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== Table of contents ==
 
== Table of contents ==
 
* The Editors: Front Matter. http://archive.bridgesmathart.org/2017/frontmatter.pdf
 
* The Editors: Front Matter. http://archive.bridgesmathart.org/2017/frontmatter.pdf
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=== Regular Papers ===
  
 
* Alice Major: Numbers with Personality. In: [[Bridges 2017]], Pages 1–8. http://archive.bridgesmathart.org/2017/bridges2017-1.html http://archive.bridgesmathart.org/2017/bridges2017-1.pdf
 
* Alice Major: Numbers with Personality. In: [[Bridges 2017]], Pages 1–8. http://archive.bridgesmathart.org/2017/bridges2017-1.html http://archive.bridgesmathart.org/2017/bridges2017-1.pdf
  
HyperRogue: Playing with Hyperbolic Geometry
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* <span style="color:red;">*</span>  Eryk Kopczyński, Dorota Celińska and Marek Čtrnáct: [[HyperRogue: Playing with Hyperbolic Geometry]]. In: [[Bridges 2017]], Pages 9–16. http://archive.bridgesmathart.org/2017/bridges2017-9.pdf
Eryk Kopczyński, Dorota Celińska and Marek Čtrnáct
 
Pages 9–16
 
  
Crooked Houses: Visualizing the Polychora with Hyperbolic Patchwork
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* Taneli Luotoniemi: [[Crooked Houses: Visualizing the Polychora with Hyperbolic Patchwork]]. In: [[Bridges 2017]], Pages 17–24. http://archive.bridgesmathart.org/2017/bridges2017-17.pdf
Taneli Luotoniemi
 
Pages 17–24
 
  
Sculptural Forms Based on Radially-developing Fractal Curves
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* Robert Fathauer: [[Sculptural Forms Based on Radially-developing Fractal Curves]]. In: [[Bridges 2017]], Pages 25–32. http://archive.bridgesmathart.org/2017/bridges2017-25.pdf
Robert Fathauer
 
Pages 25–32
 
  
Non-euclidean Virtual Reality I: Explorations of H³
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* Vi Hart, Andrea Hawksley, Elisabetta Matsumoto and Henry Segerman: [[Non-euclidean Virtual Reality I: Explorations of H³]]. In: [[Bridges 2017]], Pages 33–40. http://archive.bridgesmathart.org/2017/bridges2017-33.pdf
Vi Hart, Andrea Hawksley, Elisabetta Matsumoto and Henry Segerman
 
Pages 33–40
 
  
Non-euclidean Virtual Reality II: Explorations of H² ✕ E
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* Vi Hart, Andrea Hawksley, Elisabetta Matsumoto and Henry Segerman: [[Non-euclidean Virtual Reality II: Explorations of H² ✕ E]]. In: [[Bridges 2017]], Pages 41–48. http://archive.bridgesmathart.org/2017/bridges2017-41.pdf
Vi Hart, Andrea Hawksley, Elisabetta Matsumoto and Henry Segerman
 
Pages 41–48
 
  
Invertible Infinity: A Toroidal Fashion Statement
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* Ellie Baker and Charles Wampler: Invertible Infinity: A Toroidal Fashion Statement. In: [[Bridges 2017]], Pages 49–56. http://archive.bridgesmathart.org/2017/bridges2017-49.pdf
Ellie Baker and Charles Wampler
 
Pages 49–56
 
  
DNA-inspired Basketmaking: Scaffold-Strand Construction of Wireframe Sculptures
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* James Mallos: DNA-inspired Basketmaking: Scaffold-Strand Construction of Wireframe Sculptures. In: [[Bridges 2017]], Pages 57–62. http://archive.bridgesmathart.org/2017/bridges2017-57.pdf
James Mallos
 
Pages 57–62
 
  
Making Math Visible
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* George Hart and Elisabeth Heathfield: Making Math Visible. In: [[Bridges 2017]], Pages 63–70. http://archive.bridgesmathart.org/2017/bridges2017-63.pdf
George Hart and Elisabeth Heathfield
 
Pages 63–70
 
  
Interwoven Islamic Geometric Patterns
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* <span style="color:red;">*</span> Craig S. Kaplan: [[Interwoven Islamic Geometric Patterns]]. In: [[Bridges 2017]], Pages 71–78. http://archive.bridgesmathart.org/2017/bridges2017-71.pdf
Craig S. Kaplan
 
Pages 71–78
 
  
Magnetic Sphere Constructions
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* Henry Segerman and Rosa Zwier: [[Magnetic Sphere Constructions]]. In: [[Bridges 2017]], Pages 79–86. http://archive.bridgesmathart.org/2017/bridges2017-79.pdf
Henry Segerman and Rosa Zwier
 
