Twelve years.
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@gwenbeads Thank you so much for the notice and discount code! Being an extreme novice in mathematics I am a bit wary but when I read the time and devotion you took to write this...how could one not considering purchasing it. Going to follow #beading and other tags.
️@tinfoiling thank you! Working on this book became a side hobby. After year 3, it gave me and my friends who worked on it a reason to meet regularly and chat about our progress and other cool math and art stuff.
Unless we sell 100,000 copies, it’s never going to pay for all the time we put in it, and that’s okay. It was fun, beautiful, and content worth sharing with the world. But maybe, just maybe, we’ll sell 100,000 copies. That’s only 1 in every 83,000 people.
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Twelve years. I started this project twelve years ago, and today I hold the result in my hand. It’s a book that combines bead weaving with math called, “Beading with Algorithms: Cellular Automata in Peyote Stitch.” With help from mathematician and artist Roger Antonsen, graphic designer Zelda Lin, a handful of talented proof readers, and the good people from World Scientific Publishing Company, my dream of combining my loves of math, art, and teaching into a book is finally a reality.
This book is the first of its kind, a recipe book of algorithms that can be used and combined to generate colorful patterns in peyote stitch beadwork in any size and shape you desire. These algorithms could also be applied to other pixelated art forms like tile laying, embroidery, crochet, and quilts. We included projects like bracelets, pill pouches, pendants, beaded beads, and key chains. We also included a bunch of different grids that you can photocopy and color with markers.
Of course I’m biased, but I think it’s a really beautiful book. We included multiple colorful images on almost every page, 172 pages in all. It was a huge layout challenge, but Zelda nailed it. My original goal was to write 128 pages on how to use algorithms to make beaded jewelry, but the more we explored the space, the more we found. Not just millions of algorithms, the space of possibilities is infinite. So of course, we couldn’t include them all. But we used math and Roger’s custom software that he wrote for this project to help us find dozens of the easiest algorithms and more than a hundred more in increasing levels of complexity. We included all of our favorites. 1/2
@gwenbeads this sounds like a real labor of love, I'm looking forward to flipping through my copy

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We found so much to include that the book ended up a full third longer than I had originally planned. It took years longer than I originally expected. But it was a labor of love, a passion project, something we made because we wanted to make something beautiful and inspiring. I can hardly believe it’s finally finished. I hope you will love it too.
Link to order the book: https://www.worldscientific.com/worldscibooks/10.1142/14357#t=aboutBook
There’s a 30% off code
RECMATH30It’s preorder. The release date is the end of February. 2/2
@gwenbeads I definitely don’t need this book, but it looks beautiful, and your passion is contagious. So now you only need to sell 99,999 to break even.
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@gwenbeads I definitely don’t need this book, but it looks beautiful, and your passion is contagious. So now you only need to sell 99,999 to break even.
@provuejim awe thanks Jim. I promise it will be worth at least half of what you paid for it or half your money back.

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@provuejim awe thanks Jim. I promise it will be worth at least half of what you paid for it or half your money back.

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@gwenbeads this sounds like a real labor of love, I'm looking forward to flipping through my copy

@FlarZuumi thank you Flar. I hope you enjoy using the algorithms to make some art.
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We found so much to include that the book ended up a full third longer than I had originally planned. It took years longer than I originally expected. But it was a labor of love, a passion project, something we made because we wanted to make something beautiful and inspiring. I can hardly believe it’s finally finished. I hope you will love it too.
Link to order the book: https://www.worldscientific.com/worldscibooks/10.1142/14357#t=aboutBook
There’s a 30% off code
RECMATH30It’s preorder. The release date is the end of February. 2/2
@gwenbeads thanks this is intriguing. I have pre-ordered
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We found so much to include that the book ended up a full third longer than I had originally planned. It took years longer than I originally expected. But it was a labor of love, a passion project, something we made because we wanted to make something beautiful and inspiring. I can hardly believe it’s finally finished. I hope you will love it too.
