Intersecting Circles
Three dials that cross at a single point.
How to read
The three dials cross at one point – and that point is the time.
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Fig. 1 Hours
The circle that stands still is the hour dial. The minute circle crosses it exactly where the hour hand of a classic clock would point.
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Fig. 2 Minutes
The minute circle sits so that the same crossing point is also on its own rim, exactly where the minute hand would point if the minute circle were a classic dial.
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Fig. 3 Seconds
The seconds circle follows the same logic: it passes through the same point, exactly where the second hand would point on its own dial.
Rules it breaks
Compared with the classic clock.
- R1The classic clock
All hands turn around one centre.
Here →Each dial has its own centre. Instead, the three circles cross at one point – and that point is the time.
Also broken by Touching Circles
- R2The classic clock
The dial stands still; the hands move.
Here →Only the hour dial stands still. The minute and seconds dials move, so that the shared point always sits at the right place on each of them.
Also broken by Touching Circles
- R3The classic clock
Each unit has its own hand.
Here →One point is the hand for all three. Hours, minutes and seconds are read at the same spot – each on its own dial.
Same as the classic clock
- 12 at the top
- Clockwise
- The hour alone tells the rough time
- 12-hour cycle
- The hour is the smallest
Story
This is one of my favourite clock designs. It is a kind of inverse of the classic clock: there, the three hands start from one shared point; here, they arrive at one. There are no hands drawn on this clock – the picture would be too crowded – but you can imagine them.
And I love how the seconds move. There is something rule-breaking about it, and yet it is elegant.
In the app
This clock is in Circles & Dials for Android, as a home-screen widget. Get the app