Pages 79–86
 
  
An Algorithmic Approach to Obtain Generalized 2D Meander-Patterns
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* Saied Zarrinmehr, Ergun Akleman, Mahmood Ettehad, Negar Kalantar, Alireza Borhani Haghighi and Shinjiro Sueda: An Algorithmic Approach to Obtain Generalized 2D Meander-Patterns. In: [[Bridges 2017]], Pages 87–94. http://archive.bridgesmathart.org/2017/bridges2017-87.pdf
Saied Zarrinmehr, Ergun Akleman, Mahmood Ettehad, Negar Kalantar, Alireza Borhani Haghighi and Shinjiro Sueda
 
Pages 87–94
 
  
Fun with Integer Sequences
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* Kerry Mitchell: [[Fun with Integer Sequences]]. In: [[Bridges 2017]], Pages 95–102. http://archive.bridgesmathart.org/2017/bridges2017-95.pdf
Kerry Mitchell
 
Pages 95–102
 
  
A Survey of Symmetry Samplers
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* Susan Goldstine: A Survey of Symmetry Samplers. In: [[Bridges 2017]], Pages 103–110. http://archive.bridgesmathart.org/2017/bridges2017-103.pdf
Susan Goldstine
 
Pages 103–110
 
  
New Kinds of Fractal Patterns
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* <span style="color:red;">*</span>  Douglas Dunham and John Shier: [[New Kinds of Fractal Patterns]]. In: [[Bridges 2017]], Pages 111–116. http://archive.bridgesmathart.org/2017/bridges2017-111.pdf
Douglas Dunham and John Shier
 
Pages 111–116
 
  
Homage to Eva Hild
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* Carlo H. Séquin: [[Homage to Eva Hild]]. In: [[Bridges 2017]], Pages 117–124. http://archive.bridgesmathart.org/2017/bridges2017-117.pdf
Carlo H. Séquin
 
Pages 117–124
 
  
Artwork Inspired by Dual Dodecahedra and Icosahedra
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* Stephen Wassell and Mark Reynolds: [[Artwork Inspired by Dual Dodecahedra and Icosahedra]]. In: [[Bridges 2017]], Pages 125–130. http://archive.bridgesmathart.org/2017/bridges2017-125.pdf
Stephen Wassell and Mark Reynolds
 
Pages 125–130
 
  
Natural Color Symmetry
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* <span style="color:red;">*</span> Frank A. Farris: [[Natural Color Symmetry]]. In: [[Bridges 2017]], Pages 131–138. http://archive.bridgesmathart.org/2017/bridges2017-131.pdf
Frank A. Farris
 
Pages 131–138
 
  
Let the Numbers Do the Walking: Generating Turtle Dances on the Plane from Integer Sequences
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* Adam Colestock: [[Let the Numbers Do the Walking: Generating Turtle Dances on the Plane from Integer Sequences]]. In: [[Bridges 2017]], Pages 139–146. http://archive.bridgesmathart.org/2017/bridges2017-139.pdf
Adam Colestock
 
Pages 139–146
 
  
Obtaining the H and T Honeycomb from a Cross-Section of the 16-cell Honeycomb
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* Hideki Tsuiki: Obtaining the H and T Honeycomb from a Cross-Section of the 16-cell Honeycomb. In: [[Bridges 2017]], Pages 147–152. http://archive.bridgesmathart.org/2017/bridges2017-147.pdf
Hideki Tsuiki
 
Pages 147–152
 
  
Art of Infinity
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* Kenneth Brecher: [[Art of Infinity]]. In: [[Bridges 2017]], Pages 153–158. http://archive.bridgesmathart.org/2017/bridges2017-153.pdf
Kenneth Brecher
 
Pages 153–158
 
  
A Geometrical Representation and Visualization of Möbius Transformation Groups
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* Kento Nakamura and Kazushi Ahara: [[A Geometrical Representation and Visualization of Möbius Transformation Groups]]. In: [[Bridges 2017]], Pages 159–166. http://archive.bridgesmathart.org/2017/bridges2017-159.pdf
Kento Nakamura and Kazushi Ahara
 
Pages 159–166
 
  
Geometric Factors and the Well Dressed Solids of Archimedes
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* Stan Spencer: [[Geometric Factors and the Well Dressed Solids of Archimedes]]. In: [[Bridges 2017]], Pages 167–174. http://archive.bridgesmathart.org/2017/bridges2017-167.pdf
Stan Spencer
 
Pages 167–174
 
  
A General Method for Building Topological Models of Polyhedra
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* Mircea Draghicescu: A General Method for Building Topological Models of Polyhedra. In: [[Bridges 2017]], Pages 175–182. http://archive.bridgesmathart.org/2017/bridges2017-175.pdf
Mircea Draghicescu
 
Pages 175–182
 
  
A Peg Solitaire Font
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* Taishi Oikawa, Kazuaki Yamazaki, Tomoko Taniguchi and Ryuhei Uehara: A Peg Solitaire Font. In: [[Bridges 2017]], Pages 183–188. http://archive.bridgesmathart.org/2017/bridges2017-183.pdf
Taishi Oikawa, Kazuaki Yamazaki, Tomoko Taniguchi and Ryuhei Uehara
 