Link to order the book: https://www.worldscientific.com/worldscibooks/10.1142/14357#t=aboutBook
There’s a 30% off code
RECMATH30It’s preorder. The release date is the end of February. 2/2
@gwenbeads oh man, this is beyond cool. Absolutely gonna throw this around to everyone I know.
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Twelve years. I started this project twelve years ago, and today I hold the result in my hand. It’s a book that combines bead weaving with math called, “Beading with Algorithms: Cellular Automata in Peyote Stitch.” With help from mathematician and artist Roger Antonsen, graphic designer Zelda Lin, a handful of talented proof readers, and the good people from World Scientific Publishing Company, my dream of combining my loves of math, art, and teaching into a book is finally a reality.
This book is the first of its kind, a recipe book of algorithms that can be used and combined to generate colorful patterns in peyote stitch beadwork in any size and shape you desire. These algorithms could also be applied to other pixelated art forms like tile laying, embroidery, crochet, and quilts. We included projects like bracelets, pill pouches, pendants, beaded beads, and key chains. We also included a bunch of different grids that you can photocopy and color with markers.
Of course I’m biased, but I think it’s a really beautiful book. We included multiple colorful images on almost every page, 172 pages in all. It was a huge layout challenge, but Zelda nailed it. My original goal was to write 128 pages on how to use algorithms to make beaded jewelry, but the more we explored the space, the more we found. Not just millions of algorithms, the space of possibilities is infinite. So of course, we couldn’t include them all. But we used math and Roger’s custom software that he wrote for this project to help us find dozens of the easiest algorithms and more than a hundred more in increasing levels of complexity. We included all of our favorites. 1/2
@gwenbeads my dyslexia read that as breeding algorithms and im dissapoined its not the case
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We found so much to include that the book ended up a full third longer than I had originally planned. It took years longer than I originally expected. But it was a labor of love, a passion project, something we made because we wanted to make something beautiful and inspiring. I can hardly believe it’s finally finished. I hope you will love it too.
Link to order the book: https://www.worldscientific.com/worldscibooks/10.1142/14357#t=aboutBook
There’s a 30% off code
RECMATH30It’s preorder. The release date is the end of February. 2/2
@gwenbeads Thanks! Shared the link with a needlework enthusiast who is also raising a math nerd.
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@toxi You might enjoy this book!
@mountainmindset Thanks! I actually used to do a lot of beading when I was wee lad... this is another level, though!

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Twelve years. I started this project twelve years ago, and today I hold the result in my hand. It’s a book that combines bead weaving with math called, “Beading with Algorithms: Cellular Automata in Peyote Stitch.” With help from mathematician and artist Roger Antonsen, graphic designer Zelda Lin, a handful of talented proof readers, and the good people from World Scientific Publishing Company, my dream of combining my loves of math, art, and teaching into a book is finally a reality.
This book is the first of its kind, a recipe book of algorithms that can be used and combined to generate colorful patterns in peyote stitch beadwork in any size and shape you desire. These algorithms could also be applied to other pixelated art forms like tile laying, embroidery, crochet, and quilts. We included projects like bracelets, pill pouches, pendants, beaded beads, and key chains. We also included a bunch of different grids that you can photocopy and color with markers.
Of course I’m biased, but I think it’s a really beautiful book. We included multiple colorful images on almost every page, 172 pages in all. It was a huge layout challenge, but Zelda nailed it. My original goal was to write 128 pages on how to use algorithms to make beaded jewelry, but the more we explored the space, the more we found. Not just millions of algorithms, the space of possibilities is infinite. So of course, we couldn’t include them all. But we used math and Roger’s custom software that he wrote for this project to help us find dozens of the easiest algorithms and more than a hundred more in increasing levels of complexity. We included all of our favorites. 1/2
@gwenbeads my mum would've loved your book. She was a fan of Contemporary Geometric Beadwork (https://beadmobile.wordpress.com/) and before the cancer she'd been close to finishing this beautiful piece. Her longtime tutor organised her other students to finish it for us after Mum died.
