Symmetric)) { const double delta = qwtMax(interval.maxValue() / logRef, logRef / interval.minValue()); interval.setInterval(logRef / delta, logRef * delta); } if (testAttribute(QwtScaleEngine::IncludeReference)) interval = interval.extend(logRef); interval = interval.limited(LOG_MIN, LOG_MAX); if (interval.width() == 0.0) interval = buildInterval(interval.minValue()); stepSize = divideInterval(log10(interval).width(), qwtMax(maxNumSteps, 1)); if ( stepSize < 1.0 ) stepSize = 1.0; if (!testAttribute(QwtScaleEngine::Floating)) interval = align(interval, stepSize); x1 = interval.minValue(); x2 = interval.maxValue(); if (testAttribute(QwtScaleEngine::Inverted)) { qSwap(x1, x2); stepSize = -stepSize; } }
/*! \brief Calculate a scale division \param x1 First interval limit \param x2 Second interval limit \param maxMajSteps Maximum for the number of major steps \param maxMinSteps Maximum number of minor steps \param stepSize Step size. If stepSize == 0, the scaleEngine calculates one. */ QwtScaleDiv Log2ScaleEngine::divideScale(double x1, double x2, int maxMajSteps, int maxMinSteps, double stepSize) const { QwtDoubleInterval interval = QwtDoubleInterval(x1, x2).normalized(); interval = interval.limited(LOG_MIN, LOG_MAX); if (interval.width() <= 0 ) return QwtScaleDiv(); if (interval.maxValue() / interval.minValue() < 2){ // scale width is less than 2 -> build linear scale QwtLinearScaleEngine linearScaler; linearScaler.setAttributes(attributes()); linearScaler.setReference(reference()); linearScaler.setMargins(lowerMargin(), upperMargin()); return linearScaler.divideScale(x1, x2, maxMajSteps, maxMinSteps, stepSize); } stepSize = qwtAbs(stepSize); if ( stepSize == 0.0 ){ if ( maxMajSteps < 1 ) maxMajSteps = 1; stepSize = ceil(log2(interval).width()/double(maxMajSteps)); } QwtScaleDiv scaleDiv; if ( stepSize != 0.0 ){ QwtValueList ticks[QwtScaleDiv::NTickTypes]; buildTicks(interval, stepSize, maxMinSteps, ticks); scaleDiv = QwtScaleDiv(interval, ticks); } if ( x1 > x2 ) scaleDiv.invert(); return scaleDiv; }
/*! Align and divide an interval \param maxNumSteps Max. number of steps \param x1 First limit of the interval (In/Out) \param x2 Second limit of the interval (In/Out) \param stepSize Step size (Out) \sa QwtScaleEngine::setAttribute() */ void QwtLogScaleEngine::autoScale( int maxNumSteps, double &x1, double &x2, double &stepSize ) const { if ( x1 > x2 ) qSwap( x1, x2 ); const double logBase = base(); QwtInterval interval( x1 / qPow( logBase, lowerMargin() ), x2 * qPow( logBase, upperMargin() ) ); if ( interval.maxValue() / interval.minValue() < logBase ) { // scale width is less than one step -> try to build a linear scale QwtLinearScaleEngine linearScaler; linearScaler.setAttributes( attributes() ); linearScaler.setReference( reference() ); linearScaler.setMargins( lowerMargin(), upperMargin() ); linearScaler.autoScale( maxNumSteps, x1, x2, stepSize ); QwtInterval linearInterval = QwtInterval( x1, x2 ).normalized(); linearInterval = linearInterval.limited( LOG_MIN, LOG_MAX ); if ( linearInterval.maxValue() / linearInterval.minValue() < logBase ) { // the aligned scale is still less than one step if ( stepSize < 0.0 ) stepSize = -qwtLog( logBase, qAbs( stepSize ) ); else stepSize = qwtLog( logBase, stepSize ); return; } } double logRef = 1.0; if ( reference() > LOG_MIN / 2 ) logRef = qMin( reference(), LOG_MAX / 2 ); if ( testAttribute( QwtScaleEngine::Symmetric ) ) { const double delta = qMax( interval.maxValue() / logRef, logRef / interval.minValue() ); interval.setInterval( logRef / delta, logRef * delta ); } if ( testAttribute( QwtScaleEngine::IncludeReference ) ) interval = interval.extend( logRef ); interval = interval.limited( LOG_MIN, LOG_MAX ); if ( interval.width() == 0.0 ) interval = buildInterval( interval.minValue() ); stepSize = divideInterval( qwtLogInterval( logBase, interval ).width(), qMax( maxNumSteps, 1 ) ); if ( stepSize < 1.0 ) stepSize = 1.0; if ( !testAttribute( QwtScaleEngine::Floating ) ) interval = align( interval, stepSize ); x1 = interval.minValue(); x2 = interval.maxValue(); if ( testAttribute( QwtScaleEngine::Inverted ) ) { qSwap( x1, x2 ); stepSize = -stepSize; } }