Pages 183–188
 
  
Modelling Seashells Shapes and Pigmentation Patterns: Experiments with 3D Printing
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* Francesco de Comité: [[Modelling Seashells Shapes and Pigmentation Patterns: Experiments with 3D Printing]]. In: [[Bridges 2017]], Pages 189–196. http://archive.bridgesmathart.org/2017/bridges2017-189.pdf
Francesco de Comité
 
Pages 189–196
 
  
Hopeless Love and Other Lattice Walks
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* Tom Verhoeff and Koos Verhoeff: Hopeless Love and Other Lattice Walks. In: [[Bridges 2017]], Pages 197–204. http://archive.bridgesmathart.org/2017/bridges2017-197.pdf
Tom Verhoeff and Koos Verhoeff
 
Pages 197–204
 
  
Aspects of Symmetry in Bobbin Lace
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* Veronika Irvine and Frank Ruskey: Aspects of Symmetry in Bobbin Lace. In: [[Bridges 2017]], Pages 205–212. http://archive.bridgesmathart.org/2017/bridges2017-205.pdf
Veronika Irvine and Frank Ruskey
 
Pages 205–212
 
  
Hidden Beauty in Penrose Tiling: Weavings & Lace
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* Douglas Burkholder: [[Hidden Beauty in Penrose Tiling: Weavings & Lace]]. In: [[Bridges 2017]], Pages 213–220. http://archive.bridgesmathart.org/2017/bridges2017-213.pdf
Douglas Burkholder
 
Pages 213–220
 
  
Versatile Genius: A Case Study Intersecting Math, Science, Art, and California's National Parks
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* Leslie Love Stone and Christopher S. Brownell: Versatile Genius: A Case Study Intersecting Math, Science, Art, and California's National Parks. In: [[Bridges 2017]], Pages 221–228. http://archive.bridgesmathart.org/2017/bridges2017-221.pdf
Leslie Love Stone and Christopher S. Brownell
 
Pages 221–228
 
  
Tuti Inter-Weaving
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* Abdalla Ahmed and Oliver Deussen: Tuti Inter-Weaving. In: [[Bridges 2017]], Pages 229–236. http://archive.bridgesmathart.org/2017/bridges2017-229.pdf
Abdalla Ahmed and Oliver Deussen
 
Pages 229–236
 
  
Flowsnake Earth
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* Jacob Rus: [[Flowsnake Earth]]. In: [[Bridges 2017]], Pages 237–244. http://archive.bridgesmathart.org/2017/bridges2017-237.pdf
Jacob Rus
 
Pages 237–244
 
  
Inter-transformability II
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* John Hiigli and Stephen Weil: Inter-transformability II. In: [[Bridges 2017]], Pages 245–252. http://archive.bridgesmathart.org/2017/bridges2017-245.pdf
John Hiigli and Stephen Weil
 
Pages 245–252
 
  
Kissing Rings, Bracelets, Roses and Canadian Magnetic Coins: Circle Packing with Ferrite Block Magnets and Magnetic Sheet
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* Maria Victoria Canullo, Veronika Irvine and Robin Linhope Willson: Kissing Rings, Bracelets, Roses and Canadian Magnetic Coins: Circle Packing with Ferrite Block Magnets and Magnetic Sheet. In: [[Bridges 2017]], Pages 253–260. http://archive.bridgesmathart.org/2017/bridges2017-253.pdf
Maria Victoria Canullo, Veronika Irvine and Robin Linhope Willson
 
Pages 253–260
 
  
A Mathematics and Digital Art Course
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* Vincent Matsko: A Mathematics and Digital Art Course. In: [[Bridges 2017]], Pages 261–268. http://archive.bridgesmathart.org/2017/bridges2017-261.pdf
Vincent Matsko
 
Pages 261–268
 
  
Conics from Polygons: The Chord Ratio Construction
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* Scott Vorthmann, David Hall and David Richter: Conics from Polygons: The Chord Ratio Construction. In: [[Bridges 2017]], Pages 269–276. http://archive.bridgesmathart.org/2017/bridges2017-269.pdf
Scott Vorthmann, David Hall and David Richter
 
Pages 269–276
 
  
Zometool Tribute to Fabien Vienne at Bridges Finland 2016
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* Samuel Verbiese: Zometool Tribute to Fabien Vienne at Bridges Finland 2016. In: [[Bridges 2017]], Pages 277–282. http://archive.bridgesmathart.org/2017/bridges2017-277.pdf
Samuel Verbiese
 
Pages 277–282
 
  
The Artful Kaleidoscopes of the Circular and Spherical Bells
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* Carlos Puente: The Artful Kaleidoscopes of the Circular and Spherical Bells. In: [[Bridges 2017]], Pages 283–290. http://archive.bridgesmathart.org/2017/bridges2017-283.pdf
Carlos Puente
 