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Twelve years. I started this project twelve years ago, and today I hold the result in my hand. It’s a book that combines bead weaving with math called, “Beading with Algorithms: Cellular Automata in Peyote Stitch.” With help from mathematician and artist Roger Antonsen, graphic designer Zelda Lin, a handful of talented proof readers, and the good people from World Scientific Publishing Company, my dream of combining my loves of math, art, and teaching into a book is finally a reality.
This book is the first of its kind, a recipe book of algorithms that can be used and combined to generate colorful patterns in peyote stitch beadwork in any size and shape you desire. These algorithms could also be applied to other pixelated art forms like tile laying, embroidery, crochet, and quilts. We included projects like bracelets, pill pouches, pendants, beaded beads, and key chains. We also included a bunch of different grids that you can photocopy and color with markers.
Of course I’m biased, but I think it’s a really beautiful book. We included multiple colorful images on almost every page, 172 pages in all. It was a huge layout challenge, but Zelda nailed it. My original goal was to write 128 pages on how to use algorithms to make beaded jewelry, but the more we explored the space, the more we found. Not just millions of algorithms, the space of possibilities is infinite. So of course, we couldn’t include them all. But we used math and Roger’s custom software that he wrote for this project to help us find dozens of the easiest algorithms and more than a hundred more in increasing levels of complexity. We included all of our favorites. 1/2
@gwenbeads This looks AMAZING! Congratulations! I want to read it and I don't even make any of these things (so far) !!!!!
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Twelve years. I started this project twelve years ago, and today I hold the result in my hand. It’s a book that combines bead weaving with math called, “Beading with Algorithms: Cellular Automata in Peyote Stitch.” With help from mathematician and artist Roger Antonsen, graphic designer Zelda Lin, a handful of talented proof readers, and the good people from World Scientific Publishing Company, my dream of combining my loves of math, art, and teaching into a book is finally a reality.
This book is the first of its kind, a recipe book of algorithms that can be used and combined to generate colorful patterns in peyote stitch beadwork in any size and shape you desire. These algorithms could also be applied to other pixelated art forms like tile laying, embroidery, crochet, and quilts. We included projects like bracelets, pill pouches, pendants, beaded beads, and key chains. We also included a bunch of different grids that you can photocopy and color with markers.
Of course I’m biased, but I think it’s a really beautiful book. We included multiple colorful images on almost every page, 172 pages in all. It was a huge layout challenge, but Zelda nailed it. My original goal was to write 128 pages on how to use algorithms to make beaded jewelry, but the more we explored the space, the more we found. Not just millions of algorithms, the space of possibilities is infinite. So of course, we couldn’t include them all. But we used math and Roger’s custom software that he wrote for this project to help us find dozens of the easiest algorithms and more than a hundred more in increasing levels of complexity. We included all of our favorites. 1/2
gorgeous stuff! got it bookmarked to notify me when it releases.
i'd been meaning to get back to some beading but this will definitely be good motivation.
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We found so much to include that the book ended up a full third longer than I had originally planned. It took years longer than I originally expected. But it was a labor of love, a passion project, something we made because we wanted to make something beautiful and inspiring. I can hardly believe it’s finally finished. I hope you will love it too.
Link to order the book: https://www.worldscientific.com/worldscibooks/10.1142/14357#t=aboutBook
There’s a 30% off code
RECMATH30It’s preorder. The release date is the end of February. 2/2
Thanks for the discount code. More than covered the shipping on the softback.
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@UweHalfHand thank you. It’s a pretty book full of pretty pictures. Maybe that’s enough. One of my goals was to make it pass “the flip test,” meaning when you quickly flip through the pages, there’s an explosion of colorful images. When I’m in bookstores, I always use the flip test when deciding which books to buy for myself because I like pictures more than text.
