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Radial Dot Patterns

New Here ,
Jan 07, 2017 Jan 07, 2017

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Hey,

This has probably been asked before (and if so please direct me to the thread) but how would I go about creating a radial dot pattern such as the ones below in illustrator? I've tried using the halftone plugin but find that it doesn't produce clean and controllable results (and some of the circles come out wonky).

abstract-dots-1051--public-domain.jpg

Thanks

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Adobe
Community Expert ,
Jan 07, 2017 Jan 07, 2017

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Transform effect can make that.

Download an example file here:

Florales Muster mit dem Transformationseffekt erstellen [Illustrator Praxis]

Edit: sorry no example file, just a screenshot that shows the values you need. You start with a circle of 3 mm.

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New Here ,
Jan 13, 2017 Jan 13, 2017

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Incredible, works perfectly! Thanks

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Community Expert ,
Jan 07, 2017 Jan 07, 2017

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Or another approach; apply the transform effect to a dashed circle.

sunflower.png

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New Here ,
Feb 05, 2019 Feb 05, 2019

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Do you happen to know how to do the reverse? Starting out with big dots in the middle and then getting smaller as yo ugo out? I tried using the blend tool however it doesnt create the same illusional effect. Transform doesnt seem to allow smaller even when I type a negative value in the scale...

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Community Expert ,
Feb 06, 2019 Feb 06, 2019

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The reverse does not look as nice.

This is as close as I could think of, in a different way. A single dotted line with a width profile zigzagged and transformed 6 degrees, 59 times.

DOTS.png

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Community Expert ,
Jan 07, 2017 Jan 07, 2017

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Rob,

For that kind of exquisite dot patterns with no straight radial rows and no outer spiral ending, we may be talking Fermat/Fibonacci or other tough approaches, depending on whether you wish to have outwardly growing dot sizes as in your image or constant dot sizes as in a sunflower dot pattern (as you know sunflower (and similar) seeds are all the same size) you may read on in this earlier thread:

Re: Sunflower dot pattern

The Wikipedia article mentioned there has been withdrawn, see this replacement:

Fermat's spiral - Wikipedia

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New Here ,
Jan 13, 2017 Jan 13, 2017

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Ah thank you for the tips guys, will try these out now!

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