Pages 283–290
 
  
Dichromatic Dances
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* Karl Schaffer: Dichromatic Dances. In: [[Bridges 2017]], Pages 291–298. http://archive.bridgesmathart.org/2017/bridges2017-291.pdf
Karl Schaffer
 
Pages 291–298
 
  
The Golden Ratio: How Close Is Close Enough?
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* Lisa Lajeunesse: The Golden Ratio: How Close Is Close Enough? In: [[Bridges 2017]], Pages 299–304. http://archive.bridgesmathart.org/2017/bridges2017-299.pdf
Lisa Lajeunesse
 
Pages 299–304
 
  
Seeing and Hearing the Eigenvectors of a Fluid
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* Aaron Jones, Joann Kuchera-Morin and Theodore Kim: Seeing and Hearing the Eigenvectors of a Fluid. In: [[Bridges 2017]], Pages 305–312. http://archive.bridgesmathart.org/2017/bridges2017-305.pdf
Aaron Jones, Joann Kuchera-Morin and Theodore Kim
 
Pages 305–312
 
  
On Infinite Kepler-Poinsot Polyhedra
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* Dirk Huylebrouck: On Infinite Kepler-Poinsot Polyhedra. In: [[Bridges 2017]], Pages 313–320. http://archive.bridgesmathart.org/2017/bridges2017-313.pdf
Dirk Huylebrouck
 
Pages 313–320
 
  
Combinatorics in the Art of the Twentieth Century
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* Lali Barrière: [[Combinatorics in the Art of the Twentieth Century]]. In: [[Bridges 2017]], Pages 321–328. http://archive.bridgesmathart.org/2017/bridges2017-321.pdf
Lali Barrière
 
Pages 321–328
 
  
Morphing TSP Art
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* David Swart: Morphing TSP Art. In: [[Bridges 2017]], Pages 329–334. http://archive.bridgesmathart.org/2017/bridges2017-329.pdf
David Swart
 
Pages 329–334
 
  
Short Papers
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=== Short Papers ===
  
3D Printed Tours
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* Robert Bosch: 3D Printed Tours. In: [[Bridges 2017]], Pages 335–338. http://archive.bridgesmathart.org/2017/bridges2017-335.pdf
Robert Bosch
 
Pages 335–338
 
  
Great Books, Poetry and Mathematics
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* Emily Grosholz: Great Books, Poetry and Mathematics. In: [[Bridges 2017]], Pages 339–342. http://archive.bridgesmathart.org/2017/bridges2017-339.pdf
Emily Grosholz
 
Pages 339–342
 
  
Hyparhedra Revisited
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* Eve Torrence: Hyparhedra Revisited. In: [[Bridges 2017]], Pages 343–346. http://archive.bridgesmathart.org/2017/bridges2017-343.pdf
Eve Torrence
 
Pages 343–346
 
  
Topological Images with Modular Block Print Tiles
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* Felicia Tabing: Topological Images with Modular Block Print Tiles. In: [[Bridges 2017]], Pages 347–350. http://archive.bridgesmathart.org/2017/bridges2017-347.pdf
Felicia Tabing
 
Pages 347–350
 
  
3D Printing in the Secondary Mathematics Classroom
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* Patrick Honner: 3D Printing in the Secondary Mathematics Classroom. In: [[Bridges 2017]], Pages 351–354. http://archive.bridgesmathart.org/2017/bridges2017-351.pdf
Patrick Honner
 
Pages 351–354
 
  
Math Creations - A Math-Art Competition
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* Bianca Violet, Chiquira Wagner and Ekaterina Eremenko: Math Creations - A Math-Art Competition. In: [[Bridges 2017]], Pages 355–358. http://archive.bridgesmathart.org/2017/bridges2017-355.pdf
Bianca Violet, Chiquira Wagner and Ekaterina Eremenko
 
Pages 355–358
 
  
The Poetics of a Cyclic Directed Graph
+
* Courtney Huse Wika and Daniel May: The Poetics of a Cyclic Directed Graph. In: [[Bridges 2017]], Pages 359–362. http://archive.bridgesmathart.org/2017/bridges2017-359.pdf
Courtney Huse Wika and Daniel May
 
Pages 359–362
 
  
A Temari Permutation Sampler
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* Debra K. Borkovitz: A Temari Permutation Sampler. In: [[Bridges 2017]], Pages 363–366. http://archive.bridgesmathart.org/2017/bridges2017-363.pdf
Debra K. Borkovitz
 
Pages 363–366
 
  
The English Translation of the 1652 Edition of J-F Niceron's Perspective Curieuse
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* James Hunt and Sylvia Hunt: The English Translation of the 1652 Edition of J-F Niceron's Perspective Curieuse. In: [[Bridges 2017]], Pages 367–370. http://archive.bridgesmathart.org/2017/bridges2017-367.pdf
James Hunt and Sylvia Hunt
 
