algorithmic modeling for Rhino
What does 'hexagons of different sizes' mean exactly? Can you perhaps upload a sketch of what you are after?
--
David Rutten
david@mcneel.com
What I mean by that is for the lighter areas of the gradient there would be larger hexagons, and for the darker areas of the gradient there would be smaller hexagons, basically using the hexagons to recreate the gradient.
so did you make any hexagons to start with?
you could also try this search
http://www.grasshopper3d.com/page/search-results?cx=007664031582976...
image sample is the component to work with. along with a grid to create your hexagons (center in grid points). the image sampler will provide the radius of the hexagons according the brightness of the image you have.
That looks fantastic, but I really need all of the hexagons to be touching if thats possible. I believe that it was you that came up with the Nervous definition which is awesome, but It is difficult to get a smooth gradation from small hexagons to large ones.
Thanks!
How are they touching? You need to be more specific as it's impossible for different hex with different lengths to all be touching. Unless you mean they will become deformed or have gaps in some areas more like a circle packing kind of thing. Send a sketch.
So this is of course a very rough sketch but hopefully you kind of get the idea. I want smaller hexagons towards the middle and larger ones towards the ends. They can become deformed as much as they need to, but having gaps is something that they really cant have. I think that I really need the hexagons, but I may be open to checking out triangles or some other shape as well.
Thanks
About 2/3rds down the page:
http://www.co-de-it.com/wordpress/code/grasshopper-code
or search the page for "radiolaria". Then instead of point attractors, use a line as an attractor.
It's amazing what Google can find. :)
Welcome to
Grasshopper
Added by Parametric House 0 Comments 0 Likes
Added by Parametric House 0 Comments 0 Likes
Added by Parametric House 0 Comments 0 Likes
Added by Parametric House 0 Comments 0 Likes
© 2024 Created by Scott Davidson. Powered by