There’s a complete chapter on bead weaving, but if you don’t want to learn beading, you could color the coloring pages. It’s very meditative. Or maybe you know how to lay tile, and you could use the algorithms to tile the bathroom or kitchen. The algorithms all work with grids using squares, rectangles, or regular hexagons.
@gwenbeads I’m sorry to say I was not able to preorder it. The website got to “select shipping” for which the only choice was “select”, and the “continue” button looped back to the same page. If you have contacts there, you might ask them to investigate. I’ll try again later and from another computer…
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Twelve years. I started this project twelve years ago, and today I hold the result in my hand. It’s a book that combines bead weaving with math called, “Beading with Algorithms: Cellular Automata in Peyote Stitch.” With help from mathematician and artist Roger Antonsen, graphic designer Zelda Lin, a handful of talented proof readers, and the good people from World Scientific Publishing Company, my dream of combining my loves of math, art, and teaching into a book is finally a reality.
This book is the first of its kind, a recipe book of algorithms that can be used and combined to generate colorful patterns in peyote stitch beadwork in any size and shape you desire. These algorithms could also be applied to other pixelated art forms like tile laying, embroidery, crochet, and quilts. We included projects like bracelets, pill pouches, pendants, beaded beads, and key chains. We also included a bunch of different grids that you can photocopy and color with markers.
Of course I’m biased, but I think it’s a really beautiful book. We included multiple colorful images on almost every page, 172 pages in all. It was a huge layout challenge, but Zelda nailed it. My original goal was to write 128 pages on how to use algorithms to make beaded jewelry, but the more we explored the space, the more we found. Not just millions of algorithms, the space of possibilities is infinite. So of course, we couldn’t include them all. But we used math and Roger’s custom software that he wrote for this project to help us find dozens of the easiest algorithms and more than a hundred more in increasing levels of complexity. We included all of our favorites. 1/2
@gwenbeads I feel it is a must-read for me even if I do not do any beading...
But it also reminds me of a vaguely similar project of German artist Tim Otto Roth, named “Mathematical Socialism” (https://www.maso.gallery/index.php), in which he uses cellular automata rules to weave carpets.
#CellularAutomata #MathArt #TextileArt #Weaving #TimOttoRoth
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@gwenbeads I feel it is a must-read for me even if I do not do any beading...
But it also reminds me of a vaguely similar project of German artist Tim Otto Roth, named “Mathematical Socialism” (https://www.maso.gallery/index.php), in which he uses cellular automata rules to weave carpets.
#CellularAutomata #MathArt #TextileArt #Weaving #TimOttoRoth
@mrdk I think that project is quite similar to mine as they’re both fiber art and cellular automata. The biggest difference is the grid. I’m using a staggered grid rather than the traditional square grid, and it turns out that makes a big difference in the visual impact of the designs. Thank you for your interest in my book.
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@mrdk I think that project is quite similar to mine as they’re both fiber art and cellular automata. The biggest difference is the grid. I’m using a staggered grid rather than the traditional square grid, and it turns out that makes a big difference in the visual impact of the designs. Thank you for your interest in my book.
@gwenbeads An interesting feature of the carpet project is that there is a bit of randomness in it. The weaver make sometimes (but rarely!) errors, and these are kept, and the next rows of the carpet are then developed from this changed row. (But the left-right mirror symmetry is intentionally kept.)
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@gwenbeads An interesting feature of the carpet project is that there is a bit of randomness in it. The weaver make sometimes (but rarely!) errors, and these are kept, and the next rows of the carpet are then developed from this changed row. (But the left-right mirror symmetry is intentionally kept.)
@mrdk yes! Making errors with cellular automata can take an algorithm that makes relatively uninteresting designs to one that makes really compelling ones. Many of the designs in my book have errors, whether intentional or not, and some have complete “reboots” to reset the pattern entirely. When you’re building a pattern once cell at a time, sometimes it makes a lot of sense to add errors to add interest. Sometimes I highlight the errrors in a contrasting color.