Pages 367–370
 
  
Triskelion Block Families
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* Akihiro Matsuura and Hiroshi Shirane: Triskelion Block Families. In: [[Bridges 2017]], Pages 371–374. http://archive.bridgesmathart.org/2017/bridges2017-371.pdf
Akihiro Matsuura and Hiroshi Shirane
 
Pages 371–374
 
  
Cut Colored Paper Sculptures of 3D Contour Plots of the Real and Imaginary Parts of Complex Functions
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* Caroline Bowen: [[Cut Colored Paper Sculptures of 3D Contour Plots of the Real and Imaginary Parts of Complex Functions]]. In: [[Bridges 2017]], Pages 375–378. http://archive.bridgesmathart.org/2017/bridges2017-375.pdf
Caroline Bowen
 
Pages 375–378
 
  
Ballistic Deposition and Aesthetic Patterns
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* Gary Greenfield: Ballistic Deposition and Aesthetic Patterns. In: [[Bridges 2017]], Pages 379–382. http://archive.bridgesmathart.org/2017/bridges2017-379.pdf
Gary Greenfield
 
Pages 379–382
 
  
Applying Helical Triangle Tessellations in Folded Light Art
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* Jiangmei Wu: Applying Helical Triangle Tessellations in Folded Light Art. In: [[Bridges 2017]], Pages 383–386. http://archive.bridgesmathart.org/2017/bridges2017-383.pdf
Jiangmei Wu
 
Pages 383–386
 
  
Émilie, an Opera about Love, Death, and Mathematics
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* Liisamaija Hautsalo and Osmo Pekonen: Émilie, an Opera about Love, Death, and Mathematics. In: [[Bridges 2017]], Pages 387–390. http://archive.bridgesmathart.org/2017/bridges2017-387.pdf
Liisamaija Hautsalo and Osmo Pekonen
 
Pages 387–390
 
  
Cartesian Lace Drawings
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* Susan Happersett: Cartesian Lace Drawings. In: [[Bridges 2017]], Pages 391–394. http://archive.bridgesmathart.org/2017/bridges2017-391.pdf
Susan Happersett
 
Pages 391–394
 
  
Constructing Mini-tools for Tessellations
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* Loe Feijs, Jun Hu, Matthias Funk, Mayra Goevaerts, Teun Keusters and Caro Van Kessel: Constructing Mini-tools for Tessellations. In: [[Bridges 2017]], Pages 395–398. http://archive.bridgesmathart.org/2017/bridges2017-395.pdf
Loe Feijs, Jun Hu, Matthias Funk, Mayra Goevaerts, Teun Keusters and Caro Van Kessel
 
Pages 395–398
 
  
The Sound of Space-Filling Curves
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* Herman Haverkort: The Sound of Space-Filling Curves. In: [[Bridges 2017]], Pages 399–402. http://archive.bridgesmathart.org/2017/bridges2017-399.pdf
Herman Haverkort
 
Pages 399–402
 
  
A Cellular Automaton for Pied-de-poule (Houndstooth)
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* Loe Feijs and Marina Toeters: A Cellular Automaton for Pied-de-poule (Houndstooth). In: [[Bridges 2017]], Pages 403–406. http://archive.bridgesmathart.org/2017/bridges2017-403.pdf
Loe Feijs and Marina Toeters
 
Pages 403–406
 
  
How to Draw a Line
+
* Simon Ever-Hale: How to Draw a Line. In: [[Bridges 2017]], Pages 407–410. http://archive.bridgesmathart.org/2017/bridges2017-407.pdf
Simon Ever-Hale
 
Pages 407–410
 
  
Quilting the Klein Quartic
+
* Elisabetta Matsumoto: [[Quilting the Klein Quartic]]. In: [[Bridges 2017]], Pages 411–414. http://archive.bridgesmathart.org/2017/bridges2017-411.pdf
Elisabetta Matsumoto
 
Pages 411–414
 
  
Turing-Like Patterns Revisited: A Peek Into The Third Dimension
+
* Martin Skrodzki and Konrad Polthier: Turing-Like Patterns Revisited: A Peek Into The Third Dimension. In: [[Bridges 2017]], Pages 415–418. http://archive.bridgesmathart.org/2017/bridges2017-415.pdf
Martin Skrodzki and Konrad Polthier
 
Pages 415–418
 
  
Algorithmic Aesthetics: Redefining Traditional Islamic Art
+
* Carol Bier: [[Algorithmic Aesthetics: Redefining Traditional Islamic Art]]. In: [[Bridges 2017]], Pages 419–422. http://archive.bridgesmathart.org/2017/bridges2017-419.pdf
Carol Bier
 
Pages 419–422
 
  
On the Enumeration of Chequered Tilings in Polygons
+
* Hiroaki Hamanaka, Takashi Horiyama and Ryuhei Uehara: [[On the Enumeration of Chequered Tilings in Polygons]]. In: [[Bridges 2017]], Pages 423–426. http://archive.bridgesmathart.org/2017/bridges2017-423.pdf
Hiroaki Hamanaka, Takashi Horiyama and Ryuhei Uehara
 
