Digikam/AspectRatios/de: Difference between revisions

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==Generating aspect ratio crops in digiKam==
==Bilder nach dem Seitenverhältnis zuschneiden mit digiKam==
Transcribed from Mohamed Malik's web post of 21 February 2011
Übernommen von Mohamed Malik's web post am 21 Februar 2011


Each and every monitor has an aspect ratio, which the ratio of the width versus the height.  '''digiKam''' can produce these crops very easily. This is very useful if you are creating wallpapers and images to fit a certain ratio.  I use this feature when I upload my wallpapers to [http://kde-look.org kde-look]
Each and every monitor has an aspect ratio, which the ratio of the width versus the height.  '''digiKam''' can produce these crops very easily. This is very useful if you are creating wallpapers and images to fit a certain ratio.  I use this feature when I upload my wallpapers to [http://kde-look.org kde-look]

Revision as of 18:24, 8 March 2014

Bilder nach dem Seitenverhältnis zuschneiden mit digiKam

Übernommen von Mohamed Malik's web post am 21 Februar 2011

Each and every monitor has an aspect ratio, which the ratio of the width versus the height. digiKam can produce these crops very easily. This is very useful if you are creating wallpapers and images to fit a certain ratio. I use this feature when I upload my wallpapers to kde-look

Here is how to create them.

Choose the image and press F4 or right click on the image and go to Edit. In the editor view go to the menu bar and click Transform -> Aspect ratio crop and this window will appear.


Copyright M.Malik


The tool has the following predefined ratios:

1:1
3:2
4:3
5:4
7:5
10:7 & 5:8

It also has an option named golden aspect ratio... Please read more on this in digiKam manual. [1]

It also gives the option of custom aspect ratio. Therefore you can choose any ratio that you may prefer.

After choosing an aspect ratio hold the tiny square that you see on the edges of the highlighted area and move to the area of the image that you want to crop, any area you select will have the aspect that you specified.

References

  1. An explanation of the Golden Ratio can be found at the Maths is Fun site