Comments for Geometry in color
https://geometricolor.wordpress.com
hacking symmetriesWed, 22 Nov 2017 19:36:10 +0000hourly1http://wordpress.com/Comment on Geometry of kaleidoscopes with periodic images by Further hyperbolic kaleidoscopes | Geometry in color
https://geometricolor.wordpress.com/2014/02/01/geometry-of-kaleidoscopes-with-periodic-images/#comment-641
Wed, 22 Nov 2017 19:36:10 +0000http://geometricolor.wordpress.com/?p=2062#comment-641[…] In hyperbolic space you have an infinity of different kaleidoscopes. […]
]]>Comment on Geometry of kaleidoscopes with periodic images by A hyperbolic kaleidoscope | Geometry in color
https://geometricolor.wordpress.com/2014/02/01/geometry-of-kaleidoscopes-with-periodic-images/#comment-637
Wed, 15 Nov 2017 20:07:50 +0000http://geometricolor.wordpress.com/?p=2062#comment-637You can make kaleidoscopes in hyperbolic space too, as discussed in the later post “A hyperbolic kaleidoscope”.
]]>Comment on Self-similarity and color modification by images with 5-fold symmetry and color change indicating self-similarity | Geometry in color
https://geometricolor.wordpress.com/2017/08/27/self-similarity-and-color-modification/#comment-623
Fri, 15 Sep 2017 19:05:42 +0000http://geometricolor.wordpress.com/?p=2676#comment-623[…] Here you can see more images with 5-fold rotational symmetry and color change derived from self-similarity. […]
]]>Comment on Rotational symmetry from space with an even number of dimensions by Improved symmetric sum | Geometry in color
https://geometricolor.wordpress.com/2017/06/22/rotational-symmetry-from-space-with-an-even-number-of-dimensions/#comment-582
Mon, 10 Jul 2017 13:10:00 +0000http://geometricolor.wordpress.com/?p=2477#comment-582I’ve found a better way how to write the sums of the posts “Rotational symmetry from space with an odd number of dimensions” and “Rotational symmetry from space with an even number of dimensions“. It is more compact, shows how to calculate the sums efficiently and comes in handy for discussing the color symmetries[…]
]]>Comment on Rotational symmetry from space with an odd number of dimensions by Improved symmetric sum | Geometry in color
https://geometricolor.wordpress.com/2017/06/14/rotational-symmetry-from-space-with-an-odd-number-of-dimensions/#comment-581
Mon, 10 Jul 2017 13:09:58 +0000http://geometricolor.wordpress.com/?p=2421#comment-581I’ve found a better way how to write the sums of the posts “Rotational symmetry from space with an odd number of dimensions” and “Rotational symmetry from space with an even number of dimensions“. It is more compact, shows how to calculate the sums efficiently and comes in handy for discussing the color symmetries[…]
]]>Comment on Conway’s game of life on a hexagonal lattice by Burton Hohler
https://geometricolor.wordpress.com/2013/01/16/conways-game-of-life-on-a-hexagonal-lattice/#comment-566
Mon, 05 Jun 2017 01:54:46 +0000http://geometricolor.wordpress.com/?p=968#comment-566Hello! This is my first visit to your blog! We are a collection of volunteers and starting a new project in a community in the same niche. Your blog provided us beneficial information to work on. You have done a marvellous job!
]]>Comment on Playing with pentagrams by josecontreras594395273
https://geometricolor.wordpress.com/2012/08/16/playing-with-pentagrams/#comment-476
Mon, 16 May 2016 01:41:38 +0000http://geometricolor.wordpress.com/?p=521#comment-476I like your work here, I may use a bit of these thoughts if I have time to create my own. Thanks for creating this.
]]>Comment on Hiding the Ammann-Beenker tiling by Jim Millar
https://geometricolor.wordpress.com/2012/09/07/hiding-the-ammann-beenker-tiling/#comment-412
Mon, 21 Sep 2015 04:05:20 +0000http://geometricolor.wordpress.com/?p=637#comment-412I had my mother make a quilt of this, shown at https://www.pinterest.com/pin/507851295450640704/ . I have found more degrees of freedom for Ammann tiling lattice, described at https://www.pinterest.com/pin/507851295458682724/ and demonstrated at https://www.pinterest.com/pin/507851295458682717/ . I enjoy the patterns formed by rhombs “disappearing” and quilters might find them easier than the typical nonperiodic tilings.
]]>Comment on More results from the iteration of rhombs by Jim Millar
https://geometricolor.wordpress.com/2012/05/03/more-results-from-the-iteration-of-rhombs/#comment-411
Mon, 21 Sep 2015 03:47:06 +0000http://geometricolor.wordpress.com/?p=174#comment-411I moved my site so the pages mentioned above are http://www.patternblockhead.com/infoct.htm and http://www.patternblockhead.com/infdodec.htm .
]]>Comment on More results from the iteration of rhombs by Jim Millar
https://geometricolor.wordpress.com/2012/05/03/more-results-from-the-iteration-of-rhombs/#comment-407
Thu, 17 Sep 2015 16:54:13 +0000http://geometricolor.wordpress.com/?p=174#comment-407I was playing with something like this a while ago, and haven’t seen anyone else do this. See http://home.comcast.net/~patternblock/infoct.htm and http://home.comcast.net/~patternblock/infdodec.htm if you are interested (though comcast is taking my pages away in a month or so and need to find a new site. 😦 ) If anyone is interested then I’ll post an updated link when I have a new home. I just found your site and am making my way through it. Very cool!
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