Pages 423–426
 
  
Designing Modular Sculpture Systems
+
* Christopher Carlson: Designing Modular Sculpture Systems. In: [[Bridges 2017]], Pages 427–430. http://archive.bridgesmathart.org/2017/bridges2017-427.pdf
Christopher Carlson
 
Pages 427–430
 
  
Nebula: Live Dynamic Projection Mapping via Object Saliency
+
* Sara Greenberg, Audrey G. Chung and Alexander Wong: Nebula: Live Dynamic Projection Mapping via Object Saliency. In: [[Bridges 2017]], Pages 431–434. http://archive.bridgesmathart.org/2017/bridges2017-431.pdf
Sara Greenberg, Audrey G. Chung and Alexander Wong
 
Pages 431–434
 
  
Transforming Squares to Strips in Expanded Polyhedral Forms
+
* David Reimann: Transforming Squares to Strips in Expanded Polyhedral Forms. In: [[Bridges 2017]], Pages 435–438. http://archive.bridgesmathart.org/2017/bridges2017-435.pdf
David Reimann
 
Pages 435–438
 
  
Polyhedra: Eye Candy to Feed the Mind
+
* Stacy Speyer: Polyhedra: Eye Candy to Feed the Mind. In: [[Bridges 2017]], Pages 439–442. http://archive.bridgesmathart.org/2017/bridges2017-439.pdf
Stacy Speyer
 
Pages 439–442
 
  
Listening to the Logistic Map
+
* Andrea Capozucca, Marco Fermani and Simone Giorgini: Listening to the Logistic Map. In: [[Bridges 2017]], Pages 443–446. http://archive.bridgesmathart.org/2017/bridges2017-443.pdf
Andrea Capozucca, Marco Fermani and Simone Giorgini
 
Pages 443–446
 
  
Artistic Rendering of Curves via Lattice Paths
+
* Anton Bakker and Tom Verhoeff: Artistic Rendering of Curves via Lattice Paths. In: [[Bridges 2017]], Pages 447–450. http://archive.bridgesmathart.org/2017/bridges2017-447.pdf
Anton Bakker and Tom Verhoeff
 
Pages 447–450
 
  
3D Printable Golden Sponges
+
* Donald Plante: 3D Printable Golden Sponges. In: [[Bridges 2017]], Pages 451–454. http://archive.bridgesmathart.org/2017/bridges2017-451.pdf
Donald Plante
 
Pages 451–454
 
  
Using African Designs in Virtual Manipulatives for Geometrical Concept Development
+
* Philip Collett and Catherina Steyn: [[Using African Designs in Virtual Manipulatives for Geometrical Concept Development]]. In: [[Bridges 2017]], Pages 455–458. http://archive.bridgesmathart.org/2017/bridges2017-455.pdf
Philip Collett and Catherina Steyn
 
Pages 455–458
 
  
Constructing Deltahedra from Recycled Plastic Bottles
+
* Weiling He, Chengde Wu and Ergun Akleman: Constructing Deltahedra from Recycled Plastic Bottles. In: [[Bridges 2017]], Pages 459–462. http://archive.bridgesmathart.org/2017/bridges2017-459.pdf
Weiling He, Chengde Wu and Ergun Akleman
 
Pages 459–462
 
  
The Complexity of Braids, Cables, and Weaves Modeled with Stranded Cellular Automata
+
* Joshua Holden: The Complexity of Braids, Cables, and Weaves Modeled with Stranded Cellular Automata. In: [[Bridges 2017]], Pages 463–466. http://archive.bridgesmathart.org/2017/bridges2017-463.pdf
Joshua Holden
 
Pages 463–466
 
  
Inversive Diversions and Diversive Inversions
+
* Gregg Helt: [[Inversive Diversions and Diversive Inversions]]. In: [[Bridges 2017]], Pages 467–470. http://archive.bridgesmathart.org/2017/bridges2017-467.pdf
Gregg Helt
 
Pages 467–470
 
  
Shaping Poems -- with Visual Forms and Counting
+
* JoAnne Growney: Shaping Poems -- with Visual Forms and Counting. In: [[Bridges 2017]], Pages 471–474. http://archive.bridgesmathart.org/2017/bridges2017-471.pdf
JoAnne Growney
 
Pages 471–474
 
  
The Interval Dissonance Rate: An Analytical Look into Chromaticism of Chopin’s Op. 10 No. 2 and Scriabin's Op. 11 No. 2
+
* Nikita Mamedov and Robert Peck: The Interval Dissonance Rate: An Analytical Look into Chromaticism of Chopin’s Op. 10 No. 2 and Scriabin's Op. 11 No. 2. In: [[Bridges 2017]], Pages 475–478. http://archive.bridgesmathart.org/2017/bridges2017-475.pdf
Nikita Mamedov and Robert Peck
 
