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Kaleid-O-Scope

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It is really very difficult to describe Kaleid-O-Scope. It generates images inspired by the abstract art of the 20th century.However the images are three dimensional and always moving and changing. Apart from the obvious associations with a kaleidoscope it has been described variously as being like a screen saver, a fish tank, a wave machine, like mobile origami and even like a game, because the viewer can take control and therefore guide the forms and colours that are generated.

Kaleid-O-Scope creates patterns from three-dimensional objects.These objects take on different forms according to the perspective from which they are viewed and the ways they are spaced and dimensioned. The programme can be run automatically in which images are generated randomly. Alternatively, there are sixteen different controls, which affect the number and form of the images and 10 that affect the colours.

Examples of the range of patterns generated by Kaleid-O-Scope are to be found in the images section of this site.

Kaleid-O-Scope can run in any size of window or can be set to run full screen without a border. The two demonstration videos were recorded in small windows to reduce the file sizes. Pop up windows must be allowed for www.InnerEyePhotography.com before you can view the images.

There are two demonstration videos. Video 1 is an wmv file of 375KB which shows the basic functioning of the programme. The video last 1 minute 13 seconds, but plays in a loop

Click here to view the first demonstration.

The user can allow a pattern to evolve rather than rather than to generate new patterns at fixed time intervals. The second demonstration shows how the initial pattern had evolved over and hour. The video is an AVI file of 493 KB and lasts 1 minute thirty seconds, but plays in a loop

Click here to view the second demonstration.

The images below are examples of initial patterns created by Kaleid-O-Scope. A new pattern can be generated either manually by the user or automatically after a given period of time. The new pattern always begins at the rotation point of the previous pattern.