Lines Matching refs:aExplicitSubIncrement
298 ExplicitSubIncrement aExplicitSubIncrement; in calculateExplicitIncrementAndScaleForCategory() local
300 if(!(rSubIncrement.IntervalCount>>=aExplicitSubIncrement.IntervalCount)) in calculateExplicitIncrementAndScaleForCategory()
304 aExplicitSubIncrement.IntervalCount = 2; in calculateExplicitIncrementAndScaleForCategory()
306 lcl_ensureMaximumSubIncrementCount( aExplicitSubIncrement.IntervalCount ); in calculateExplicitIncrementAndScaleForCategory()
307 if(!(rSubIncrement.PostEquidistant>>=aExplicitSubIncrement.PostEquidistant)) in calculateExplicitIncrementAndScaleForCategory()
310 aExplicitSubIncrement.PostEquidistant = sal_False; in calculateExplicitIncrementAndScaleForCategory()
312 rExplicitIncrement.SubIncrements.push_back(aExplicitSubIncrement); in calculateExplicitIncrementAndScaleForCategory()
562 ExplicitSubIncrement aExplicitSubIncrement; in calculateExplicitIncrementAndScaleForLogarithmic() local
564 if(!(rSubIncrement.IntervalCount>>=aExplicitSubIncrement.IntervalCount)) in calculateExplicitIncrementAndScaleForLogarithmic()
568 aExplicitSubIncrement.IntervalCount = 9; in calculateExplicitIncrementAndScaleForLogarithmic()
570 lcl_ensureMaximumSubIncrementCount( aExplicitSubIncrement.IntervalCount ); in calculateExplicitIncrementAndScaleForLogarithmic()
571 if(!(rSubIncrement.PostEquidistant>>=aExplicitSubIncrement.PostEquidistant)) in calculateExplicitIncrementAndScaleForLogarithmic()
574 aExplicitSubIncrement.PostEquidistant = sal_False; in calculateExplicitIncrementAndScaleForLogarithmic()
576 rExplicitIncrement.SubIncrements.push_back(aExplicitSubIncrement); in calculateExplicitIncrementAndScaleForLogarithmic()
1004 ExplicitSubIncrement aExplicitSubIncrement; in calculateExplicitIncrementAndScaleForLinear() local
1006 if(!(rSubIncrement.IntervalCount>>=aExplicitSubIncrement.IntervalCount)) in calculateExplicitIncrementAndScaleForLinear()
1010 aExplicitSubIncrement.IntervalCount = 2; in calculateExplicitIncrementAndScaleForLinear()
1012 lcl_ensureMaximumSubIncrementCount( aExplicitSubIncrement.IntervalCount ); in calculateExplicitIncrementAndScaleForLinear()
1013 if(!(rSubIncrement.PostEquidistant>>=aExplicitSubIncrement.PostEquidistant)) in calculateExplicitIncrementAndScaleForLinear()
1016 aExplicitSubIncrement.PostEquidistant = sal_False; in calculateExplicitIncrementAndScaleForLinear()
1018 rExplicitIncrement.SubIncrements.push_back(aExplicitSubIncrement); in calculateExplicitIncrementAndScaleForLinear()