Pages 475–478
 
  
Obtaining Four Main Animation Cycles Using an Extremely Limited Set of Poses
+
* Ergun Akleman, Derya Akleman, Ioannis Pavlidis and Pradeep Buddharaju: Obtaining Four Main Animation Cycles Using an Extremely Limited Set of Poses. In: [[Bridges 2017]], Pages 479–482. http://archive.bridgesmathart.org/2017/bridges2017-479.pdf
Ergun Akleman, Derya Akleman, Ioannis Pavlidis and Pradeep Buddharaju
 
Pages 479–482
 
  
Designing Skeletal Polyhedral Sculptures Inspired by Octet-Truss Systems and Structural Inorganic Chemistry with Bugle Beads
+
* Chia-Chin Tsoo and Bih-Yaw Jin: Designing Skeletal Polyhedral Sculptures Inspired by Octet-Truss Systems and Structural Inorganic Chemistry with Bugle Beads. In: [[Bridges 2017]], Pages 483–486. http://archive.bridgesmathart.org/2017/bridges2017-483.pdf
Chia-Chin Tsoo and Bih-Yaw Jin
 
Pages 483–486
 
  
Surfaces Foliated by Planar Geodesics: A Model for Curved Wood Design
+
* David Brander and Jens Gravesen: Surfaces Foliated by Planar Geodesics: A Model for Curved Wood Design. In: [[Bridges 2017]], Pages 487–490. http://archive.bridgesmathart.org/2017/bridges2017-487.pdf
David Brander and Jens Gravesen
 
Pages 487–490
 
  
Tiling Notation as Design Tool for Textile Knotting
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* Nithikul Nimkulrat, Janette Matthews and Tuomas Nurmi: Tiling Notation as Design Tool for Textile Knotting. In: [[Bridges 2017]], Pages 491–494. http://archive.bridgesmathart.org/2017/bridges2017-491.pdf
Nithikul Nimkulrat, Janette Matthews and Tuomas Nurmi
 
Pages 491–494
 
  
Visualizing Math Art Activities at the GameLab
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* Sujan Shrestha: Visualizing Math Art Activities at the GameLab. In: [[Bridges 2017]], Pages 495–498. http://archive.bridgesmathart.org/2017/bridges2017-495.pdf
Sujan Shrestha
 
Pages 495–498
 
  
The Surprising Versatility of Edge-Matching Tiles
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* Kate Jones: The Surprising Versatility of Edge-Matching Tiles. In: [[Bridges 2017]], Pages 499–502. http://archive.bridgesmathart.org/2017/bridges2017-499.pdf
Kate Jones
 
Pages 499–502
 
  
Triaxial Weaving for Complex Repeat Patterns and Tessellations
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* Mary Klotz: [[Triaxial Weaving for Complex Repeat Patterns and Tessellations]]. In: [[Bridges 2017]], Pages 503–506. http://archive.bridgesmathart.org/2017/bridges2017-503.pdf
Mary Klotz
 
Pages 503–506
 
  
Symmetric Binary Trees with Branching Ratios Larger than 1
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* Nick Mendler and Vincent J. Matsko: Symmetric Binary Trees with Branching Ratios Larger than 1. In: [[Bridges 2017]], Pages 507–510. http://archive.bridgesmathart.org/2017/bridges2017-507.pdf
Nick Mendler and Vincent J. Matsko
 
Pages 507–510
 
  
Introducing the Kasparian Constructions
+
* Raffi J. Kasparian and Alice E. Petillo: [[Introducing the Kasparian Constructions]]. In: [[Bridges 2017]], Pages 511–514. http://archive.bridgesmathart.org/2017/bridges2017-511.pdf
Raffi J. Kasparian and Alice E. Petillo
 
Pages 511–514
 
  
Non-Octave Guitar and Keyboard Designs for Ervin M. Wilson
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* Reilly Smethurst: Non-Octave Guitar and Keyboard Designs for Ervin M. Wilson. In: [[Bridges 2017]], Pages 515–518. http://archive.bridgesmathart.org/2017/bridges2017-515.pdf
Reilly Smethurst
 
Pages 515–518
 
  
The Discovery and Application of the Protogon’s Spiral
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* Andrew Smith: The Discovery and Application of the Protogon’s Spiral. In: [[Bridges 2017]], Pages 519–522. http://archive.bridgesmathart.org/2017/bridges2017-519.pdf
Andrew Smith
 
Pages 519–522
 
  
Workshop Papers
+
=== Workshop Papers ===
  
Dancing Rope and Braid Into Being: Whole-body Learning in Creating Mathematical/ Architectural Structures
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* Susan Gerofsky, Eva Knoll and James Forren: Dancing Rope and Braid Into Being: Whole-body Learning in Creating Mathematical/ Architectural Structures. In: [[Bridges 2017]], Pages 523–530. http://archive.bridgesmathart.org/2017/bridges2017-523.pdf
Susan Gerofsky, Eva Knoll and James Forren
 
Pages 523–530
 
  
Collaboration in Creating The Mathematical Poem
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* Carol Dorf: Collaboration in Creating The Mathematical Poem. In: [[Bridges 2017]], Pages 531–532. http://archive.bridgesmathart.org/2017/bridges2017-531.pdf
Carol Dorf
 
Pages 531–532
 
  
From Rabbit Ears to Origami Flowers: Triangle Centers and the Concept of Function
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* Alan Russell: From Rabbit Ears to Origami Flowers: Triangle Centers and the Concept of Function. In: [[Bridges 2017]], Pages 533–538. http://archive.bridgesmathart.org/2017/bridges2017-533.pdf
Alan Russell
 
Pages 533–538
 
  
Omnidirectional Robot Construction at the Math Class
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* Kristóf Fenyvesi, Ákos Vecsei, Diego Lieban, Zsolt Lavicza, Hogul Park and Gábor Vecsei: Omnidirectional Robot Construction at the Math Class. In: [[Bridges 2017]], Pages 539–546. http://archive.bridgesmathart.org/2017/bridges2017-539.pdf
Kristóf Fenyvesi, Ákos Vecsei, Diego Lieban, Zsolt Lavicza, Hogul Park and Gábor Vecsei
 
Pages 539–546
 
  
Creating Polyhedra with Snapology
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* Faye Goldman: Creating Polyhedra with Snapology. In: [[Bridges 2017]], Pages 547–552. http://archive.bridgesmathart.org/2017/bridges2017-547.pdf
Faye Goldman
 
Pages 547–552
 
  
The Magic of Anamorphosis in Elementary and Middle School
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* Marina Barreto and Diego Lieban: The Magic of Anamorphosis in Elementary and Middle School. In: [[Bridges 2017]], Pages 553–556. http://archive.bridgesmathart.org/2017/bridges2017-553.pdf
Marina Barreto and Diego Lieban
 
Pages 553–556
 
  
Star Origami
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* Joy Hsiao: Star Origami. In: [[Bridges 2017]], Pages 557–562. http://archive.bridgesmathart.org/2017/bridges2017-557.pdf
Joy Hsiao
 
Pages 557–562
 
  
The Aesthetics of Colour in Mathematical Diagramming
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* Eva Knoll, Tara Taylor, Wendy Landry, Paul Carreiro, Katie Puxley and Karyn Harrison: The Aesthetics of Colour in Mathematical Diagramming. In: [[Bridges 2017]], Pages 563–570. http://archive.bridgesmathart.org/2017/bridges2017-563.pdf
Eva Knoll, Tara Taylor, Wendy Landry, Paul Carreiro, Katie Puxley and Karyn Harrison
 
Pages 563–570
 
  
How to Use Vector Theory to Write a Story
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* Cynthia Clay: How to Use Vector Theory to Write a Story. In: [[Bridges 2017]], Pages 571–572. http://archive.bridgesmathart.org/2017/bridges2017-571.pdf
Cynthia Clay
 
Pages 571–572
 
  
Folding the Dragon Curve Fractal
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* Natalija Budinski and Miroslav Novta: Folding the Dragon Curve Fractal. In: [[Bridges 2017]], Pages 573–578. http://archive.bridgesmathart.org/2017/bridges2017-573.pdf
Natalija Budinski and Miroslav Novta
 
Pages 573–578
 
  
Thinking Visually: Triangles as Units of Area
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* Paul Gailiunas: Thinking Visually: Triangles as Units of Area. In: [[Bridges 2017]], Pages 579–582. http://archive.bridgesmathart.org/2017/bridges2017-579.pdf
Paul Gailiunas
 
Pages 579–582
 
  
Playing in the Lux Dimension
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* Michael Acerra: Playing in the Lux Dimension. In: [[Bridges 2017]], Pages 583–588. http://archive.bridgesmathart.org/2017/bridges2017-583.pdf
Michael Acerra
 
Pages 583–588
 

Aktuelle Version vom 11. Dezember 2017, 21:27 Uhr

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Reference

David Swart, Carlo Séquin, and Kristóf Fenyvesi (eds.): Proceedings of Bridges 2017: Mathematics, Music, Art, Architecture, Culture. Bridges Conference at the University of Waterloo, Ontario, Canada, 27-31 July. Tessellations Publishing, Phoenix, Arizona, 2017. ISBN 978-1-938664-22-9

DOI

Abstract

Extended Abstract

Reviews

Bibtex

@proceedings{bridges2017:1,
 editor      = {David Swart, Carlo Séquin, and Kristóf Fenyvesi},
 booktitle   = {Proceedings of Bridges 2017: Mathematics, Music, Art, Architecture, Culture},
 year        = {2017},
 isbn        = {978-1-938664-22-9},
 issn        = {1099-6702},
 publisher   = {Tessellations Publishing},
 address     = {Phoenix, Arizona},
 url         = {http://bridgesmathart.org/past-conferences/bridges-2017/ http://archive.bridgesmathart.org/2017/index.html}
}

Table of contents

Regular Papers

Short Papers

Workshop Papers